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:-&ԡ&cM8"U ˲ȍ8L&LNGhΓwayqq'iAڄ3JB-6I3~թ r3[qvB&)΋l'Āpd$OCs}2?kCBoA-F4I ?TUoS^bM|9URs.MMqv,>rS0=hQQj7+(;s"0>d'ʞ^A:mG#ݿsPկG ]rs.bE`99y^jSpnFDbĜ&MzmM )W6Jo'hDkN mʲc[JBy1(I@=<ڊpTd:HCAY&.ŰVVp4uM뎕_B8֜*%% gJA*<^lIΊ8g=c܃HL!m01<(e**8 2GIh+.QxV?.y'd6 v޸w*SjvcX[4>6 S,H*-‰Zx(lL^%n^=͸hGsiR$M(DQR O#=7~ZQ Ga'9/*[AouС`}L+r-J,g]xR}E9g:‚H#;gڼC`a}Pץ!ԏQn*{N3l}>,ݲh`'o-hNׂ--Q`'y춂M%~ v(ofӰqZW>@euju T`ТX/؁ *@[V XqC;$?˦+ͤ0.]yE(HOe/d|>TTT5[p a;{uZ][4IGI3&k% Ն?-͕zr;˹ZΦI@~$7Or]Jxa>@]ƊgiJFNqv^SP &ۆ#/^Ŭ,-D" H/L+jr9\-(;̫a׏0S0S̹C)#Hb8gg.1],C( Zm@8ىoy 5e@]$KB/ս~ٿTo|8ab/f|13rģ%(Ig,hE3ڥ8:x(?w24؟ ו &}bDu` BU !V/XY[n)":2hbco&؛E3Lh2CVƮ x0Vhjf>h+E3͌h E3^(Y.G Es!λqF86Bhykoq;Fzx'|0b(b^}KAJbH/:s =qߟ__ox`̭IENDB` {\displaystyle 0^{0}} {\displaystyle \int _{-\infty }^{\infty }Ae^{(v({\frac {m}{2kT}})^{\frac {1}{2}})^{2}}dv==1...65.14} {\displaystyle sin\theta \approx tan\theta ={\frac {y}{L}}...54.2} {\displaystyle {\bar {F}}} {\displaystyle \nabla V={\hat {n}}{\frac {dV}{dn}}...84.1} {\displaystyle n_{m}C_{V}=n_{m}C_{P}-n_{m}R...11.7} {\displaystyle C10=k*ln{\frac {6d}{a}}...111.156} {\displaystyle {\overline {AB}}} {\displaystyle q={p^{2} \over 4}} {\displaystyle t={\frac {360}{v}}} {\displaystyle \nabla \cdot A={\frac {1}{h_{1}h_{2}h_{3}}}[{\frac {d(h_{2}h_{3}A_{1})}{du_{1}}}+{\frac {d(h_{1}h_{3}A_{2})}{du_{2}}}+{\frac {d(h_{1}h_{2}A_{3})}{du_{3}}}]...85.4} {\displaystyle y=y(t)} {\displaystyle p_{0}=1atm=10^{5}Pa...41.2} {\displaystyle 3\cdot 5=3+3+3+3+3} {\displaystyle [m_{k}(D)]c^{2}=[\sum nukleoner]c^{2}-E_{b}[J]...65.24} {\displaystyle \nabla \cdot F_{s}=0...91.5} {\displaystyle V(R,\theta )=A_{0}+B_{0}R^{-1}+(A_{1}R+B_{1}R^{-2})cos(\theta )...119.94} {\displaystyle F=xy{\hat {x}}-2x{\hat {y}}...89.8} {\displaystyle p(z)-p(z+\Delta z)=\Delta z\rho g...27.4} {\displaystyle M_{AB}={\frac {B\rho _{0}}{\pi r}}...8} {\displaystyle \nabla XB=\mu \epsilon {\frac {dE}{dt}}...21.7} {\displaystyle (-\mathbf {b} )} {\displaystyle 2\pi \epsilon _{0}...111.83} {\displaystyle \csc \alpha } {\displaystyle s(x,t)=f(x-vt)...15.1} {\displaystyle 1/0.5D=2D=+2.0D} {\displaystyle s(x,t)=Ae^{j(wt-kx)}...21.29} {\displaystyle I_{r}=I_{r_{\perp }}+I_{r_{\parallel }}=I_{0}[{\frac {{\frac {n_{t}}{n_{i}}}-1}{{\frac {n_{t}}{n_{i}}}+1}}]^{2}...47.8} {\displaystyle v={\frac {1}{\sqrt {\epsilon \mu }}}...21.17} {\displaystyle 30^{\circ }} {\displaystyle 125\%=1,\!25} {\displaystyle {\frac {Q_{1}}{Q_{2}}}={\frac {T_{1}}{T_{2}}}...13.29} {\displaystyle \gamma =\beta =1/273C...2.3} {\displaystyle S=S_{0}+\Delta S=S_{0}+2L\Delta x...31.5} {\displaystyle h(x)=f(x)\cdot g(x)\,\!} {\displaystyle 1,3,5,{\frac {7}{11}},{\sqrt {2}}} {\displaystyle {\vec {I}}={\vec {F}}\ t} {\displaystyle 0\in \mathbb {N} } {\displaystyle \epsilon =\epsilon _{r}\epsilon _{0}...19.3} {\displaystyle {\mathit {k}}({\mathit {m}}\mathbf {u} )=({\mathit {k}}{\mathit {m}})\mathbf {u} } {\displaystyle V={\frac {m}{\rho }}...6.21} {\displaystyle I=Ae^{j\phi }*Ae^{-j\phi }=A^{2}=a^{2}{\frac {(1-e^{jN\delta })(1-e^{-jN\delta })}{(1-e^{j\delta })(1-e^{-j\delta })}}...56.9} {\displaystyle v=v_{kT}} {\displaystyle p(z)S-p(z+\Delta z)S=mg...27.1} {\displaystyle \int _{\infty }^{\infty }Ae^{-{\frac {mv^{2}/2}{kT}}}dv==1...65.7} {\displaystyle 1+\tan ^{2}x={\frac {1}{\cos ^{2}x}}\,\!} {\displaystyle I_{1}={\frac {1}{2\pi }}*2\int _{\beta }^{\pi -\beta }A^{2}{\frac {1}{2}}[1-cos(2\alpha )]d\alpha } {\displaystyle W_{e}1=[\rho *{\frac {4\pi }{3}}b^{3}*{\frac {Q}{4\pi \epsilon _{0}R}}]_{\infty }^{b}...92.62} {\displaystyle U=(R+Ri)I_{VU_{max}}} {\displaystyle T_{s}=({\frac {AU}{R_{j}}})^{\frac {1}{2}}T_{j}...68.31} {\displaystyle {\overline {A\cup B}}} {\displaystyle V30=Q_{0}{\frac {a}{d}}+Q_{1}{\frac {1}{\sqrt {3}}}+Q_{2}{\frac {1}{\sqrt {3}}}+Q_{3}{\frac {d}{a}}...111.89} {\displaystyle {\frac {x}{2}}{\sqrt {x^{2}+a^{2}}}\ +{\frac {a^{2}}{2}}\ln(x+{\sqrt {x^{2}+a^{2}}})\,\!} {\displaystyle W_{p}=-\int _{\infty }^{R}m{\frac {GM}{R^{2}}}dx...20.3} {\displaystyle D=\epsilon E...46.71} {\displaystyle V10'=Q_{1}({\frac {d^{2}}{a^{2}}})+Q_{2}({\frac {3d}{2a}})...111.58} {\displaystyle \gamma ={\frac {F}{2L}}...31.9} {\displaystyle b=0} {\displaystyle v_{g}={\frac {dw}{dk}}={\frac {c}{n}}+k{\frac {d(c/n)}{dn}}{\frac {dn}{dk}}...22.6} {\displaystyle F} {\displaystyle {\frac {4}{100}}} {\displaystyle V\propto Q...92.4} {\displaystyle v={\sqrt {\frac {F}{\mu }}}...18.20} {\displaystyle \lambda (\mu {\vec {u}})=(\lambda \mu ){\vec {u}}} {\displaystyle ln\rho +lnv+lnS=konstant_{B}...45.3} {\displaystyle Exponent.Mantissa} {\displaystyle R=-C_{V}*(1+{\frac {Vdp}{pdV}})...12.23} {\displaystyle g([x]_{\sim },[y]_{\sim })=0\iff d(x,y)=0\iff x\sim y\iff [x]_{\sim }=[y]_{\sim }\,.} {\displaystyle F=f*1\Rightarrow f=F*\mu } {\displaystyle C30=(ln(d^{2}/a^{2}))^{2}-3ln(d/{\sqrt {3}}a)^{2}-2ln(d/{\sqrt {3}}a)\cdot ln(d^{2}/a^{2})...111.114} {\displaystyle {\sqrt {1-{\frac {v^{2}}{c^{2}}}}}...64.2} {\displaystyle W=-\int _{P1}^{P2}Fdx...111.123} {\displaystyle e^{-}} {\displaystyle V_{10}={\frac {\rho _{L1}}{2\pi \epsilon _{0}}}ln{\frac {d}{a}}+(-{\frac {\rho _{L0}}{2\pi \epsilon _{0}}}ln{\frac {d}{a}})...111.33} {\displaystyle Q=C_{eff}V...111.14} {\displaystyle {\frac {r_{i}}{r}}={\frac {a}{d}}={\frac {d_{i}}{a}}...111.168} {\displaystyle \lambda ...57.1} {\displaystyle -kAcos(wt-kx)+kAcos(wt+kx+\alpha )=0...24.11} {\displaystyle dQ=dU+dW...10.1} {\displaystyle {\frac {2}{5}}\cdot {\frac {1}{2}}={\frac {2\cdot 1}{5\cdot 2}}={\frac {2}{10}}={\frac {1}{5}}} {\displaystyle V={\frac {Q}{2\pi \epsilon _{0}L}}ln{\frac {d}{a}}...92.3} {\displaystyle A_{n}} {\displaystyle \angle A} {\displaystyle \ (a+b)\cdot (c+d)=ac+ad+bc+bd} {\displaystyle {\frac {1}{|a|}}F\left({\frac {\omega }{a}}\right)} {\displaystyle F={\frac {d(2mv)}{dt}}...1.6} {\displaystyle (a\cdot b)\cdot c=a\cdot (b\cdot c)\,\!} {\displaystyle x^{\prime ^{2}}+y^{\prime ^{2}}+z^{\prime ^{2}}=(ct^{\prime })^{2}...64.5} {\displaystyle d(a,b)\geq d(a,x)+d(x,y)+d(y,b)=0+d(x,y)+0=d(x,y)\,;} {\displaystyle D_{1n}\cdot \Delta S-D_{2n}\cdot \Delta S=Q...108.7} {\displaystyle \ 2a^{2}-2b^{2}} {\displaystyle 0=mvdvT+{\frac {mv^{2}}{2}}dT...64.93} {\displaystyle {10 \over \pi }} {\displaystyle \ a\cdot (-b)=a(-b)=-ab} {\displaystyle {\frac {1}{2}}+{\frac {3}{4}}+1{\frac {7}{8}}\cdot {\frac {4}{5}}} {\displaystyle \exists } {\displaystyle E_{y}=vB_{z}...21.13} {\displaystyle T={\frac {T_{0}}{\sqrt {1-{\frac {v^{2}}{c^{2}}}}}}...64.53} {\displaystyle v=volym/(tid*yta)...34.1} {\displaystyle {\begin{cases}2y=4+2x\\2x=y+8\end{cases}}} {\displaystyle \rho _{ps}=P\cdot {\hat {n}}...92.41} {\displaystyle C_{1}=47\mu F...25} {\displaystyle x\notin \mathbb {Q} } {\displaystyle {\frac {J}{s}}\And V\times {A}} {\displaystyle {\frac {d}{dt}}(f(t)*g(t))=f^{\prime }(t)g(t)+f(t)g^{\prime }(t)...64.42} {\displaystyle \oint F_{x}dx=y^{2}[x_{2}-x_{1}]...89.7} {\displaystyle 1,\ldots ,m,m+1,\ldots 2m,\ldots ,(n-1)m+1,\ldots ,mn} {\displaystyle \tan \alpha } {\displaystyle V={\frac {Q}{4\pi \epsilon _{0}R}}...92.8} {\displaystyle Q=\oint D\cdot dS...88.4} {\displaystyle a\sim b\quad } {\displaystyle n\approx {\frac {A}{R^{3}}}={\frac {A}{(r_{0}A^{1/3})^{3}}}={\frac {1}{r_{0}^{3}}}\approx 10^{45}...6.25} {\displaystyle v_{D}=-{\frac {\nabla pXB}{qnB^{2}}}...72.5} {\displaystyle p+p+e+e->p+n^{-}+\Delta E_{b}...75.4} {\displaystyle {\frac {5}{40}}} {\displaystyle {\frac {1}{6}}} {\displaystyle \lim _{x\rightarrow \infty }\left(1+{\frac {1}{x}}\right)^{x}=e\qquad \lim _{x\rightarrow 0}{\frac {e^{x}-1}{x}}=1} {\displaystyle pV={\frac {2}{3}}NEk_{p}...5.14} {\displaystyle C={\frac {\pi \epsilon }{cosh^{-1}({\frac {D}{2a}})}}[F/m]...111.177} {\displaystyle \ {a=-1,7}} {\displaystyle m\approx {\frac {\hbar }{{\frac {R}{c}}*c^{2}}}={\frac {\hbar }{Rc}}=260m_{e}...63.44} {\displaystyle \Leftrightarrow -x+\pi x=8} {\displaystyle p=\pm 2{\sqrt {q}}} {\displaystyle 0,3333...={\frac {0,3333...}{1}}} {\displaystyle a^{x}\quad (a>0,\ a\neq 1)} {\displaystyle 2n_{2}d=(2m+1){\frac {\lambda }{2}}...51.2} {\displaystyle X:=\prod \limits _{i\in I}X_{i}\,.} {\displaystyle {\frac {8}{40}}} {\displaystyle E=mc^{2}....58.25} {\displaystyle RMS={\sqrt {\frac {\pi -2\beta }{\pi }}}({\frac {\pi (DC+V_{F}({\frac {\pi -2\beta }{\pi }})}{2{\sqrt {2}}cos(\beta )}}-V_{F})...4} {\displaystyle s={\hat {s}}\sin \left(wt+\phi \right)} {\displaystyle {\mathcal {S}}} {\displaystyle 0^{\circ }} {\displaystyle f(x)=x\cdot {x-1 \over {\sqrt {x+1}}}} {\displaystyle \rho _{1}S_{1}v_{1}=\rho _{2}S_{2}v_{2}...42.1} {\displaystyle {\begin{cases}x=1\\y=1\end{cases}}} {\displaystyle F=kx\,} {\displaystyle {\sqrt[{n}]{ab}}={\sqrt[{n}]{a}}{\sqrt[{n}]{b}}\,\!} {\displaystyle c_{n}} {\displaystyle V=-\int E\cdot dl=-\int E\cdot dR...93.2} {\displaystyle l} {\displaystyle a^{1}=a\,\!} {\displaystyle {\frac {1}{4}}{\sqrt {10+2{\sqrt {5}}}}} {\displaystyle s} {\displaystyle 2^{2^{7}}\approx 10^{38}} {\displaystyle F=qE...71.10} {\displaystyle v_{E}={\frac {EXB}{B^{2}}}...71.15} {\displaystyle {\begin{cases}x=3+y\\2x-y=9\end{cases}}} {\displaystyle \Delta W=\Delta W_{1}-\Delta W_{2}=p_{1}S_{1}v_{1}dt-p_{2}S_{2}v_{2}dt=(p_{1}-p_{2})Svdt...35.4} {\displaystyle ({\frac {E_{r}}{E_{i}}})_{\parallel }={\frac {sin(\theta _{t})-sin(\theta _{i})}{sin(\theta _{t})+sin(\theta _{i})}}...46.55} {\displaystyle E={\frac {\rho _{L}}{2\pi \epsilon _{0}r}}{\hat {r}}...111.22} {\displaystyle {\frac {-4}{-2}}} {\displaystyle pdV=n_{m}(C_{P}-C_{V})dT...12.10} {\displaystyle R=z{\hat {z}}...104.4} {\displaystyle x(t)=A(t^{2}-{\frac {2}{d}}t-{\frac {2}{d^{2}}}e^{-dt})...92.97} {\displaystyle -4/-1} {\displaystyle \int {dp(v,\theta )}=2\int {{\frac {mv^{2}}{2}}\cdot n(v)\cdot dv}\cdot \int {sin\theta \cdot cos^{2}\theta \cdot d\theta }...4.14} {\displaystyle Ax(ByCz-BzCy)+Ay(BxCz-BzCx)+Az(BxCy-ByCx)...82.3} {\displaystyle dx={\frac {dx^{\prime }+vdt^{\prime }}{\sqrt {1-{\frac {v^{2}}{c^{2}}}}}}...64.40} {\displaystyle Y=2asin(wt-kx)\int _{0}^{\frac {b}{2}}cos(k\cdot s\cdot sin\theta )ds=...53.8} {\displaystyle {\frac {p}{p_{0}}}=e^{-{\frac {Mg}{n_{m}RT}}z}...29.8} {\displaystyle I_{r}=I_{i}[{\frac {\Delta n_{12}}{\sum n_{12}}}]^{2}...51.5} {\displaystyle {\frac {18}{24}}} {\displaystyle s_{1}+s_{2}=A(e^{j(w_{1}t-k_{1}x)}+e^{j(w_{2}t-k_{2}x)})...22.23} {\displaystyle v_{cv}=v_{R}+v_{\nabla B}={\frac {m}{qB^{2}}}{\frac {RcXB}{Rc^{2}}}(v_{//}^{2}+{\frac {1}{2}}v_{\perp }^{2})...71.31} {\displaystyle T} {\displaystyle kvot=4,8*10^{15}...61.9} {\displaystyle g([y]_{\sim },[x]_{\sim })=d(y,x)=d(x,y)=g([x]_{\sim },[y]_{\sim }),} {\displaystyle n=p+2e...65.49} {\displaystyle I={\sqrt {\pi }}} {\displaystyle y=C*e^{x}y'=C*e^{x}} {\displaystyle \rho _{s}={\frac {Q}{4\pi R_{o}^{2}}}...109.14} {\displaystyle M_{2,3}=\{1,2,3,4,6,8,9,12,\ldots \}\in {\mathcal {T}}} {\displaystyle W_{e}2=-{\frac {2}{5}}V(b)...92.69} {\displaystyle -{\frac {1}{2}}} {\displaystyle F_{a}=p_{a}*a*1...26.1} {\displaystyle U=-\int EdR=-\int _{-\infty }^{R}{\frac {Q}{4\pi \epsilon _{0}R^{2}}}dR...62.16} {\displaystyle k={\frac {R}{N_{A}}}...29.10} {\displaystyle D=\epsilon E...46.45} {\displaystyle N\times {m}} {\displaystyle -E={\frac {\rho _{l}}{4\pi \epsilon _{0}}}\cdot ((z+L/2)^{-1}-(z-L/2)^{-1}){\hat {z}}...100.8} {\displaystyle {\frac {dU}{dT}}={\frac {dQ}{dT}}-p{\frac {dV}{dT}}...11.4} {\displaystyle v_{gc}={\frac {1}{q}}{\frac {FXB}{B^{2}}}={\frac {1}{q}}{\frac {F_{\phi }X{\hat {B}}_{z}}{|B|}}={\frac {1}{q}}{\frac {F_{r}}{|B|}}{\hat {r}}=-/+{\frac {v_{\perp }r_{L}}{2|B|}}{\frac {dB}{dr}}{\hat {r}}...71.46} {\displaystyle \ f(x)} {\displaystyle G=6,62\cdot 10^{-}{11}...68.28} {\displaystyle v2={\frac {x_{L}S_{D}}{V2}}v1...5} {\displaystyle B=B_{x}{\hat {x}}+B_{y}{\hat {y}}+B_{z}{\hat {z}}...80.2} {\displaystyle \sin(\alpha -\beta )=\sin \alpha \cos \beta -\cos \alpha \sin \beta \,\!} {\displaystyle -12/2} {\displaystyle F_{1}/S_{1}=F_{2}/S_{2}...26.9} {\displaystyle v_{\nabla B}=-/+{\frac {v_{\perp }r_{L}}{2}}{\frac {{\hat {B}}X\nabla B}{|B|}}...71.22} {\displaystyle {\frac {7}{10}}} {\displaystyle ES_{G}={\frac {Q_{T}}{\epsilon _{0}}}...102.2} {\displaystyle a+bi} {\displaystyle 1^{n}=1\,\!} {\displaystyle sin(\theta _{i})>{\frac {n_{t}}{n_{i}}}...47.17} {\displaystyle \nabla p=kT\nabla n...72.30} {\displaystyle d={\frac {D}{2}}+/-{\sqrt {({\frac {D}{2}})^{2}-a^{2}}}...117.15} {\displaystyle a\neq 0\,\!} {\displaystyle {\begin{aligned}3x-2\ &{=}\ 7\\+\ 2\ &\quad \ +2\\3x\ &{=}\ 9\\/\ 3\ &\quad \ /\ 3\\x\ &{=}\ 3\end{aligned}}} {\displaystyle m,n\in \mathbb {Z} } {\displaystyle P2V2=P1V1(1-(\gamma \Delta T)^{2})...2.11} {\displaystyle I_{1}<I...49.6} {\displaystyle p=\rho gh=\rho gR=\rho {\frac {Gm}{R^{2}}}R=\rho {\frac {Gm}{R}}...68.9} {\displaystyle c} {\displaystyle W_{e}1=\int _{\infty }^{b}\rho *{\frac {4\pi }{3}}b^{3}*(-{\frac {Q}{4\pi \epsilon _{0}R^{2}}}dR)...92.61} {\displaystyle {\frac {d}{a}}={\frac {D}{2a}}+{\sqrt {({\frac {D}{2a}})^{2}-1}}...117.17} {\displaystyle L:U-L<\varepsilon } {\displaystyle p^{-1}V=Q=cV...111.139} {\displaystyle t=x-3,\quad y=t^{2}-2=(x-3)^{2}-2=x^{2}-6x+7} {\displaystyle Ek_{p}={\frac {mv^{2}}{2}}...5.23} {\displaystyle \forall \varepsilon >0\exists N\in \mathbb {N} :n\geq N\Rightarrow |a_{n}-A|<\varepsilon } {\displaystyle V_{ind}=-{\frac {dBS}{dt}}=-{\frac {d\phi }{dt}}=-L{\frac {di}{dt}}...1} {\displaystyle C20=k*(ln{\frac {d^{2}}{a^{2}}}-ln{\frac {3d}{2a}})...111.154} {\displaystyle C=4\pi \epsilon _{0}R...111.4} {\displaystyle {\sqrt {a}}} {\displaystyle {\frac {1}{1}}+{\frac {1}{2}}} {\displaystyle d(E)=hdf...64.59} {\displaystyle 2a=d(x,y)\leq d(x,z)+d(z,y)=d(x,z)+d(y,z)<a+a=2a.} {\displaystyle \sum _{k=n_{0}}^{\infty }|a_{k}|<\sum _{k=n_{0}}^{\infty }p^{k}} {\displaystyle x_{1}{=}1-{\sqrt {2}}} {\displaystyle C10=c11+c12+c13...111.106} {\displaystyle DC={\frac {1}{2\pi }}*2\int _{\beta }^{\pi -\beta }Asin(\alpha )-Vfd\alpha } {\displaystyle {\frac {14}{100}}} {\displaystyle kIsIb} {\displaystyle FM(t)=Ae^{jt(w_{c}+w_{m})}=ce^{jw_{c}t}\cdot me^{jw_{m}t}...14.28} {\displaystyle P=S\cdot 0.8} {\displaystyle A={\frac {\mu _{0}}{4\pi }}\int _{v}{{\frac {J}{R}}dv}...70.9} {\displaystyle p^{2}=4q} {\displaystyle {\frac {m_{e}v^{2}}{2}}=hf...64.69} {\displaystyle \int _{P1}^{P2}E\cdot dl=\int _{P1}^{P2}E\cdot dl...94.9} {\displaystyle V={\frac {Q}{4\pi \epsilon _{0}}}[{\frac {1}{R}}-{\frac {1}{R+1}}]...92.10} {\displaystyle V=V_{0}{\frac {y}{d}}...115.7} {\displaystyle n\in \mathbb {N} } {\displaystyle C=4\pi \epsilon _{0}R_{i}...92.18} {\displaystyle ({\sqrt[{3}]{x}}\,)^{2}=x^{2/3}} {\displaystyle \int _{-\infty }^{\infty }A({\frac {2kT}{m}})^{\frac {1}{2}}e^{(v({\frac {m}{2kT}})^{\frac {1}{2}})^{2}}d[v({\frac {m}{2kT}})^{\frac {1}{2}}]==1...65.15} {\displaystyle a_{i}\neq 0} {\displaystyle af(t)+bg(t)\,\!} {\displaystyle \Delta p=2{\frac {\gamma }{r}}=\rho gh...33.8} {\displaystyle Uo(2)=60mV*log(Uin)} {\displaystyle V={\frac {4\cdot \pi \cdot r^{3}}{3}}} {\displaystyle M_{e}={\frac {eh}{2m_{e}}}...58.9} {\displaystyle e^{z}} {\displaystyle \times } {\displaystyle \int d\phi =\int _{0}^{R}{\frac {\Delta p}{4\eta L}}(R^{2}-r^{2})2\pi rdr...40.3} {\displaystyle sinh(-nka)=-sin(nka)...119.30} {\displaystyle Q_{2}=Q-Q_{1}...105.5} {\displaystyle C={\frac {2\pi \epsilon _{0}}{ln{\frac {d}{a}}}}...117.20} {\displaystyle m{\frac {d^{2}x}{dt^{2}}}=-Cx...119.52} {\displaystyle \cap \emptyset =X=\bigcup \limits _{x\in X}B_{1}(x)\,.} {\displaystyle dE={\frac {1}{2}}\rho _{0}(wA)^{2}Sv_{f}dt...23.9} {\displaystyle B=(0;0;1)...71.37} {\displaystyle F=(1;1;1)...71.38} {\displaystyle v_{2}S_{2}-v_{1}S_{1}=0...34.6} {\displaystyle \Rightarrow } {\displaystyle \nabla '\cdot {\frac {P}{R}}...107.30} {\displaystyle C={\frac {Q}{V}}...92.16} {\displaystyle pV=n_{m}RT...5.1} {\displaystyle \ (x-9)} {\displaystyle E={\frac {Q}{\epsilon S}}(-{\hat {y}})...111.9} {\displaystyle \sum _{2}^{\infty }f\left({\frac {2}{k^{2}-1}}\right)=f(3/2)} {\displaystyle S=\underbrace {1+1+1+\ldots 1} _{k+1}=k+1} {\displaystyle W_{p}=m{\frac {GM}{R}}...20.4} {\displaystyle {\frac {\text{Delen}}{\text{Det hela}}}\cdot 100\%} {\displaystyle {\begin{cases}y=2-x\\2x-y=8\end{cases}}} {\displaystyle w_{0}={\frac {1}{\sqrt {LC}}}} {\displaystyle h={40\,\mathrm {c} m^{3} \over 4\pi \,\mathrm {c} m^{2}}={10\,\mathrm {c} m \over \pi }\approx 3,\!18\ \mathrm {c} m} {\displaystyle d_{i}={\frac {a^{2}}{d}}...117.11} {\displaystyle h=p\lambda ...58.15} {\displaystyle 2.{\overline {9}}=3} {\displaystyle V(R,\theta )=-E_{0}Rcos(\theta )+B_{1}R^{-2}cos(\theta )...119.100} {\displaystyle B_{x}{\hat {x}}+B_{y}{\hat {y}}+B_{z}{\hat {z}}...71.54} {\displaystyle \Leftrightarrow 7x-x=(-2)-9} {\displaystyle {\overline {A}}=\cap \{C\subseteq X;A\subseteq C{\text{ och }}\complement C\in {\mathcal {T}}\}} {\displaystyle F=\eta S{\frac {dv}{dy}}=-\eta S{\frac {dv}{dr}}...39.1} {\displaystyle E={\frac {\rho _{l}}{4\pi \epsilon _{0}}}\cdot {\frac {L}{z^{2}-(L/2)^{2}}}{\hat {z}}...100.12} {\displaystyle f_{0}\approx fs{\sqrt {{\frac {V_{AS}}{V_{B}}}+1}}...3} {\displaystyle a{\sqrt[{n}]{b}}={\sqrt[{n}]{a^{n}b}}\,\!} {\displaystyle {\hat {s}}} {\displaystyle C10=k*(ln{\frac {9d^{2}}{a^{2}}}-ln{\frac {3d}{2a}})...111.153} {\displaystyle Vb={\frac {Q}{4\pi \epsilon _{0}b}}=1,4MeV=2,3*10^{-13}J...58.21} {\displaystyle cdp+pdc=hdf...64.61} {\displaystyle 10^{-36}...75.8} {\displaystyle n_{m}=N/N_{a}...5.5} {\displaystyle A=U_{a}{\hat {x}}+pU_{a}^{3/2}{\hat {y}}...86.6} {\displaystyle kvot=4,4*10^{15}...61.11} {\displaystyle F=-/+{\frac {qv_{\perp }r_{L}}{2}}{\frac {dB}{dz}}{\hat {z}}...71.58} {\displaystyle \nabla \cdot E={\frac {\rho }{\epsilon _{0}}}...85.1} {\displaystyle \{f(x):x\in A\}=\{y:\exists x\in A:f(x)=y\}} {\displaystyle sin(w_{c}t)sin(w_{m}t)=sin(w_{c}t-w_{m}t)-sin(w_{c}t+w_{m}t)...14.27} {\displaystyle R_{c}>>r_{L}...71.28} {\displaystyle \Delta t} {\displaystyle Q_{T}={\frac {w_{o}M_{A}}{R_{A}}}...4} {\displaystyle V\propto Q...112.6} {\displaystyle |T_{1}|+|T_{2}|+|T_{3}|=n-1} {\displaystyle b={\sqrt {w_{0}^{2}-a^{2}}}={\sqrt {w_{0}^{2}-({\frac {w_{0}}{2Q}})^{2}}}=w_{0}{\sqrt {1-({\frac {1}{2Q}})^{2}}}...25} {\displaystyle dW+dW_{e}=dW_{s}...113.6} {\displaystyle P3V3=P1V1\gamma T2...3.7} {\displaystyle y=Ce^{x}} {\displaystyle Z\approx {\frac {{\frac {-jR_{e}^{2}2}{wL_{e}}}+R_{e}}{{\frac {-jR_{e}2}{wL_{e}}}+1}}=R_{e}{\frac {{\frac {-jR_{e}2}{wL_{e}}}+1}{{\frac {-jR_{e}2}{wL_{e}}}+1}}=R_{e}} {\displaystyle |{\vec {u}}|} {\displaystyle V_{10}={\frac {\rho _{L}}{2\pi \epsilon _{0}}}\cdot ln({\frac {d}{a}})^{2}...111.30} {\displaystyle ({\frac {w_{1}}{w_{2}}})^{2}={\frac {W_{p1}(1-1/1,2)+W_{k1}}{(1,2)^{2}W_{k1}}}...20.20} {\displaystyle Za=Zk+Rb} {\displaystyle {\frac {dsin(\theta _{1})}{c/n_{1}}}={\frac {dsin(\theta _{2})}{c/n_{2}}}...46.1} {\displaystyle 65\%={\frac {65}{100}}=0,\!65} {\displaystyle F{\frac {d^{2}s}{dx^{2}}}dx=ma=m{\frac {d^{2}s}{dt^{2}}}=\rho Ydx{\frac {d^{2}s}{dt^{2}}}...18.7} {\displaystyle {\frac {mv^{2}}{2}}=kT...1.2} {\displaystyle 2x-3y=7} {\displaystyle -{2 \over 3}} {\displaystyle a^{3}-b^{3}=(a-b)(a^{2}+ab+b^{2})\,\!} {\displaystyle S-pS=1-p^{k+1}\Rightarrow S={\frac {p^{k}-1}{p-1}}} {\displaystyle \nabla \cdot D=\rho ...92.27} {\displaystyle {\sqrt {6}}+{\sqrt {2}}} {\displaystyle ({\frac {E_{r}}{E_{i}}})_{\parallel }={\frac {n_{i}^{2}sin(\theta _{i})-n_{i}^{2}{\frac {sin^{2}(\theta _{i})}{sin^{2}(\theta _{t})}}sin(\theta _{t})}{n_{i}^{2}sin(\theta _{i})+n_{i}^{2}{\frac {sin^{2}(\theta _{i})}{sin^{2}(\theta _{t})}}sin(\theta _{t})}}...46.53} {\displaystyle {\frac {1}{1}},{\frac {1}{2}},{\frac {1}{3}},{\frac {1}{4}},...} {\displaystyle c={n \over V}} {\displaystyle x^{3}-4x=x} {\displaystyle \complement A=\complement _{X}A=X\setminus A} {\displaystyle \mathbf {b} } {\displaystyle m_{ekv}c...64.78} {\displaystyle \oint E\cdot {\hat {n}}dS={\frac {Q}{\epsilon _{0}}}...106.11} {\displaystyle w={\sqrt {\frac {C}{m}}}...18.16} {\displaystyle m={\frac {E}{c^{2}}}={\frac {hf}{c^{2}}}...63.34} FG[KZ-qFJ:!0TGSWۇ\5b%k0BVDw~[Af-7QK#WSfw{xX a'9AgQx|ZM $8DMOcE C-Ru-$L$5BPolpv|"3I=]sw~Rn| b 8 L k  t   p y% . >= S  ۴ : &   eA l 9 ə P 6# T0 ] s : = X #$ *F m 9 w (-@%InQ ;'Eg-{<}Od)BnH Gz``;Pn6^sI3U"b=K,K5evai *1=6h[k6HBZGw֠<;S8W,@g#T9X$G+J+lPkϭk2E^JKI T-BeAJ 4FWen{•JjS90&CI`rlyء*I]Wv֢C>a <@M {\displaystyle v_{gc}={\frac {1}{q}}{\frac {FXB}{B^{2}}}={\frac {1}{q}}{\frac {F_{z}X{\hat {B}}_{\phi }}{|B|}}=-{\frac {1}{q}}{\frac {|F|}{|B|}}{\hat {r}}=-/+{\frac {v_{\perp }r_{L}}{2|B|}}{\frac {dB}{dr}}{\hat {r}}...71.20} {\displaystyle \pi \,} {\displaystyle (-a)\cdot (-b)=(-a)(-b)=ab\,\!} {\displaystyle c^{3}={\frac {1}{zLC_{1}C_{2}}}...12} {\displaystyle Ae^{j\alpha }...63.39} {\displaystyle W_{e}=e{\frac {Q}{4\pi \epsilon _{0}b}}...92.34} {\displaystyle w={\sqrt {\frac {C}{m}}}=k...119.57} {\displaystyle {\frac {dF_{y}}{dx}}-{\frac {dF_{x}}{dy}}...86.13} {\displaystyle t\neq 0} {\displaystyle {1 \over 1}=1=100\%} {\displaystyle I_{\theta }=I_{0}{\frac {sin^{2}\beta }{\beta ^{2}}}{\frac {1-cosN\delta }{1-cos\delta }}...56.17} {\displaystyle -x+1={2x \over 3}} {\displaystyle E=hf...64.58} {\displaystyle a\cdot (b+c)=a\cdot b+a\cdot c\,\!} {\displaystyle {\frac {W_{out}}{W_{in}}}={\frac {\epsilon _{2}E_{tt}^{2}}{\epsilon _{1}(E_{it}^{2}+E_{rt}^{2})}}...46.67} {\displaystyle s=Asin(wt+\phi )...14.2} {\displaystyle \phi _{B}-\phi _{D}={\frac {2\pi }{\lambda }}n{\frac {2d}{cos\beta }}-\pi -{\frac {2\pi }{\lambda }}2dn{\frac {sin^{2}\beta }{cos\beta }}={\frac {4\pi nd}{\lambda cos\beta }}(1-sin^{2}\beta )-\pi ={\frac {4\pi nd}{\lambda }}cos\beta -\pi ...50.23} {\displaystyle dW=F_{Q}dl=-dW_{e}...113.1} {\displaystyle s_{n}={\frac {(a_{1}+a_{n})n}{2}}\,\!} {\displaystyle \forall \varepsilon >0\exists } {\displaystyle {\frac {-a}{-b}}={\frac {a}{b}}} {\displaystyle \ x^{2}+px+q=0} {\displaystyle \Leftrightarrow 2x-4x=(-2)+5} {\displaystyle -({\frac {R}{C_{V}}}+1)={\frac {Vdp}{pdV}}...12.24} {\displaystyle -7/2} {\displaystyle \mu ^{2}=v^{2}{\frac {d\rho }{dv}}\cdot (-{\frac {1}{\rho v}})...44.4} {\displaystyle -\gamma {\frac {dV}{V}}={\frac {dp}{p}}...12.26} {\displaystyle {\begin{bmatrix}c12=-C12\\c23=-C23\\c13=-C13\\\end{bmatrix}}...111.147} {\displaystyle \left\{{\begin{matrix}x=1\\y=3\end{matrix}}\right.} {\displaystyle {\frac {\Delta V}{V}}\approx {\frac {\Delta p}{K}}={\frac {1E6}{2E9}}=0,5E-3...28.4} {\displaystyle \mu ^{2}=-{\frac {v}{\rho }}{\frac {d\rho }{dv}}...44.5} {\displaystyle p^{\alpha -1}} {\displaystyle p_{i}-p_{0}=\Delta p...37.3} {\displaystyle P=U\cdot I} {\displaystyle x\prime \prime (0)=a(0)=0} {\displaystyle {\frac {a}{b}}\cdot {\frac {c}{d}}={\frac {a\cdot c}{b\cdot d}}} {\displaystyle \scriptstyle {\mathcal {F}}} {\displaystyle x(t)=-kx{\frac {t^{2}}{2}}+C2} {\displaystyle ({\frac {dQ}{dT}})_{V}={\frac {dU}{dT}}=n_{m}C_{V}...12.3} {\displaystyle [m_{k}(D)]c^{2}=3674m_{e}c^{2}-4,4m_{e}c^{2}\approx 3670m_{e}c^{2}...65.27} {\displaystyle -5 \over 2} {\displaystyle a} {\displaystyle P3V3=P2V1=P1\gamma T2V1...3.2} {\displaystyle E_{k}={\frac {1}{2}}mA^{2}w^{2}(1-{\frac {s^{2}}{A^{2}}})={\frac {1}{2}}mw^{2}(A^{2}-s^{2})...14.9} {\displaystyle F_{s}} {\displaystyle \ (A\cap B)^{\circ }=A^{\circ }\cap B^{\circ }} {\displaystyle I^{2}=\int e^{x^{2}}*\int e^{y^{2}}=\int e^{x^{2}+y^{2}}=\int e^{r^{2}}...65.9} {\displaystyle N_{x+1}={\frac {1}{6}}n_{x+l}Svdt...7.2} {\displaystyle Io=gm({\frac {Id}{2}}+Is)-gm({\frac {Id}{2}}-Is)...1.11} {\displaystyle \ (a+b)(a-b)=a^{2}-b^{2}} {\displaystyle {\frac {1}{\sqrt {a^{2}-x^{2}}}}\,\!} {\displaystyle z^{2}=(A_{1}cos(\delta _{1})+A_{2}cos(\delta _{2}))^{2}+(A_{1}sin(\delta _{1})+A_{2}sin(\delta _{2}))^{2}...48.7} {\displaystyle t^{\prime }=qx+rt...64.7} {\displaystyle 2\pi [1-cos(\alpha )]} {\displaystyle \mathbb {Z} \subseteq \mathbb {Q} } {\displaystyle -{\frac {1}{x-a}}\,\!} {\displaystyle Det(p)=ln({\frac {d^{2}}{a^{2}}})*ln({\frac {9d^{2}}{a^{2}}})-(ln{\frac {3d}{2a}})^{2}...111.73} {\displaystyle {\frac {dW_{e}}{dl}}=-F_{Q}...113.2} {\displaystyle {\frac {428571/142857}{999999/142857}}} {\displaystyle \oint F_{l}dl=0...89.4} {\displaystyle s=Asin(wt-kx)...23.3} {\displaystyle N_{r}(a)} {\displaystyle y(x)={\frac {f_{0}(x)\ldots f_{n}(x)}{g_{0}(x)\ldots g_{m}(x)}}} {\displaystyle {\frac {d^{2}V}{dx^{2}}}+{\frac {d^{2}V}{dy^{2}}}+{\frac {d^{2}V}{dz^{2}}}=0...119.2} {\displaystyle xRy\Rightarrow yRx} {\displaystyle V_{c}={\frac {q}{4\pi \epsilon _{0}}}{\frac {1}{r}}...[eV]...62.8} {\displaystyle 2,1*10^{-42}+m(Eb)=1*10^{-26}...61.8} {\displaystyle e^{x}=1+{\frac {x}{1!}}+{\frac {x^{2}}{2!}}+{\frac {x^{3}}{3!}}+{\frac {x^{4}}{4!}}+...+{\frac {x^{n}}{n!}}+...\,\!} {\displaystyle X} {\displaystyle {\frac {1}{2}}(x+\sin x\cos x)\,\!} {\displaystyle [a]_{\sim }=[b]_{\sim }\iff [a]_{\sim }\cap [b]_{\sim }\neq \emptyset \iff a\sim b.} {\displaystyle {\frac {3}{15}}} {\displaystyle E={\frac {Q}{4\pi \epsilon _{0}R^{2}}}{\hat {R}}...92.46} {\displaystyle P_{n}=\{0,{\frac {1}{n}},{\frac {2}{n}},\ldots ,1\}} {\displaystyle wL=4...1} {\displaystyle \ (x-(x1))(x-(x2))} {\displaystyle \ A^{\circ }=\complement ({\overline {\complement A}}){\text{ och }}{\overline {A}}=\complement {\bigl (}(\complement A)^{\circ }{\bigr )}\,.} {\displaystyle v\lambda ={\frac {h}{m}}...63.6} {\displaystyle 2X:H_{1}^{1}+H_{1}^{2}->He_{2}^{3}+Q2...65.28} {\displaystyle Ii_{\perp }=I_{0}sin^{2}(\alpha )...46.41} {\displaystyle \beta } {\displaystyle 0,31111...={\frac {0,31111...}{1}}={\frac {31,1111...}{100}}} {\displaystyle dW_{e}=F_{V}dl...113.10} {\displaystyle u(t)+L{\frac {di}{dt}}-Uo=0} {\displaystyle 1,\ldots ,m} {\displaystyle y''+ay'+by=c} {\displaystyle {1 \over 2}={{2\cdot 1} \over {2\cdot 2}}} {\displaystyle {\frac {ds}{dt}}=jwAe^{jwt}=jws...14.20} {\displaystyle [x]_{\sim }:=\{y\in X:x\sim y\}} {\displaystyle cosh(x)={\frac {e^{x}+e^{-x}}{2}}...119.13} {\displaystyle f(n)} {\displaystyle V=2\pi ^{2}Rr^{2}.\,} {\displaystyle {\begin{aligned}3x\ &{=}\ 6\\/\ 3\ &\quad \ /\ 3\\x\ &{=}\ 2\end{aligned}}} {\displaystyle {\frac {x}{y}}} {\displaystyle a+b=b+a} {\displaystyle -E={\frac {\rho _{l}}{4\pi \epsilon _{0}N}}\cdot ((z-L/2)-(z+L/2)){\hat {z}}...100.10} {\displaystyle \lambda ={\frac {h}{p}}...67.3} {\displaystyle {\frac {ds}{dt}}=jwAe^{jwt}=jws...18.13} {\displaystyle -2^{3}+-2^{4}=-8+16=8} {\displaystyle F={\frac {dP}{dt}}=m{\frac {dv}{dt}}...9.27} {\displaystyle E_{t1}=E_{t2}...46.4} {\displaystyle {\frac {1}{4}}\left({\sqrt {5}}-1\right)} {\displaystyle p={\frac {h}{\lambda }}={\frac {h}{2\pi }}{\frac {2\pi }{\lambda }}=\hbar k...67.7} {\displaystyle \ |z|=5,0} {\displaystyle L={\frac {11,1}{2\pi \cdot 3,3Hz}}} {\displaystyle -2^{3}+(-2)^{4}} {\displaystyle Z^{2}=R^{2}+(X_{L}-X_{C})^{2}} {\displaystyle p_{1}-p_{2}=\rho 'gh...36.8} {\displaystyle -{\frac {n}{x^{n+1}}}} {\displaystyle C'\in {\mathcal {C}}} {\displaystyle a+b=90^{\circ }} {\displaystyle {\frac {1}{2}}+{\frac {1}{4}}+{\frac {1}{8}}+{\frac {1}{16}}+{\frac {1}{32}}+...} {\displaystyle \nabla ^{2}V={\frac {d}{dR}}(R^{2}\Gamma '\Theta )+{\frac {1}{sin(\theta )}}{\frac {d}{d\theta }}(sin(\theta )\Gamma \Theta ')=0...119.75} {\displaystyle 5+3^{3}/9=5+3\cdot 3\cdot 3/9=5+27/9=5+3=8} {\displaystyle {\frac {V_{2}}{V_{1}}}={\frac {V_{3}}{V_{4}}}...13.22} {\displaystyle bsin\theta =\lambda ...54.1} {\displaystyle \ -5} {\displaystyle x''=-w^{2}x_{0}e^{jwt}=-w^{2}x...119.55} {\displaystyle y''+a(x)y'+b(x)y=h(x)\,} {\displaystyle 230\cdot 32=7360} {\displaystyle Q_{T}\approx Qts{\sqrt {{\frac {V_{AS}}{V_{B}}}+1}}...34} {\displaystyle {\begin{bmatrix}V1=p11Q1+p12Q2+p13Q3\\V2=p21Q1+p22Q2+p23Q3\\V3=p31Q1+p32Q2+p33Q3\\\end{bmatrix}}...111.36} {\displaystyle E={\frac {Q}{4\pi \epsilon _{0}R^{2}}}=3E6...92.6} {\displaystyle [{\vec {u}},{\vec {v}}\,]} {\displaystyle \rho ={\frac {NAm_{p}}{V}}=nAm_{p}...6.26} {\displaystyle 3\cdot {\frac {2}{3}}} {\displaystyle V={\frac {\rho _{L}}{2\pi \epsilon _{0}}}ln{\frac {r_{i}}{r}}...117.5} {\displaystyle {\sqrt {\frac {x}{y}}}} {\displaystyle P={\frac {lim}{\Delta v->0}}\sum _{n=1}^{N}{\frac {p}{\Delta v}}[C/m^{2}]...107.5} {\displaystyle T={\frac {2\pi }{\omega }}\,} {\displaystyle E={\frac {\rho _{s}}{4\pi \epsilon _{0}}}\int _{S'}{\frac {dS'}{R^{2}}}{\hat {R}}...103.1} {\displaystyle A_{2}e^{j\delta _{2}}...48.6} {\displaystyle c=p^{-1}={\frac {1}{det(p)}}*B...111.97} {\displaystyle Y={o\times a \over 2}} {\displaystyle {\sqrt {2}}} {\displaystyle f(x)=2x^{1}} {\displaystyle n_{2}={\sqrt {n_{3}}}...51.16} {\displaystyle \ {z\cdot z}} {\displaystyle \int _{v}^{0}dv=-\int _{r}^{R}{\frac {\Delta p}{2\eta L}}rdr...39.7} {\displaystyle v={\frac {ds}{dt}}=wAcos(wt)...63.13} {\displaystyle E={\frac {Q}{4\pi \epsilon _{0}R^{2}}}...92.38} {\displaystyle u_{o}={\frac {s^{3}C_{2}C_{1}Lz}{s^{3}C_{2}C_{1}Lz+s^{2}L(C_{1}+C_{2})+szC_{2}+1}}...10} {\displaystyle \rho _{s}={\hat {y}}\cdot -{\hat {y}}\epsilon E=-\epsilon E...115.11} {\displaystyle \sin(\alpha +\beta )=\sin \alpha \cos \beta +\cos \alpha \sin \beta \,\!} {\displaystyle 3^{2}} {\displaystyle B=(0;0;1)...71.43} {\displaystyle \ |c|=20,0} {\displaystyle Ae^{j\phi }=a(1+e^{j\delta }+e^{j2\delta }+e^{j3\delta }+...+e^{j(N-1)\delta })...56.6} {\displaystyle {\text{Slutvärde}}={\text{Startvärde}}\cdot {\text{Förändringsfaktor}}^{\text{Antal år}}} {\displaystyle p2={\frac {1}{2}}\rho v_{2}^{2}...6} {\displaystyle {\frac {8}{10}}} {\displaystyle {\frac {dx}{dt}}={\frac {{\frac {dx^{\prime }}{dt^{\prime }}}+v}{1+{\frac {v}{c^{2}}}{\frac {dx^{\prime }}{dt^{\prime }}}}}...64.47} {\displaystyle a+c\equiv b+c{\pmod {n}}} {\displaystyle k_{x}^{2}+k_{y}^{2}+k_{z}^{2}=0...119.10} {\displaystyle |\mathbf {u} |\,=u} {\displaystyle n} {\displaystyle \mu _{i}=\mu _{r}\approx \mu _{t}...46.17} {\displaystyle \nabla ^{2}V=0...119.1} {\displaystyle E_{k}={\frac {1}{2}}m(wA)^{2}...23.5} {\displaystyle Li^{6}} {\displaystyle {\frac {2}{Id}}*IsIabc} {\displaystyle x^{2}=-1} {\displaystyle A\cdot (BXC)=B\cdot (CXA)=C\cdot (AXB)...82.1} {\displaystyle \ln {({\frac {V_{2}}{V_{1}}})^{-\gamma }}=\ln {\frac {p_{2}}{p_{1}}}...12.30} {\displaystyle s(x,t)=s_{i}(0,t)+s_{r}(0,t)=0...24.6} {\displaystyle s(x+dx,t)=s(x,t)+{\frac {\delta s}{\delta x}}dx...17.1} {\displaystyle {\frac {\Delta p}{K}}={\frac {\Delta \rho }{K}}gh={\frac {d(m/V)}{K}}gh=-{\frac {\rho _{0}}{K}}gh..28.5} {\displaystyle E={\frac {\rho _{L}}{4\pi \epsilon _{0}}}\int {\frac {bd\phi }{R^{2}}}{\hat {z}}...70.23} {\displaystyle v={\frac {c}{n}}...46.20} {\displaystyle kx=2\pi {\frac {x}{\lambda }}=>x={\frac {\lambda }{4}},{\frac {3\lambda }{4}},{\frac {5\lambda }{4}}...25.11} {\displaystyle \ x=2\pm {\sqrt {(4+5)}}} {\displaystyle \Delta t>{\frac {1}{f}}...63.37} {\displaystyle Q=[begynnelsemassan-slutmassan]c^{2}...65.23} {\displaystyle f\in E} {\displaystyle {\frac {2}{7}}+{\frac {3}{7}}} {\displaystyle \nabla ^{2}V={\frac {r}{R}}{\frac {d}{dr}}(rR')+{\frac {\Phi ''}{\Phi }}=0...119.49} {\displaystyle =ab{\frac {sin(k/2\cdot bsin\theta )}{k/2\cdot bsin\theta }}sin(wt-kx)...53.9} {\displaystyle x/3+5{,}5={\frac {x-1}{7}}} {\displaystyle b_{n}={\frac {4}{T}}\int _{0}^{T/2}f(t)sin(nwt)dt} {\displaystyle dP(v,\theta )=mv^{2}\cdot S\cdot dt\cdot cos^{2}\theta \cdot sin\theta \cdot d\theta \cdot n(v)\cdot dv...4.9} {\displaystyle B!} {\displaystyle {\frac {14}{5}}<{\frac {3}{1}}<{\frac {28}{9}}<{\frac {22}{7}}<{\frac {10}{3}}} {\displaystyle (1,0)} {\displaystyle {\vec {F}}=m{\vec {a}}={\frac {\Delta {\vec {p}}}{\Delta t}}} {\displaystyle {\frac {1}{x\ln a}}} {\displaystyle {\begin{cases}a+b+c+d=4\\a+b-c-d=4\\a-b-c+d=2\\a-b+c-d=2\end{cases}}} {\displaystyle s(x,t)=Asin(wt-kx)-Asin(wt+kx)...25.2} {\displaystyle 1 \over 5} {\displaystyle -} {\displaystyle d^{2}-Dd+a^{2}=0...117.14} {\displaystyle \Delta E_{k}={\frac {1}{2}}\rho Svdtv_{2}^{2}-{\frac {1}{2}}\rho Svdtv_{1}^{2}...35.5} {\displaystyle pc=hf...60.16} {\displaystyle \forall x\in M} {\displaystyle v^{2}={\frac {h}{m\Delta t}}...63.33} {\displaystyle {\begin{bmatrix}Massenhet&Neutron&Proton&Elektron\\u&1,008665&1,007276&5,48597\\m_{p}&1,001&1&0,00055\\m_{e}&1838&1836&1\\\end{bmatrix}}...61.13} {\displaystyle \ x^{2}+3x+0=0} {\displaystyle {\frac {E_{i}}{v_{i}}}cos(\theta _{i})={\frac {E_{r}}{v_{r}}}cos(\theta _{i})+{\frac {E_{t}}{v_{t}}}cos(\theta _{t})...46.19} {\displaystyle \int _{C1}E\cdot dl+\int _{C2}E\cdot dl=0...94.6} {\displaystyle x^{2}+1=0} {\displaystyle R^{3}=(r^{2}+z'^{2})^{3/2}...101.4} {\displaystyle Avk={\frac {470k}{Zk+Rb+470k}}*Avk'} {\displaystyle {\frac {d}{dx}}ax^{k}=kax^{k-1}} {\displaystyle a:b:c=p_{a}*a:p_{b}*b:p_{c}*c...26.5} {\displaystyle \pm \infty } {\displaystyle {\frac {3,3333333...-0,3333333...}{9}}} {\displaystyle {\frac {dQ}{dt}}=-\gamma S{\frac {dT}{dx}}...9.11} {\displaystyle (w_{3}/w_{0})^{2}=({\frac {1}{2Q_{T}^{2}}}-1)+{\sqrt {({\frac {1}{2Q_{T}^{2}}}-1)^{2}+1}}...33} {\displaystyle V_{n}=A_{n}sin(n\phi )...119.61} {\displaystyle n_{i}=10^{28}...68.34} {\displaystyle \sin(-\alpha )=-\sin \alpha \,\!} {\displaystyle (a^{m})^{n}=a^{mn}} {\displaystyle \int _{P1}^{P2}E\cdot dl=-\int _{P2}^{P1}E\cdot dl...94.8} {\displaystyle (1-{\pi \over 6})r^{3}} {\displaystyle N={\frac {U_{rms}}{4,44BAf}}={\frac {25}{4,44\cdot 1,6\cdot 6,910^{-4}\cdot 3,3}}} {\displaystyle b\neq 0,d\neq 0} {\displaystyle V_{10}=V_{1}-V_{0}...111.128} {\displaystyle x^{2}+y^{2}+z^{2}=(ct)^{2}...64.4} {\displaystyle \nabla \cdot B=0...85.2} {\displaystyle {\begin{matrix}z_{i}&=&y_{i-1}\oplus y_{i}\oplus y_{i+1}\\&=&x_{i-2}\oplus x_{i-1}\oplus x_{i}\oplus x_{i-1}\oplus x_{i}\oplus x_{i+1}\oplus x_{i}\oplus x_{i+1}\oplus x_{i+2}\\&=&x_{i-2}\oplus x_{i}\oplus x_{i+2}\\\end{matrix}}} {\displaystyle {\begin{bmatrix}Q1=C10V1+C12(V1-V2)+C13(V1-V3)\\Q2=C21(V2-V1)+C20V2+C23(V2-V3)\\Q3=C31(V3-V1)+C32(V3-V2)+C30V3\\\end{bmatrix}}...111.38} {\displaystyle cos(x)=cosh(jx)...119.15} {\displaystyle \lim _{x\to a}f(x)=c} {\displaystyle n={\sqrt {\epsilon }}_{r}...21.22} {\displaystyle p={\sqrt {4q}}} {\displaystyle s(0,t)=Ae^{jwt}==0...18.40} {\displaystyle E={\frac {\rho }{\epsilon _{0}3R^{2}}}b^{3}{\hat {R}}...106.8} {\displaystyle \rho gh...37.8} {\displaystyle {\frac {1}{x+15}}={\frac {x+3}{7}}} {\displaystyle \int \int pdtdt=k*\int \int xdxdx...6} {\displaystyle f(x)=(x+1)\cdot {x-1 \over x-2}} {\displaystyle F=(0;1;0)...71.42} {\displaystyle E={\frac {Q}{2\pi \epsilon _{0}rL}}{\hat {r}}...102.4} {\displaystyle h(x)=f(x)+g(x)\,\!} {\displaystyle p^{2}={\frac {1}{1-{\frac {v^{2}}{c^{2}}}}}...64.24} {\displaystyle (a_{n})} {\displaystyle kx=wt+\phi ...21.26} {\displaystyle E={\frac {1}{4\pi \epsilon _{0}R^{2}}}\int _{0}^{b}\rho dv'{\hat {R}}...106.6} {\displaystyle u_{x}={\frac {u_{x}^{\prime }+v}{1+{\frac {v}{c^{2}}}u_{x}^{\prime }}}...64.48} {\displaystyle E={\frac {\rho _{L}}{4\pi \epsilon _{0}}}\int {\frac {dl'}{R^{2}}}={\frac {\rho _{L}}{4\pi \epsilon _{0}}}\int {\frac {dl'R}{R^{3}}}...70.18} {\displaystyle E_{y}=Asin(wt-kx)...24.1} {\displaystyle \int f(x)\ g(x)\ dx=\ F(x)\ g(x)\ -\int F(x)\ g'(x)\ dx\,\!} {\displaystyle f(-t)\,\!} {\displaystyle 90^{\circ }} {\displaystyle I=I_{1}+I_{2}+2{\sqrt {I_{1}I_{2}}}cos(0+n2\pi )=I_{1}+I_{2}+2{\sqrt {I_{1}I_{2}}}=4I_{1}...48.16} {\displaystyle {\frac {41}{333}}=0{,}123123\,\ldots } {\displaystyle Iabc=Ic1+Ic2...1.9} {\displaystyle {\frac {1}{6}}n_{y+1}Svdt...8.2} {\displaystyle m(jord)\approx \rho _{H_{2}O}\cdot {\frac {4\pi b_{j}^{3}}{3}}=10^{24}...68.25} {\displaystyle Q=Q_{1}+Q_{2}...105.4} {\displaystyle \ {z'=[x',y']}} {\displaystyle \int d\phi ={\frac {\Delta p\pi }{2\eta L}}[R^{2}{\frac {r^{2}}{2}}-{\frac {r^{4}}{4}}]_{0}^{R}...40.5} {\displaystyle {\mathopen {]}}a,c{\mathclose {[}}\cap {\mathopen {]}}b,d{\mathclose {[}}={\mathopen {]}}b,c{\mathclose {[}}{\text{ och }}{\mathopen {]}}a,d{\mathclose {[}}\cap {\mathopen {]}}b,c{\mathclose {[}}={\mathopen {]}}b,c{\mathclose {[}}\;,{\text{ men }}{\mathopen {]}}a,b{\mathclose {[}}\cap {\mathopen {]}}c,d{\mathclose {[}}=\emptyset \,.} {\displaystyle p_{t}=p+{\frac {1}{2}}\rho v^{2}...36.4} {\displaystyle Re[e^{jb}*e^{-ja}]...80.12} {\displaystyle v_{g}={\frac {m}{q}}{\frac {gXB}{B^{2}}}...71.16} {\displaystyle {\frac {1}{R_{i}^{2}}}...109.15} {\displaystyle E=-\nabla V...90.5} {\displaystyle a^{3}+b^{3}=(a+b)(a^{2}-ab+b^{2})\,\!} {\displaystyle \alpha } {\displaystyle B_{\phi }\propto {\frac {1}{r}}...71.26} {\displaystyle \ 3x-9} {\displaystyle v={\sqrt {\frac {2\Delta p}{\rho }}}...37.4} {\displaystyle \mathbb {Q} \subseteq \mathbb {R} } {\displaystyle v_{1}={\sqrt {\frac {2\cdot 10^{3}}{1,3}}}\approx 40m/s...41.7} {\displaystyle dQ=CdV+VdC...75.34} {\displaystyle \sum _{a=n}^{b}f(n)} {\displaystyle V(r)\propto {\frac {Q}{r}}...19.15} {\displaystyle m{\frac {dv}{dt}}=qvXB...69.1} {\displaystyle f(x+y)=f(x)+f(y)} {\displaystyle Q_{1}=\rho *{\frac {4\pi }{3}}b^{3}...92.52} {\displaystyle V2=V1+V1\gamma (-\Delta T)...2.8} {\displaystyle \left\{{\begin{matrix}x=v_{0}t\cos \alpha \\y=v_{0}t\sin \alpha -{\frac {1}{2}}gt^{2}\end{matrix}}\right.} {\displaystyle {\frac {1}{a}}\arctan {\frac {x}{a}}\,\!} {\displaystyle {\begin{bmatrix}C10=c11+c12\\C20=c22+c12\\C12=-c12\\\end{bmatrix}}...111.148} {\displaystyle 0=I_{1}+I_{2}+I_{3}+...+I_{n}} {\displaystyle {\frac {h'(x)}{h(x)}}={\frac {f'(x)}{f(x)}}+{\frac {g'(x)}{g(x)}}\quad (f(x)\ och\ g(x)\neq 0)\,\!} {\displaystyle G\cdot {\frac {m_{1}m_{2}}{r^{2}}}={\frac {G}{1}}\cdot {\frac {m_{1}m_{2}}{r^{2}}}={\frac {G\cdot m_{1}m_{2}}{1\cdot r^{2}}}={\frac {Gm_{1}m_{2}}{r^{2}}}} {\displaystyle D-2d_{i}...117.9} {\displaystyle E=E_{k}+E_{p}=-{\frac {1}{2}}{\frac {q^{2}}{4\pi \epsilon _{0}r}}...66.5} {\displaystyle D_{1n}=0...108.15} {\displaystyle s_{2}(x,t)=Ae^{j(w_{2}t-k_{2}x)}...22.22} {\displaystyle {\frac {S}{1.25}}={\frac {P\cdot 1.25}{1.25}}} {\displaystyle {\frac {1}{r}}={\frac {q^{2}}{4\pi \epsilon _{0}n^{2}\hbar ^{2}}}*m...66.9} {\displaystyle \sum _{k=0}^{n_{0}}|a_{k}|} {\displaystyle {\frac {1}{(x-a)(x-b)}}\,\!} {\displaystyle F_{\phi }...71.47} {\displaystyle 5^{-2}\cdot 5^{2}} {\displaystyle \omega =2\pi f} {\displaystyle g(y):=\left(f_{i}(y)\right)_{i\in I}\,;} {\displaystyle x_{2}={-p \over 2}-{\sqrt {{p^{2} \over 4}-q}}} {\displaystyle g\left(f^{-1}(x),f^{-1}(y)\right)=d\left(f(f^{-1}(x)),f(f^{-1}(y)\right))=d(x,y);} {\displaystyle Ae^{jwt}} {\displaystyle {\frac {dV}{dR}}<0...92.50} {\displaystyle b_{i-1}=x_{i}'y_{i}+b_{i}(x_{i}\oplus y_{i})'} {\displaystyle {\frac {\Delta t}{t}}={\frac {\Delta x}{x}}...64.17} {\displaystyle Q_{1}=n_{m}RT_{1}ln{\frac {V_{2}}{V_{1}}}...13.11} {\displaystyle -9(1+{\frac {\pi }{2}})...89.15} {\displaystyle (j\omega )^{n}\,\!} {\displaystyle dp*dx=h...64.67} {\displaystyle {\frac {428571,428571....-0,428571428571...}{999999}}} {\displaystyle V={\frac {\rho _{l}}{2\pi \epsilon }}ln{\frac {r_{o}}{r}}...111.165} {\displaystyle A_{circle}=\pi r^{2}...31.3} {\displaystyle N\delta =m\cdot 2\pi ...56.18} {\displaystyle \Leftrightarrow x={\tfrac {8}{(-1)+\pi }}} {\displaystyle 4A={\frac {h}{mc}}...63.10} {\displaystyle p={\begin{bmatrix}p11&p12&p13\\p21&p22&p23\\p31&p32&p33\\\end{bmatrix}}...111.99} {\displaystyle U_{+}=U1*{\frac {R2}{R1+R2}}} {\displaystyle \ln y(x)=\ln f(x)-\ln g(x)\,} {\displaystyle U_{i}=14,5eV(nitrogen)...68.3} {\displaystyle V={\frac {1}{4\pi \epsilon _{0}}}({\frac {Q}{R^{+}}}-{\frac {Q}{R^{-}}})...116.3} {\displaystyle C=\epsilon {\frac {S}{d}}...111.13} {\displaystyle rec(x,t)=\left\{{\begin{matrix}\sum _{k\in x}k,&{\mbox{om }}t{\mbox{ = 0}}\\rec(y,t-1),&{\mbox{om }}t\equiv {\mbox{1 mod 2}}\\rec(x_{even},t/2)+rec(x_{odd},t/2),&{\mbox{annars}}\\\end{matrix}}\right\}} {\displaystyle \oint D\cdot {\hat {n}}dS=Q...92.108} {\displaystyle {\frac {d^{2}s}{dt^{2}}}=-w^{2}sin(wt-kx)...22.47} {\displaystyle v_{1}={\sqrt {\frac {2\rho 'gh}{\rho [({\frac {S_{1}}{S_{2}}})^{2}-1]}}}...36.9} {\displaystyle {\text{Vinkelsumman}}=180^{\circ }={\text{x}}+{\text{y}}+{\text{z}}} {\displaystyle f:A\to B} H+Y<L?^nҤ޾ ^H*l.Rp5K[/Umq@:LE\r+t 90Gֈ `WJkrwU:8j 'JcwN5?$AUdxkf7?Z{i9έub 0 ? W Ou G ų C  ; W ] 7 " 5 WA Y u  ?   * kF t z ; Z / I< Q W t_ Qt ҹ 3  9R3|N)KP`@|ʊ-B )Clv"ڟ1WWu-g xY3A:RoƳ޽ UE"5NGHA5_oz|.u23Zho5yB~>@)>j|lQ&/>Lybκx42Ozݚ|#jx2^pN!(.GXcn0}0h/:LtA}G!:/KxCrW :Y{y$eJ[q4 Xm}՞~Qf%M-Wm!rvڑi {\displaystyle h_{1}=1,h_{2}=R,h_{3}=Rsin(\theta )...81.5} {\displaystyle y''+ay'+by=0\,} {\displaystyle \nabla \cdot D=\rho ...107.10} {\displaystyle O=2\cdot b+2\cdot b=2(b+h)} {\displaystyle {\frac {1}{7}}={\frac {1\cdot 5}{7\cdot 5}}={\frac {5}{35}}} {\displaystyle I^{2}=\int \int e^{-r^{2}}rdrd\phi =2\pi \int e^{-r^{2}}rdr...65.10} {\displaystyle {\frac {1}{3}}+{\frac {1}{6}}} {\displaystyle {\frac {1}{2}}} {\displaystyle V_{1}V_{3}V_{2}^{\gamma }V_{4}^{\gamma }=V_{2}V_{4}V_{3}^{\gamma }V_{1}^{\gamma }...13.19} {\displaystyle V(r,\phi ,z)=R(r)\Phi (\phi )Z(z)...119.40} {\displaystyle f(x)=kx^{n}} {\displaystyle \ (a+b)^{2}=(a+b)(a+b)=a^{2}+ab+ba+b^{2}=a^{2}+2ab+b^{2}} {\displaystyle i} {\displaystyle \int f(x)\ dx=F(x)+C\,\!} {\displaystyle v} {\displaystyle W_{e}2=\int _{b}^{0}Q_{2}dV_{2}...92.64} {\displaystyle \int _{a}^{b}k\cdot f(x)\ dx=\ k\cdot \int _{a}^{b}f(x)\ dx\,\!} {\displaystyle \nabla \cdot E={\frac {\rho }{\epsilon _{0}}}...93.4} {\displaystyle u(t)+L{\frac {d(C{\frac {dUo}{dt}}+{\frac {Uo}{R}})}{dt}}-Uo=0} {\displaystyle \ln y(x)=\ln {\frac {f_{0}(x)\ldots f_{n}(x)}{g_{0}(x)\ldots g_{m}(x)}}} {\displaystyle {\frac {mv^{2}}{r}}={\frac {q^{2}}{4\pi \epsilon _{0}r^{2}}}...66.2} {\displaystyle 3x^{2}-{\sqrt {x}}+3=7{,}5} {\displaystyle (1+x)^{p}=1+{p \choose 1}x+{p \choose 2}x^{2}+{p \choose 3}x^{3}+...=\sum _{n=0}^{\infty }{p \choose n}x^{n}\,\!} {\displaystyle \int _{S}\nabla XAdS=\oint _{C}A\cdot dl...89.1} {\displaystyle C20=(ln(d^{2}/a^{2}))^{2}-ln(d/{\sqrt {3}}a)^{6}-ln(d/{\sqrt {3}}a)^{2}\cdot ln(d^{2}/a^{2})...111.116} {\displaystyle Asin(\beta )=V_{F}...3} {\displaystyle {\frac {1}{x^{n}}}} {\displaystyle v_{f}={\frac {dx}{dt}}={\frac {w}{k}}...18.27} {\displaystyle v_{gc}={\frac {E}{B}}...71.9} {\displaystyle S_{2}v_{2}dt=S_{1}v_{1}dt=Svdt...35.1} {\displaystyle xy=xy^{*}...22.37} {\displaystyle c\neq 0} {\displaystyle n_{1}\cdot sin(\theta _{1})=n_{2}\cdot sin(\theta _{2})...46.2} {\displaystyle \mathbf {v} ,{\overline {v}},{\vec {v}}} {\displaystyle m=\rho _{0}V_{0}...23.6} {\displaystyle \beta =+/-m\pi ..53.15} {\displaystyle {\frac {1}{R}}={\frac {1}{R_{1}}}+{\frac {1}{R_{2}}}+...+{\frac {1}{R_{n}}}\,} {\displaystyle \mathbf {v_{2}} ={\mathit {x}}\mathbf {e_{1}} +{\mathit {y}}\mathbf {e_{2}} } {\displaystyle {\frac {1}{10}}} {\displaystyle m_{k}+E_{b}=\sum (nukleoner)...65.21} {\displaystyle \lambda ,\mu } {\displaystyle \ x-5=10} {\displaystyle v_{cv}=v_{R}+v_{\nabla B}={\frac {m}{qB^{2}}}{\frac {RcXB}{Rc^{2}}}(v_{//}^{2}+{\frac {1}{2}}v_{\perp }^{2})...71.34} {\displaystyle {\frac {n}{0}}} {\displaystyle \ x^{2}-10x+9=(x-9)(x-1)} {\displaystyle k={\frac {n\pi }{b}}...119.24} {\displaystyle Q=[4*1,007276-4,001506-2*0,000549]*uc^{2}=[4,029104-4,001506-0,001098]*931,48MeV=24,68MeV...65.35} {\displaystyle F_{g}=mg...71.13} {\displaystyle D={\frac {4\pi }{\pi sin^{2}({\frac {\alpha }{2}})}}={\frac {4}{sin^{2}({\frac {\alpha }{2}})}}} {\displaystyle B=B_{x}{\hat {x}}+B_{y}{\hat {y}}...80.10} {\displaystyle sin(-\alpha )=-sin(\alpha )...46.32} {\displaystyle c^{2}=p^{2}(c^{2}-v^{2})...64.20} {\displaystyle {\begin{cases}x=6\\y=3\end{cases}}} {\displaystyle f(x)=f(0)+{\frac {f'(0)}{1!}}x+{\frac {f''(0)}{2!}}x^{2}+{\frac {f^{(3)}(0)}{3!}}x^{3}+\cdots +{\frac {f^{n}(0)}{n!}}x^{n}+{\text{restterm.}}} {\displaystyle F=qE...92.19} {\displaystyle q>0} {\displaystyle p=nkT...5.9} {\displaystyle \cos(-\alpha )=\cos \alpha \,\!} {\displaystyle V(0,y)=V_{0}...119.18} {\displaystyle \scriptstyle {\mathcal {L}}'} {\displaystyle \scriptstyle \{A;A\subseteq X\}} {\displaystyle W_{e}={\frac {1}{2}}\oint _{s'}VDds+{\frac {1}{2}}\int E\cdot Ddv...112.14} {\displaystyle A=4\cdot \pi \cdot r^{2}} {\displaystyle Ava={\frac {470k}{Za+470k}}*Ava'} {\displaystyle D_{f}} {\displaystyle M:=\cap {\mathcal {B}}'=B_{a_{1}}(x_{1})\cap ...\cap B_{a_{n}}(x_{n})\,.} {\displaystyle W_{e}=\int _{0}^{b}{\frac {Q}{4\pi \epsilon _{0}R}}\rho 4\pi R^{2}dR...112.30} {\displaystyle E={\frac {\rho _{L}}{4\pi \epsilon _{0}}}\int {\frac {bd\phi }{R^{3}}}z{\hat {z}}...104.5} {\displaystyle T=300K} {\displaystyle x/2^{n}} {\displaystyle R=\rho {\frac {l}{A}}\,} {\displaystyle 123} {\displaystyle ^{2}} {\displaystyle x(f)=A({\frac {1}{4f^{2}}}-{\frac {1}{300f}}-{\frac {2}{300^{2}}}e^{-{\frac {300}{2f}}})} {\displaystyle V(x,y,z)=X(x)Y(y)Z(z)...119.5} {\displaystyle \cos(\theta _{t}-\theta _{i})...46.59} {\displaystyle k={y_{1}-y_{2} \over x_{1}-x_{2}}} {\displaystyle \ x^{2}-4x-5=0} {\displaystyle {\mathit {y}}={\mathit {y'}}} {\displaystyle -\gamma \int _{V_{1}}^{V_{2}}{\frac {dV}{V}}=\int _{p_{1}}^{p_{2}}{\frac {dp}{p}}...12.27} {\displaystyle \sum _{n:p(n)}f(n)} {\displaystyle P_{4}V_{4}^{\gamma }=P_{1}V_{1}^{\gamma }...13.17} {\displaystyle W_{p}=m{\frac {GM}{R^{2}}}R=mgR=mgh...20.5} {\displaystyle d(pc)=hdf...64.60} {\displaystyle x\in \mathbb {Q} } {\displaystyle B_{z}{\frac {w}{v}}\cos w(t-{\frac {x}{v}})=\epsilon \mu E_{y}w\cos w(t-{\frac {x}{v}})...21.14} {\displaystyle a\neq 0} {\displaystyle s=Ae^{jwt}...18.12} {\displaystyle u_{o}={\frac {z}{z+1/sC_{2}}}*u={\frac {szC_{2}}{szC_{2}+1}}*u...9} {\displaystyle 6/6*1/6=1/6} {\displaystyle RMS={\sqrt {I_{1}}}-{\sqrt {I_{2}}}} {\displaystyle 0,56\cdot 10^{2}} {\displaystyle m{\frac {d^{2}x}{dt^{2}}}=-kx...92.81} {\displaystyle x=5\pm 4} {\displaystyle {\frac {ds}{dt}}=wcos(wt-kx)...22.46} {\displaystyle {\frac {4A}{T}}\lambda ={\frac {h}{m}}...63.7} {\displaystyle t^{\prime }=qx+rt...64.33} {\displaystyle {\sqrt {-1}}=i,i^{2}=-1} {\displaystyle x=t,\quad y=2t-3,\quad -\infty <t<\infty } {\displaystyle \Delta W=\Delta E_{k}+\Delta E_{p}...35.9} {\displaystyle a\equiv b{\pmod {n}}} {\displaystyle {1 \over 2}+{1 \over 4}={2 \over 4}+{1 \over 4}={{2+1} \over 4}={3 \over 4}} {\displaystyle V=x(50-2x)(60-2x)} {\displaystyle \exists M\in {\mathcal {P}}:\{a,b\}\subseteq M.} {\displaystyle \mathbf {e_{1}} ,\mathbf {e_{2}} } {\displaystyle f={\frac {1}{2\pi }}*{\sqrt {\frac {C}{m}}}...18.33} {\displaystyle v\lambda =wA\lambda =2\pi fA\lambda =2\pi cA...63.14} {\displaystyle W_{e}={\frac {1}{2}}\int _{V'}\rho Vdv...92.26} {\displaystyle F=y^{2}{\hat {x}}+x^{2}{\hat {y}}...89.5} {\displaystyle {\frac {5}{4}}} {\displaystyle sin(b-a)=-{\frac {B_{x}A_{y}}{|AB|}}+{\frac {A_{x}B_{y}}{|AB|}}...80.22} {\displaystyle {\mathit {1}}\mathbf {u} =\mathbf {u} } {\displaystyle E={\frac {\rho _{L}}{4\pi \epsilon _{0}}}\int _{-\infty }^{\infty }{\frac {dz'r}{(r^{2}+z'^{2})^{3/2}}}{\hat {r}}...101.5} {\displaystyle w={\sqrt {\frac {C}{m}}}...14.7} {\displaystyle \oint DdS=\oint \epsilon EdS=\int \rho dV=Q...62.10} {\displaystyle s(x,t)=Ae^{j(wt-kx)}-Ae^{j(wt+kx)}...25.3} {\displaystyle y=e^{x}} {\displaystyle x={\frac {lg(30)}{2\cdot lg(4)}}} {\displaystyle T=2\pi {\sqrt {\frac {l\cdot \sin \alpha }{g}}}} {\displaystyle x=\sup\{r\in \mathbb {Q} :r^{2}<2\}} {\displaystyle s=v_{0}t+{\frac {at^{2}}{2}}={\frac {v+v_{0}}{2}}*t} {\displaystyle I_{1}={\frac {A^{2}}{2}}*{\frac {\pi -2\beta }{\pi }}} {\displaystyle v=v_{0}+at\,} {\displaystyle {\frac {1}{4}}\left({\sqrt {5}}+1\right)} {\displaystyle V=-\int _{-\infty }^{b}E\cdot dR...92.45} {\displaystyle kT={\frac {4}{15}}V(b)*e...92.72} {\displaystyle Ek_{p}={\frac {3}{2}}kT...5.7} {\displaystyle {\frac {y^{\prime }(x)}{y(x)}}={\frac {f_{0}^{\prime }(x)}{f_{0}(x)}}+\ldots +{\frac {f_{n}^{\prime }(x)}{f_{n}(x)}}-{\frac {g_{0}^{\prime }(x)}{g_{0}(x)}}-\ldots -{\frac {g_{m}^{\prime }(x)}{g_{m}(x)}}} {\displaystyle dV={\frac {\rho dv'}{4\pi \epsilon _{0}R}}...99.4} {\displaystyle \rho ={\frac {m}{V}}...6.20} {\displaystyle a_{n}\int x^{n}dx+\ldots a_{o}\int dx=a_{n}{\frac {x^{n+1}}{n+1}}+\ldots +a_{0}x} {\displaystyle W_{e}={\frac {3Q^{2}}{20\pi \epsilon _{0}b}}...112.36} {\displaystyle u(t)+LC{\frac {d^{2}Uo}{dt^{2}}}+{\frac {L}{R}}{\frac {dUo}{dt}}-Uo=0} {\displaystyle I\propto {\frac {sin^{2}{\frac {N\delta }{2}}}{sin^{2}{\frac {\delta }{2}}}}...56.12} {\displaystyle -12 \over -0,5} {\displaystyle m=S\Delta z\rho ...27.2} {\displaystyle n_{1}} {\displaystyle 2{\frac {4}{7}}} {\displaystyle H(s)={\frac {w_{0}}{w_{0}+s}}} {\displaystyle Dd-d^{2}-a^{2}=0...117.13} {\displaystyle {\frac {dQ}{dT}}={\frac {pdV}{dT}}...12.13} {\displaystyle a,b,c\in \mathbb {R} } {\displaystyle n\approx {\frac {1000}{10^{-26}}}=10^{29}...6.28} {\displaystyle tan\beta ={\frac {sin\beta }{cos\beta }}...50.22} {\displaystyle E=cmc} {\displaystyle {\sqrt {x+1}}=x} {\displaystyle {\overline {\emptyset }}} {\displaystyle C={\frac {2\pi \epsilon _{0}}{ln[D/2a+{\sqrt {(D/2a)^{2}-1}}]}}...117.21} {\displaystyle 2...Bx-Bz=0...79.6} {\displaystyle Ir_{\parallel }={\frac {I_{0}}{2}}{\frac {tan^{2}(\theta _{i}-\theta _{t})}{tan^{2}(\theta _{i}+\theta _{t})}}...47.2} {\displaystyle 1{\frac {1}{4}}} {\displaystyle J:=\bigcup \limits _{i\in I}\{i\}\times J_{i}\,.} {\displaystyle k={\frac {2\pi }{2b}}={\frac {2\pi }{lambda}}...119.25} {\displaystyle dy=dy_{s}+dy_{s-}=a\cdot ds[sin(wt-k(x+s\cdot sin\theta )+sin(wt-k(x-s\cdot sin\theta )]=...53.4} {\displaystyle H_{1}^{F}+780keV=n...75.30} {\displaystyle b={4\,\mathrm {c} m}} {\displaystyle {\begin{bmatrix}c11=C10+C12+C13\\c22=C20+C12+C23\\c33=C30+C13+C23\\\end{bmatrix}}...111.69} {\displaystyle \prod _{p(n)}f(n)} {\displaystyle \rho _{f}ghS=\rho _{b}ghS...30.4} {\displaystyle 3{\Big /}{\frac {2}{7}}=?} {\displaystyle 2xHe_{2}^{3}=He_{2}^{4}+2p...75.3} {\displaystyle {\frac {m_{p}}{r_{0}^{3}}}=-27+(15*3)=E18/m^{3}...62.7} {\displaystyle ({\sqrt[{2}]{x}}\,)^{3}=x^{3/2}} {\displaystyle RMS=DC-0,34V...5} {\displaystyle \lambda \mathbf {u} =\mathbf {v} } {\displaystyle {\frac {100}{1.25}}=80kr} {\displaystyle \gamma \Delta S=\gamma 2L\Delta x...31.6} {\displaystyle 0=qn[EXB+(v_{p}XB)XB]-\nabla pXB...72.2} {\displaystyle {b-a \over 2}} {\displaystyle \Delta k={\frac {1}{2}}(k_{1}-k_{2})...22.19} {\displaystyle F=mg\,} {\displaystyle 1^{n}=1} {\displaystyle E={\frac {F}{Q}}...19.6} {\displaystyle {\frac {a}{b}}+{\frac {c}{d}}={\frac {ad+bc}{bd}}} {\displaystyle p={\frac {F}{S}}...4.11} {\displaystyle 2A+Bd=0...92.94} {\displaystyle u={\frac {Z_{1}}{Z_{1}+1/sC1}}...1} {\displaystyle 1+1+10+10=1+1+\Delta E_{b}...75.22} {\displaystyle c'=B={\begin{bmatrix}(ln(d^{2}/a^{2}))^{2}-(ln(d/{\sqrt {3}}a))^{2}&-(ln(d/{\sqrt {3}}a)\cdot ln(d^{2}/a^{2})-(ln(d/{\sqrt {3}}a))^{2})&-(ln(d/{\sqrt {3}}a)\cdot ln(d^{2}/a^{2})-(ln(d/{\sqrt {3}}a))^{2})\\-(ln(d/{\sqrt {3}}a)\cdot ln(d^{2}/a^{2})-(ln(d/{\sqrt {3}}a))^{2}&(ln(d^{2}/a^{2}))^{2}-(ln(d/{\sqrt {3}}a))^{2}&-(ln(d/{\sqrt {3}}a)\cdot ln(d^{2}/a^{2})-(ln(d/{\sqrt {3}}a))^{2})\\-(ln(d/{\sqrt {3}}a)\cdot ln(d^{2}/a^{2})-(ln(d/{\sqrt {3}}a))^{2})&-(ln(d/{\sqrt {3}}a)\cdot ln(d^{2}/a^{2})-(ln(d/{\sqrt {3}}a))^{2})&(ln(d^{2}/a^{2}))^{2}-(ln(d/{\sqrt {3}}a))^{2}\\\end{bmatrix}}...111.105} {\displaystyle \exists A\in \mathbb {R} :\lim _{n\to \infty }a_{n}=A} {\displaystyle z_{i}} {\displaystyle f(A)=\{f(x);x\in A\}=\{y\in B:{\text{det finns minst ett }}x{\text{ i }}A,{\text{ sådant att }}y=f(x)\}} {\displaystyle v_{kT}} {\displaystyle x=1} {\displaystyle {\mathit {x}}={\mathit {x'}}} {\displaystyle Q=V\cdot C_{eff}=V\sum _{n=1}^{n}C_{n}....111.20} {\displaystyle 1m} {\displaystyle i=C{\frac {du}{dt}}...14.13} {\displaystyle f^{-1}(D)=\{x\in A;f(x)\in D\}} {\displaystyle (A,B\in {\mathcal {T}}\Rightarrow A\cap B\in {\mathcal {T}}).} {\displaystyle Bd=-2A} {\displaystyle {\frac {A_{1}}{A_{2}}}<{\frac {b}{B}}<{\frac {c}{C}}<{\frac {d}{D}}<{\frac {E_{1}}{E_{2}}}} {\displaystyle a(x)} {\displaystyle A={\frac {L}{n\pi }}...18.37} {\displaystyle He_{2}^{2}...75.6} {\displaystyle {\frac {9}{15}}+{\frac {5}{15}}={\frac {9+5}{15}}={\frac {14}{15}}} {\displaystyle y=Ce^{rx}} {\displaystyle x=2{,}3} {\displaystyle {\overline {A}}} {\displaystyle \mp \infty } {\displaystyle \int B\cdot dS=\phi } {\displaystyle \tan(180^{\circ }-\alpha )=-\tan \alpha \,\!} {\displaystyle C30=(ln(d^{2}/a^{2}))^{2}-(ln(d/{\sqrt {3}}a))^{2}-ln(d/{\sqrt {3}}a)\cdot ln(d^{2}/a^{2})-(ln(d/{\sqrt {3}}a))^{2}-(ln(d/{\sqrt {3}}a)\cdot ln(d^{2}/a^{2})-(ln(d/{\sqrt {3}}a))^{2}...111.111} {\displaystyle 4^{-2}-2^{4}=1/16-16=-15,9375} {\displaystyle \mathbf {v} =x\mathbf {e_{1}} +y\mathbf {e_{2}} } {\displaystyle {\hat {z}}\cdot {\hat {R}}...119.90} {\displaystyle c^{2}=a^{2}+b^{2}-2ab\cdot \cos C} {\displaystyle -15/10} {\displaystyle k={\frac {1}{2}}(k_{1}+k_{2})...22.29} {\displaystyle S(m)=S(n)\Rightarrow m=n\forall (m,n)\in \mathbb {N} ^{2}} {\displaystyle E(x,t)=E_{y}sin(w(t-{\frac {x}{v}}))...21.1} {\displaystyle p_{1}+{\frac {1}{2}}\rho v_{1}^{2}=p_{2}+{\frac {1}{2}}\rho v_{2}^{2}...36.5} {\displaystyle {\overline {A\cup B}}\supseteq {\overline {A}}\cup {\overline {B}}} {\displaystyle \ x(x+5)} {\displaystyle s(x,t)=Asin(wt-kx)+Asin(wt+kx+\pi )...25.1} {\displaystyle \ {b=1,2}} {\displaystyle \mathbf {V} } {\displaystyle \nabla \cdot \nabla V=\nabla \cdot E=0...119.3} {\displaystyle {\frac {bin(2)}{bin(1)}}=2} {\displaystyle (a+b)^{n}=\sum _{k=0}^{n}\left({\begin{array}{c}n\\k\end{array}}\right)a^{k}b^{n-k}} {\displaystyle A\subseteq B\iff \complement A\supseteq \complement B} {\displaystyle dE={\frac {1}{4\pi \epsilon _{0}}}{\frac {dp\cdot {\hat {R}}}{R^{3}}}...107.4} {\displaystyle x(f)=A({\frac {1}{4f^{2}}}-{\frac {1}{300f}}-{\frac {2}{300^{2}}}e^{-{\frac {300}{2f}}})...92.100} {\displaystyle p=nkT...1.9} {\displaystyle 2\cdot {\frac {1}{3}}} {\displaystyle {\mathit {x}}} {\displaystyle \scriptstyle {\mathcal {K}}} {\displaystyle v2={\frac {m1}{m2}}v1...2} {\displaystyle {\vec {u}}+({\vec {v}}+{\vec {w}})=({\vec {u}}+{\vec {v}})+{\vec {w}}} {\displaystyle {\mathcal {C}}:=\bigcup \limits _{i\in I}\{C_{i,U}:U\in {\mathcal {T}}_{i}\}.} {\displaystyle c=1} {\displaystyle d_{3}(f_{2}\circ f_{1}(a),f_{2}\circ f_{1}(b))=d_{3}(f_{2}(f_{1}(a)),f_{2}(f_{1}(b)))=d_{2}(f_{1}(a),f_{1}(b))=d_{1}(a,b)\,.} {\displaystyle p(x,R)={\frac {F(x)}{4\pi R^{2}}}...2} {\displaystyle \epsilon _{1}E=\epsilon _{2}E...108.10} {\displaystyle \sin ^{2}v+\cos ^{2}v=1} {\displaystyle V={\frac {\rho _{l}}{4\pi \epsilon _{0}}}[ln(z-z')]_{L/2}^{-L/2}...100.3} {\displaystyle {\begin{aligned}x+1\ &{=}\ 9\\-\ 1\ &\quad \ -1\\x\ &{=}\ 8\end{aligned}}} {\displaystyle V2=V1\gamma T2...3.4} {\displaystyle W_{k}=\int _{0}^{x}m{\frac {dv}{dt}}\cdot dx...20.9} {\displaystyle \{1,2,3,4,\ldots \}} {\displaystyle p=p_{0}e^{-{\frac {mgh}{kT}}}...76.4} {\displaystyle \mathbf {a} } {\displaystyle {\frac {Q_{1}}{b_{1}}}={\frac {Q_{2}}{b_{2}}}...105.3} {\displaystyle E_{2}={\frac {Q}{4\pi \epsilon R^{2}}}...110.5} {\displaystyle x\oplus 0=x} {\displaystyle a=0,9...20} {\displaystyle a^{b^{c}}=a^{(b^{c})}} {\displaystyle v_{g}={\frac {c}{n}}-k{\frac {c}{n^{2}}}{\frac {dn}{dk}}={\frac {c}{n}}(1-{\frac {k}{n}}{\frac {dn}{dk}})=v_{f}(1-{\frac {k}{n}}{\frac {dn}{dk}})...22.7} {\displaystyle {\begin{cases}x=2\\y=1\end{cases}}} {\displaystyle \phi ={\frac {\Delta p\pi }{8\eta L}}R^{4}...40.8} {\displaystyle 2^{3,3}=2^{3}\cdot 2^{0,3}} {\displaystyle \ 4x+2(8-5x)=10} {\displaystyle |a_{k}|^{\frac {1}{k}}\to A<1} {\displaystyle {\frac {1}{\Omega }}} {\displaystyle f_{0}={\frac {1}{2\pi ZC}}} {\displaystyle E_{i}=E_{r}+E_{t}...46.10} {\displaystyle \ x2=1} {\displaystyle E_{2t}=E_{1t}...108.3} {\displaystyle {\frac {dp}{dz}}=-\rho g...27.8} {\displaystyle mjwv_{0}e^{jwt}=qvXB=mjwv...69.3} {\displaystyle x(t)=-{\frac {k}{m}}x{\frac {t^{2}}{2}}...92.85} {\displaystyle p11*(p11^{2}-p12^{2})+p12*(p12^{2}-p12p11)+p12*(p12^{2}-p12p11)...111.102} {\displaystyle B=\nabla XA...70.8} {\displaystyle k\geq n_{0}} {\displaystyle \ x-5=2y} {\displaystyle {1 \over x-1}={2 \over x+1}} {\displaystyle mvr=\hbar =m{\sqrt {\frac {e^{2}}{m4\pi \epsilon _{0}r}}}r...60.6} {\displaystyle \oint r{\hat {r}}\cdot dl...95.8} {\displaystyle \Delta p=\rho gh=1E3*9,8*100\approx 1E6...28.3} {\displaystyle \rho =\nabla \cdot D...107.12} {\displaystyle w_{c}={\frac {|q|B}{m}}...69.4} {\displaystyle v_{force}={\frac {1}{q}}{\frac {FXB}{B^{2}}}...71.35} {\displaystyle e={\frac {{\frac {\delta s}{\delta x}}dx}{dx}}={\frac {\delta s}{\delta x}}...17.3} {\displaystyle W_{e}=QV..[J]...112.1} {\displaystyle \ y=f(x)} {\displaystyle (w/w_{0})^{2}=H^{2}{\frac {1/Q^{2}-2}{2-2H^{2}}}+/-{\sqrt {(H^{2}{\frac {1/Q^{2}-2}{2-2H^{2}}})^{2}-{\frac {H^{2}}{H^{2}-1}}}}...13} {\displaystyle {\frac {3}{4}}} {\displaystyle x=y\Rightarrow y=x\forall (x,y)\in \mathbb {N} ^{2}} {\displaystyle {1 \over x+2}={3 \over x+4}} {\displaystyle f(x)=2x^{3}-2x+5} {\displaystyle \ a=b\cdot (-c)=-bc} {\displaystyle l^{3}=3{\frac {p}{k}}{\frac {1}{f^{2}}}...9} {\displaystyle {\frac {3\cdot 2}{4\cdot 2}}-{\frac {7}{8}}={\frac {6}{8}}-{\frac {7}{8}}={\frac {6-7}{8}}={\frac {(-1)}{8}}} {\displaystyle \ln y(x)=\ln f_{0}(x)+\ldots +\ln f_{n}(x)-\ln g_{0}(x)-\ldots -\ln g_{m}(x)} {\displaystyle {\frac {1}{3}}+{\frac {1}{3}}} {\displaystyle W_{p1}=m_{m}g'h...20.14} {\displaystyle \tan(\alpha -\beta )={\frac {\tan \alpha -\tan \beta }{1+\tan \alpha \tan \beta }}\,\!} {\displaystyle v_{eff}={\sqrt {\frac {\partial p}{\partial \rho }}}...44.11} {\displaystyle \Leftrightarrow x={\tfrac {(-11)}{6}}} {\displaystyle s_{i}(0,t)=Asin(wt-kx)...24.7} {\displaystyle r=r_{0}A^{1/3}m...59.2} {\displaystyle A\approx {\frac {\hbar }{mc}}...63.11} {\displaystyle \forall P\in E,\exists V\!:P\in V\subset E} {\displaystyle E_{i}(n_{i}^{2}sin(\theta _{i})-n_{t}^{2}sin(\theta _{t}))=E_{r}(n_{i}^{2}sin(\theta _{i})+n_{t}^{2}sin(\theta _{t}))...46.50} {\displaystyle {\frac {1}{2}}n\cdot N_{ct}={\frac {1}{\sqrt {2}}}\pi n^{2}d^{2}v...6.13} {\displaystyle 3 \over 10} {\displaystyle {\hat {a}}} {\displaystyle Za+470k=Zk+Rb+470k} {\displaystyle D={\frac {As}{m^{2}}}} {\displaystyle s_{1}+s_{2}=Ae^{j(w_{2}t-k_{2}x)}e^{j{\frac {1}{2}}((w_{1}t-k_{1}x)-(w_{2}t-k_{2}x))}\cdot } {\displaystyle {\mathcal {L}}\left[\int _{0}^{x}f(\tau )g(\tau )d\tau \right]={\mathcal {L}}[f](s)\cdot {\mathcal {L}}[g](s)} {\displaystyle Q=[4m_{p}-m_{\alpha }]c^{2}...65.32} {\displaystyle \nabla XF_{s}=G...91.4} {\displaystyle V=e^{-x^{2}}...84.8} {\displaystyle T=t_{2}-t_{1}={\frac {t_{2}^{\prime }+vx_{2}^{\prime }/c^{2}}{SR}}-{\frac {t_{1}^{\prime }+vx_{1}^{\prime }/c^{2}}{SR}}={\frac {t_{2}^{\prime }-t_{1}^{\prime }}{SR}}={\frac {T_{0}}{SR}}...64.52} {\displaystyle \lim _{x\to \infty }f(x)=c} {\displaystyle F\cdot dl=xydx-2xdy...89.12} {\displaystyle d={\frac {D}{2}}+/-{\sqrt {({\frac {D}{2}})^{2}-a^{2}}}...111.173} {\displaystyle {\frac {v^{2}}{2}}={\frac {\partial p}{\partial \rho }}...44.9} {\displaystyle {\frac {E_{1}}{E_{2}}}={\frac {Q_{1}b_{2}^{2}}{Q_{2}b_{1}^{2}}}...105.11} {\displaystyle \delta (t)\,\!} {\displaystyle {\text{Förändringsfaktor}}={\frac {100\%+{\text{Räntan}}}{100\%}}} {\displaystyle {\sqrt {5}}-1 \over 2} {\displaystyle {\frac {dp}{dz}}=-{\frac {Mp}{n_{m}RT}}g...29.4} {\displaystyle {\frac {dv}{v}}=-{\frac {1}{2}}{\frac {dT}{T}}...64.95} {\displaystyle n_{m}C_{V}=n_{m}C_{P}-p{\frac {dV}{dT}}...11.6} {\displaystyle v_{1}S_{1}=v_{2}S_{2}...36.6} {\displaystyle {\frac {123,123123123123....}{1000}}} {\displaystyle P_{2}={\frac {Q}{4\pi R^{2}}}-\epsilon _{0}{\frac {Q}{4\pi \epsilon R^{2}}}...110.8} {\displaystyle P3V3=P1V1\gamma T2...3.3} {\displaystyle \setminus } {\displaystyle M={\frac {2+3+7+4}{4}}=4} {\displaystyle \cot \alpha } {\displaystyle \hbar ={\frac {h}{2\pi }}...58.11} {\displaystyle \cos x=1-{\frac {x^{2}}{2!}}+{\frac {x^{4}}{4!}}-\cdots +(-1)^{n}{\frac {x^{2n}}{(2n)!}}+O(x^{2n+2})} {\displaystyle \nabla \cdot (fA)=\nabla f\cdot A+f\nabla \cdot A...112.11} {\displaystyle 8 \over -4} {\displaystyle A_{1}^{2}+A_{2}^{2}+2A_{1}A_{2}((cos(\delta _{1})cos(\delta _{2})+sin(\delta _{1})sin(\delta _{2}))...48.10} {\displaystyle h'(x)=f'(x)+g'(x)\,\!} {\displaystyle S} {\displaystyle g} {\displaystyle a\sim b\Rightarrow b\not \sim a;} {\displaystyle \ x(4-2x)} {\displaystyle (-4,4)\in R} {\displaystyle {\begin{cases}x+y=3\\x-y=1\end{cases}}} {\displaystyle V={\frac {Q}{4\pi \epsilon _{0}R}}(1-{\frac {a}{d}})...118.7} {\displaystyle 0=CdV+VdC...75.35} p Uk&iE>)Ryڞ#.6*BEgr Ed*<;GOpjv6 df4?Z?*LyXk[OA"OAkrU p,7h1o{`"j> .XrrwƭiG`   a/ V a =m | ϵ l [  1 N  D+ = ` m > D S ), P2 E \ " l < Q P* H- I r  8  d, +7 )F Y v  n   6 G;OvEKw0{4 NewX619`!yGrVxTW1I`nI.6R~PT)'Jg`U;Qȡdذ&YJirlQ0:XIZ@- 4XLlf>*AmLmuŠ z-X}^m/jEIs0U g*NOeRgS.A!LfrCj'< ThlϩڽZa&QKu {\displaystyle I={\frac {P}{4\pi R^{2}}}...85.7} {\displaystyle E_{z}=Asin(wt-kx+{\frac {\pi }{2}})=Acos(wt-kx)...24.3} {\displaystyle n_{i}\theta _{i}=n_{t}\theta _{t}...47.6} {\displaystyle k={\frac {1}{2}}(k_{1}+k_{2})....22.17} {\displaystyle Det(p)=ln({\frac {d^{2}}{a^{2}}})*ln({\frac {9d^{2}}{a^{2}}})-(ln{\frac {3d}{2a}})^{2}...111.150} {\displaystyle \langle \cos(mx),\cos(nx)\rangle =\ldots =\left\{{\begin{array}{c}1\Leftarrow m==n\\0\Leftarrow m\neq n\end{array}}\right.} {\displaystyle E={\frac {\rho _{L}}{4\pi \epsilon _{0}}}\int {\frac {dl'}{R^{2}}}={\frac {\rho _{L}}{4\pi \epsilon _{0}}}\int {\frac {dl'R}{R^{3}}}...104.1} {\displaystyle s_{1}+s_{2}=2Acos({\frac {w_{1}t-k_{1}x+(w_{2}t-k_{2}x)}{2}})cos({\frac {w_{1}t-k_{1}x-(w_{2}t-k_{2}x)}{2}})...22.14} {\displaystyle D=\epsilon E...107.8} {\displaystyle V20'=Q_{1}({\frac {3d}{2a}})+Q_{2}({\frac {9d^{2}}{a^{2}}})...111.136} {\displaystyle |H|={\frac {(w/w_{0})^{2}}{\sqrt {({\frac {1}{Q}}w/w_{0})^{2}+(1-(w/w_{0})^{2})}}}...11} {\displaystyle \ x^{2}-10x+9} {\displaystyle 1A} {\displaystyle s=vt} {\displaystyle n_{i}\propto e^{-{\frac {E_{i}}{kT}}}...65.3} {\displaystyle p>0} {\displaystyle \Delta p_{r}=-2{\frac {\gamma }{r}}...33.1} {\displaystyle 4H_{1}^{1}->He_{2}^{4}+2\beta ^{+}+2v+Q...65.30} {\displaystyle \wedge CBA} {\displaystyle m_{2}} {\displaystyle U=U_{1}+U_{2}\,} {\displaystyle r={\frac {4\pi \epsilon _{0}\hbar ^{2}n^{2}}{me^{2}}}...60.13} {\displaystyle {\frac {Uo}{u(t)}}={\frac {1}{1-jw{\frac {L}{R}}+w^{2}LC}}} {\displaystyle F\cdot dl=\int _{3}^{0}x{\sqrt {9-x^{2}}}dx-2\int _{0}^{3}{\sqrt {9-y^{2}}}dy...89.13} {\displaystyle C30=c33+c13+c23...111.108} {\displaystyle x^{x}=2x} {\displaystyle b=0,71} {\displaystyle U=R\cdot I} {\displaystyle -12 \over -1} {\displaystyle dW_{s}=2dW_{e}...113.7} {\displaystyle dW=dW_{e}...113.9} {\displaystyle \ A\in {\mathcal {S}}\iff A={\overline {A}}\,.} {\displaystyle C={\frac {Q}{V}}...111.162} {\displaystyle v*\Delta x={\frac {h}{m}}...63.4} {\displaystyle m,n>0} PNG  IHDR^N߶HPLTEGpL`tRNSP5@X{ tM9/JylvOTqwΔ7-3`} ;OptIDATxuXYe!"!Ð}1v,(2ca !!NӒECZS'*w}_z??9t'Gbϝܱ㭷YÊӦkh~}6 }ѣ]_ᇡwʕ?Xӓ'hZiǎVijg+ xb:u׭7kVf |ү7C;w6mz2#@eϝfϞxxyݻy>SO=XB˟|}/u%)iͿYdƚg[7zxrUhѢϞ/mKoٵ+""۵z…eՠ:/0pҤU̩U`ǎ?wȯ]:fL##ޟM5A7}sB{t%ݗA;yΛ7xK/=>{w%[L=_iӫomUD:;Z7xAK'x>_} T^m:[#%3g<"Jީ;񝕙`%ޝUI,Ç7g]]gzVzgxˍ/û[|ޒt' wȐ!7m߂|ԩQY)SwDN>"%^`z /‹d| »xQ[lV/‹}Hot4W5áC;TizRx^8@|Q}l9_ 7mM o› t-yx#ڵjF2"U-wx X_H#]~rW^azWon HowZ@9Lr.:oK|E kmޔ;"PZrxx3arK9" 1{t٥orSTOoH . v&rh"wՠUs*hQrJʁxHECrrX06lHMM-WWXrvM6͝)ez{9&~yv8hfQ"ĻSUxK9pr3m{ٹ2/ԍld84*Wrd5ʍ6!=vxx޺l7 4O)ex5^q"rf5Vk4^Ez_6{94oÛ99C!ȡ<47*U$a6Ar ]4g7mK6~!߬(u\{l]ex^0 Kqo]ʁdh^4rx^5^ezՈx+½ lkr emC.c|}1ߤ{QCv؍PɡZKm;4v^ɗŌx%/^uH/+_=9hsLAWxUƎ^[x^grd(B?9 t/^35s_n,;09F9{ ޅ/̫&9(lAs ^EzC/鍍 hKUsh&k\+<^%޷ij̽p:v^Н 9/09Lhr9 {\displaystyle x(t)=(t+3)/2} {\displaystyle v=180^{\circ }} {\displaystyle {\frac {3}{8}}+{\frac {3}{8}}} {\displaystyle {\sqrt {2+{\frac {2}{\sqrt {5}}}}}} {\displaystyle R(1)=1\,} {\displaystyle e} {\displaystyle x^{2}=2} {\displaystyle Jdv=JSdl=Idl...70.10} {\displaystyle \oint (\nabla XB)\cdot dS=\oint _{C1}(\nabla XB)\cdot dl+\oint _{C2}(\nabla XB)\cdot dl...90.9} {\displaystyle {4 \choose {0,2,2}}y^{2}z^{2}+{4 \choose {0,1,3}}yz^{3}+{4 \choose {0,0,4}}z^{4}} {\displaystyle V=V_{1}\cap V_{2}\,.} {\displaystyle {\vec {u}}\cdot {\vec {v}}={\vec {v}}\cdot {\vec {u}}} {\displaystyle \rho _{L0}=-\rho _{L1}....111.34} {\displaystyle E=pc=hf...60.24} {\displaystyle (2)\quad B\in {\mathcal {H}}\iff n_{B}=1\iff B=H_{B,1}\iff B\in \{H_{B,1},\ldots ,H_{B,n_{B}}\},} {\displaystyle S(n)\in K\forall n\in K} {\displaystyle \ F} {\displaystyle y=k\cdot x+m} {\displaystyle {\sqrt[{3}]{x}}=x^{1/3}} {\displaystyle \int _{A}^{B}F\cdot dl...89.9} {\displaystyle \bigcap _{p(n)}A_{n}} {\displaystyle {\frac {1}{x^{2}+a^{2}}}\,\!} {\displaystyle v^{2}{\frac {d^{2}s}{dx^{2}}}={\frac {d^{2}s}{dt^{2}}}...15.18} {\displaystyle f(x)=y\Leftrightarrow f^{-1}(y)=x{\text{ om }}x\in A{\text{ och }}y\in B} {\displaystyle e^{x}\,\!} {\displaystyle {\frac {lim}{\delta ->0}}{\frac {1-cosN\delta }{1-cos\delta }}...56.15} {\displaystyle LC{\frac {d^{2}u}{dt^{2}}}=-u...14.15} {\displaystyle \rho dx{\frac {dv}{dx}}{\frac {dx}{dt}}=-dp...43.7} {\displaystyle |\mathbf {u} |\,} {\displaystyle {\frac {17}{7}}} {\displaystyle W_{e}={\frac {1}{2}}CV^{2}...112.23} {\displaystyle A^{3}=B^{3}+C^{3}+D^{3}+...} {\displaystyle V_{1}(R>b)={\frac {\rho }{3\epsilon _{0}R}}b^{3}...92.55} {\displaystyle \wedge ABC} {\displaystyle n_{i}E_{i}cos(\theta _{i})=E_{r}(n_{i}cos(\theta _{i})+n_{t}cos(\theta _{t}))+n_{t}E_{i}cos(\theta _{t})...46.23} {\displaystyle {\overline {x}}} {\displaystyle 301\cdot 10^{22}} {\displaystyle A={4\,\mathrm {c} m\cdot 5\,\mathrm {c} m \over 2}={10\,\mathrm {c} m^{2}}} {\displaystyle A} {\displaystyle \ a+b=b+a} {\displaystyle a\sim b\land b\sim c\Rightarrow a\sim c;} {\displaystyle \Delta u=A-B} {\displaystyle F(a\cdot x)=a\cdot F(x)} {\displaystyle V={\frac {Q}{\epsilon S}}d...111.11} {\displaystyle E={\frac {Q}{4\pi \epsilon _{0}R^{2}}}{\hat {R}}...92.13} {\displaystyle f:X\mapsto Y} {\displaystyle p_{k}=1/2\rho v^{2}...76.2} {\displaystyle n={\frac {A}{{\frac {4}{3}}\pi r^{3}}}={\frac {A}{{\frac {4}{3}}\pi r_{0}^{3}(A^{\frac {1}{3}})^{3}}}\propto {\frac {A}{(A^{\frac {1}{3}})^{3}}}=1...59.4} {\displaystyle E_{R}={\frac {dV}{dR}}...119.69} {\displaystyle \ P} {\displaystyle dsin\theta (min)={\frac {\lambda }{N}},{\frac {2\lambda }{N}},...{\frac {(N-1)\lambda }{N}},...max...,{\frac {(N+1)\lambda }{N}}...56.21} {\displaystyle {\mathcal {T}}} {\displaystyle 1=p^{2}-c^{2}q^{2}...64.12} {\displaystyle c={\sqrt {\frac {dp}{d\rho }}}...44.2} {\displaystyle A:=B} {\displaystyle p={\frac {1}{S}}{\frac {d(2mv)}{dt}}...1.8} {\displaystyle F_{2}=({\frac {d_{2}}{d_{1}}})^{2}F_{1}...26.11} {\displaystyle {4 \choose {2,1,1}}x^{2}yz+{4 \choose {2,0,2}}x^{2}z^{2}+{4 \choose {1,3,0}}xy^{3}+{4 \choose {1,2,1}}xy^{2}z+} {\displaystyle dS=hrd\phi {\hat {r}}...88.11} {\displaystyle dP(v,\theta )=2mv^{2}\cdot S\cdot dt\cdot cos^{2}\theta \cdot n(v,\theta )\cdot dv\cdot d\theta ...4.6} {\displaystyle \mathbf {e_{2}} } {\displaystyle E\propto {\frac {Q}{r^{2}}}...19.7} {\displaystyle c(m_{ekv}*dc+cdm_{ekv})=hdf...64.80} {\displaystyle {\frac {8}{3}}} {\displaystyle Re[(cos(b)+jsin(b))*(cos(-a)+jsin(-a))]...80.13} {\displaystyle n^{0}=1} {\displaystyle {\hat {r}}\cdot {\hat {\phi }}...95.11} {\displaystyle (+1)*p11*(p22p33-p23p32)+(-1)*p12*(p21p33-p23p31)+(+1)*p13*(p21p32-p22p31)...111.100} {\displaystyle aRb} {\displaystyle {\frac {x}{x^{2}+a^{2}}}\,\!} {\displaystyle \ 2x^{2}-8x+10} {\displaystyle a\in \mathbb {R} } {\displaystyle W=-\int _{P1}^{P2}Fdx...111.46} {\displaystyle U\cap V=\emptyset } {\displaystyle {\frac {4}{8}}} {\displaystyle {\frac {dV}{dx}}{\hat {x}}=-2xe^{x^{2}}{\hat {x}}...84.9} {\displaystyle {\frac {1}{\sqrt {3}}}} {\displaystyle w={\sqrt {\frac {1}{LC}}}...14.16} {\displaystyle x\oplus x=0} {\displaystyle f(x_{1})=50} {\displaystyle S(n)} {\displaystyle f:M\to \mathbb {N} } {\displaystyle {\frac {a}{b}}<{\frac {c}{d}}\iff ad<bc} {\displaystyle f={\frac {w}{2\pi }}={\frac {1}{2\pi }}{\sqrt {\frac {C}{m}}}...18.34} {\displaystyle 54\cdot 10^{-9}} {\displaystyle d_{i}={\frac {a^{2}}{d}}...117.7} {\displaystyle dU=n_{m}C_{V}dT...12.18} {\displaystyle 6x^{3}+2x^{2}-5x+5={\frac {13}{3}}} {\displaystyle (a+b)(a-b)=a^{2}-b^{2}\,\!} {\displaystyle (a+b)^{2}=a^{2}+2ab+b^{2}\,\!} {\displaystyle D_{1}=\epsilon E_{1}=\epsilon _{0}E_{1}={\frac {Q}{4\pi R^{2}}}...110.2} {\displaystyle g([x]_{\sim },[y]_{\sim })+g([y]_{\sim },[z]_{\sim })=d(x,y)+d(y,z)\geq d(x,z)=g([x]_{\sim },[z]_{\sim }).} {\displaystyle F=f\;N} {\displaystyle K} {\displaystyle v_{f}={\frac {c}{n}}...22.4} {\displaystyle d\phi =\mathbf {v} \cdot \mathbf {dS} ...34.3} {\displaystyle \left\{{\begin{matrix}v_{x}=v_{0}\cos \alpha \\v_{y}=v_{0}\sin \alpha -gt\end{matrix}}\right.} {\displaystyle \ x_{2}=2-3=-1} {\displaystyle c{\frac {dp}{df}}=h...64.63} {\displaystyle r_{L}={\frac {mv}{|q|B}}...69.5} {\displaystyle b_{n}={\frac {4}{n\pi }}} {\displaystyle 2A+Bd=0} {\displaystyle v=wA...18.30} {\displaystyle {\frac {R_{12}}{b}}...92.37} {\displaystyle C_{V}=C_{P}-R...11.8} {\displaystyle \scriptstyle \setminus } {\displaystyle q^{2}={\frac {c^{2}-(c^{2}-v^{2})}{c^{2}(c^{2}-v^{2})}}...64.27} {\displaystyle {\begin{bmatrix}Q1=c11V1+c12V2+c13V3\\Q2=c21V1+c22V2+c23V3\\Q3=c31V1+c32V2+c33V3\\\end{bmatrix}}...111.37} {\displaystyle x+y+z=180^{\circ }} {\displaystyle Rcos(\theta )...119.89} {\displaystyle \rho _{H^{1}}=90kg/m^{3},Z=1...61.4} {\displaystyle {\frac {W_{out}}{W_{in}}}={\frac {\epsilon _{2}(E_{t}\cdot sin(\theta _{t}))^{2}}{\epsilon _{1}\sin(\theta _{i})^{2}(E_{i}^{2}+E_{r}^{2})}}...46.68} {\displaystyle \mathbb {R} } {\displaystyle dV_{xyz}=dxdydz...81.9a} {\displaystyle \ {\overline {A\cup B}}} {\displaystyle 0\leq h(a)\leq a\,;} {\displaystyle a^{n}=a_{1}\cdot a_{2}\cdot a_{3}\cdot ...\cdot a_{n}} {\displaystyle D={\frac {Q}{4\pi R^{2}}}...85.6} {\displaystyle (0,1)} {\displaystyle x^{x}=5} {\displaystyle \oint E\cdot {\hat {n}}dS={\frac {Q}{\epsilon _{0}}}...102.1} {\displaystyle V(b)={\frac {Q}{4\pi \epsilon _{0}b}}...92.48} {\displaystyle 2^{4}} {\displaystyle {\frac {dp}{dv}}=-v\rho ...43.10} {\displaystyle x(t)=A(t^{2}-{\frac {2}{d}}t-{\frac {2}{d^{2}}}e^{-dt})} {\displaystyle U=2V} {\displaystyle (\lambda {\vec {u}})\cdot {\vec {v}}=\lambda ({\vec {u}}\cdot {\vec {v}})} {\displaystyle {\frac {E_{k}}{V_{0}}}=p={\frac {1}{2}}\rho _{0}(wA)^{2}...23.8} {\displaystyle x_{i}} {\displaystyle Uo=-60mV*log(Uin)-0,56V} {\displaystyle {\frac {3}{4}}-{\frac {7}{8}}} {\displaystyle E=hf=h{\frac {c}{\lambda }}...67.13} {\displaystyle 2rp+Z_{dd}\approx 2rp=2\pi \cdot 60kHz\cdot L_{L}} {\displaystyle dQ=dU+dW=dU+pdV...9.19} {\displaystyle x_{even}} {\displaystyle z=Ae^{j\delta }e^{jwt}...48.4} {\displaystyle I\propto sinc^{2}\beta ={\frac {sin^{2}\beta }{\beta ^{2}}}...55.3} {\displaystyle r} {\displaystyle {\frac {1}{R_{o}}}+C={\frac {1}{R_{i}}}...109.7} {\displaystyle p\approx {\frac {h}{R}}...58.2} {\displaystyle 4^{2}+p\cdot 4+5=9} {\displaystyle (9^{1/2})^{3}=3^{3}=27} {\displaystyle p2\propto {\frac {1}{V_{2}^{2}}}...8} {\displaystyle a^{\log _{a}x}=x\,\!} {\displaystyle l={\frac {v}{{\sqrt {2}}\pi nd^{2}v}}={\frac {1}{{\sqrt {2}}\pi nd^{2}}}...6.14} {\displaystyle p=-\rho gz+konstant...27.9} {\displaystyle \theta _{i}+\theta _{t}=90grader...47.10} {\displaystyle \wedge } {\displaystyle Ek_{p}={\frac {3}{2}}kT...5.20} {\displaystyle p={\frac {\rho }{m}}kT={\frac {1}{2/10X2X16*1,67E-27+8/10X2X14*1,67E-27}}1,38*10^{-23}*293=84kPa...5.34} {\displaystyle \Leftrightarrow -2x=3} {\displaystyle (-1)^{i+j}...111,95} {\displaystyle \int \nabla \cdot udv=\oint u\cdot dS...88.5} {\displaystyle S1v1=S2v2...41.8} {\displaystyle 0,000004391} {\displaystyle p^{-1}=c={\frac {1}{{\frac {d^{2}}{a^{2}}}*{\frac {9d^{2}}{a^{2}}}-({\frac {3d}{2a}})^{2}}}{\begin{bmatrix}{\frac {9d^{2}}{a^{2}}}&-{\frac {3d}{2a}}\\-{\frac {3d}{2a}}&{\frac {d^{2}}{a^{2}}}\\\end{bmatrix}}...111.68} {\displaystyle dE={\frac {\rho dv'}{4\pi \epsilon _{0}R^{2}}}{\hat {R}}...99.3} {\displaystyle {\frac {\lambda }{\Delta \lambda }}...57.12} {\displaystyle F_{cf}={\frac {mv_{//}^{2}}{R_{c}}}{\hat {R}}_{c}...71.14} {\displaystyle dQ=n_{m}RT_{1}{\frac {dV}{V}}...13.4} {\displaystyle {\frac {428571,428571....}{1000000}}} {\displaystyle f(x)=f(a)+{\frac {f'(a)}{1!}}(x-a)+\cdots +{\frac {f^{(n)}(a)}{n!}}(x-a)^{n}+{\frac {f^{(n+1)}(\xi )}{(n+1)!}}(x-a)^{n+1}} {\displaystyle \lambda ({\vec {u}}+{\vec {v}})=\lambda {\vec {u}}+\lambda {\vec {v}}} {\displaystyle D_{1n}=D_{2n}...108.9} {\displaystyle {\frac {2\pi \epsilon _{0}}{ln{\frac {d^{2}}{a^{2}}}*ln{\frac {9d^{2}}{a^{2}}}-(ln{\frac {3d}{2a}})^{2}}}...111.152} {\displaystyle x\prime (0)=v(0)=0...92.89} {\displaystyle x=-p/2\pm {\sqrt {(p/2)^{2}-q}}} {\displaystyle \nabla \cdot B=0...70.7} {\displaystyle F=\eta S{\frac {v}{y}}...38.1} {\displaystyle kg\times {\frac {m}{s^{2}}}} {\displaystyle (7)\quad \scriptstyle L\in Q,} {\displaystyle x(t)=-kx{\frac {t^{2}}{2}}} {\displaystyle \sin ^{2}({\frac {\alpha }{2}})={\frac {1-\cos \alpha }{2}}\,\!} {\displaystyle Io=Ic1-Ic2...1.10} {\displaystyle \sin x\sec ^{2}x\,\!} {\displaystyle \hbar =pr...64.89} {\displaystyle L=L_{0}{\sqrt {1-{\frac {v^{2}}{c^{2}}}}}...64.51} {\displaystyle {\frac {6}{21}}} {\displaystyle {\mathcal {L}}\left[{\frac {df}{dx}}(x)\right](s)=s{\mathcal {L}}[f](s)-f(0)} {\displaystyle {\frac {lim}{\delta ->0}}{\frac {1-cosN\delta }{1-cos\delta }}=>{\frac {NsinN\delta }{sin\delta }}=N...56.16} {\displaystyle F_{v}\propto {\frac {1}{S_{D}^{2}}}...11} {\displaystyle Hz} {\displaystyle \beta =\pi ...53.16} {\displaystyle {\tilde {\rho }}={\frac {1}{b}}\int _{0}^{b}\rho _{0}(1-{\frac {R^{2}}{b^{2}}})dR...68.13} {\displaystyle \{f(x):x\in A\}} {\displaystyle \ {\overline {\emptyset }}=\emptyset } {\displaystyle \Delta v*\Delta x={\frac {h}{m}}...63.3} {\displaystyle p2\pi r=h...60.4} {\displaystyle \int {\frac {1}{1+x^{2}}}dx=arctan(x)+C} {\displaystyle n_{t}=n_{i}{\frac {sin(\theta _{i})}{sin(\theta _{t})}}...46.26} {\displaystyle f'(x)=\lim _{h\to 0}\ {\frac {f(x+h)-f(x)}{h}}} {\displaystyle \rho _{s}=\epsilon _{0}(-{\hat {R}})\cdot E_{3}...109.11} {\displaystyle -{5 \over 3}} PNG  IHDR%=m"PLTEfS7IDATc`π~ZzIENDB` {\displaystyle 2\cdot -3=-6} {\displaystyle \ {\overline {A}}\in {\mathcal {S}}\,,} {\displaystyle F_{g}=G{\frac {Mm}{r^{2}}}...62.3} {\displaystyle W_{e}2=-{\frac {2*4\pi ({\frac {Q}{{\frac {4\pi }{3}}b^{3}}})^{2}}{9\epsilon _{0}}}{\frac {b^{5}}{5}}...92.68} {\displaystyle p_{0}+0=0,99p_{0}+{\frac {1}{2}}\rho v_{1}^{2}...41.5} {\displaystyle \tan \alpha ={\frac {\sin \alpha }{\cos \alpha }}} {\displaystyle ({\frac {E_{r}}{E_{i}}})_{\parallel }={\frac {2sin(\theta _{t}-\theta _{i})cos(\theta _{t}+\theta _{i})}{2sin(\theta _{t}+\theta _{i})cos(\theta _{t}-\theta _{i})}}...46.58} {\displaystyle {\frac {X''}{X}}=-k_{x}^{2}...119.9} {\displaystyle kp} {\displaystyle p^{+}} {\displaystyle y^{\prime }(x)={\frac {f_{0}(x)\ldots f_{n}(x)}{g_{0}(x)\ldots g_{m}(x)}}\left({\frac {f_{0}^{\prime }(x)}{f_{0}(x)}}+\dots +{\frac {f_{n}^{\prime }(x)}{f_{n}(x)}}-{\frac {g_{0}^{\prime }(x)}{g_{0}(x)}}-\ldots -{\frac {g_{m}^{\prime }(x)}{g_{m}(x)}}\right)} {\displaystyle \nabla X(\nabla V)=0...90.1} {\displaystyle {\sqrt[{n}]{\frac {a}{c}}}={\frac {\sqrt[{n}]{a}}{\sqrt[{n}]{c}}}\,\!} {\displaystyle dl'=bd\phi ...104.3} {\displaystyle AXB={\hat {n}}|ABsin(\alpha )|...79.1} {\displaystyle {\frac {2}{3}}-{\frac {32}{15}}({\frac {R}{b}})^{2}+{\frac {6}{5}}({\frac {R}{b}})^{4}=0...68.17} {\displaystyle dU=-pdV...12.16} {\displaystyle Q_{2}=-n_{m}RT_{2}ln{\frac {V_{2}}{V_{1}}}...13.25} {\displaystyle \nabla XA=(0-0){\hat {x}}+(0-0){\hat {y}}+(dAy/dx-dAx/dy){\hat {z}}...86.7} {\displaystyle {\overline {A\cup B}}\subseteq {\overline {A}}\cup {\overline {B}}} {\displaystyle \sup M} {\displaystyle a<b\Rightarrow h(a)\leq h(b);\ {\text{och}}} {\displaystyle m_{eff}={\frac {m_{e}m_{p}}{m_{e}+m_{p}}}...66.15} {\displaystyle p(n)} {\displaystyle R^{2}\Gamma ''+2R\Gamma '-k^{2}\Gamma =0...119.80} {\displaystyle V20'=Q_{1}({\frac {3d}{a_{0}}}+{\frac {d}{a_{1}}}-{\frac {2d}{a_{1}}})+Q_{2}({\frac {3d}{a_{0}}}+{\frac {3d}{a_{2}}})...111.56} {\displaystyle {\frac {1}{8}}} {\displaystyle (a-b)^{3}=a^{3}-3a^{2}b+3ab^{2}-b^{3}\,\!} {\displaystyle a(n)} {\displaystyle u={\frac {\frac {s^{2}C_{2}Lz+sL}{s^{2}LC_{2}+szC_{2}+1}}{{\frac {s^{2}C_{2}Lz+sL}{s^{2}LC_{2}+szC_{2}+1}}+1/sC_{1}}}...4} {\displaystyle -1} {\displaystyle ({\frac {E_{r}}{E_{i}}})_{\perp }={\frac {cos(\theta _{i})sin(\theta _{t})-sin(\theta _{i})cos(\theta _{t})}{cos(\theta _{i})sin(\theta _{t})+sin(\theta _{i})cos(\theta _{t})}}...46.29} {\displaystyle V_{10}=V_{1}-V_{0}...111.51} {\displaystyle {\frac {dy}{dx}}={\frac {dy}{dz}}\cdot {\frac {dz}{dx}}\,\!} {\displaystyle {\begin{cases}x=8\\y=13\end{cases}}} {\displaystyle b_{n}={\frac {4}{Tnw}}[1-cos(nwT/2)]} {\displaystyle \epsilon _{0}E4\pi R^{2}=Q...62.11} {\displaystyle -2^{3}+-2^{4}} {\displaystyle Q=10^{10}} {\displaystyle E\propto sin\theta ...98.4} {\displaystyle C23=-c23...111.119} {\displaystyle f'(x)=6x^{2}-2} {\displaystyle 15^{\circ }} {\displaystyle 1atm=10^{5}Pa=10^{5}N/m^{2}=10^{4}kg/m^{2}=1kg/cm^{2}...76.1} {\displaystyle B=b[1;1;1]...79.8} {\displaystyle E_{2}-E_{1}=\Delta E=hf...66.1} {\displaystyle \complement A\in {\mathcal {T}}} {\displaystyle {\frac {ds^{2}}{dt^{2}}}=-w^{2}Ae^{jwt}=-w^{2}s...14.21} {\displaystyle {\frac {1}{\sqrt {2}}}} {\displaystyle V={\frac {1}{4\pi \epsilon _{0}}}\int \rho _{p}dv+{\frac {1}{4\pi \epsilon _{0}}}\int \rho _{p}sdS...107.40} {\displaystyle V_{ind}=\oint E\cdot dl=-\int {\frac {dB}{dt}}\cdot dS} {\displaystyle r_{0}} {\displaystyle \cup {\mathcal {F}}} {\displaystyle (a^{n})^{m}=a^{n\cdot m}} {\displaystyle {\frac {2}{9}}} {\displaystyle \theta } {\displaystyle dV=\nabla V\cdot dl...90.2} {\displaystyle 2X:H_{1}^{1}+H_{1}^{1}->D_{1}^{2}+\beta ^{+}+v+Q1...65.20} {\displaystyle n_{i}^{2}E_{i}sin(\theta _{i})=n_{i}^{2}E_{r}sin(\theta _{i})+n_{t}^{2}E_{t}sin(\theta _{t})...46.48} {\displaystyle \scriptstyle {\mathcal {B}}} {\displaystyle x_{1}+x_{2}=-p\,\!} {\displaystyle F2-F1=YE{\frac {\delta ^{2}s}{\delta x^{2}}}dx...17.10} {\displaystyle {\frac {A_{circle}}{A_{sqr}}}={\frac {\pi }{4}}...31.4} {\displaystyle F_{2}-F_{1}=\rho gV=m_{f}g...30.3} {\displaystyle v_{gc}={\frac {EXB}{B^{2}}}...71.7} {\displaystyle \phi } {\displaystyle Tdv=-{\frac {1}{2}}vdT...64.94} {\displaystyle \forall } {\displaystyle {\frac {n_{i}}{n_{n}}}=2.4*10^{21}{\frac {T^{3/2}}{n_{i}}}\exp -({\frac {U_{i}}{kT}})...68.1} {\displaystyle Q\approx 10^{-10}*R^{2}*3E6=1,4*10^{10}...92.7} {\displaystyle \ x^{2}-10x+9=0} {\displaystyle {\frac {{\text{Det hela}}\cdot {\text{Antal procent}}}{100\%}}} {\displaystyle {\frac {4}{5}}} {\displaystyle n(v)=n_{0}e^{-{\frac {mv^{2}/2}{kT}}}...65.5} {\displaystyle 180^{\circ }} {\displaystyle \ln |x|\,\!} {\displaystyle I_{2}=V_{F}^{2}{\frac {\pi -2\beta }{\pi }}} {\displaystyle (x2,y2)} {\displaystyle P_{0}-2{\frac {\gamma }{r}}=P_{0}-\rho gh...33.7} {\displaystyle C12=k*ln{\frac {3d}{2a}}...111.78} {\displaystyle \nabla \cdot F=\nabla \cdot F_{i}=g...91.6} {\displaystyle f(x,y)=2x^{3}+5x*y-7} {\displaystyle W_{p2}={\frac {W_{p1}}{1,2}}...20.17} {\displaystyle R(r)=A_{n}r^{n}+B_{n}r^{-n}...119.60} {\displaystyle p^{-1}={\frac {1}{Det(p)}}*{\begin{bmatrix}p22&-p12\\-p12&p11\\\end{bmatrix}}...111.144} {\displaystyle AM(t)=(c+me^{jw_{m}t})e^{jw_{c}t}...14.24} {\displaystyle sin(\alpha -\beta )+sin(\alpha +\beta )=2sin\alpha cos\beta ...53.7} {\displaystyle y_{i}=x_{i-1}\oplus x_{i}\oplus x_{i+1}} {\displaystyle z^{-n_{0}}} {\displaystyle w={\sqrt {\frac {C}{m}}}...18.32} {\displaystyle \gamma =n{\frac {\alpha }{2}}kD=\rho c_{V}D...9.18} {\displaystyle {\frac {1}{R_{\mathrm {total} }}}={\frac {1}{R_{1}}}+{\frac {1}{R_{2}}}+{\frac {1}{R_{3}}}+...{\frac {1}{R_{n}}}} {\displaystyle \sigma (n)} {\displaystyle n_{m}RT={\frac {2}{3}}NEk_{p}...5.15} {\displaystyle \pi =3{,}14159\,\ldots } {\displaystyle \oint H\cdot dl=NI...86.12} {\displaystyle \tan(90^{\circ }-\alpha )={\frac {1}{\tan \alpha }}\,\!} {\displaystyle b{\frac {y}{L}}=\lambda ...54.3} {\displaystyle v_{g}={\frac {dw}{dk}}...22.2} {\displaystyle \left(d(x_{i},y_{i})\right)_{i}\,.} {\displaystyle \int \rho _{p}dv=\int \nabla \cdot Pdv=Q_{p}...107.17} {\displaystyle \ (x-1)} {\displaystyle H={\frac {B}{\mu }}...46.15} {\displaystyle {\frac {\sqrt {45}}{\sqrt {5}}}={\frac {{\sqrt {9}}{\sqrt {5}}}{\sqrt {5}}}={\sqrt {9}}=3} {\displaystyle V(R_{i})=V(R_{o})...109.6} {\displaystyle x\prime (t)=2At+B-Cde^{-dt}...92.88} {\displaystyle {\begin{matrix}2\\1\end{matrix}}} {\displaystyle I=F\ t} {\displaystyle 116 \over 67} {\displaystyle a:\mathbb {N} \to \mathbb {R} } {\displaystyle F_{r}={\frac {qv_{\perp }r_{L}}{2}}{\frac {dB}{dr}}...71.50} {\displaystyle V10'=Q_{1}({\frac {d}{a_{0}}}+{\frac {d}{a_{1}}})+Q_{2}({\frac {d}{a_{0}}}+{\frac {3d}{a_{2}}}-{\frac {2d}{a_{2}}})...111.55} {\displaystyle U=P/I} {\displaystyle (-3)+7=?} {\displaystyle {\frac {pdV}{dT}}=n_{m}C_{P}-n_{m}C_{V}...12.9} {\displaystyle k_{n}=k_{0}{\frac {\left(1+{\frac {p}{100}}\right)^{t}\cdot {\frac {p}{100}}}{\left(1+{\frac {p}{100}}\right)^{t}-1}}\,\!} {\displaystyle E={\frac {Q}{2\pi \epsilon _{0}RL}}={\frac {\rho _{L}}{2\pi \epsilon _{0}R}}...111.43} hy;D[ {\displaystyle {\frac {9}{18}}={\frac {1}{2}}} {\displaystyle s_{1}+s_{2}=Acos(w_{1}t-k_{1}x)+Acos(w_{2}t-k_{2}x)...22.10} {\displaystyle V={\frac {Q}{C_{eff}}}=\sum _{n=1}^{n}{\frac {Q}{C_{n}}}...111.16} {\displaystyle p=p_{0}+\rho gh...27.11} {\displaystyle s_{2}(x,t)=Acos(w_{2}t-k_{2}x)...22.9} {\displaystyle 1\,\!} {\displaystyle x=2{,}13} {\displaystyle u_{r}=u_{0}{\frac {S_{0}}{S_{0}-S_{r}}}...88.22} {\displaystyle p^{2}} {\displaystyle f_{v}} {\displaystyle 2\cos \alpha \cos \beta =\cos(\alpha -\beta )+\cos(\alpha +\beta )\,\!} {\displaystyle m} {\displaystyle \sum _{k=0}^{n-1}k^{p}=O(n^{p+1})} {\displaystyle {1 \over 4}={{1\cdot 2} \over {4\cdot 2}}={2 \over 8}={{2\cdot 2} \over {8\cdot 2}}={4 \over 16}} {\displaystyle v<90^{\circ }} {\displaystyle I_{tr}=I_{t}[{\frac {\Delta n_{23}}{\sum n_{23}}}]^{2}...51.6} {\displaystyle 2/8=0,25} {\displaystyle {\frac {3}{7}}} {\displaystyle x={\frac {-b\pm {\sqrt {D}}}{2a}}} {\displaystyle ({\frac {E_{r}}{E_{i}}})_{\parallel }={\frac {tan(\theta _{1}-\theta _{2})}{tan(\theta _{1}+\theta _{2})}}...46.9} {\displaystyle m,\ n\ >0\,\!} {\displaystyle 120^{\circ }} {\displaystyle V_{10}={\frac {\rho _{1}*ln(d/a)^{2}}{2\pi \epsilon _{0}}}...111.161} {\displaystyle a>0,b>0,\tan \beta ={\frac {b}{a}},0^{\circ }<\beta <90^{\circ }} {\displaystyle W_{tot}=W_{p2}+W_{k2}={\frac {W_{p1}}{1,2}}+({\frac {w_{1}}{w_{2}}})^{2}\cdot (1,2)^{2}W_{k1}==W_{p1}+W_{k1}...20.19} {\displaystyle y=5x,{\frac {dy}{dx}}=5} {\displaystyle \mathbf {e_{1}} } {\displaystyle E={\frac {1}{4\pi \epsilon }}{\frac {Q}{r^{2}}}={\frac {1}{\epsilon }}{\frac {Q}{A_{s}}}={\frac {1}{\epsilon }}\rho _{s}...19.8} {\displaystyle I\propto A_{0}^{2}{\frac {sin^{2}\beta }{\beta ^{2}}}=I_{0}{\frac {sin^{2}\beta }{\beta ^{2}}}...53.13} {\displaystyle m=\int \rho dv=\int _{0}^{b}\rho 4\pi R^{2}dR...68.7} {\displaystyle {\frac {R}{b}}=0,63\approx {\frac {2}{\pi }}...68.22} {\displaystyle \sin x\,\!} {\displaystyle \ {y'=-1,79}} {\displaystyle k={\frac {\rho _{L}}{2\pi \epsilon _{0}}}...111.29} {\displaystyle f:A\longrightarrow B} {\displaystyle {\sqrt {1-0.4{\sqrt {5}}}}} {\displaystyle r_{1}\neq r_{2}} {\displaystyle I_{1}={\frac {A^{2}}{2\pi }}*[((\pi -\beta )-{\frac {1}{2}}sin(2(\pi -\beta ))-(\beta -{\frac {1}{2}}sin(2(\beta )))]} {\displaystyle 7^{52}} {\displaystyle \forall a\in \mathbf {R} _{+}\;\exists m\in \mathbf {N} \ \forall i\in \mathbf {N} \ (i>n\implies d(x_{i},x)<a).} {\displaystyle \bigcup _{p(n)}A_{n}} {\displaystyle pc=mvc=hf...63.24} {\displaystyle 3^{2}-2^{3}} {\displaystyle k_{n}} {\displaystyle logx/log2=n} {\displaystyle {\begin{bmatrix}C10={\frac {9d^{2}}{a^{2}}}+(-{\frac {3d}{2a}})\\C20={\frac {d^{2}}{a^{2}}}+(-{\frac {3d}{2a}})\\C12={\frac {3d}{2a}}\\\end{bmatrix}}...111.149} {\displaystyle v={\frac {v_{1}+v_{2}}{2}}} {\displaystyle dS_{\phi }=drdz{\hat {\phi }}...81.7b} {\displaystyle \Phi =-hru_{r}sin[\alpha -\phi ]_{-\alpha }^{\alpha }...88.19} {\displaystyle \Gamma (R)\Theta (\theta )...119.76} {\displaystyle cos(\pi -\beta )=-cos(\beta )} {\displaystyle -E={\frac {\rho _{l}}{4\pi \epsilon _{0}N}}\cdot -L{\hat {z}}...100.11} {\displaystyle dQ=\rho 4\pi R^{2}dR...112.26} {\displaystyle V=-\int _{b}^{a}E\cdot dr...111.23} {\displaystyle X_{L}=\omega L} {\displaystyle D_{n1}=D_{n2}...46.6} {\displaystyle t^{\prime }={\frac {v}{c^{2}}}{\frac {x}{\sqrt {1-{\frac {v^{2}}{c^{2}}}}}}+{\frac {t}{\sqrt {1-{\frac {v^{2}}{c^{2}}}}}}...64.36} {\displaystyle T=10^{10}K...75.21} {\displaystyle \tan(\alpha +\beta )={\frac {\tan \alpha +\tan \beta }{1-\tan \alpha \tan \beta }}\,\!} {\displaystyle \mathbf {u} } {\displaystyle {\frac {A_{1}}{A_{2}}}<{\frac {?}{B}}<{\frac {?}{C}}<{\frac {?}{D}}<{\frac {E_{1}}{E_{2}}}} {\displaystyle C20=k*ln{\frac {2d}{3a}}...111.80} {\displaystyle Q:=\prod _{B\in {\mathcal {F}}}M_{B}\,.} {\displaystyle \rho _{f}>\rho _{b}...30.5} {\displaystyle W_{k}=\int _{0}^{x}Fdx...20.11} {\displaystyle {\frac {\delta s}{\delta x}}={\frac {df}{du}}{\frac {\delta u}{\delta x}}={\frac {df}{du}}...15.4} {\displaystyle O} {\displaystyle u={\frac {s^{3}C_{2}C_{1}Lz+s^{2}C_{1}L}{s^{3}C_{2}C_{1}Lz+s^{2}L(C_{1}+C_{2})+szC_{2}+1}}...7} {\displaystyle d(x,y)=d(y,x);} {\displaystyle pdx=h...60.23} {\displaystyle \rho =\rho _{0}(1-{\frac {4\pi R^{2}}{4\pi b^{2}}})=\rho _{0}(1-{\frac {R^{2}}{b^{2}}})...68.6} {\displaystyle P_{Lmax}=(A-A/2)*A/2R_{L}=A^{2}/4R_{L}} {\displaystyle Ei_{\perp }=E_{i}sin(\alpha )...46.37} {\displaystyle A:=\lim _{k\to \infty }|a_{k}|^{\frac {1}{k}}} {\displaystyle P(i{\text{ besegrar }}j)={\frac {1}{1+\exp(x_{j}-x_{i})}}} {\displaystyle F=qE={\frac {q^{2}}{4\pi \epsilon _{0}R^{2}}}...94.3} {\displaystyle P2V2=(P1+P1\gamma \Delta T)*(V1+V1\gamma (-\Delta T))...2.9} {\displaystyle p=\rho _{0}(1-{\frac {R^{2}}{b^{2}}})G4\pi \rho _{0}R^{2}({\frac {1}{3}}-{\frac {R^{2}}{5b^{2}}})...68.10} {\displaystyle {\frac {-1}{2}}=-0{,}500000\,\ldots } {\displaystyle ({\frac {V_{2}}{V_{1}}})^{-\gamma }={\frac {p_{2}}{p_{1}}}...12.31} {\displaystyle A_{1}^{2}+A_{2}^{2}+2A_{1}A_{2}cos(\delta _{1}-\delta _{2})...48.12} {\displaystyle x^{3}-4x={\frac {-1}{3}}x} {\displaystyle 0\leq d(a,c)\leq d(a,b)+d(b,c)=0+0=0\,,} {\displaystyle R=-b{\hat {r}}+z{\hat {z}}...104.2} {\displaystyle v_{mom}={\frac {ds}{dt}}} {\displaystyle 1 \over 3\cdot 3} {\displaystyle C={\frac {1}{R_{i}}}-{\frac {1}{R_{o}}}...109.8} {\displaystyle dw=Fdr=pSdr=p4\pi r^{2}dr...32.3} {\displaystyle E={\frac {q}{\epsilon _{0}S}}...92.21} {\displaystyle C={\frac {\rho _{L}}{V}}...[F/m]...117.8} {\displaystyle 2Acos({\frac {(w_{1}+w_{2})t-(k_{1}+k_{2})x}{2}})cos({\frac {(w_{1}-w_{2})t-(k_{1}-k_{2})x}{2}})...22.15} {\displaystyle n_{x+1}=n_{x}+dn=n_{x}+{\frac {dn}{dx}}(\Delta x)=n_{x}+{\frac {dn}{dx}}(+l)...7.5} {\displaystyle A=A_{x}{\hat {x}}+A_{y}{\hat {y}}...80.9} {\displaystyle \delta =\pi +n2\pi ,n=heltal...48.17} {\displaystyle pdV=-dU...13.6} {\displaystyle Z={\frac {{\frac {jwL_{e}2}{1-w^{2}{\frac {L_{e}^{2}}{R_{e}^{2}}}}}+R_{e}}{{\frac {jwL_{e}2/R_{e}}{1-w^{2}{\frac {L_{e}^{2}}{R_{e}^{2}}}}}+1}}} {\displaystyle ({\frac {V_{1}}{V_{2}}})^{\gamma }={\frac {p_{2}}{p_{1}}}...12.32} {\displaystyle {\sqrt[{12}]{2}}=1,\!05946309436\ldots } {\displaystyle {\frac {53}{170}}} {\displaystyle {\frac {n(v,\theta )\cdot dv\cdot d\theta }{n(v)\cdot dv}}={\frac {antalet.molekyler.inom.v+dv.och.\theta +d\theta }{antalet.molekyler.inom.v+dv}}={\frac {2\pi sin\theta \cdot d\theta }{4\pi }}...4.7} {\displaystyle E={\frac {\rho _{L}}{4\pi \epsilon _{0}}}\int {\frac {bd\phi }{z^{2}}}{\hat {z}}...70.22} {\displaystyle {\frac {m}{s}}} {\displaystyle V_{ab}={\frac {Q}{4\pi \epsilon _{0}R_{i}}}...92.17} {\displaystyle dE={\frac {1}{4\pi \epsilon _{0}}}{\frac {P\cdot {\hat {R}}}{R^{3}}}dv...107.6} {\displaystyle E_{p}=-\int Fds=\int Csds={\frac {1}{2}}Cs^{2}={\frac {1}{2}}mw^{2}s^{2}...14.10} {\displaystyle {\frac {2}{3}}=0{,}666666\,\ldots } {\displaystyle f'(x)=2} {\displaystyle f(x)=x^{2};f'(4)=\lim _{h\to 0}\ {\frac {(4+h)^{2}-16}{h}}} {\displaystyle v={\sqrt {\frac {e^{2}}{m4\pi \epsilon _{0}r}}}...60.2} {\displaystyle ab=A_{0}...53.10} {\displaystyle V(\phi )=V_{0}sin({\frac {1}{\alpha }}{\frac {\pi }{2}}\phi )...119.64} {\displaystyle {\frac {\pi }{6}}} {\displaystyle c_{V}={\frac {1}{m}}{\frac {dQ}{dT}}...10.4} {\displaystyle F={\frac {1}{4\pi \epsilon _{0}}}{\frac {Q_{1}Q_{2}}{r^{2}}}...19.1} {\displaystyle \prod _{i\in I}A_{i}=\{(x_{i})_{i\in I}\;;\;x_{i}\in A_{i}{\text{ för alla }}i\in I\}=\{{\text{funktioner }}f\,:\,I\longrightarrow \bigcup _{i\in I}A_{i}\;;\;f(i)\in A_{i}{\text{ för alla }}i\in I\}.} {\displaystyle V(R,\theta )=-E_{0}Rcos(\theta )(1-{\frac {b^{3}}{R^{3}}})...119.103} {\displaystyle 1\cdot sin\alpha =n\cdot sin\beta ...50.20} {\displaystyle p={\begin{bmatrix}p11&p12\\p21&p22\\\end{bmatrix}}...111.64} {\displaystyle {\frac {22}{24}}} {\displaystyle \lim _{x\rightarrow 0}{\frac {\sin x}{x}}=1\quad {\text{(x uttryckt i radianer)}}} {\displaystyle p\propto {\frac {1}{V}}\sum _{j=1}^{N}{j\cdot Ek_{p}}...4.20} {\displaystyle W2=Q2V2...92.29} {\displaystyle {\frac {\sum _{k=0}^{n-1}k^{2}}{n^{3}}}\to {\frac {1}{3}}} {\displaystyle V=2\pi ^{2}Rr^{2}.} {\displaystyle {\frac {2}{3}}-{\frac {1}{2}}+{\frac {4}{7}}={\frac {2\cdot 2\cdot 7-1\cdot 3\cdot 7+4\cdot 3\cdot 2}{3\cdot 2\cdot 7}}={\frac {28-21+24}{42}}={\frac {31}{42}}} {\displaystyle V={\frac {1}{4\pi \epsilon _{0}R}}\int -\nabla '\cdot Pdv+{\frac {1}{4\pi \epsilon _{0}}}\oint {\frac {P}{R}}\cdot dS...107.38} {\displaystyle {\frac {dx}{dt}}={\frac {{\frac {dx^{\prime }}{dt^{\prime }}}+v}{\sqrt {1-{\frac {v^{2}}{c^{2}}}}}}...64.41} {\displaystyle \ A,B\in {\mathcal {B}}\Rightarrow A\cap B\in {\mathcal {B}}\cup \{\emptyset \}} {\displaystyle {\frac {21}{5}}} {\displaystyle k={y_{1}-y_{2} \over x_{1}-x_{2}}={2 \over 2}=1} {\displaystyle \nabla \cdot D=\rho ...112.9} {\displaystyle E_{n2}=-{\frac {\rho _{s}}{\epsilon _{0}}}...108.18} {\displaystyle W_{e}={\frac {1}{2}}\int _{v'}\rho Vdv...112.8} {\displaystyle {\frac {1}{1-z^{-1}}}\,\!} {\displaystyle \nabla \cdot E={\frac {1}{r}}{\frac {d}{dr}}(r{\frac {dV}{dr}})+{\frac {1}{r^{2}}}{\frac {d}{d\phi }}({\frac {dV}{d\phi }})+{\frac {d}{dz}}{\frac {dV}{dz}}...119.37} {\displaystyle a^{n}=\underbrace {a\cdot a\cdot \ldots \cdot a} _{n}} {\displaystyle \left({\frac {a}{b}}\right)^{m}={\frac {a^{m}}{b^{m}}}\,\!} {\displaystyle \ 5x+y-5x=8-5x} {\displaystyle 5 \over 11} {\displaystyle 4^{2}} {\displaystyle \ (9-9)(9-1)=0} {\displaystyle {\frac {w_{2}}{w_{1}}}=1,7\%...20.21} {\displaystyle {\frac {2}{7}}\cdot 2} {\displaystyle E_{2t}=E_{1t}==0...108.13} {\displaystyle \left({\frac {a}{b}}\right)^{m}={\frac {a^{m}}{b^{m}}}} {\displaystyle h=mvdx=pdx...64.87} {\displaystyle v_{force}={\frac {1}{q}}{\frac {FX{\hat {B}}}{|B|}}...71.36} {\displaystyle E_{k}={\frac {1}{2}}m({\frac {ds}{dt}})^{2}={\frac {1}{2}}mA^{2}w^{2}cos^{2}(wt)={\frac {1}{2}}mA^{2}w^{2}(1-sin^{2}(wt))...14.8} {\displaystyle v^{2}={\frac {3}{m}}kT...5.28} {\displaystyle \sigma =eE...17.4} {\displaystyle \mathbf {u_{2}} } {\displaystyle W2\propto Q2{\frac {Q1}{R12}}...92.30} {\displaystyle \pi } {\displaystyle a^{n}u[n]\,\!} {\displaystyle F(s+a):e^{-at}f(t)...2} {\displaystyle C_{V}={\frac {\alpha }{2}}R...11.10} {\displaystyle a|b} {\displaystyle \delta =k\Delta x=k\cdot dsin(\theta )={\frac {2\pi }{\lambda }}dsin(\theta )={\frac {2\pi }{\lambda }}d\cdot {\frac {y}{L}}...49.2} {\displaystyle F_{D}=-{\frac {\nabla p}{n}}...72.6} {\displaystyle H={\frac {NI}{l_{m}}}} {\displaystyle F=m{\frac {d^{2}s}{dt^{2}}}=-Cs...14.12} {\displaystyle E={\frac {\rho _{L}}{4\pi \epsilon _{0}}}{\frac {z}{(b^{2}+z^{2})^{3/2}}}2\pi b{\hat {z}}...104.6} {\displaystyle {\mathfrak {b}}} {\displaystyle 2^{0,3}=-23\%} {\displaystyle \rho =\rho _{0}(1-{\frac {R^{2}}{b^{2}}})...68.12} {\displaystyle q=2^{a}5^{b}} {\displaystyle m_{k}+E_{b}=\sum nukleoner...65.37} {\displaystyle \int {\frac {f^{\prime }(x)}{f(x)}}dx=ln|f(x)|} {\displaystyle \tan x\,\!} {\displaystyle F(-\omega )\,\!} {\displaystyle \delta =0+n2\pi ,n=heltal...48.14} {\displaystyle \exists M\geq 0:|a_{n}|<M\forall n\in \mathbb {N} } {\displaystyle E_{1}={\frac {Q}{4\pi \epsilon _{0}R^{2}}}...110.1} {\displaystyle V10=Q_{0}{\frac {a}{d}}+Q_{1}{\frac {d}{a}}+Q_{2}{\frac {1}{\sqrt {3}}}+Q_{3}{\frac {1}{\sqrt {3}}}...111.87} {\displaystyle Io=gm*2Is...1.12} {\displaystyle {1 \over 10}=0,1=10\%} {\displaystyle U-L=\sum _{k=0}^{n-1}(b_{k}-a_{k})(x_{k+1}-x_{k})=\sum _{k=0}^{n-1}\left({\frac {2k+1}{n}}\right)^{2}\left({\frac {1}{n}}\right)={\frac {2}{n^{3}}}\sum _{k=0}^{n-1}k+{\frac {1}{n^{3}}}\sum _{k=0}^{n-1}1={\frac {2}{n^{3}}}\left({\frac {n(n-1)}{2}}\right)+{\frac {1}{n^{2}}}={\frac {1}{n^{2}}}(2-{\frac {1}{n}})} {\displaystyle n_{1}\sin i=n_{2}\sin 90^{\circ }} {\displaystyle V={\frac {1}{4\pi \epsilon _{0}}}{\frac {p\cdot {\hat {R}}}{R^{2}}}...107.1} {\displaystyle n-p-e=1,53m_{e}c^{2}...75.13} {\displaystyle U=\sum _{k=0}^{n-1}b_{k}(x_{k+1}-x_{k})} {\displaystyle -15/-1} {\displaystyle T=2A/v...18.21} {\displaystyle 5,40\times {10^{1}4}Hz} {\displaystyle \nabla XB=\mu _{0}I...86.2} {\displaystyle \ln \ y=\ln \ 10\cdot \lg \ y\approx 2,3026\ \lg \ y\,\!} {\displaystyle {1 \over 100}=0,01=1\%} {\displaystyle Q=28MeV-4MeV=24MeV...65.42} {\displaystyle -D_{2n}=\rho _{s}...108.16} {\displaystyle V=Q{\frac {d}{a}}...111.126} {\displaystyle \lim _{x\to -\infty }f(x)=c} {\displaystyle ax+b=0\,\!} {\displaystyle V={\frac {1}{4\pi \epsilon _{0}R}}\int -\nabla '\cdot Pdv+{\frac {1}{4\pi \epsilon _{0}}}\int \nabla '\cdot ({\frac {P}{R}})dv...107.37} {\displaystyle {\mathcal {B}}} {\displaystyle \mu _{0}...21.19} {\displaystyle q^{2}={\frac {v^{2}}{c^{2}(c^{2}-v^{2})}}...64.28} {\displaystyle cosh^{-1}(x)=ln(x+{\sqrt {x^{2}-1}})...111.175} {\displaystyle F=\sigma Y=YEe=YE{\frac {\delta s}{\delta x}}...17.6} {\displaystyle 0,02\cdot 10^{-5}} {\displaystyle \Delta W_{2}=p_{2}S_{2}v_{2}dt...35.3} {\displaystyle v_{gc}={\frac {1}{q}}{\frac {FXB}{B^{2}}}={\frac {1}{q}}{\frac {FX{\hat {B}}}{|B|}}={\frac {1}{q}}{\frac {F_{y}}{|B|}}{\hat {y}}=-/+{\frac {v_{\perp }r_{L}}{2|B|}}{\frac {dB}{dy}}{\hat {y}}...71.45} {\displaystyle V({\mathfrak {a}})\supseteq V(E).} {\displaystyle C12=-c12...111.118} {\displaystyle V_{2}={\frac {Q}{4\pi \epsilon R}}...110.10} {\displaystyle r\,} {\displaystyle (a-b)^{2}=a^{2}-2ab+b^{2}\,\!} {\displaystyle x=-{\frac {b}{a}}\,\!} {\displaystyle {\frac {Q_{1}}{T_{1}}}={\frac {Q_{2}}{T_{2}}}...13.30} {\displaystyle {\frac {d^{2}s}{dx^{2}}}=-k^{2}sin(wt-kx)...22.45} {\displaystyle b_{k}=\int _{-{\frac {\pi }{2}}}^{\frac {\pi }{2}}f(t)\sin(kt)dt} {\displaystyle {\mathcal {B}}:=\{\bigcap {\mathcal {H}}':{\mathcal {H}}'\subseteq {\mathcal {H}}{\text{ och }}{\mathopen {|}}{\mathcal {H}}'{\mathclose {|}}<\infty \}} {\displaystyle W=qU=q\int E\cdot dl...92.20} {\displaystyle {\frac {4}{12}}} {\displaystyle V(\phi )=V_{0}sin({\frac {\pi }{2}}{\frac {\phi }{\alpha }})...119.65} {\displaystyle {\frac {3}{4}}\cdot {\frac {4}{7}}} {\displaystyle {\frac {3}{6}}={\frac {1}{2}}} {\displaystyle E_{p}=-G{\frac {m_{1}\cdot m_{2}}{r}}} {\displaystyle A<1} {\displaystyle p\neq 1} {\displaystyle 1s} {\displaystyle f_{\parallel }={\frac {a_{0}}{2}}+\sum _{k=1}^{\infty }a_{k}\cos(kx)+b_{k}\sin(kx)} {\displaystyle {\frac {23}{25}}} {\displaystyle E={\frac {1}{4\pi \epsilon _{0}}}\int _{v}{\frac {P\cdot {\hat {R}}}{R^{3}}}dv...107.7} {\displaystyle V30=Q_{0}{\frac {a}{d}}+Q_{1}({\frac {d}{a}}-{\frac {{\sqrt {3}}d}{a}})+Q_{2}({\frac {d}{a}}-{\frac {{\sqrt {3}}d}{a}})+Q_{3}{\frac {d}{a}}...111.86} {\displaystyle 1={\sqrt {1}}={\sqrt {(-1)(-1)}}={\sqrt {-1}}{\sqrt {-1}}={\sqrt {-1}}^{2}=-1} {\displaystyle XYZ...119.7} {\displaystyle r_{0}\approx 10^{-}15m...59.3} {\displaystyle f(x):=\min(a_{1}-d(x,x_{1}),\ldots ,a_{n}-d(x,x_{n}))\,.} {\displaystyle f'(x)={\frac {df}{dx}}=Df(x)} {\displaystyle dS_{z}=dxdy{\hat {z}}...81.6} {\displaystyle Sv=konst...41.9} {\displaystyle \pi \approx 3,\!14} {\displaystyle a_{0}=a_{1}=a_{2}=a...111.57} {\displaystyle \wedge A} {\displaystyle A=A_{x}{\hat {x}}+A_{y}{\hat {y}}+A_{z}{\hat {z}}...78.4} {\displaystyle {\begin{cases}x-2y=-3\\3x+4y=11\end{cases}}} {\displaystyle \rho dx{\frac {dv}{dt}}=-dp...43.5} {\displaystyle q^{2}={\frac {1}{c^{2}}}{\frac {v^{2}/c^{2}}{1-v^{2}/c^{2}}}...64.30} {\displaystyle W_{p}=QV(r)=\int Fdr\propto \int {\frac {Q^{2}}{r^{2}}}dr={\frac {Q^{2}}{r}}...19.14} {\displaystyle {\frac {1}{4}}\left({\sqrt {6}}-{\sqrt {2}}\right)} {\displaystyle {\frac {1-{\sqrt {5}}}{2}}} {\displaystyle m=M\cdot {n}} {\displaystyle 6/{-3}=-2} {\displaystyle {\frac {a^{m}}{a^{n}}}=a^{m-n}\,\!} {\displaystyle -55/-11} {\displaystyle hf-W_{u}-{\frac {m_{e}v^{2}}{2}}+qU=0...64.68} {\displaystyle u={\frac {s^{3}C_{2}C_{1}Lz+s^{2}C_{1}L}{s^{3}C_{2}C_{1}Lz+s^{2}C_{1}L+s^{2}C_{2}L+szC_{2}+1}}...6} {\displaystyle {\mathcal {K}}_{i}=(K_{i,B})_{B\in {\mathcal {F}}}} {\displaystyle a={v \over t}} {\displaystyle f'(x)=1*2x^{0}} {\displaystyle 0,56V+2mV/C...1.7} {\displaystyle 15+6=21} {\displaystyle X<Y} {\displaystyle {\frac {d^{2}s}{dt^{2}}}=-Aw^{2}sin(wt)...14.4} {\displaystyle {\frac {B_{i}}{\mu _{i}}}cos(\theta _{i})={\frac {B_{r}}{\mu _{r}}}cos(\theta _{i})+{\frac {B_{t}}{\mu _{t}}}cos(\theta _{t})...46.16} {\displaystyle \lim _{h\to 0}\sum _{k=1}^{n}{n \choose k}x^{n-k}h^{k-1}=nx^{n-1}+\lim _{h\to 0}h\left(\sum _{k=2}^{n}{n \choose k}x^{n-k}h^{k-1}\right)=nx^{n-1}} {\displaystyle (1)\quad B=H_{B,1}\cap \ldots \cap H_{B,n_{B}}\,,} {\displaystyle u=v} {\displaystyle \ (a+b)+c=a+(b+c)} {\displaystyle W_{e}2=[\rho *{\frac {4\pi }{3}}{\frac {2\rho }{3\epsilon _{0}}}{\frac {R^{5}}{5}}]_{b}^{0}...92.66} {\displaystyle Ae^{j\phi }=a{\frac {1-e^{jN\delta }}{1-e^{j\delta }}}...56.8} {\displaystyle 2^{301}} {\displaystyle {\sqrt {5-2{\sqrt {5}}}}} {\displaystyle {\frac {1}{s}}} {\displaystyle {\frac {mv^{2}}{2}}...60.17} {\displaystyle O=4\cdot s} {\displaystyle \Delta E*\Delta t=h...63.40} {\displaystyle \exists x:p(x)} {\displaystyle {\frac {df}{dx}}} {\displaystyle I_{in}={\frac {U2-U_{+}}{R1}}} {\displaystyle 4^{-2}-2^{4}} {\displaystyle \int _{a}^{b}f(x)\ dx=F(b)-F(a)=\left[F(x)\right]_{a}^{b}\,\!} {\displaystyle \nabla ^{2}V={\frac {1}{\Gamma }}{\frac {d}{dR}}(R^{2}\Gamma ')+{\frac {1}{\Theta }}{\frac {1}{sin(\theta )}}{\frac {d}{d\theta }}(sin(\theta )\Theta ')=0...119.77} {\displaystyle R=\Delta tc...63.42} {\displaystyle \perp } {\displaystyle {\frac {1}{4\pi \epsilon _{0}}}{\frac {e}{R}}=1,4MeV...58.8} {\displaystyle {\frac {5}{15}}} {\displaystyle 2} {\displaystyle B_{z}=v\epsilon \mu E_{y}...21.15} {\displaystyle m_{a}=m_{p}+E_{b}...58.24} {\displaystyle n_{air}\approx 10^{25}/m^{3}...75.24} {\displaystyle k/2\cdot bsin\theta =\beta ...53.11} {\displaystyle (x,y)\in \mathbb {R} ^{2}} {\displaystyle {\frac {1}{3}}=0,333...} {\displaystyle u={\frac {kg}{4\pi R^{2}}}...88.9} {\displaystyle q^{2}={\frac {p^{2}-1}{c^{2}}}...64.23} {\displaystyle \mu :=\left\{{\begin{array}{c}1\Leftarrow n=1\\(-1)^{n}\Leftarrow n=p_{1}\ldots p_{n}\\0annars\end{array}}\right.} {\displaystyle \Delta E_{k}\cdot \Delta t=h...60.18} {\displaystyle {\frac {a}{2b}}?} {\displaystyle V={\frac {Q}{4\pi \epsilon _{0}}}({\frac {1}{R+}}-{\frac {1}{R-}})...97.4} {\displaystyle A=N({\frac {m}{2\pi kT}})^{\frac {1}{2}}...65.17} {\displaystyle dl=dx{\hat {x}}+dy{\hat {y}}+dz{\hat {z}}...81.1a} {\displaystyle j} {\displaystyle \oint _{S}DdS=\int _{V}\rho _{v}dV=Q...19.12} {\displaystyle {\frac {a}{\sin \alpha }}={\frac {b}{\sin \beta }}={\frac {c}{\sin \gamma }}} {\displaystyle M_{A}\approx M_{AD}=M_{MD}/S_{D}^{2}...30} {\displaystyle u_{0}S_{0}=u_{r}(S_{0}-S_{r})...88.21} {\displaystyle =\lim _{h\to 0}\ {\frac {(16+8h+h^{2})-16}{h}}} {\displaystyle {\frac {3,3333...}{10}}} {\displaystyle V(R,\theta )=\Gamma (R)\Theta (\theta )...119.74} {\displaystyle YE{\frac {\delta ^{2}s}{\delta x^{2}}}dx=\rho Ydx{\frac {d^{2}s}{dt^{2}}}...17.11} {\displaystyle \delta ^{(n)}(t-T)\,\!} {\displaystyle {\tilde {\rho }}=2/3\rho _{0}...68.14} {\displaystyle \theta ->0=\delta ->0...56.14} {\displaystyle \ {x'=xa-yb}} {\displaystyle {\frac {-a}{b}}=-{\frac {a}{b}}} {\displaystyle u={\frac {Vol}{m^{2}*s}}=m/s...88.6} {\displaystyle RMS={\sqrt {{\frac {1}{2\pi }}*2\int _{\beta }^{\pi -\beta }A^{2}sin^{2}(\alpha )d\alpha }}-{\sqrt {{\frac {1}{2\pi }}*2\int _{\beta }^{\pi -\beta }V_{F}^{2}d\alpha }}} {\displaystyle x\prime (t)=2At+B-Be^{-dt}...92.91} {\displaystyle {\frac {1}{2}}+{\frac {3}{5}}=?} {\displaystyle -2\cdot -3=6} {\displaystyle a=0,5} {\displaystyle a^{2}=b^{2}+c^{2}} {\displaystyle \nabla \cdot E=\nabla \cdot (-\nabla V)={\frac {\rho }{\epsilon }}...114.4} {\displaystyle 0=qn[EXB-v_{p}B^{2}]-\nabla pXB...72.3} {\displaystyle 32/-8} {\displaystyle 1.673\cdot 10^{-27}} {\displaystyle F(\omega ),G(\omega )\,\!} {\displaystyle f={\frac {1}{T}}} {\displaystyle a={\frac {v^{2}}{r}}={\frac {4\pi ^{2}}{T^{2}}}*r=4\pi ^{2}f^{2}r} {\displaystyle C_{eff}=\sum _{n=1}^{n}C_{n}...111.21} {\displaystyle 18^{\circ }} {\displaystyle \gamma ={\frac {r'\rho gh}{2cos\theta }}...33.6} {\displaystyle P2V2=P1V1+P1V1\gamma \Delta T-P1V1\gamma \Delta T-P1V1(\gamma \Delta T)^{2}...2.10} 4YH2Uj#M@t^y;1Q,h+Fy 0tQ9mʂRwT(HXqIؾ 6"Fl}S~7(~"4~NTdAf!d!$91HqU( q&&*9 T3ldF[ ( * V k    { 1 % > wH q  ˚ P V2 s: SZ  D  3 8 C X k  '    5 VX j w ; Ϯ T R2O[9kd}.JaOm V6W7eo #m-YsnZ sEQhj&;u#NW_#feG;Fq;}B=LlA)3Xq24=#I2%BzMi{cFV A3j@|ڃʘ|1  /~QZy%  *7Y5`ti &ZaL"Tm(qS.jFnPǾ[E$y:XA}M[pqr )f"]N%Zc( {\displaystyle Q_{2}=Q{\frac {b_{2}}{b_{2}+b_{1}}}...105.9} {\displaystyle \ y=8-5x\qquad (3)} {\displaystyle C^{2}=(A+B)^{2}=A^{2}+B^{2}+2ABcos(\alpha )...78.2} {\displaystyle \lambda ={\frac {c}{f}}...63.21} {\displaystyle s_{n}={\frac {a_{1}(k^{n}-1)}{k-1}}\,\!} {\displaystyle {\frac {49}{21}}={\frac {7\cdot 7}{3\cdot 7}}={\frac {7}{3}}} {\displaystyle A>1} {\displaystyle V={\frac {\rho _{l}}{2\pi \epsilon }}*(ln{\frac {r_{o}}{r}}-ln{\frac {r_{o}}{r_{i}}})...111.166} {\displaystyle v_{p}={\frac {EXB}{B^{2}}}-{\frac {\nabla pXB}{qnB^{2}}}=v_{E}+v_{D}...72.4} {\displaystyle {\frac {1}{\sin ^{2}x}}\,\!} {\displaystyle {2 \over 3}x+{1 \over 2}={1 \over 2}x} {\displaystyle f'(x)=1*2x^{1-1}} {\displaystyle DS=Q=\epsilon ES=\epsilon {\frac {UA}{l_{e}}}} {\displaystyle E_{1}={\frac {Q}{4\pi \epsilon _{0}R^{2}}}...109.1} {\displaystyle p_{1}+{\frac {1}{2}}\rho v_{1}^{2}=p_{2}+{\frac {1}{2}}\rho v_{2}^{2}...36.2} {\displaystyle \nabla ^{2}V=({\frac {1}{r}}{\frac {R'}{R}}+{\frac {R''}{R}})+{\frac {1}{r^{2}}}{\frac {\Phi ''}{\Phi }}=0...119.47} {\displaystyle x^{a}\,\!} {\displaystyle s_{1}+s_{2}=Ae^{j(w_{2}t-k_{2}x)}(e^{j((w_{1}t-k_{1}x)-(w_{2}t-k_{2}x))}+1)...22.24} {\displaystyle {\begin{matrix}4\\1\end{matrix}}} {\displaystyle m_{0}c^{2}=-30+17+19=1MeV...58.5} {\displaystyle {\vec {I}}={\vec {p}}_{2}-{\vec {p}}_{1}} {\displaystyle x={\frac {t+3}{2}},\quad y=t,\quad -\infty <t<\infty } {\displaystyle dS=d(4\pi r^{2})=8\pi rdr...32.5} {\displaystyle m{\frac {d^{2}x}{dt^{2}}}=-kx} {\displaystyle F={\frac {qv_{\perp }r_{L}}{2}}\nabla B...71.52} PNG  IHDR h@ 6PLTEGpL+tRNS$(27IDATxc s2siA `a6F`bI󳀴32 0h {\displaystyle V_{y}=Asinh(k_{y}y)+Bcosh(k_{y}y)...119.17} {\displaystyle (m,n)=1\Rightarrow f(mn)=f(m)f(n)} {\displaystyle -2\cdot 3=-6} {\displaystyle p+p=D_{k}...65.47} {\displaystyle \mu >1...45.10} {\displaystyle a=b\Rightarrow a\sim b;} {\displaystyle {\frac {dx}{dt}}={\frac {{\frac {dx^{\prime }}{dt^{\prime }}}+v}{\sqrt {1-{\frac {v^{2}}{c^{2}}}}}}...64.46} {\displaystyle E_{b}(p)=V(p)=V(n)[eV]...75.15} {\displaystyle sin(bt):{\frac {b}{s^{2}+b^{2}}}...17} {\displaystyle x-vt=u...15.2} {\displaystyle V=V_{0}(1+\gamma t)...2.1} {\displaystyle x\in U\subseteq A} {\displaystyle Area={\frac {h(a+b)}{2}}} {\displaystyle {\frac {N(N-1)}{2}}} {\displaystyle DC={\frac {2A}{\pi }}cos(\beta )-Vf{\frac {\pi -2\beta }{\pi }}...1} {\displaystyle {\frac {1}{6}}nS<v_{-}>dt...9.7} {\displaystyle atan(3/2)...78.11} {\displaystyle C={\frac {\pi \epsilon _{0}}{ln{\frac {d}{a}}}}...111.32} {\displaystyle s(x,t)=Ae^{jwt}(e^{-jkx}-e^{jkx})...25.4} {\displaystyle Z=(R_{e}+jwL_{e})//(R_{e}+1/jwC)} {\displaystyle N({\frac {m}{2\pi kT}})^{\frac {1}{2}}*e^{-{\frac {mv^{2}/2}{kT}}}...65.18} {\displaystyle n_{s}={\frac {1}{4}}nv...9.26} {\displaystyle 2ndcos\beta =m\lambda ...50.26} {\displaystyle G\in {\mathcal {T}}} {\displaystyle \mathbf {v} } {\displaystyle \mathbf {u_{1}} } {\displaystyle \phi =v_{2}S_{2}=v_{1}S_{1}...34.7} {\displaystyle V={\frac {1}{4\pi \epsilon _{0}}}({\frac {Q}{R}}-{\frac {Q_{i}}{R_{i}}})=0...118.4} {\displaystyle Q=[begynnelsemassan-slutmassan]c^{2}...65.31} {\displaystyle f(t)={\frac {1}{2\pi }}\int _{-\infty }^{\infty }F(\omega )e^{i\omega t}d\omega } {\displaystyle \ln |x+a|\,\!} {\displaystyle \nabla \cdot E={\frac {1}{1r1}}[{\frac {d(rE_{r})}{dr}}+{\frac {d(E_{\phi })}{d\phi }}+{\frac {d(rE_{z})}{dz}}]...119.34} {\displaystyle -\epsilon _{0}E_{2n}=\rho _{s}...108.17} {\displaystyle V={\frac {1}{4\pi \epsilon _{0}}}{\frac {Pdv\cdot {\hat {R}}}{R^{2}}}...107.28} {\displaystyle n_{2}^{2}=n_{1}n_{3}...51.13} {\displaystyle n={\frac {\rho }{Am_{p}}}...6.27} {\displaystyle e_{m}=\sum _{k=0}^{m}{\frac {1}{k!}}\,.} {\displaystyle x\prime \prime (t)=2A-2Ae^{-dt}=2A(1-e^{-dt})...92.96} {\displaystyle {\frac {2}{5}}+{\frac {3}{5}}} {\displaystyle E=F\cdot s=50{\text{ N}}\cdot 100{\text{ m}}=5000{\text{ J}}} {\displaystyle s={\frac {1}{2}}\left(a+b+c\right)} {\displaystyle lm} {\displaystyle \lim _{n\to \infty }a_{n}=A} {\displaystyle (9^{1/2})^{3}} {\displaystyle {\frac {1}{2}}+{\frac {1}{4}}} {\displaystyle d(\mathbf {x} ,\mathbf {y} )=\Vert \mathbf {x} -\mathbf {y} \Vert _{1}=|x_{1}-y_{1}|+|x_{2}-y_{2}|+\ldots +|x_{n}-y_{n}|} {\displaystyle a\neq 0\Rightarrow 0<h(a)+h(a)\leq a.} {\displaystyle (\mathbf {u} +\mathbf {v} )+\mathbf {w} =\mathbf {u} +(\mathbf {v} +\mathbf {w} )} {\displaystyle V=-\int _{-\infty }^{R}E\cdot dR={\frac {Q}{4\pi \epsilon _{0}R}}...99.2} {\displaystyle \nabla \cdot E={\frac {\rho }{\epsilon _{0}}}...86.3} {\displaystyle d-d_{i}...118.8} {\displaystyle h(x)} {\displaystyle x=5\pm {\sqrt {16}}} {\displaystyle h=ET...64.84} {\displaystyle \ a-(-b)=a+b} {\displaystyle {\begin{aligned}x/3\ &{=}\ 3\\\cdot \ 3\ &\ \quad \cdot 3\\x\ &{=}\ 9\end{aligned}}} {\displaystyle (x,y)} {\displaystyle {\frac {1}{5}}} {\displaystyle E={\frac {V}{m}}} {\displaystyle cos\alpha cos\beta +sin\alpha sin\beta =cos(\alpha -\beta )...48.11} {\displaystyle C_{2}={\frac {1}{az}}...16} {\displaystyle R^{-}={\sqrt {h^{2}+x^{2}}}...116.5} {\displaystyle b^{2}={\frac {1}{L(C_{1}+C_{2})}}...13} {\displaystyle Q_{T}={\frac {w_{o}M_{A}}{R_{A}}}...32} {\displaystyle n_{s}={\frac {1}{4}}n<v>...6.15} {\displaystyle B\propto {\frac {1}{R}}...70.17} {\displaystyle V\propto {\frac {1}{R-d/2}}-{\frac {1}{R+d/2}}...97.6} {\displaystyle \scriptscriptstyle {\mathcal {F}}'} {\displaystyle kx=(2n+1)\cdot \pi /2,n=0,1,2,3...25.9} {\displaystyle v=\lambda f={\sqrt {\frac {F}{\mu }}}...25.12} {\displaystyle a\cdot {\frac {b}{c}}=a{\frac {b}{c}}={\frac {ab}{c}}} {\displaystyle f(0{,}70)=-23{,}9\cdot 0,70+75{,}0=-16{,}59+75{,}0=58{,}41\approx 58{,}4} {\displaystyle 2nd=m\lambda ...52.1} {\displaystyle p=\int dp(v,\theta )={\frac {1}{3}}\int mv^{2}\cdot n(v)\cdot dv={\frac {2}{3}}\int {\frac {mv^{2}}{2}}\cdot n(v)\cdot dv...4.17} {\displaystyle F={\frac {dp}{dt}}...63.29} {\displaystyle \scriptstyle A\neq B} {\displaystyle y=a^{x}\Leftrightarrow x=\log _{a}\ y\,\!} {\displaystyle v_{x}=v_{\perp }e^{jwt}={\frac {dx}{dt}}...71.23} {\displaystyle \scriptstyle A\subseteq B} {\displaystyle s_{i}=c_{i}'x_{i}'y_{i}+c_{i}'x_{i}y_{i}'+c_{i}x_{i}'y_{i}'+c_{i}x_{i}y_{i}=c_{i}\oplus x_{i}\oplus y_{i}} {\displaystyle \max _{i,j}|x_{i}-x_{j}|} {\displaystyle \varphi (n)} {\displaystyle 2\pi \epsilon _{0}V_{10}=\rho _{1}*ln(d/a)^{2}...111.160} {\displaystyle Area=bh} {\displaystyle A^{\prime }:=A-\varepsilon _{0}<A} {\displaystyle {\frac {21}{30}}} {\displaystyle pc=-34+15+19+8=100MeV...58.4} {\displaystyle \cos(\alpha +\beta )=\cos \alpha \cos \beta -\sin \alpha \sin \beta \,\!} {\displaystyle E=F\cdot s} {\displaystyle p+{\frac {1}{2}}\rho v^{2}=konst...43.11} {\displaystyle 1+km,\ldots ,m+km} {\displaystyle {\frac {dV}{dy}}=C...115.2} {\displaystyle \scriptstyle {\mathcal {L}}'_{j}} {\displaystyle E={\frac {Q}{4\pi \epsilon _{0}R^{2}}}...62.15} {\displaystyle R\approx r_{0}*A^{1/3}\approx 10^{-15}*A^{1/3}...6.24} {\displaystyle A^{I}=\prod _{i\in I}A=\{(x_{i})_{i\in I}\;;\;x_{i}\in A{\text{ för alla }}i\in I\}=\{{\text{funktioner }}f\,:\,I\longrightarrow A\}.} {\displaystyle {\sqrt {6}}-{\sqrt {2}}} {\displaystyle V=-\int _{d}^{a}Edr={\frac {\rho _{l}}{2\pi \epsilon _{0}}}ln{\frac {d}{a}}...111.82} {\displaystyle w={\sqrt {\frac {k}{m}}}} {\displaystyle AM(t)=ce^{jw_{c}t}+me^{jt(w_{c}+/-w_{m})}...14.26} {\displaystyle \ y} {\displaystyle \mathbf {Z} ^{5}=\mathbf {Z} \times \mathbf {Z} \times \mathbf {Z} \times \mathbf {Z} \times \mathbf {Z} } {\displaystyle 3x+5{,}5=7(x-1)} {\displaystyle {\frac {v}{360}}2\pi r} {\displaystyle \oint u\cdot dS=\int _{-\phi }^{\phi }hru_{r}d\phi ...88.14} {\displaystyle \oint D\cdot dS=Q...108.4} {\displaystyle {\frac {7}{4}}+{\frac {12}{8}}} {\displaystyle \mathbf {v_{2}} =\mathbf {u_{1}} +\mathbf {u_{2}} } {\displaystyle N_{ct}=n\cdot {\frac {dV}{dt}}=n\pi d^{2}v\approx nd^{2}v...6.10} {\displaystyle I_{o}={\frac {2I_{s}*I_{abc}}{Id}}...1.4} {\displaystyle {\frac {7}{15}}} {\displaystyle {\frac {\pi }{10}}} {\displaystyle x={\frac {w}{k}}t...18.26} {\displaystyle \int _{a}^{b}f(g(x))\ g'(x)\ dx=\int _{g(a)}^{g(b)}f(t)\ dt\,\!} {\displaystyle y-y1=k(x-x1)} {\displaystyle {\sqrt {x}}=x^{1/2}} {\displaystyle E=-vXB...71.3} {\displaystyle H_{1}^{1}+n=D_{1}^{2}...65.38} {\displaystyle \ln(x+{\sqrt {x^{2}+a^{2}}})\,\!} {\displaystyle {\frac {41}{333}}} {\displaystyle {\begin{aligned}2x\ &{=}\ 6\\/\ 2\ &\ \quad /\ 2\\x\ &{=}\ 3\end{aligned}}} {\displaystyle 7+-4=7-4} {\displaystyle \nabla \cdot p=\rho ...92.107} {\displaystyle {\hat {x}}*{\hat {x}}=0...80.4} {\displaystyle p^{-1}={\frac {1}{Det(p)}}*{\begin{bmatrix}A11&A21\\A12&A22\\\end{bmatrix}}...111.142} {\displaystyle dl=dr{\hat {r}}+rd\phi {\hat {\phi }}+dz{\hat {z}}...81.1b} {\displaystyle {\frac {a}{2b}}+{\frac {b}{2a}}} {\displaystyle I_{1}-I_{2}-I_{3}=0\,} {\displaystyle DC={\frac {1}{2\pi }}*2[(-Acos(\pi -\beta )-(\pi -\beta )Vf)-(-Acos(\beta )-(\beta )Vf)]} {\displaystyle {\frac {126}{342}}} {\displaystyle dV=S\cdot vdt\cdot cos\theta ...4.1} {\displaystyle {\frac {1}{4}}} {\displaystyle {\mathcal {L}}[\lambda f+\mu g](s)=\lambda {\mathcal {L}}[f](s)+\mu {\mathcal {L}}[g](s)} {\displaystyle {\frac {x^{a+1}}{a+1}}} {\displaystyle C={\frac {Q}{U}}=\epsilon {\frac {A}{l_{e}}}} {\displaystyle x(f)=A({\frac {1}{4f^{2}}}-{\frac {2}{w_{s}}}{\frac {1}{2f}}-{\frac {2}{w_{s}^{2}}}e^{-{\frac {w_{s}}{2f}}})...92.99} {\displaystyle I={\frac {P}{4\pi R^{2}}}...68.5} {\displaystyle u_{r}=u_{r}(\phi )...88.15} {\displaystyle 7+7\cdot 3-2} {\displaystyle L=\sum _{k=0}^{n-1}a_{k}(x_{k+1}-x_{k})} {\displaystyle M=M_{\{p_{i}\}_{i}}=\{\prod _{i}p_{i}^{a_{i}}:a_{i}\in \mathbb {N} \}} {\displaystyle dQ={\frac {1}{6}}nS<v_{-}>dt[{\frac {\alpha }{2}}k(T-{\frac {dT}{dx}}l)]-{\frac {1}{6}}nS<v_{+}>dt[{\frac {\alpha }{2}}k(T+{\frac {dT}{dx}}l)]...9.9} {\displaystyle \ |z'|\approx 4,676} {\displaystyle D1-D2=\rho _{s}...85.8} {\displaystyle W={\frac {3Q^{2}}{20\pi \epsilon _{0}b}}[J]...58.20} {\displaystyle 2\pi r=n{\frac {h}{p}}=n{\frac {h}{mv}}...67.4} {\displaystyle F(x+dx)-F(x)=F(x)+F{\frac {d^{2}s}{dx^{2}}}dx-F(x)=F{\frac {d^{2}s}{dx^{2}}}dx...18.6} {\displaystyle h'(x)={\frac {g(x)\cdot f'(x)-f(x)\cdot g'(x)}{[g(x)]^{2}}}\,\!} {\displaystyle (w_{3}/w_{0})^{2}=({\frac {1}{2Q_{T}^{2}}}-1)+{\sqrt {({\frac {1}{2Q_{T}^{2}}}-1)^{2}+1}}...15} {\displaystyle E=\int _{V'}{\frac {\rho dv'}{4\pi \epsilon _{0}R^{2}}}{\hat {R}}...99.5} {\displaystyle A\cdot B=ABcos(\alpha )...78.1} {\displaystyle cdp=hdf...64.62} {\displaystyle 0,301} {\displaystyle dp(v,\theta )=mv^{2}\cdot n(v)\cdot dv\cdot cos^{2}\theta \cdot sin\theta \cdot d\theta ...4.12} {\displaystyle {\frac {d^{2}x}{dt^{2}}}=-w^{2}x...14.17} {\displaystyle ({\frac {E_{r}}{E_{i}}})_{\perp }=-{\frac {sin(\theta _{1}-\theta _{2})}{sin(\theta _{1}+\theta _{2})}}...46.8} {\displaystyle H(s)={\frac {(s/c)^{3}}{(s/c)^{3}+(s/b)^{2}+s/a+1}}...11} {\displaystyle \cos ^{2}({\frac {\alpha }{2}})={\frac {1+\cos \alpha }{2}}\,\!} {\displaystyle U=[{\frac {Q}{4\pi \epsilon _{0}R}}]_{-\infty }^{R}={\frac {Q}{4\pi \epsilon _{0}R}}...62.17} {\displaystyle n={\frac {1}{\alpha }}{\frac {\pi }{2}}...119.63} {\displaystyle \sec \alpha } {\displaystyle p=1,67.2623\cdot 10^{-27}kg...75.9} {\displaystyle p=mv\,} {\displaystyle \int (f+g)dx=\int fdx+\int gdx} {\displaystyle f_{0}={\frac {1}{2RC\ln {3}}}} {\displaystyle \nabla ^{2}V=\nabla \cdot E={\frac {1}{1*R*Rsin(\theta )}}[{\frac {d(R^{2}sin(\theta )E_{R})}{dR}}+{\frac {d(Rsin(\theta )E_{\theta })}{d\theta }}+{\frac {d(RE_{\phi })}{d\phi }}]=0...119.68} {\displaystyle \cap } {\displaystyle C20=c22+c12+c23...111.107} {\displaystyle {\frac {t}{n}}+{\frac {1}{k}}={\frac {tk+n}{kn}}} {\displaystyle {\vec {u}},{\vec {v}},{\vec {w}}} {\displaystyle T=2\pi {\sqrt {\frac {l}{g}}}} {\displaystyle T=0,72RC\ } {\displaystyle I={\frac {1}{S}}{\frac {dE}{dt}}={\frac {1}{2}}\rho _{0}(wA)^{2}v_{f}=pv_{f}...23.10} {\displaystyle y_{i}} {\displaystyle Uo=60mV*log(Uin)+0,56V} {\displaystyle {\sqrt {abs(z)}}} {\displaystyle \ x_{2}=-3} {\displaystyle \rho } {\displaystyle a^{\frac {\log b}{\log a}}=b\,\!} {\displaystyle (a^{m})^{n}=a^{m\cdot n}=(a^{n})^{m}\,\!} {\displaystyle d(\mathbf {x} ,\mathbf {y} )=|\{i\in \mathbf {N} _{n}\,;\,x_{i}\neq y_{i}\}|.} {\displaystyle {\frac {4}{14}}} {\displaystyle p^{-1}={\frac {1}{Det(p)}}*{\begin{bmatrix}p22&-p12\\-p12&p11\\\end{bmatrix}}...111.67} {\displaystyle \nabla XH=J_{fri}+{\frac {dD}{dt}}...21.4} {\displaystyle t^{\prime }={\sqrt {{\frac {v^{2}}{c^{4}}}{\frac {1}{1-{\frac {v^{2}}{c^{2}}}}}}}x+{\frac {1}{\sqrt {1-{\frac {v^{2}}{c^{2}}}}}}t...64.35} {\displaystyle w={\sqrt {\frac {C}{m}}}...14.23} {\displaystyle sin(\theta _{i})={\frac {n_{t}}{n_{i}}}sin(\theta _{t})...47.15} {\displaystyle d({\frac {mv^{2}}{2}})\cdot dt=h...60.20} {\displaystyle 3^{43}} {\displaystyle {\frac {2\pi }{3}}} {\displaystyle F_{c}={\frac {q^{2}}{4\pi \epsilon _{0}r^{2}}}...62.1} {\displaystyle x,y\in ]0,1[:x\neq y} {\displaystyle C13=-c13...111.120} {\displaystyle z_{2}=A_{2}e^{j(wt+\delta _{2})}...48.2} {\displaystyle {\frac {a^{n}}{a^{m}}}=a^{n-m}} {\displaystyle W_{e}={\frac {1}{2}}\int \epsilon E^{2}dv...112.17} {\displaystyle k={\frac {2\pi }{\lambda }}...56.20} {\displaystyle n_{s}={\frac {1}{4}}n<v>...6.7} {\displaystyle \ {z'=zc}} {\displaystyle {\frac {15}{24}}={\frac {15/3}{24/3}}={\frac {5}{8}}} {\displaystyle p\lambda =h...64.73} {\displaystyle {\frac {x}{1}}+{\frac {x}{2}}+{\frac {x}{3}}+{\frac {x}{4}}+{\frac {x}{5}}+{\frac {x}{6}}} {\displaystyle R^{2}=(x-x')^{2}+(y-y')^{2}+(z-z')^{2}...107.29} {\displaystyle {\frac {1}{A}}{\frac {dn}{dv}}=e^{-{\frac {m(v-v_{kT})^{2}/2}{kT}}}...1.4} {\displaystyle Q_{1}=n_{m}RT_{1}ln{\frac {V_{2}}{V_{1}}}...13.5} {\displaystyle 2D_{1}^{2}=He_{2}^{4}...65.41} {\displaystyle \int _{a}^{b}f(x)\ dx=\int _{a}^{c}f(x)\ dx+\int _{c}^{b}f(x)\ dx\,\!} {\displaystyle \mu ^{2}-1<0...45.9} {\displaystyle -\gamma ={\frac {Vdp}{pdV}}...12.25} {\displaystyle n\in \mathbb {Z} ^{+}} {\displaystyle 598000000} {\displaystyle V_{a}} {\displaystyle a+c=b+c\ \Leftrightarrow \ a=b\,\!} {\displaystyle P} {\displaystyle ln(p)-ln(p_{0})=-{\frac {Mg}{n_{m}RT}}z...29.6} {\displaystyle a^{0}=1\,\!} {\displaystyle dE_{k}\cdot dt=h...60.19} {\displaystyle {\frac {lm}{m^{2}}}} {\displaystyle \int {dp(v,\theta )}=\int {mv^{2}\cdot n(v)\cdot dv\cdot sin\theta \cdot cos^{2}\theta \cdot d\theta }...4.13} {\displaystyle 1.67\cdot 10^{-27}} {\displaystyle {\frac {1}{2}}\ln(x^{2}+a^{2})\,\!} {\displaystyle A\times B=\{(a,b);a\in A{\text{ och }}b\in B\}\,.} {\displaystyle {\sqrt {x^{2}+y^{2}}}} {\displaystyle C_{V}={\frac {1}{n_{m}}}({\frac {dQ}{dT}})_{V}...9.17} {\displaystyle \ A\subseteq {\overline {A}}} {\displaystyle x(t)=t} {\displaystyle sin(\alpha )-sin(\beta )=2sin(\alpha -\beta )cos(\alpha +\beta )...46.56} {\displaystyle g\cdot {m^{-3}}} {\displaystyle \sum _{k=2}^{\infty }{\frac {2}{k^{2}-1}}=\sum _{k=2}^{\infty }\left({\frac {1}{k-1}}-{\frac {1}{k+1}}\right)=\left({\frac {1}{1}}-{\frac {1}{3}}\right)+\left({\frac {1}{2}}-{\frac {1}{4}}\right)+\left({\frac {1}{3}}-{\frac {1}{5}}\right)+\left({\frac {1}{4}}-{\frac {1}{6}}\right)+\left({\frac {1}{5}}-{\frac {1}{7}}\right)+\ldots =1+{\frac {1}{2}}={\frac {3}{2}}} {\displaystyle {\frac {1000}{10000}}} {\displaystyle E_{p}={\frac {1}{2}}kx^{2}} {\displaystyle \mathbb {N} \subseteq \mathbb {Z} } {\displaystyle P=\{(a=x_{0}),\ldots ,(b=x_{n})\}} {\displaystyle E={\frac {\rho _{s}}{2\epsilon _{0}}}\int _{C'}{\frac {dr'r'}{R^{3}}}(z{\hat {z}})...103.7} {\displaystyle \ 6x=6} {\displaystyle M\subseteq \cup {\mathcal {F}}=\bigcup \limits _{i\in I}F_{i}\,.} {\displaystyle h=p2\pi r...64.88} {\displaystyle n=1,67.4929\cdot 10^{-27}kg...75.10} {\displaystyle |\lambda \mathbf {u} |=|\lambda ||\mathbf {u} |} {\displaystyle dQ=dU+dW=dU+pdV...13.1} {\displaystyle s(x,t)=sin(2\pi {\frac {t}{T}}-2\pi {\frac {x}{\lambda }})...16.3} {\displaystyle v_{f}={\frac {w}{k}}...22.48} {\displaystyle A\times {s}} {\displaystyle v={\frac {1}{\sqrt {\epsilon _{0}\mu _{0}}}}\cdot {\frac {1}{\sqrt {\epsilon _{r}\mu _{r}}}}...21.18} {\displaystyle \int {\frac {f^{\prime }}{f}}dx=\ln \left|f\right|} {\displaystyle \scriptstyle {\mathcal {H}}} {\displaystyle {n \choose {n_{0},\ldots ,n_{p}}}:={\frac {n!}{n_{0}!\cdots n_{p}!}}} {\displaystyle \mu ^{2}-1>0...45.11} {\displaystyle {\frac {1}{4}}=0,25} {\displaystyle W_{e}={\frac {1}{2}}\epsilon ({\frac {V}{d}})^{2}Sd...112.19} {\displaystyle x^{2}} {\displaystyle {\frac {1}{R_{o}^{2}}}...109.16} {\displaystyle \ x=-1.5\pm {\sqrt {1.5^{2}}}} {\displaystyle dV_{1}(R>b)=-{\frac {\rho }{3\epsilon _{0}R^{2}}}b^{3}dR...92.56} {\displaystyle x=-(-10)/2\pm {\sqrt {((-10)/2)^{2}-9}}} {\displaystyle n(v)=n_{0}e^{-{\frac {{\frac {m}{2}}(v-v_{0})^{2}}{kT}}}...65.19} {\displaystyle Q_{p}+Q_{ps}=0...107.19} {\displaystyle q^{2}={\frac {{\frac {1}{1-{\frac {v^{2}}{c^{2}}}}}-1}{c^{2}}}...64.25} {\displaystyle f(t)={\frac {1}{w_{0}{\sqrt {1-({\frac {1}{2Q}})^{2}}}}}e^{-{\frac {w_{0}}{2Q}}t}sin({w_{0}{\sqrt {1-({\frac {1}{2Q}})^{2}}}}t)...26} {\displaystyle {\sqrt {x}}\,\!} {\displaystyle r_{B}={\frac {\hbar ^{2}4\pi \epsilon _{0}}{me^{2}}}...60.7} {\displaystyle 2^{(2^{7})}=2^{128}=3\cdot 10^{38}} {\displaystyle E={\frac {U}{l_{e}}}} {\displaystyle Z={\frac {jwC(R_{e}^{2}+L_{e}/C)+R_{e}(1-w^{2}L_{e}C)}{2R_{e}jwC-w^{2}L_{e}C+1}}} {\displaystyle pdx=p\int _{0}^{2\pi }rd\phi =p2\pi r=p\lambda ...60.28} {\displaystyle U_{92}^{235}=Ba_{56}^{144}+Kr_{36}^{89}...65.43} {\displaystyle Y=asin(wt)+asin(wt+\delta )+asin(wt+2\delta )+...+asin(wt+(N-1)\delta )...56.5} {\displaystyle dB_{z}=dB_{\phi }=0...71.60} {\displaystyle \cup } {\displaystyle b{\sqrt {a}}={\sqrt {b^{2}a}}\,\!} {\displaystyle r_{1}=r_{2}=r\,} {\displaystyle E={\frac {\rho _{s}}{2\epsilon _{0}}}({\frac {z}{\sqrt {b^{2}+z^{2}}}}-1){\hat {z}}...103.11} {\displaystyle \phi ={\frac {\Delta p\pi }{2\eta L}}[{\frac {R^{4}}{2}}-{\frac {R^{4}}{4}}]...40.6} {\displaystyle \ 2x^{2}} {\displaystyle {\frac {\delta s}{\delta t}}={\frac {df}{du}}{\frac {\delta u}{\delta t}}=-v{\frac {df}{du}}...15.5} {\displaystyle 3^{2}=x^{2}+y^{2}...89.10} {\displaystyle d(x_{i},x_{j})<a} {\displaystyle mvr=n\hbar ...67.1} {\displaystyle E_{r\perp }=-E_{i\perp }{\frac {sin(\theta _{i}-\theta _{t})}{sin(\theta _{i}+\theta _{t})}}...46.42} {\displaystyle CA/BC=FD/ED} {\displaystyle a>0\ och\ b>0\,\!} {\displaystyle \ {z'=[-28.0,96.0]}} {\displaystyle p\lambda =h...60.3} {\displaystyle \mathbb {Q} =\{{\frac {p}{q}}:(p,q)\in \mathbb {Z} ^{2},q\neq 0\}} {\displaystyle {\frac {1}{6}}n_{y-1}Svdt...8.1} {\displaystyle {\frac {dp}{dv}}=-v\rho ...44.10} {\displaystyle \ x=2\pm {\sqrt {9}}} {\displaystyle Id={\frac {Uin}{R1}}} {\displaystyle {\frac {2}{5}}} {\displaystyle y=a+b} {\displaystyle n|(b-a)} {\displaystyle x={-p \over 2}\pm {\sqrt {{p^{2} \over 4}-q}}} {\displaystyle Ek={\frac {mv^{2}}{2}}...58.18} {\displaystyle k_{0}} {\displaystyle I_{r}=I_{trt}...51.11} {\displaystyle V(b,\theta )=-E_{0}bcos(\theta )+B_{1}b^{-2}cos(\theta )=0...119.98} {\displaystyle \rho ={\frac {Mp}{n_{m}RT}}...29.3} {\displaystyle PV=konstant...2.6} {\displaystyle A\in {\mathcal {S}}\Leftarrow A={\overline {A}}\,.} {\displaystyle W_{e}=\int _{0}^{b}{\frac {Q}{4\pi \epsilon _{0}}}\rho 4\pi RdR...112.31} {\displaystyle 2^{100} \over 2^{99}} {\displaystyle s\in \mathbb {C} } {\displaystyle {\hat {F}}X{\hat {B}}=-{\hat {r}}+{\hat {\phi }}...71.40} {\displaystyle A\times B\times C=\{(a,b,c);a\in A{\text{ och }}b\in B{\text{ och }}c\in C\}} {\displaystyle [-{\frac {1}{3}}(9-x^{2})^{3/2}]_{3}^{0}-[y{\sqrt {9-y^{2}}}+9sin^{-1}{\frac {y}{3}}]_{0}^{3}...89.14} {\displaystyle {\begin{aligned}x-3\ &{=}\ 1\\+\ 3\ &\quad \ +3\\x\ &{=}\ 4\end{aligned}}} %N$z,9Ve٭4S,a;SibIl+Wt }<՗Iyq$(|8 {\displaystyle {\frac {d}{S}}={\frac {\epsilon _{0}w}{q^{2}}}={\frac {\epsilon _{0}V}{q}}...92.24} {\displaystyle dV_{2}(R<b)={\frac {2\rho }{3\epsilon _{0}}}RdR...92.58} {\displaystyle =x^{4}+4x^{3}y+4x^{3}z+6x^{2}y^{2}12x^{2}yz+6x^{2}z^{2}+4xy^{3}+12xy^{2}z+12xyz^{2}+4xz^{3}+y^{4}+4y^{3}z+6y^{2}z^{2}+4yz^{3}+z^{4}} {\displaystyle p=2{\frac {\gamma }{r}}...32.7} {\displaystyle D={\frac {1}{3}}<v>l...9.13} {\displaystyle \in \mathbb {R} } {\displaystyle d_{i}={\frac {a^{2}}{d}}...111.169} {\displaystyle f'(x)=\lim _{h\to 0}\ {\frac {f(x+h)-f(x-h)}{2h}}} {\displaystyle \lambda =2\pi r...64.74} {\displaystyle P2V2=P1V1=konstant...5.11} {\displaystyle B_{n,m}=\{m+k2^{n}:k\in \mathbf {Z} \}} {\displaystyle dS_{z}=rd\phi dr{\hat {z}}...81.7c} {\displaystyle y=f\left(x\right)} {\displaystyle x^{\prime }={\frac {x-vt}{\sqrt {1-{\frac {v^{2}}{c^{2}}}}}}...64.34} {\displaystyle Iabc=gm({\frac {Id}{2}}+Is)+gm({\frac {Id}{2}}-Is)...1.13} {\displaystyle x\to -\infty } {\displaystyle E={\frac {\rho _{s}}{2\epsilon _{0}}}(1-{\frac {|z|}{\sqrt {b^{2}+z^{2}}}}){\hat {z}}...103.14} {\displaystyle V_{10}=kln{\frac {d}{a}}-(-kln{\frac {d}{a}})...111.28} {\displaystyle {p^{2} \over 4}=q} {\displaystyle dS=4\pi R^{2}...106.10} {\displaystyle \sin ^{2}x\,\!} {\displaystyle 3...By-Bx=0...79.7} {\displaystyle {\sqrt {1+0.4{\sqrt {5}}}}} {\displaystyle Ii_{\parallel }=I_{0}cos^{2}(\alpha )...46.40} {\displaystyle \ x=-{\frac {p}{2}}\pm {\sqrt {\left({\frac {p}{2}}\right)^{2}-q}}} {\displaystyle E={\frac {\rho _{s}}{2\epsilon _{0}}}(1-{\frac {|z|}{\sqrt {b^{2}+z^{2}}}}){\hat {z}}...103.13} {\displaystyle dQ=dU+pdV...12.11} {\displaystyle R_{\mathrm {total} }=R_{1}+R_{2}+R_{3}+...+R_{n}} {\displaystyle {\begin{aligned}5x+5\ &{=}\ 20\\-\ 5\ &\quad \ -5\\5x\ &{=}\ 15\\/\ 5\ &\quad \ /\ 5\\x\ &{=}\ 3\end{aligned}}} {\displaystyle F_{c}=p_{c}*c*1...26.3} {\displaystyle I_{o}=U_{in}*{\frac {I_{abc}*q}{2kT}}...1.3} {\displaystyle \Delta v*\Delta x=h/m...63.30} {\displaystyle x\to a} {\displaystyle 3x^{2}} {\displaystyle {\frac {123,123123123123...}{1000}}} {\displaystyle W_{e}2=-{\frac {2*4\pi \rho ^{2}}{9\epsilon _{0}}}{\frac {b^{5}}{5}}...92.67} {\displaystyle {\sqrt {x^{2}+a^{2}}}\,\!} {\displaystyle \alpha \neq 90^{\circ }+n\cdot 180^{\circ }} {\displaystyle \ x=8{\frac {2}{3}}} {\displaystyle f(0{,}70)=f(0{,}10)-15} {\displaystyle ({\sqrt {x}}+1)^{2}=9} {\displaystyle -(a+b)=-a-b} {\displaystyle 1} {\displaystyle a+b=180^{\circ }} {\displaystyle T=-13+23=+10K...92.74} {\displaystyle \int d\phi =\int _{0}^{R}v2\pi rdr...40.2} {\displaystyle n_{i}sin(\theta _{i})=n_{t}sin(\theta _{t})...46.25} {\displaystyle {\frac {8}{15}}} {\displaystyle {\frac {a^{n}}{b^{n}}}=({\frac {a}{b}})^{n}} {\displaystyle 28 \over -5} {\displaystyle \rho _{ps}={\hat {n}}\cdot P...107.21} {\displaystyle x(t)=-{\frac {k}{m}}x{\frac {1}{8f^{2}}}} {\displaystyle \epsilon ={\frac {As}{Vm}}} {\displaystyle -2 \over -1} {\displaystyle s(x,t)=Asin(wt-kx)=Asin(-\phi )...21.25} {\displaystyle \scriptstyle {\mathcal {S}}} {\displaystyle W_{e}=\int QdV...92.60} {\displaystyle p_{1}+\rho gz_{1}+{\frac {1}{2}}\rho v_{1}^{2}=p_{2}+\rho gz_{2}+{\frac {1}{2}}\rho v_{2}^{2}...35.12} {\displaystyle x=At^{2}+Bt+Ce^{-dt}...92.87} {\displaystyle M=\{r\in \mathbb {R} :r^{2}<2\}} {\displaystyle wt=n*\pi ...18.41} {\displaystyle f:x\to x^{n}} {\displaystyle (X,{\mathcal {T}})} {\displaystyle m1=\rho x_{L}S_{D}...3} {\displaystyle dW_{s}=\sum dQ_{n}V_{n}...113.5} {\displaystyle f(t)\,\!} {\displaystyle {\begin{aligned}2x-4\ &{=}\ 0\\+\ 4\ &\quad \ +4\\2x\ &{=}\ 4\\/\ 2\ &\quad \ /\ 2\\x\ &{=}\ 2\end{aligned}}} {\displaystyle {\frac {140}{100}}=1,4} {\displaystyle N} {\displaystyle a^{2}=b^{2}+c^{2}-2bc\cdot \cos \alpha } {\displaystyle Uo=-(60mV*log(Uin)+0,56V)} {\displaystyle {\frac {1}{2}}+{\frac {1}{3}}} {\displaystyle f'(x)=3*2x^{2}-2x^{0}+5} {\displaystyle \mathbf {u} ,\mathbf {v} } {\displaystyle He_{2}^{3}...75.7} {\displaystyle \Delta (p+{\frac {1}{2}}\rho v^{2})=0...36.3} {\displaystyle (U_{j}\cup \complement S)_{j<i}} {\displaystyle n\in \mathbb {Z} } {\displaystyle \displaystyle \Delta ABC} {\displaystyle (-2)^{3}} {\displaystyle F2-F1=m{\frac {d^{2}s}{dt^{2}}}=\rho Ydx{\frac {d^{2}s}{dt^{2}}}...17.7} {\displaystyle \vdots \vdots } {\displaystyle \Delta (p+\rho gz+{\frac {1}{2}}\rho v^{2})=0...35.14} {\displaystyle \nabla \cdot D=\rho ...107.24} {\displaystyle |v_{E}|=|v_{gc}|=|{\frac {E}{B}}|...71.18} {\displaystyle p=nkT...5.29} {\displaystyle \delta [n-n_{0}]} {\displaystyle f^{\prime }(x)\,\!} {\displaystyle {\vec {p}}=m{\vec {v}}} {\displaystyle {\frac {\sin \alpha }{a}}={\frac {\sin \beta }{b}}={\frac {\sin \gamma }{c}}} {\displaystyle ({\frac {E_{r}}{E_{i}}})_{\perp }={\frac {sin(\theta _{t})cos(\theta _{i})-sin(\theta _{i})cos(\theta _{t})}{sin(\theta _{t})cos(\theta _{i})+sin(\theta _{i})cos(\theta _{t})}}...46.30} {\displaystyle \nabla \cdot E={\frac {1}{1r1}}[{\frac {d(r{\frac {dV}{dr}})}{dr}}+{\frac {d({\frac {dV}{rd\phi }})}{d\phi }}+{\frac {d(r{\frac {dV}{dz}})}{dz}}]...119.35} {\displaystyle 2^{n'}} {\displaystyle 2^{-12}+2^{-2}} {\displaystyle B\subseteq A} {\displaystyle kx=n\cdot \pi ,n=0,1,2,3...25.8} {\displaystyle X=\prod \limits _{i\in {\bf {N}}}X_{i}\,,} {\displaystyle h=d(mv^{2}/2)dT=mvdvdT=mv{\frac {dx}{dt}}dT...64.86} {\displaystyle B={\begin{bmatrix}(ln(d^{2}/a^{2}))^{2}-(ln(d/{\sqrt {3}}a))^{2}&-(ln(d/{\sqrt {3}}a)\cdot ln(d^{2}/a^{2})-(ln(d/{\sqrt {3}}a))^{2})&-(ln(d/{\sqrt {3}}a)\cdot ln(d^{2}/a^{2})-(ln(d/{\sqrt {3}}a))^{2})\\-(ln(d/{\sqrt {3}}a)\cdot ln(d^{2}/a^{2})-(ln(d/{\sqrt {3}}a))^{2}&(ln(d^{2}/a^{2}))^{2}-(ln(d/{\sqrt {3}}a))^{2}&-(ln(d/{\sqrt {3}}a)\cdot ln(d^{2}/a^{2})-(ln(d/{\sqrt {3}}a))^{2})\\-(ln(d/{\sqrt {3}}a)\cdot ln(d^{2}/a^{2})-(ln(d/{\sqrt {3}}a))^{2})&-(ln(d/{\sqrt {3}}a)\cdot ln(d^{2}/a^{2})-(ln(d/{\sqrt {3}}a))^{2})&(ln(d^{2}/a^{2}))^{2}-(ln(d/{\sqrt {3}}a))^{2}\\\end{bmatrix}}...111.96} {\displaystyle a\cdot c=b\cdot c\ \Leftrightarrow \ a=b\quad om\ c\neq 0\,\!} {\displaystyle F_{Q}=-\nabla W_{e}...113.3} {\displaystyle x\prime \prime (0)=a(0)=0...92.93} {\displaystyle V_{1}={\frac {Q}{4\pi \epsilon _{0}R}}...109.2} {\displaystyle (a,b)+(c,d)=(a+c,b+d)\,} {\displaystyle s(L,t)=Ae^{j(wt-kL)}==0...18.42} {\displaystyle dv=-{\frac {1}{\eta 2\pi L}}\Delta p\pi rdr...39.5} {\displaystyle {\frac {a}{2+b}}+{\frac {b}{2+a}}} {\displaystyle V10'=Q_{1}({\frac {d^{2}}{a^{2}}})+Q_{2}({\frac {3d}{2a}})...111.135} {\displaystyle 0=q(E+vXB)...71.2} {\displaystyle BAC=x=\angle A} {\displaystyle e^{-at}sin(bt):{\frac {b}{(s+a)^{2}+b^{2}}}...19} {\displaystyle V_{ind}=-{\frac {dBS}{dt}}=-{\frac {d\phi }{dt}}=-L{\frac {di}{dt}}...92.104} {\displaystyle C_{P}={\frac {1}{n_{m}}}({\frac {dQ}{dT}})_{P}...10.6} {\displaystyle H=Q...12} {\displaystyle \nabla V={\frac {dV}{dR}}+{\frac {dV}{Rd\theta }}+{\frac {dV}{Rsin(\theta )d\phi }}...119.66} {\displaystyle f^{\prime }(x)={\frac {f(x+h)-f(x)}{h}}} {\displaystyle 1{\frac {2}{3}}} {\displaystyle Ic=({\frac {Id}{2}}-Is)>0...1.5} {\displaystyle r=i\,} {\displaystyle c_{k}\leq f(x)\forall x\in [x_{k},x_{k+1}]\forall k\in \{0,\ldots ,n\}} {\displaystyle d^{2}=dD-a^{2}...111.171} {\displaystyle \{s\in \mathbb {C} :Re(s)>\sigma \}} {\displaystyle \mathbf {N} _{n}=\{k\in \mathbf {N} ;1\leq k\leq n\}} {\displaystyle \oint (\nabla XB)\cdot dS=\int _{S1}(\nabla XB)\cdot dS+\int _{S2}(\nabla XB)\cdot dS...90.8} {\displaystyle {\mathcal {T}}'=\{U\cap X':U\in {\mathcal {T}}\}} {\displaystyle V=pQ...111.137} {\displaystyle {\frac {dE_{y}}{dx}}=-{\frac {dB}{dt}}...21.10} {\displaystyle d\phi =d({\frac {dV}{dt}})=v\cdot dS=v2\pi rdr...40.1} {\displaystyle 0<kp\leq p^{\alpha }} {\displaystyle R_{th}={\frac {125C}{P}}..[K/W]} {\displaystyle U} {\displaystyle m=4\pi \rho _{0}[{\frac {R^{3}}{3}}-{\frac {R^{5}}{5b^{2}}}]=4\pi \rho _{0}R^{3}[{\frac {1}{3}}-{\frac {R^{2}}{5b^{2}}}]...68.8} {\displaystyle X=\complement \emptyset } {\displaystyle {\sqrt[{3}]{27}}=3} {\displaystyle \nabla '\cdot {\frac {P}{R}}={\frac {1}{R}}(\nabla '\cdot P)+({\frac {1}{R^{2}}}{\hat {R}})\cdot P...107.33} {\displaystyle p={\frac {h}{\lambda }}...63.20} {\displaystyle ln{\frac {v_{2}}{v_{1}}}=-{\frac {1}{2}}ln{\frac {T_{2}}{T_{1}}}...64.96} {\displaystyle E} {\displaystyle \scriptstyle {\mathcal {U}}} {\displaystyle E={\frac {\rho _{s}}{4\pi \epsilon _{0}}}\int _{S'}{\frac {dr'r'd\phi '}{R^{3}}}(z{\hat {z}})...103.6} {\displaystyle c={\frac {dx}{dt}}...64.66} {\displaystyle h(x)={\frac {f(x)}{g(x)}}\quad (g(x)\neq 0)\,\!} {\displaystyle n_{s}=\int _{-\infty }^{\infty }n(v)vdv\int _{0}^{\pi /2}{\frac {1}{2}}sin\theta \cdot cos\theta d\theta ...6.5} {\displaystyle \lambda ={\frac {h}{p}}={\frac {h}{mv}}...63.17} {\displaystyle \exists (p,q)\in \mathbb {Z} :x={\frac {p}{q}}} {\displaystyle {\frac {1}{x}}(x\neq 0)\,\!} {\displaystyle \nabla V={\frac {dV}{dx}}{\hat {x}}+{\frac {dV}{dy}}{\hat {y}}+{\frac {dV}{dz}}{\hat {z}}...84.6} {\displaystyle A\cdot B=0...78.5} {\displaystyle s={\frac {\sqrt {(3-4)^{2}+(4-4)^{2}+(5-4)^{2}}}{3}}={\sqrt {2}}/3} {\displaystyle F(\omega )=\int _{-\infty }^{\infty }f(t)e^{-i\omega t}dt} {\displaystyle V=]y-\varepsilon ,y+\varepsilon [} {\displaystyle 0\leq \theta \leq 1} {\displaystyle 1/1800} {\displaystyle b(x)} {\displaystyle (-\mathbf {u} )} {\displaystyle Q_{2}=n_{m}RT_{2}ln{\frac {V_{4}}{V_{3}}}...13.9} {\displaystyle V={\frac {\rho _{L}}{2\pi \epsilon _{0}}}ln{\frac {P1}{P2}}={\frac {\rho _{L}}{2\pi \epsilon _{0}}}ln{\frac {d}{a}}...111.125} {\displaystyle \beta tan(\beta )-tan^{2}(\beta )=0...53.20} {\displaystyle Ax*Bx+Ay*By...78.6} {\displaystyle A=4\pi ^{2}Rr\,} {\displaystyle DC={\frac {1}{2\pi }}*2[-Acos(\alpha )-\alpha Vf]_{\beta }^{\pi -\beta }} {\displaystyle \varepsilon } {\displaystyle C_{V}={\frac {\alpha }{2}}R...9.15} {\displaystyle \mathbf {Z} =\{\ldots ,-3,-2,-1,0,1,2,3,4,\ldots \}=} {\displaystyle {\frac {a}{b}}/{\frac {c}{d}}={\frac {\frac {a}{b}}{\frac {c}{d}}}={\frac {a\cdot d}{b\cdot c}}} {\displaystyle V10=Q_{0}{\frac {a}{d}}+Q_{1}{\frac {d}{a}}+Q_{2}({\frac {d}{a}}-{\frac {{\sqrt {3}}d}{a}})+Q_{3}({\frac {d}{a}}-{\frac {{\sqrt {3}}d}{a}})...111.84} {\displaystyle \Phi =hru_{r}sin(2\alpha )...88.20} {\displaystyle {\begin{aligned}x+1\ &{=}\ 3\\-\ 1\ &\quad \ -1\\x\ &{=}\ 2\end{aligned}}} {\displaystyle (i)^{2}=-1} {\displaystyle A=\pi \cdot r\cdot r=\pi r^{2}} {\displaystyle -{\frac {1}{\sqrt {3}}}} {\displaystyle \ {\overline {A\cup B}}={\overline {A}}\cup {\overline {B}}} {\displaystyle D=2\cdot r} {\displaystyle V={\frac {1}{4\pi \epsilon _{0}}}({\frac {Q}{R}}-{\frac {Qa}{dR}})...118.6} {\displaystyle b_{n}={\frac {4}{Tn{\frac {2\pi }{T}}}}[1-cos(n{\frac {2\pi }{T}}T/2)]} {\displaystyle p={\frac {N\cdot m}{V}}\cdot {\frac {kT}{m}}={\frac {\rho }{m}}kT...5.30} {\displaystyle Zk=(rp+47k)/(\mu +1))//47k} {\displaystyle \lambda >{\frac {h}{mc}}...67.12} {\displaystyle 0\in M} {\displaystyle {\mathcal {L}}[f](s)=\int _{0}^{\infty }e^{-st}f(t)dt} {\displaystyle P_{0}} {\displaystyle \ {z'=[0.0,1.0]}} {\displaystyle 0,454545...={\frac {0,454545...}{1}}={\frac {45,454545...}{100}}} {\displaystyle xy=Xe^{jw_{1}t}Ye^{jw_{2}t}=XYe^{j(w_{1}+w_{2})t}...22.34} {\displaystyle \ |z|=1,0} {\displaystyle a^{-n}={\frac {1}{a^{n}}}} {\displaystyle I=[a,b]\subset \mathbb {R} } {\displaystyle \ (a-b)^{2}=(b-a)^{2}} {\displaystyle u(t)=Uo-{\frac {L}{R}}Uo'-LCUo''} {\displaystyle W_{e}1+W_{e}2={\frac {3}{5}}V(b)...92.70} {\displaystyle p=nkT...5.17} {\displaystyle 3^{5}=3\cdot 3\cdot 3\cdot 3\cdot 3} {\displaystyle (8-{\pi \over 2})r^{3}} {\displaystyle V=4x^{3}-220x^{2}+3000x} {\displaystyle \phi _{B}-\phi _{D}={\frac {2\pi }{\lambda }}n(AF+FB)-(\pi +{\frac {2\pi }{\lambda }}AD)...50.18} PNG  IHDR PLTEGpL3tRNSE(IDATc04@Q%4ԁA544A444B` + ;_~IENDB` {\displaystyle \int f(x)dx\,\!} {\displaystyle 3\cdot {\frac {2}{7}}=?} {\displaystyle V2=V1+V1\gamma \Delta T...2.8} {\displaystyle dn_{s}=n(v)dv{\frac {1}{2}}sin\theta d\theta Svdt\cdot cos\theta ...6.4} {\displaystyle P=P_{0}(1+\beta t)...2.2} {\displaystyle w^{2}{\frac {L_{e}^{2}}{R_{e}^{2}}}} {\displaystyle (x1,y1)} {\displaystyle 2\pi \epsilon _{0}...111.122} {\displaystyle a\forall a\in I} {\displaystyle -15/0,5} {\displaystyle (4,-4)\in R} {\displaystyle {\frac {3}{9}}} {\displaystyle p_{0}+{\frac {1}{2}}\rho v^{2}=konst...41.1} {\displaystyle dlXR=a_{\phi }bd\phi X(a_{z}z-a_{r}b)=a_{r}bzd\phi +a_{z}b^{2}d\phi ...70.14} {\displaystyle {1 \over x+2}={3 \over x+4}-3} {\displaystyle f(u)=e^{u}=e^{(x+y)}...22.38} {\displaystyle F=-mw^{2}s=-Cs...14.22} {\displaystyle {\frac {1}{(r^{2}+z'^{2})^{1/2}}}-{\frac {z'^{2}}{(r^{2}+z'^{2})^{3/2}}}...101.7} {\displaystyle j=-D{\frac {dn}{dx}}...7.8} {\displaystyle \epsilon _{i}E_{i}sin(\theta _{i})=\epsilon _{i}E_{r}sin(\theta _{i})+\epsilon _{t}E_{t}sin(\theta _{t})...46.46} {\displaystyle 4/-2} {\displaystyle y=C\cdot a^{x}} {\displaystyle \sum _{n:1\leq n\leq 5}2n+1=\sum _{n=1}^{5}2n+1=(2\cdot 1+1)\;+\;(2\cdot 2+1)\;+\;(2\cdot 3+1)\;+\;(2\cdot 4+1)\;+\;(2\cdot 5+1)=3+5+7+9+11=35} {\displaystyle V_{3}={\frac {Q}{4\pi \epsilon _{0}}}*({\frac {1}{R}}-{\frac {1}{R_{i}}}+{\frac {1}{R_{o}}})...109.9} {\displaystyle R=z{\hat {z}}...70.21} {\displaystyle E={\frac {\rho _{L}r}{4\pi \epsilon _{0}}}[{\frac {1}{r^{2}}}{\frac {z'}{(r^{2}+z'^{2})^{1/2}}}]{\hat {r}}...101.6} {\displaystyle \eta ={\frac {dP}{dS}}...38.3} {\displaystyle {\begin{aligned}5x\ &{=}\ 15\\/\ 5\ &\quad \ /\ 5\\x\ &{=}\ 3\end{aligned}}} {\displaystyle {\frac {7}{8}}} {\displaystyle 1N} {\displaystyle E_{\parallel }=E_{i}sin(\theta _{i})...46.12} {\displaystyle {\frac {25}{50}}} {\displaystyle (a+b)^{n}=\sum _{k=0}^{n}{n \choose k}a^{n-k}b^{k}=\sum _{k=0}^{n}{\frac {n!}{k!(n-k)!}}a^{n-k}b^{k}} {\displaystyle I=4I_{1}cos^{2}{\frac {\delta }{2}}...48.21} {\displaystyle x=At^{2}+Bt+Ce^{-dt}} {\displaystyle (ab)^{m}=a^{m}\cdot b^{m}\,\!} {\displaystyle I_{1}+I_{2}+I_{3}} {\displaystyle \rho gh={\frac {1}{2}}\rho v^{2}...37.6} {\displaystyle -mAw^{2}sin(wt)=-CAsin(wt)...14.5} {\displaystyle Ekp={\frac {\alpha }{2}}kT...9.5} {\displaystyle \ A\in {\mathcal {T}}\Rightarrow \cup \{B\in {\mathcal {B}};B\subseteq A\}=A\,.} {\displaystyle PV=n_{m}RT...3.12} {\displaystyle 2\sin \alpha \cos \beta =\sin(\alpha -\beta )+\sin(\alpha +\beta )\,\!} {\displaystyle \Delta E_{p}=\rho Svdtgz_{2}-\rho Svdtgz_{1}...35.7} {\displaystyle v_{p}={\sqrt {\frac {-13}{-27}}}=7...75.28} {\displaystyle 2\pi } {\displaystyle U=NEk_{p}=N{\frac {3}{2}}kT...77.3} {\displaystyle 2\pi \epsilon _{0}V_{10}=\rho _{0}*ln(a/d)+\rho _{1}*ln(d/a)...111.158} {\displaystyle \int \rho dv=\int \nabla \cdot Ddv=\oint D\cdot {\hat {n}}dS==Q...92.109} {\displaystyle Q\And q} {\displaystyle {\frac {3}{4}}=0{,}750000\,\ldots } {\displaystyle p(r)=r^{2}+ar+b\,} {\displaystyle d(x,y)\geq 0,{\text{ med likhet om }}x=y;} {\displaystyle e^{-at}f(t):F(s+a)...18} {\displaystyle a\in {\overline {X}}\Rightarrow \liminf _{x\in X}d(a,x)=0\,.} {\displaystyle \sigma >0} {\displaystyle {\begin{bmatrix}c11=C10+C12+C13\\c22=C20+C12+C23\\c33=C30+C13+C23\\\end{bmatrix}}...111.146} {\displaystyle v=v_{1}...41.4} {\displaystyle {\frac {d}{a}}=cosh^{-1}({\frac {D}{2a}})...111.176} {\displaystyle E={\frac {V}{d}}(-{\hat {y}})...112.16} {\displaystyle a\sin \alpha +b\cos \alpha ={\sqrt {(}}a^{2}+b^{2})\sin(\alpha +\beta )\,\!} {\displaystyle v(t)=-kxt+C1} {\displaystyle I_{ind}={\frac {dDS}{dt}}={\frac {dQ}{dt}}=C{\frac {dV}{dt}}...2} {\displaystyle x{=}2\pm {\sqrt {-1}}} {\displaystyle a={\frac {\Delta v}{\Delta t}}} {\displaystyle X_{C}={\frac {1}{\omega C}}} {\displaystyle {\frac {bin(128)}{bin(127)}}=+0,8\%} {\displaystyle \mathbf {u_{1}} ={\mathit {x}}\mathbf {e_{1}} } {\displaystyle {\sqrt {xy}}={\sqrt {x}}{\sqrt {y}}} {\displaystyle {\frac {x}{2}}{\sqrt {a^{2}-x^{2}}}\ +{\frac {a^{2}}{2}}\ arc\ \sin {\frac {x}{a}}\,\!} {\displaystyle \rho vdv+dp=0...43.9} {\displaystyle {\mathcal {T}}':=\{\complement A:A\in {\mathcal {S}}\}.} {\displaystyle \mathbf {u} +(-\mathbf {u} )=\mathbf {0} } {\displaystyle {\frac {F_{g}}{F_{c}}}={\frac {GMm*4\pi \epsilon _{0}}{q^{2}}}...62.4} {\displaystyle w_{s}={\sqrt {\frac {k}{m}}}=2\pi f_{s}...92.98} {\displaystyle v^{2}{\frac {\delta ^{2}s}{\delta x^{2}}}={\frac {\delta ^{2}s}{\delta t^{2}}}...15.18} {\displaystyle \ 3x+7=33} {\displaystyle {\frac {1}{x+a}}\,\!} {\displaystyle \exists A:=\sup V_{a}} {\displaystyle \ (a+b)(a-b)=a^{2}-ab+ba-b^{2}=a^{2}-b^{2}} {\displaystyle \lim U=\lim \sum _{k=0}^{n-1}\left({\frac {k+1}{n}}\right)^{2}\left({\frac {1}{n}}\right)={\frac {1}{3}}} {\displaystyle x(t)=-kx{\frac {t^{2}}{2}}+C2...92.83} {\displaystyle AM(t)=ce^{jw_{c}t}+me^{jt(w_{c}+w_{m})}...14.25} {\displaystyle \{x\in \mathbb {R} :|x-a|<r\}} {\displaystyle \ \emptyset \in {\mathcal {T}}} {\displaystyle {\sqrt[{m}]{\sqrt[{n}]{a}}}={\sqrt[{mn}]{a}}\,\!} {\displaystyle \ {x'=-4,32}} {\displaystyle u[n]\,\!} {\displaystyle U=]x-\varepsilon ,x+\varepsilon [} {\displaystyle p={\begin{bmatrix}{\frac {d^{2}}{a^{2}}}&{\frac {3d}{2a}}\\{\frac {3d}{2a}}&{\frac {9d^{2}}{a^{2}}}\\\end{bmatrix}}...111.140} {\displaystyle xRy} {\displaystyle \gamma 8\pi rdr=p4\pi r^{2}dr...32.6} {\displaystyle (j\omega )^{n}e^{-j\omega T}(n=0,1,2,...)\,\!} {\displaystyle a\not \sim b\land a\neq b\Rightarrow b\sim a.} {\displaystyle \langle \sin(mx),\sin(nx)\rangle =\ldots =\left\{{\begin{array}{c}1\Leftarrow m==n\\0\Leftarrow m\neq n\end{array}}\right.} {\displaystyle V={\frac {1}{4\pi \epsilon _{0}}}{\frac {pcos\theta }{R^{2}}}...98.2} {\displaystyle {\mathit {k}}\in \mathbf {R} ,\mathbf {u} \in \mathbf {V} \Rightarrow {\mathit {k}}\mathbf {u} \in \mathbf {V} } {\displaystyle C^{2}=A^{2}+B^{2}-2ABcos(\beta )...78.3} {\displaystyle C20=k*(ln{\frac {d^{2}}{a^{2}}}-ln{\frac {3d}{2a}})...111.77} {\displaystyle {\frac {\sqrt {a}}{\sqrt {c}}}={\sqrt {\frac {a}{c}}}\,\!} {\displaystyle R(n+1)=\sum _{a<b<c}^{a+b+c=n}R(a)R(b)R(c)+\sum _{a\neq c}^{2a+c=n}{{R(a)+1} \choose 2}R(c)+\sum ^{3a=n}{{R(a)+2} \choose 3}} {\displaystyle y''+ay'+by=h(x)\,} {\displaystyle \oint H\cdot dl=\oint {\frac {B}{\mu }}\cdot dl=I+\int {\frac {dD}{dt}}\cdot dS} {\displaystyle RMS={\sqrt {\frac {\pi -2\beta }{\pi }}}({\frac {A}{\sqrt {2}}}-V_{F})...2} {\displaystyle c=1,3...22} {\displaystyle P_{0}=P_{0}-2{\frac {\gamma }{r}}+\rho gh...33.3} {\displaystyle R(p)=R(n)\approx 10^{-15}m...75.16} {\displaystyle A={\sqrt {\frac {m}{2\pi kT}}}...70.5} {\displaystyle \nabla XF=\nabla XF_{s}=G...91.7} {\displaystyle {\frac {a^{x}}{\ln a}}} {\displaystyle -\cot x\,\!} {\displaystyle y_{h}=Ae^{r_{1}x}+Be^{r_{2}x}\,} {\displaystyle \oint \rho _{ps}dS=\oint P\cdot dS=Q_{ps}...107.18} {\displaystyle bsin\theta =\lambda ...53.17} {\displaystyle (0,m)} {\displaystyle p(r)=0} {\displaystyle 1111+1111} {\displaystyle \int d\phi ={\frac {\Delta p\pi }{2\eta L}}\int _{0}^{R}(R^{2}r-r^{3})dr...40.4} {\displaystyle x\in M} {\displaystyle E_{1t}=E_{2t}...108.11} {\displaystyle s_{1}+s_{2}=Ae^{j{\frac {1}{2}}((w_{1}t-k_{1}x)+(w_{2}t-k_{2}x))}(e^{j{\frac {1}{2}}((w_{1}t-k_{1}x)-(w_{2}t-k_{2}x))}+e^{-j{\frac {1}{2}}((w_{1}t-k_{1}x)-(w_{2}t-k_{2}x))})...22.26} {\displaystyle S_{1}\Delta y_{1}=S_{2}\Delta y_{2}...26.8} {\displaystyle x^{2}+px+q=0} {\displaystyle \nabla \cdot E={\frac {1}{h_{1}h_{2}h_{3}}}[{\frac {d(h_{2}h_{3}E_{x})}{dx}}+{\frac {d(h_{1}h_{3}E_{y})}{dy}}+{\frac {d(h_{1}h_{2}E_{z})}{dz}}]=0...119.4} {\displaystyle {\frac {1}{\cos x}}=\sec x\,\!} {\displaystyle 2*3+3*(-2)=0...78.9} {\displaystyle \sum _{k=0}^{\infty }a_{k}:=\lim _{n\to \infty }\sum _{k=0}^{n}a_{k}} {\displaystyle {\frac {\sum _{k=B-min(S,B)}^{min(V,B)}{V \choose k}\cdot {S \choose B-k}\cdot (k\mod 2+(B-k)\mod 2)}{N \choose B}}} {\displaystyle b=1...21} {\displaystyle B={\frac {\mu _{0}I}{4\pi }}\int _{0}^{2\pi }a_{z}{\frac {b^{2}d\phi }{(z^{2}+b^{2})^{3/2}}}...70.15} 4n1@Iksf#Z 0GMQWd/ujnbSzF]!-Y=THXr»9;HU/4WYWmC::?]b\}P-Z `.^gqԦ0%{W0?~T;wn1g= -QbqPzB+G?m {\displaystyle Q_{0}=-(Q_{1}+Q_{2})...111.131} {\displaystyle a_{i}\not =0,\ i=1,2,3\ldots } {\displaystyle c^{2}=a^{2}+b^{2}-ab} {\displaystyle {\sqrt {a}}\cdot {\sqrt {a}}=a\,\!} {\displaystyle {\frac {1}{4}}+{\frac {5}{6}}={\frac {1\cdot 3}{4\cdot 3}}+{\frac {5\cdot 2}{6\cdot 2}}={\frac {3}{12}}+{\frac {10}{12}}={\frac {3+10}{12}}={\frac {13}{12}}=1{\frac {1}{12}}} {\displaystyle \scriptstyle \complement V} {\displaystyle \ x2=5-4} {\displaystyle 32/-5} {\displaystyle \eta =1-{\frac {Q_{1}}{Q_{2}}}=1-{\frac {T_{1}}{T_{2}}}...13.28} {\displaystyle v_{x}...8.5} {\displaystyle {\sqrt {222}}} {\displaystyle R(r)\Phi (\phi )...119.46} {\displaystyle \int _{-\infty }^{\infty }n(v)vdv=n<v>...6.6} {\displaystyle {\frac {12}{28}}} {\displaystyle A_{n}:=\bigcup _{m=1}^{n}G_{m}\,,} {\displaystyle m={\frac {m_{0}}{\sqrt {1-{\frac {v^{2}}{c^{2}}}}}}...64.57} {\displaystyle {\hat {y}}*{\hat {x}}=-1...80.6} {\displaystyle \mathbb {R} ^{3}} {\displaystyle {\vec {u}}} {\displaystyle \ (A^{\circ })^{\circ }\supseteq A^{\circ };} {\displaystyle -3^{2}=-(3\cdot 3)=-9} {\displaystyle s=f(u)...15.3} {\displaystyle k\in \mathbb {Z} } {\displaystyle \varepsilon <|x|,|1-x|,|y|,|1-y|,{|x-y| \over 2}} {\displaystyle B_{z}=y{\frac {dB}{dy}}...71.25} {\displaystyle {\frac {428571,428571...-0,428571428571...}{999999}}} {\displaystyle V=-\int _{P1}^{P2}E\cdot dl...111.45} {\displaystyle s^{2}+3s+5=9} {\displaystyle \ 2x^{2}-20x+22=4} {\displaystyle {\sqrt {2-{\frac {2}{\sqrt {5}}}}}} {\displaystyle a\geq 0,\ b\geq 0,\ c>0} {\displaystyle p=nkT...5.18} {\displaystyle 0} {\displaystyle {\frac {x}{1}}+{\frac {x^{2}}{2}}+{\frac {x^{3}}{3}}+{\frac {x^{4}}{4}}+{\frac {x^{5}}{5}}+{\frac {x^{6}}{6}}} {\displaystyle \bigcup \limits _{b\in X\setminus \{a\}}V_{b}=X\setminus \{a\}} {\displaystyle Uo=-60mV*(log{\frac {Uin}{R1*Is}})} {\displaystyle {\frac {ab^{2}}{c^{3}}}<1...19} {\displaystyle u(t)={\frac {a_{0}}{2}}+\sum _{n=1}^{\infty }a_{n}*cos(nwt)+b_{n}*sin(nwt)} {\displaystyle {\begin{aligned}2x\ &{=}\ 8\\/\ 2\ &\ \quad /2\\x\ &{=}\ 4\end{aligned}}} {\displaystyle v^{2}={\frac {n^{2}\hbar ^{2}}{m^{2}r^{2}}}...66.7} {\displaystyle 1J} {\displaystyle x(f)=A({\frac {1}{4f^{2}}}-{\frac {2}{w_{s}}}{\frac {1}{2f}}-{\frac {2}{w_{s}^{2}}}e^{-{\frac {w_{s}}{2f}}})} {\displaystyle |v|=wA...18.17} {\displaystyle [m_{k}(D)]c^{2}=[1836+1838]m_{e}c^{2}-E_{b}[J]...65.25} {\displaystyle dV={\frac {\pi }{4}}d^{2}vdt...6.8} {\displaystyle f:\mathbb {R} \to \mathbb {R} } {\displaystyle I_{trt}=I_{tr}...51.8} {\displaystyle {\frac {3,3333333...}{10}}} {\displaystyle r{\hat {r}}=F_{r}{\hat {r}}...95.12} {\displaystyle \rho ={\frac {m_{p}}{{\frac {4}{3}}\pi r_{0}^{3}}}\propto {\frac {m_{p}}{r_{0}^{3}}}\approx -27+3*15=10^{18}kg/m^{3}...59.5} {\displaystyle x={\frac {x^{\prime }+vt^{\prime }}{\sqrt {1-{\frac {v^{2}}{c^{2}}}}}}...64.39} {\displaystyle 1C} {\displaystyle \cos(\alpha )=\sin(\alpha +90^{\circ })\,\!} {\displaystyle F=qE={\frac {qQ}{4\pi \epsilon _{0}R^{2}}}...62.13} {\displaystyle \Phi (\phi )=A_{n}sin(n\phi )+B_{n}cos(n\phi )...119.59} {\displaystyle E={\frac {\rho _{L}}{4\pi \epsilon _{0}R^{2}}}2\pi b{\hat {z}}...70.24} {\displaystyle 1{\frac {3}{5}}+2{\frac {3}{5}}=(1+2){\frac {(3+3)}{5}}=3{\frac {6}{5}}=4{\frac {1}{5}}} {\displaystyle H(s)={\frac {s^{2}/w_{0}^{2}}{s^{2}/w_{0}^{2}+{\frac {1}{Q}}s/w_{0}+1}}...10} {\displaystyle \Delta W_{1}=[Fdx=pdV=pSdx=pSvdt]=p_{1}S_{1}v_{1}dt...35.2} {\displaystyle {\frac {1}{100}}=0,01} {\displaystyle \cos \alpha } {\displaystyle y=12x^{2},{\frac {dy}{dx}}=2\cdot 12x=24x} {\displaystyle \nabla XE=-{\frac {dB}{dt}}...21.3} {\displaystyle r={\frac {r'}{cos\theta }}...33.4} {\displaystyle E={\frac {Q}{4\pi \epsilon _{0}R^{2}}}{\hat {R}}...99.1} {\displaystyle \tau (n)} {\displaystyle W=F\times s} {\displaystyle E={\frac {\rho }{\epsilon _{0}3}}R{\hat {R}}...106.5} {\displaystyle -{{-18}/{-2}}} {\displaystyle I_{out}={\frac {B}{R_{L}}}} {\displaystyle {7-3=(4+3)-3=4}} {\displaystyle h=Et...58.3} {\displaystyle E={\frac {\rho }{4\pi \epsilon _{0}R^{2}}}{\frac {4\pi R^{3}}{3}}{\hat {R}}...106.4} {\displaystyle x\prime (t)=2At+B-Cde^{-dt}} {\displaystyle E=mv^{2}=pv=kT...58.16} {\displaystyle k={\frac {2\pi }{\lambda }}...16.5} {\displaystyle V(0,y)={\frac {4V_{0}}{\pi }}\sum _{n=1}^{\infty }{\frac {sin(nky)}{n}}...119.28} {\displaystyle 0\in K} {\displaystyle V={\frac {\rho _{L}}{2\pi \epsilon _{0}}}ln{\frac {b}{a}}...111.26} {\displaystyle Q_{2}=n_{m}RT_{2}ln{\frac {V_{4}}{V_{3}}}...13.24} {\displaystyle \gamma ={\frac {n<v>\alpha kl}{6}}...9.12} {\displaystyle 270^{\circ }} {\displaystyle p=\rho gh...1.10} {\displaystyle F(x+y)=F(x)+F(y)} {\displaystyle \nabla \cdot u=\rho _{m}...88.7} {\displaystyle (U_{i})_{I}\in \prod \limits _{i\in I}{\mathcal {T}}_{i}} {\displaystyle s=4.65+3.57{\sqrt {h}}} {\displaystyle 2-{\sqrt {3}}} {\displaystyle {\frac {31415}{99999}}=0{,}3141531415\,\ldots =0{,}{\overline {31415}}} {\displaystyle A\cdot BXC={\begin{vmatrix}Ax&Ay&Az\\Bx&By&Bz\\Cx&Cy&Cz\\\end{vmatrix}}...82.2} {\displaystyle \ 2a^{2}-2b^{2}=2(a^{2}-b^{2})=2(a+b)(a-b)} {\displaystyle E={\frac {\rho _{L}}{4\pi r\epsilon _{0}}}[{\frac {z'}{(r^{2}+z'^{2})^{1/2}}}]_{-\infty }^{\infty }{\hat {r}}...101.10} {\displaystyle -8 \over -8} {\displaystyle cos(x)={\frac {e^{jx}+e^{-jx}}{2}}...119.14} {\displaystyle C_{2}=32,5\mu F\approx 33\mu F...23} {\displaystyle p\lambda /n=h...60.8} {\displaystyle d(x,y)+d(y,z)\geq d(x,z).} {\displaystyle P={\frac {n_{m}}{V}}RT...3.13} {\displaystyle \nabla '\cdot {\frac {P}{R}}={\frac {1}{R}}(\nabla '\cdot P)+\nabla '({\frac {1}{R}})\cdot A...107.32} {\displaystyle f(t)=dx^{\prime }+vdt^{\prime }...64.43} {\displaystyle {\frac {1}{4}}{\sqrt {10-2{\sqrt {5}}}}} {\displaystyle \phi _{B}-\phi _{A}=k'(AF+FB)={\frac {2\pi }{\lambda '}}(AF+FB)...50.10} {\displaystyle cos(\theta )...119.91} {\displaystyle Vk=\sum _{\frac {j=1}{/jk}}^{n}{\frac {Qj}{Rjk}}...92.33} {\displaystyle 1 \over 3} {\displaystyle s=Ae^{jwt}...14.19} {\displaystyle 10^{4}} {\displaystyle {\sqrt {x}}\cdot {\sqrt {x}}=({\sqrt {x}}\,)^{2}=x} {\displaystyle V\nabla \cdot D=\nabla \cdot (VD)-\nabla V\cdot D...112.12} {\displaystyle x=x\forall x\in \mathbb {N} } {\displaystyle \rightarrow } {\displaystyle E=10^{10}Wh=10GWh...75.25} {\displaystyle {\overline {A}}\cup {\overline {B}}} {\displaystyle \rho Sdx{\frac {dv}{dt}}=-dpS...43.4} {\displaystyle Q_{n}=V\cdot C_{n}...111.19} {\displaystyle V=V_{0}\gamma T...2.4} {\displaystyle \ A\in {\mathcal {T}}\iff A=A^{\circ }\,.} {\displaystyle He_{2}^{4}...65.2} {\displaystyle v_{force}={\frac {1}{q}}{\frac {FXB}{B^{2}}}...71.11} {\displaystyle {\frac {3}{5}}+{\frac {1}{3}}} {\displaystyle v_{0}={\frac {\Delta s}{\Delta t}}} {\displaystyle {\frac {1}{2}}{\Big /}{\frac {1}{2}}={\frac {1\cdot 2}{2\cdot 1}}={\frac {2}{2}}=1} {\displaystyle 5000{\text{ J}}=500{\text{ N}}\cdot 10{\text{ m}}} {\displaystyle {\frac {dg}{dx}}(x)=f(x)\forall x\in I} {\displaystyle x(t)=-{\frac {k}{m}}x{\frac {1}{8f^{2}}}...92.86} {\displaystyle \mathbb {N,\ Z,\ Q,\ R} } {\displaystyle {\frac {R_{1}//4}{R_{1}//4+R_{2}}}=0,2...3} {\displaystyle {\sqrt {x^{2}-a^{2}}}\,\!} {\displaystyle \int _{-\infty }^{\infty }Ae^{-{\frac {mv^{2}/2}{kT}}}dv==1...65.13} {\displaystyle {\frac {x-5}{2}}=y} {\displaystyle m\geq n\Rightarrow a_{m}\leq a_{n}} {\displaystyle (-3)^{2}} {\displaystyle \scriptstyle {\mathcal {K}}'} {\displaystyle {\frac {1}{\sqrt {x^{2}+a^{2}}}}\,\!} {\displaystyle k_{0}=k_{n}{\frac {1}{\left(1+{\frac {p}{100}}\right)^{t}}}\,\!} {\displaystyle \bigcap _{i=0}^{\infty }I^{i}=0\neq I^{n}} {\displaystyle p={\frac {2}{3}}\int _{-\infty }^{\infty }{\frac {mv^{2}}{2}}\cdot n(v)\cdot dv={\frac {2}{3}}\int _{-\infty }^{\infty }Ek_{p}\cdot n(v)\cdot dv={\frac {2}{3}}Ek_{p}\int _{-\infty }^{\infty }n(v)\cdot dv={\frac {2}{3}}Ek_{p}\cdot n...4.18} {\displaystyle (w_{3}/w_{0})^{2}=({\frac {1}{2Q^{2}}}-1)+{\sqrt {({\frac {1}{2Q^{2}}}-1)^{2}+1}}...14} {\displaystyle F=F_{i}+F_{s}...91.1} {\displaystyle l^{3}=3{\frac {p}{k}}T^{2}...8} {\displaystyle 0,00034} {\displaystyle u\cdot dS=hru_{r}d\phi ...88.13} {\displaystyle p11*(p22p33-p23p32)+p12*(p23p31-p21p33)+p13*(p21p32-p22p31)...111.101} {\displaystyle {\frac {\alpha }{2}}k=m_{p}c_{V}...9.25} {\displaystyle {\begin{aligned}x-4\ &{=}\ 6\\+\ 4\ &\ \quad +4\\x\ &{=}\ 10\end{aligned}}} {\displaystyle {\frac {428571}{999999}}} {\displaystyle 140*1,\!25=175} {\displaystyle \lim _{x\rightarrow 0^{+}}{\frac {\ln(x+1)}{x}}=1} {\displaystyle x\prime (t)=2At+B-Be^{-dt}} {\displaystyle \ (a-b)^{2}=(a-b)(a-b)=a^{2}-ab-ba+(-b)^{2}=a^{2}-2ab+b^{2}} {\displaystyle -{3 \over 2}} {\displaystyle V={\frac {1}{4\pi \epsilon _{0}}}{\frac {p\cdot {\hat {R}}}{R^{2}}}...107.27} {\displaystyle p={\begin{bmatrix}p11&p12\\p21&p22\\\end{bmatrix}}...111.141} {\displaystyle -16 \over 8} {\displaystyle kx=2\pi {\frac {x}{\lambda }}=>x=0,{\frac {\lambda }{2}},{\frac {2\lambda }{2}},{\frac {3\lambda }{2}}...25.10} {\displaystyle U_{out}=U1*{\frac {R2}{R1+R2}}-{\frac {R2}{R1}}*(U2-U1*{\frac {R2}{R1+R2}})} {\displaystyle a^{n}=a\cdot a\cdot a\cdot ...\cdot a} {\displaystyle \rho _{Au}=19300kg/m^{3},Z=79...61.2} {\displaystyle {\frac {2}{3}}x^{3/2}} {\displaystyle x=x_{0}e^{jwt}} {\displaystyle R=R_{1}+R_{2}+...+R_{n}\,} {\displaystyle \delta (t-t_{0})\,\!} {\displaystyle e^{j\delta }...56.7} {\displaystyle \int _{O}^{A}xydx-2xdy...89.17} {\displaystyle \delta ^{(n)}(t)\,\!} {\displaystyle {6,022}\cdot {10^{23}}} {\displaystyle I_{1}=I_{2}...48.18} {\displaystyle p=kx*{\frac {d^{2}x}{dt^{2}}}...5} {\displaystyle \ x^{2}+5x} {\displaystyle q^{2}=2k^{2}\,} {\displaystyle {\frac {1}{A}}{\frac {dn}{dv}}=e^{-{\frac {mv^{2}/2}{kT}}}=e^{-{\frac {E_{k}}{kT}}}...1.1} {\displaystyle v(t)=-{\frac {k}{m}}t+C1...92.82} {\displaystyle y={\text{k}}x+{\text{m}}} {\displaystyle |H(jw)|={\frac {(w/c)^{3}}{\sqrt {(w/a-(w/c)^{3})^{2}+(1-(w/b)^{2})^{2}}}}...15} {\displaystyle V(b,\theta )=0...119.86} {\displaystyle Uo=-60mV*log(Uin)+60mV*log({R1*Is}))} {\displaystyle \subseteq } {\displaystyle V(a,y)=0...119.19} {\displaystyle K=-V({\frac {dp}{dV}})_{T}...28.2} {\displaystyle -{\frac {1}{x^{2}}}\,\!} {\displaystyle U_{out}=U_{+}-R2*I_{in}=U_{+}-R2*{\frac {U2-U_{+}}{R1}}=U_{+}-{\frac {R2}{R1}}*(U2-U_{+})} {\displaystyle F={\frac {dP}{dt}}...38.4} {\displaystyle \ x(x+3)=0} {\displaystyle \nabla p={\frac {dp}{dx}}{\hat {x}}+{\frac {dp}{dy}}{\hat {y}}+{\frac {dp}{dz}}{\hat {z}}...72.7} {\displaystyle mvr=n{\frac {h}{2\pi }}=n\hbar ...67.5} {\displaystyle V=-\int _{P1}^{P2}E\cdot dl=-\int _{P1}^{P2}E\cdot dR...111.124} {\displaystyle F=-/+{\frac {qv_{\perp }r_{L}}{2}}{\frac {dB}{dr}}{\hat {z}}...71.19} {\displaystyle {\vec {u}}\cdot {\vec {u}}=|{\vec {u}}|^{2}} {\displaystyle \rho _{ps}={\hat {n}}\cdot P...107.16} {\displaystyle 20MeV\cdot 10^{-19}J=20\cdot 10^{-13}Ws\approx 20\cdot 10^{-16}Wh\approx 10^{-15}Wh/particle...75.23} {\displaystyle R^{+}={\sqrt {(y-h)^{2}+x^{2}}}...116.1} {\displaystyle \nabla V={\frac {dV}{dr}}{\hat {r}}+{\frac {dV}{rd\phi }}{\hat {\phi }}+{\frac {dV}{dz}}{\hat {z}}...119.33} {\displaystyle Area=bh={\frac {d_{1}d_{2}}{2}}} {\displaystyle {\frac {\nabla |B|}{|B|}}=-{\frac {R_{c}}{R_{c}^{2}}}...71.29} {\displaystyle p^{2}={\frac {1}{1-{\frac {v^{2}}{c^{2}}}}}...64.22} {\displaystyle \ -p=x_{1}+x_{2}=5+(-1)=4} {\displaystyle {\frac {\beta ^{2}2sin\beta cos\beta -2\beta sin^{2}\beta }{\beta ^{4}}}=0...53.19} {\displaystyle y_{p}={\frac {c}{2}}x^{2}} {\displaystyle n_{1}\sin i=n_{2}\sin b\iff n={\frac {n_{2}}{n_{1}}}={\frac {\sin i}{\sin b}}} {\displaystyle a^{m}\cdot a^{n}=a^{m+n}} {\displaystyle \ y=f(x)=kx+m} {\displaystyle {\frac {123}{999}}} {\displaystyle (p+e)+(p+e)->(p+n+e)+(\beta ^{+})+v+Q1...65.46} {\displaystyle (2+3)^{2}\cdot 3} {\displaystyle E=-34+8+15+19=100MeV...67.14} {\displaystyle n_{x-1}=n_{x}+dn=n_{x}+{\frac {dn}{dx}}(\Delta x)=n_{x}+{\frac {dn}{dx}}(-l)...7.4} {\displaystyle pdV=-n_{m}C_{V}dT...13.7} {\displaystyle p} {\displaystyle V(R)={\frac {Q}{4\pi \epsilon _{0}R}}...92.47} {\displaystyle r_{m}^{2}=2Rd-d^{2}\approx 2Rd...52.3} {\displaystyle \ |z'|=100,0} {\displaystyle f=max(0.06v+0.002(v_{2}^{2}-v_{1}^{2}),0)} {\displaystyle Q_{2}=\rho *{\frac {4\pi }{3}}R^{3}...92.53} {\displaystyle \ 2a^{3}+2b^{3}=2(a+b)(a^{2}-ab+b^{2})} {\displaystyle a\cdot b=ab\,\!} {\displaystyle {\frac {A_{1}}{A_{2}}}<{\frac {b}{B}}\iff {\frac {A_{1}B}{A_{2}}}<b} {\displaystyle {\begin{cases}x=3\\y=0\end{cases}}} {\displaystyle y=kx+m} {\displaystyle V20=Q_{0}{\frac {a}{d}}+Q_{1}{\frac {1}{\sqrt {3}}}+Q_{2}{\frac {d}{a}}+Q_{3}{\frac {1}{\sqrt {3}}}...111.88} {\displaystyle \mathbb {N} +\mathbb {Z} +\mathbb {Q} +\mathbb {R} } {\displaystyle {\frac {f^{(n+1)}(\theta x)}{(n+1)!}}x^{n+1}=O(x^{n+1})} {\displaystyle p(z+\Delta z)-p(z)...27.5} {\displaystyle y=5+2x+3x^{2}+9x^{3},{\frac {dy}{dx}}=2+6x+27x^{2}} {\displaystyle T={\frac {E_{i}}{k}}\approx {\frac {+6-19}{-23}}=+10=10^{10}K...65.4} {\displaystyle d\rho (dx{\frac {dv}{dt}})=-dp...44.6} {\displaystyle dV_{r\phi z}=drrd\phi dz...81.9b} {\displaystyle mv^{2}=10^{-13}J...75.26} {\displaystyle (-2,5)-(-8)=?} {\displaystyle \int \rho dv=\int \nabla \cdot \rho _{s}dv=\oint \rho _{s}dS=Q...107.11} {\displaystyle I_{o}=U_{in}*I{abc}*19,8...1.4} {\displaystyle h} {\displaystyle v=Aw=A{\sqrt {\frac {C}{m}}}...18.18} {\displaystyle W2\propto Q1{\frac {Q2}{R12}}...92.31} {\displaystyle V_{ab}={\frac {Q}{4\pi \epsilon _{0}}}({\frac {1}{Ri}}-{\frac {1}{Ro}})...92.15} {\displaystyle \ x=2y+5} {\displaystyle p=F/S...1.7} {\displaystyle Q_{1}=Q{\frac {b_{1}}{b_{2}+b_{1}}}...105.8} {\displaystyle [a]_{\sim }:=\{x\in A:a\sim x\}.} {\displaystyle \sin(90^{\circ }-\alpha )=\cos \alpha \,\!} {\displaystyle y_{p}={\frac {c}{a}}x} {\displaystyle \lim _{\epsilon \rightarrow 0}{\frac {f(x+\epsilon )-f(x)}{\epsilon }}} {\displaystyle \ x=15} {\displaystyle W_{e}={\frac {1}{2}}\epsilon E^{2}...46.22} {\displaystyle A=F_{s}\cdot s\,} {\displaystyle Uo+FUo^{2}=-FUin...1.21} {\displaystyle \nabla \cdot (\nabla XB)=0...90.6} {\displaystyle {\frac {-27}{3\cdot -15}}=10^{18}kg/m^{3}...75.18} {\displaystyle R-=R+d/2cos(\theta )...97.3} {\displaystyle \cos(2\alpha )=\cos ^{2}\alpha -\sin ^{2}\alpha =2\cos ^{2}\alpha -1=1-2\sin ^{2}\alpha \,\!} {\displaystyle j={\frac {1}{6}}v(n_{x-l}-n_{x+l})=-{\frac {1}{3}}lv{\frac {dn}{dx}}...7.7} {\displaystyle F_{E}=qE...71.12} {\displaystyle W=\oint F\cdot dl=q\oint E\cdot dl...95.7} {\displaystyle P=U\cdot I\,} {\displaystyle P3V3=P1V1T2/To...3.8} {\displaystyle {\frac {a^{m}}{a^{n}}}=a^{m-n}} {\displaystyle F(x)=F\cdot sin(\theta )=F\cdot tan(\theta )=F{\frac {ds}{dx}}...18.5} {\displaystyle V(R,\theta )=-E_{0}cos(\theta )(R-{\frac {b^{3}}{R^{2}}})...119.102} {\displaystyle AX(BXC)=B(A\cdot C)-C(A\cdot B)...83.1} {\displaystyle \nabla XF={\hat {n}}{\frac {\oint F\cdot dl}{ds}}...86.10} {\displaystyle a=a^{1}} {\displaystyle {\frac {\alpha }{2}}k[T-{\frac {dT}{dx}}l]...9.8} {\displaystyle {\frac {1}{b}}e^{-at}sin(bt):{\frac {1}{s^{2}+2as+a^{2}+b^{2}}}...20} {\displaystyle \rho _{0}={\frac {3}{2}}{\tilde {\rho }}={\frac {3M}{2V}}...68.15} {\displaystyle V={\frac {Q}{4\pi \epsilon _{0}R}}...97.1} {\displaystyle g={\sqrt {1+{\frac {12^{2}}{30^{2}}}}}} {\displaystyle {{4x} \over {4}}{=}{4\cdot 4}} {\displaystyle y=C*a^{x}\Rightarrow y^{\prime }={\frac {(C*a^{x+h})-(C*a^{x})}{h}}} {\displaystyle p=nkT...72.9} {\displaystyle E={\frac {1}{4\pi \epsilon _{0}}}\cdot \sum _{k=1}^{n}q_{k}{\frac {R-R_{k}^{\prime }}{|R-R_{k}^{\prime }|^{3}}}...96.3} {\displaystyle a^{n}=b} {\displaystyle {\frac {y}{L}}\approx {\frac {\lambda }{b}}...54.5} {\displaystyle \complement M} {\displaystyle q^{2}={\frac {1}{c^{2}}}{\frac {v^{2}}{c^{2}-v^{2}}}...64.29} {\displaystyle ({\frac {E_{r}}{E_{i}}})_{\parallel }={\frac {tan(\theta _{t}-\theta _{i})}{tan(\theta _{t}+\theta _{i})}}...46.61} {\displaystyle {\frac {E_{1}}{E_{2}}}={\frac {b_{2}}{b_{1}}}...105.12} {\displaystyle D=d+{\frac {a^{2}}{d}}...117.12} {\displaystyle Det(p)=p11p22-p12p21...111.66} {\displaystyle \log _{a}a^{n}=n\log a\,\!} {\displaystyle Io=kIsIabc+kIsIb} {\displaystyle v=A*{\sqrt {\frac {F}{Lm}}}...18.19} {\displaystyle {\frac {E}{\rho }}{\frac {\delta ^{2}s}{\delta x^{2}}}={\frac {d^{2}s}{dt^{2}}}...17.13} {\displaystyle {\begin{matrix}1\\1\end{matrix}}} {\displaystyle Det(p)=ln{\frac {d^{2}}{a^{2}}}*((ln{\frac {d^{2}}{a^{2}}})^{2}-(ln{\frac {d}{{\sqrt {3}}a}})^{2})+2ln{\frac {d}{{\sqrt {3}}a}}*(ln{\frac {d}{{\sqrt {3}}a}}+ln{\frac {a^{2}}{d^{2}}})...111.104} {\displaystyle \rho _{p}=-\nabla \cdot P...107.20} {\displaystyle 3{\sqrt[{3}]{2\pi }}\approx 5,54} {\displaystyle (2s+5)(3-s)^{3}} {\displaystyle e=9,10.9390\cdot 10^{-31}kg...75.11} {\displaystyle \langle {\frac {1}{\sqrt {2}}},{\frac {1}{\sqrt {2}}}\rangle =\ldots =1} {\displaystyle Z_{dd}={\frac {1}{2\pi C\cdot 60kHz}}} {\displaystyle dQ=dU...12.2} {\displaystyle (m+{\frac {1}{N}})\lambda =m(\lambda +\Delta \lambda )...57.9} {\displaystyle y={\text{k}}x} {\displaystyle 10^{x}=2^{bin}} {\displaystyle \eta ={\frac {Q_{1}-Q_{2}}{Q_{1}}}={\frac {T_{1}-T_{2}}{T_{1}}}...13.27} {\displaystyle 2q^{2}=p^{2}\,} {\displaystyle f(0{,}50)=66} {\displaystyle dS=d\theta \cdot sin(\theta )d\phi } {\displaystyle y'=f'(g(x))\cdot g'(x)\,\!} {\displaystyle \arcsin {\frac {x}{a}}\,\!} {\displaystyle M_{A}=M_{AD}+M_{A1}+M_{AB}...2} {\displaystyle u={\frac {s^{2}C_{2}Lz+sL}{s^{2}C_{2}Lz+sL+1/sC_{1}*(s^{2}LC_{2}+szC_{2}+1)}}...5} {\displaystyle {\begin{matrix}a_{11}x_{1}&+&a_{12}x_{2}&+&\cdots &+&a_{1n}x_{n}&=&b_{1}\\a_{21}x_{1}&+&a_{22}x_{2}&+&\cdots &+&a_{2n}x_{n}&=&b_{2}\\\vdots &&\vdots &&\ddots &&\vdots &&\vdots \\a_{m1}x_{1}&+&a_{m2}x_{2}&+&\cdots &+&a_{mn}x_{n}&=&b_{m}\end{matrix}}} {\displaystyle p={\frac {2}{3}}nEk_{p}...5.2} {\displaystyle {\frac {45,454545...-0,454545...}{99}}={\frac {45}{99}}={\frac {5}{11}}} {\displaystyle {\frac {\lambda }{\Delta \lambda }}=mN...57.11} {\displaystyle \Leftrightarrow x={\tfrac {3}{(-2)}}={\tfrac {(-3)}{2}}} {\displaystyle V=-\int _{0}^{d}Edy...111.10} {\displaystyle \mathbf {e_{3}} } {\displaystyle ax+by+c=0} {\displaystyle M\subset X} {\displaystyle V(R,\theta )=-E_{0}Rcos(\theta )...119.104} {\displaystyle Za=(rp+(\mu +1)Rk)//47k} {\displaystyle -5/-5} {\displaystyle S_{1}v_{1}=S_{2}v_{2}...34.7} {\displaystyle p=-2{\sqrt {q}}} {\displaystyle W_{e}={\frac {\rho ^{2}4\pi b^{5}}{\epsilon _{0}15}}...112.34} {\displaystyle {\frac {F_{g}}{F_{c}}}={\frac {-10-27-27+1-11}{-19-19}}=10^{-36}...62.5} {\displaystyle V(R,\theta )=-E_{0}cos(\theta )(R-b^{3}R^{-2})...119.101} {\displaystyle T=2\pi {\sqrt {\frac {m}{k}}}} {\displaystyle d-{\frac {a^{2}}{d}}...118.9} {\displaystyle k={\frac {2\pi }{\lambda }}...18.45} {\displaystyle \Omega =4\pi sin^{2}({\frac {\alpha }{2}})} {\displaystyle {\text{Chans}}={\frac {\text{Antal gynsamma utfall}}{\text{Antal möjliga utfall}}}} {\displaystyle 7--4=7+4} {\displaystyle n+1} {\displaystyle ABC=DEF} {\displaystyle {\frac {3}{4}}\cdot {\frac {5}{6}}={\frac {3\cdot 5}{4\cdot 6}}={\frac {15}{24}}} {\displaystyle \nabla \cdot p={\frac {\oint p\cdot dS}{dv}}...85.5} {\displaystyle W_{k1}=m_{m}{\frac {v^{2}}{2}}=m_{m}{\frac {(w_{1}h)^{2}}{2}}...20.15} {\displaystyle 1-cos\alpha =2sin^{2}{\frac {\alpha }{2}}...56.11} {\displaystyle g'={\frac {GM_{j}}{h^{2}}}...20.12} {\displaystyle p={\frac {\rho S_{D}x*a}{4\pi R^{2}}}...3} @<:WltOע#+e&V.GQaFft{p7 P6</Xpȱ8Ck*Ti-He1 /TKfbkr%>~#5&V;(CCjr{ۥµlO e c + 5 V j Xx w W {  6 ; ^Z ~^   K 6T A f `  : "Z l Ņ % k L  ? * VG S `s Y1I=hSgB' 7Wtln !,PnwH J(.LuF#+ 1^g3t KY(6KAq%<T8oij^~3Mci?(OVqڳEw!3VȓXD `m\3\o:A!4\x`W? d#$:T|x")0D^u$ 0@7KH?V sxLpxy?[*=DOVO~h0Y?)(DOlr{LV {\displaystyle \int _{0}^{b}Asin(nky)sin(mky)dy=\int _{0}^{b}V_{0}sin(mky)dy...119.26} {\displaystyle [a]_{\sim }=[b]_{\sim }\Rightarrow [a]_{\sim }\cap [b]_{\sim }\neq \emptyset \Rightarrow a\sim b\Rightarrow [a]_{\sim }=[b]_{\sim }\,.} 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&哤cuy]1yݰ1kK(gE|˗}-IaFaVtHcJ%@@Hqr*DReQA_JT:V8鐤3Fyf*Zg"2ɖY5,,eZgt[I!2_f@ D Ag:@@P @"# d`((2"0 a#@2nöUZTB/kbu?:4'KQ:3B84UHiZ/1i8εpxi25i֘Lݍ6,;ә$Z߷Fr{_ɌEi">9 Lu^Yi>e׷6|9s)ˤ[˖Lk<ӷIrE -cz7ҿɖ_n\|mۦdsR3G3iS~[virm/tWWzEUeɴ\T)! eHZBLb5D ELU!$\Hț.Hʳ grk1ZW$\bߐM%҈E6 2D` #!@(@(@@A @ `  6)AivEbebZXVH'j:NB>s=0;T]3r9;tr8ezuEd;Gf8$HtL"rWW2͗-e%3ml2eyy厝WOesa-{).]1jrlc;.B_,J*򬲻;_$M!җmyT{T\iyܩe5a@? h(=E (aA-V vVՈ-Ei "= D`cP -aׂʢEUSUJB#@@A  #!P @P @#@@2F@Cރ*4cehF#/ +DtזR/9.btzEOҴ4*Ȕ"vg6[(/2+gCzE=3\V)Qg%os.2?V%Nn|ltc*ee~T8{M6B2H @E$(Z@A@A@MX Z]҄GH B}0C4 FZ财(!HD D`F…0hP0F@ @@ D}9}WӞ ߤi Pb nlkG?煟n|mnrƧ2PlJ j@/;ڥHZ>˵״5YxLZDU5Bt( 2F 04`)ɳ<"chKdT @0H1SzKP*,M,M3"H `"00hiU:%R-( $#D`2 * }!d !LP@_CXa,fboyO)ﲪ*8'iM*˭8^sǢ,gMx%1٫G|m (v -%hh4,=RhiDh"tɼ9c>FTe-(; jTR!@ dC@ ^-=VWSHC&KwXH0A@ $# =  A0TR"Q}"ׄY}&R&@ZZ` F "р d hJ$@@2= `@ "Q*2@ } `B2k*.玫.s\]3\6gYhLv>DiXycdLe5*+R>k,},& H*9MA-jWXuʧ{~S*1FUeV4j#IBЈi@Ҵ444 t4kFz]b4uMH,C׀FU %^dssɡgzinӠ9/6sV=2䘻#=@UB#DaT db#@ 044A9|+IfYN0Ol:' {\displaystyle dQ=dU+dW...11.2} {\displaystyle E_{k}={\frac {1}{2}}mv^{2}...23.1} {\displaystyle {\frac {1}{4}}+{\frac {1}{10}}} {\displaystyle (ab)^{m}=a^{m}\cdot b^{m}} {\displaystyle \ z} {\displaystyle B=\mu H...21.6} {\displaystyle (A_{y}B_{z}-A_{z}B_{y}){\hat {x}}+(A_{z}B_{x}-A_{x}B_{z}){\hat {y}}+(A_{x}B_{y}-A_{y}B_{x}){\hat {z}}=0...79.3} {\displaystyle M(sol)=333000M(jord)...68.23} {\displaystyle mvr/n=m{\sqrt {\frac {e^{2}}{m4\pi \epsilon _{0}r}}}r/n=\hbar ...60.11} {\displaystyle \lim _{i\rightarrow \infty }x_{i}=x.} {\displaystyle a+b=b+a\,\!} {\displaystyle E_{k}={\frac {1}{2}}\rho _{0}V_{0}(wA)^{2}...23.7} {\displaystyle {\frac {3}{2}}p{\sqrt {Ua}}...86.9} {\displaystyle \alpha =w_{1}t-k_{1}x...22.12} {\displaystyle F_{2}-F_{1}=[p_{2}-p_{1}]S...30.1} {\displaystyle E_{k}={\frac {mv^{2}}{2}}...63.27} {\displaystyle 2\cdot {\frac {3}{4}}} {\displaystyle A^{2}=A\times A\,,} {\displaystyle pdV=n_{m}C_{V}dT...12.14} {\displaystyle v=v_{0}e^{jwt}...69.2} {\displaystyle \lim _{x\to a}f(x)=f(a)} {\displaystyle W_{e}={\frac {1}{2}}\int _{v'}\nabla \cdot (VD)-\nabla V\cdot Ddv...1112.13} {\displaystyle y(x)} {\displaystyle \int \nabla \cdot Fdv=\int \nabla \cdot F_{i}dv=\int gdv=\oint F\cdot dS...91.8} {\displaystyle dsin\theta ={\frac {(mN+1)\lambda }{N}}...57.4} {\displaystyle z} {\displaystyle C30=(ln(d^{2}/a^{2}))^{2}-ln(d/{\sqrt {3}}a)^{6}-ln(d/{\sqrt {3}}a)^{2}\cdot ln(d^{2}/a^{2})...111.117} {\displaystyle Z_{1}={\frac {sL(z+1/sC_{2})}{sL+z+1/sC2}}...2} {\displaystyle 3^{3}=27} {\displaystyle 2{\frac {1}{4}}} {\displaystyle d\phi =vdScos\theta ...[m^{3}/s]...34.2} {\displaystyle C=\epsilon {\frac {S}{d}}...112.22} {\displaystyle I^{2}=-\pi [e^{-\infty }-e^{0}]=\pi ...65.12} {\displaystyle \lambda ={\frac {v}{f}}=2\pi A...18.35} {\displaystyle AD=AB\cdot sin\alpha =2dtan\beta \cdot sin\alpha =2dtan\beta \cdot nsin\beta =2dn{\frac {sin^{2}\beta }{cos\beta }}...50.21} {\displaystyle x_{1}=-{\frac {p}{2}}+{\sqrt {\left({\frac {p}{2}}\right)^{2}-q}}\quad och\quad x_{2}=-{\frac {p}{2}}-{\sqrt {\left({\frac {p}{2}}\right)^{2}-q}}} {\displaystyle {\frac {-1}{3}}x=3^{x}} {\displaystyle f(A)=\{f(x);x\in A\}=\{y\in B:{\text{det finns minst ett }}x\,\,\,{\text{ i }}A,{\text{ sådant att }}y=f(x)\}} {\displaystyle I=\epsilon {\frac {1}{2}}E^{2}...[J/m^{3}]...46.38} {\displaystyle \nabla ^{2}V=r{\frac {R'}{R}}+r^{2}{\frac {R''}{R}}+{\frac {\Phi ''}{\Phi }}=0...119.48} {\displaystyle I_{r_{\parallel }}=0...47.11} {\displaystyle m={\frac {m_{0}}{\sqrt {1-{\frac {v^{2}}{c^{2}}}}}}...64.1} {\displaystyle v_{-}...9.3} {\displaystyle F(s+a):f(t)=w_{0}e^{-w_{0}t}} {\displaystyle v={\sqrt {2gh}}...37.7} {\displaystyle Z(z)={\frac {d^{2}V}{dz^{2}}}...119.43} {\displaystyle \sum _{a\leq n\leq b}f(n)} {\displaystyle E={\frac {Q}{4\pi \epsilon _{0}R^{2}}}...93.11} {\displaystyle \nabla ^{2}V=({\frac {1}{r}}R'+R'')\Phi Z+{\frac {1}{r^{2}}}\Phi ''RZ+Z''R\Phi =0...119.44} {\displaystyle v_{\nabla B}=-/+{\frac {v_{\perp }r_{L}}{2}}{\frac {\nabla BXB}{B^{2}}}=+/-{\frac {1}{2}}{\frac {v_{\perp }^{2}}{w_{c}}}{\frac {R_{c}XB}{R_{c}^{2}B}}={\frac {1}{2}}{\frac {m}{q}}v_{\perp }^{2}{\frac {R_{c}XB}{R_{c}B^{2}}}...71.30} {\displaystyle {\frac {1}{2}}sin(\theta )\cdot d\theta \cdot n(v)\cdot dv...4.8} {\displaystyle \ {z'=z^{2}}} {\displaystyle 1lm} {\displaystyle \delta [n]\,\!} {\displaystyle {\mathcal {G}}:=(B)_{B\in {\mathcal {F}}}\,.} {\displaystyle {\frac {ds}{dt}}=Awcos(wt)...14.3} {\displaystyle dW=F_{V}dl...113.4} {\displaystyle \oint F\cdot dl=q\oint E\cdot dl=0...46.65} {\displaystyle \nabla \cdot (fA)=f(\nabla \cdot A)+\nabla f\cdot A...107.31} {\displaystyle V=-\int _{b}^{a}{\frac {\rho _{L}}{2\pi \epsilon _{0}r}}dr...111.25} {\displaystyle p^{\alpha }} {\displaystyle {\frac {1}{1000}}=0,001} {\displaystyle \nabla \cdot A={\frac {dAx}{dx}}+{\frac {dAy}{dy}}+{\frac {dAz}{dz}}...85.3} {\displaystyle n_{2}} {\displaystyle 2{\frac {1}{2}}} {\displaystyle x\in \emptyset } {\displaystyle \sum _{k=0}^{3}k=0+1+2+3=6} {\displaystyle A=-{\frac {4V_{0}}{nsinh(nka)\pi }}...119.31} {\displaystyle Q_{i}={\frac {R_{i}}{R}}Q...118.5} {\displaystyle 3^{3}} {\displaystyle {\sqrt {x}}=2} {\displaystyle 40\%={\frac {40}{100}}=0,4} {\displaystyle x(t)} {\displaystyle \oint _{S}DdS=\int _{S}\rho _{s}dS=Q...19.11} {\displaystyle {\sqrt[{3}]{36\pi }}\approx 4,84} {\displaystyle (-4)\cdot (-4)=16} {\displaystyle x+5} {\displaystyle P\in E} {\displaystyle I_{1}=I_{2}...48.15} {\displaystyle \bigcap _{a\in \mathbf {R} _{+}}B_{a}(x)=\{x\}.} {\displaystyle \mathbf {e_{1}} =-{\frac {{\mathit {y}}-{\mathit {y'}}}{{\mathit {x}}-{\mathit {x'}}}}\mathbf {e_{2}} } {\displaystyle V=-\int _{-\infty }^{P}E\cdot dl...94.4} {\displaystyle {\sqrt {-1}}} {\displaystyle kg=\oint u\cdot dS...88.8} {\displaystyle \theta _{i}=\theta _{r}...46.13} {\displaystyle \ x=-(3/2)\pm {\sqrt {(3/2)^{2}-0}}} {\displaystyle 1V} {\displaystyle v=2Lf={\sqrt {\frac {F}{\mu }}}...25.13} {\displaystyle t} {\displaystyle \int _{0}^{3}x{\hat {x}}\cdot {\hat {x}}dx+\int _{0}^{\pi /2}r{\hat {r}}\cdot rd\phi {\hat {\phi }}+\int _{3}^{0}y{\hat {y}}\cdot {\hat {y}}dy...95.9} {\displaystyle Q=CV...111.1} {\displaystyle V(0,y)=Asin(ky)=V_{0}...119.22} {\displaystyle s_{r}(0,t)=Asin(wt+kx+\alpha )...24.8} {\displaystyle {\frac {1}{1-z^{-n_{0}}}}\,\!} {\displaystyle (a,b)\in R} {\displaystyle n={{m} \over {M}}} {\displaystyle W_{e}={\frac {1}{2}}\int _{V'}\nabla \cdot DVdv={\frac {1}{2}}\int _{V'}\nabla V\cdot Ddv={\frac {1}{2}}\int _{V'}E\cdot Ddv...92.28} {\displaystyle {\displaystyle x=10}} {\displaystyle E_{z}=Asin(wt-kx+\alpha )...24.5} {\displaystyle pdV=dQ-dU...12.7} {\displaystyle R=\{(-4,4),(4,-4),(-2,2),(2,-2),(0,0)\}} {\displaystyle {\frac {\sqrt {3}}{2}}} {\displaystyle d\rho vdv=-dp...44.7} {\displaystyle ac\equiv bc{\pmod {n}}} {\displaystyle \inf\{U:U{\text{ är en översumma}}\}} {\displaystyle p={\begin{bmatrix}{\frac {d^{2}}{a^{2}}}&{\frac {3d}{2a}}\\{\frac {3d}{2a}}&{\frac {9d^{2}}{a^{2}}}\\\end{bmatrix}}...111.63} {\displaystyle cos(\alpha )+cos(\beta )=2cos({\frac {\alpha +\beta }{2}})cos({\frac {\alpha -\beta }{2}})...22.11} {\displaystyle 2a={\frac {w_{0}}{Q}}...22} {\displaystyle {\begin{cases}x+2y=3\\2x-y=1\end{cases}}} {\displaystyle Uo^{2}=-Uin...1.22} {\displaystyle \nabla \cdot E={\frac {1}{1r1}}[{\frac {d}{dr}}(r{\frac {dV}{dr}})+{\frac {d}{d\phi }}({\frac {dV}{rd\phi }})+{\frac {d}{dz}}(r{\frac {dV}{dz}})]...119.36} {\displaystyle \Delta p*\Delta x=h...63.2} {\displaystyle f(x)} {\displaystyle B=\mu H=\mu {\frac {NI}{l_{m}}}} {\displaystyle {\sqrt {\pi ^{\pi }}}} {\displaystyle q^{2}={\frac {v^{2}}{c^{4}}}{\frac {1}{1-{\frac {v^{2}}{c^{2}}}}}...64.31} {\displaystyle ({\frac {v}{\sqrt {2}}})^{2}={\frac {\partial p}{\partial \rho }}...44.10} {\displaystyle x^{3}/3+C} {\displaystyle I\propto {\frac {1-cosN\delta }{1-cos\delta }}...56.13} {\displaystyle \nabla \cdot E=\nabla ^{2}V={\frac {1}{r}}{\frac {d}{dr}}(r{\frac {dV}{dr}})+{\frac {1}{r^{2}}}{\frac {d}{d\phi }}({\frac {dV}{d\phi }})+{\frac {d}{dz}}{\frac {dV}{dz}}=0...119.38} {\displaystyle \sum _{k=0}^{\infty }a_{k}x^{k}} {\displaystyle {\frac {2x^{2}-20x+22-4=4-4}{2}}={\frac {2x^{2}-20x+18=0}{2}}=x^{2}-10x+9=0} {\displaystyle {\frac {1}{1-\alpha z^{-1}}}\,\!} {\displaystyle e^{-j\omega t_{0}}\,\!} {\displaystyle {\frac {3,3333333....}{10}}} {\displaystyle f} {\displaystyle E_{p}} {\displaystyle p\propto nEk_{p}={\frac {N}{V}}Ek_{p}={\frac {Ek}{V}}...4.19} {\displaystyle \ {y=1,9}} {\displaystyle V(sol)={\frac {4\pi b_{s}^{3}}{3}}=1,4\cdot 10^{27}...68.24} {\displaystyle |a_{k}|^{\frac {1}{k}}<{\frac {A+1}{2}}:=p\forall k\geq n_{0}} {\displaystyle \ (a-b)^{2}=a^{2}-2ab+b^{2}} {\displaystyle \theta _{i}=\theta _{t}=0...47.3} PNG  IHDR(-S1PLTEGpL~[P9ngZhh[I+++cU=xhqxUasl`7..һôxjJ++gZ>djgYljquRaQH3pok}j|\QM<˶~q{_[TAyjcW@7$$n^B|..spbD̝ҩڸٷԭůХܼۻشصۺٶ͟ȯŭĬЦҹҨФKZѦΩٿ|ҷɳܻݿ"4ȡªȴӪϣ+ !+~ʷծĴ͠ͱ`gĬ{ײí̮̭|sTZqnfo,@&yͻϣӮȳֱjoFTZbîbdɦv{$YY{ԬW_Zaf@_WO=75ֱٰþ$G (`bcne=[ˤvmߺq%3:k]e̶عy ;,mX:}9XnZx3z>mu-͛T%*NOnӜ(, YPggm-bl`mhXPcd 4'<-ҳ:75ُ( \U^&+򮄼*4vK"!TYIENDB` {\displaystyle 2+{\sqrt {3}}} {\displaystyle Z_{1}={\frac {s^{2}C_{2}Lz+sL}{s^{2}LC_{2}+szC_{2}+1}}...3} {\displaystyle \angle BCD=y} {\displaystyle mn[{\frac {dv}{dt}}+(v\cdot \nabla )v]=qn(E+vXB)-\nabla p...72.1} {\displaystyle p{\frac {dx}{dt}}\cdot dt=h...60.22} {\displaystyle y=a\cdot sinwt...56.2} {\displaystyle g'=({\frac {b_{j}}{h}})^{2}\cdot g...20.13} {\displaystyle v=A*{\sqrt {\frac {C}{m}}}...18.18} {\displaystyle n_{2}={\sqrt {n_{1}n_{3}}}...51.14} {\displaystyle r=r_{B}+A_{r}e^{j(wt-kr_{B}\phi )}...60.29} {\displaystyle [a,b]} {\displaystyle {\frac {p}{p_{0}}}=e^{-{\frac {m_{p}g}{kT}}z}...29.11} {\displaystyle 76 \over 111} {\displaystyle k_{n}=k_{0}\left(1+{\frac {p}{100}}\right)^{t}\,\!} {\displaystyle -u[-n-1]\,\!} {\displaystyle p_{1}-p_{2}={\frac {1}{2}}\rho v_{2}^{2}-{\frac {1}{2}}\rho v_{1}^{2}+\rho gz_{2}-\rho gz_{1}...35.11} {\displaystyle n-p-e=1,53m_{e}...75.12} {\displaystyle V=40\,\mathrm {c} m^{3}} {\displaystyle dW=Fdx=pSdx=pdV...11.1} {\displaystyle a_{1}+a_{2}+...+a_{n}=\sum _{k=1}^{n}a_{k}} {\displaystyle {\frac {2}{6}}+{\frac {1}{6}}} {\displaystyle I=p_{2}-p_{1}\,} {\displaystyle -w^{2}x_{0}e^{jwt}=-k[x_{0}e^{jwt}]...92.79} {\displaystyle C_{e}\approx 10^{-25}F...111.6} {\displaystyle p=\sum n_{i}kT...6.23} {\displaystyle {\frac {1}{\frac {1}{1+1}}}} {\displaystyle {\begin{bmatrix}C10=c11+c12\\C20=c22+c12\\C12=-c12\\\end{bmatrix}}...111.71} {\displaystyle {\frac {1}{r}}={\frac {q^{2}}{4\pi \epsilon _{0}n^{2}\hbar ^{2}}}*m...66.13} {\displaystyle V10'=-Q_{0}{\frac {d}{a_{0}}}+Q_{1}{\frac {d}{a_{1}}}+Q_{2}({\frac {3d}{a_{2}}}-{\frac {2d}{a_{2}}})...111.52} {\displaystyle f(x)=x\cdot {x+1 \over x-1}} {\displaystyle E=-\nabla V...98.3} {\displaystyle {\frac {C_{P}}{C_{V}}}=1+{\frac {R}{C_{V}}}=\gamma ...11.9} {\displaystyle SR={\sqrt {1-{\frac {v^{2}}{c^{2}}}}}...64.49} {\displaystyle {\frac {1}{10}}=0,1} {\displaystyle {\frac {2}{4}}+{\frac {1}{4}}} {\displaystyle A=\pi \cdot r\cdot s} {\displaystyle f(A)=B} {\displaystyle M} {\displaystyle x^{2}-c^{2}t^{2}=p^{2}(x^{2}-2vxt+v^{2}t^{2})-c^{2}(q^{2}x^{2}+2qxrt+r^{2}t^{2})...64.10} {\displaystyle x\to \infty } {\displaystyle {1 \over 2}+{1 \over 2}={{1+1} \over 2}={2 \over 2}=1} {\displaystyle q^{2}={\frac {1}{c^{2}-v^{2}}}-{\frac {1}{c^{2}}}...64.26} {\displaystyle {\frac {3,3333333....-0,3333333...}{9}}} {\displaystyle m(-w^{2})x=-Cx...119.56} {\displaystyle I_{1}={\frac {A^{2}}{2\pi }}*[\pi -2\beta ]} {\displaystyle a\sim c\land c\sim b} {\displaystyle \rho _{s}=\epsilon _{0}({\hat {R}})\cdot E_{1}...109.13} {\displaystyle \scriptstyle {\mathcal {L}}_{j}} {\displaystyle 54\cdot 10^{9}} {\displaystyle |a_{k}|^{\frac {1}{k}}<p\Rightarrow |a_{k}|<p^{k}} {\displaystyle u_{r}=u_{r}*cos(\alpha -\phi )...88.16} {\displaystyle x_{odd}} {\displaystyle {\frac {2}{8}}} {\displaystyle \rho _{0}=-\rho _{1}...111.159} {\displaystyle V={\frac {\rho _{L}}{2\pi \epsilon _{0}}}(ln{\frac {r_{0}}{r}}-ln{\frac {r_{0}}{r_{i}}})...117.4} {\displaystyle {\sqrt {z}}} {\displaystyle \mathbf {N} _{0}=\emptyset ,\ \mathbf {N} _{1}=\{1\},\ \mathbf {N} _{2}=\{1,2\}{\text{ och }}\mathbf {N} _{5}=\{1,2,3,4,5\}} {\displaystyle {\vec {u}}\cdot {\vec {v}}=|{\vec {u}}|\,|{\vec {v}}|\cos[{\vec {u}},{\vec {v}}\,]} {\displaystyle s_{1}(x,t)=Ae^{j(w_{1}t-k_{1}x)}...22.21} {\displaystyle \ln |x+{\sqrt {x^{2}-a^{2}}}|\,\!} {\displaystyle m{\frac {dv}{dt}}=q(E+vXB)...71.1} {\displaystyle {\frac {y^{\prime }(x)}{y(x)}}={\frac {f^{\prime }(x)}{f(x)}}-{\frac {g^{\prime }(x)}{g(x)}}\quad \Leftrightarrow \quad y^{\prime }(x)=\ldots ={\frac {f^{\prime }(x)g(x)-f(x)g^{\prime }(x)}{g(x)^{2}}}} {\displaystyle xy=xy...22.36} {\displaystyle Uo=-60mV*log{\frac {Id}{Is}}} {\displaystyle Q(R)=\rho {\frac {4\pi }{3}}R^{3}...112.25} {\displaystyle a,b\in \mathbb {R} } {\displaystyle B={\frac {\mu _{0}I}{4\pi }}\oint _{c}{\frac {dlXa_{R}}{R^{2}}}...70.11} {\displaystyle V=-\int _{R+1}^{R}E\cdot dR...92.9} {\displaystyle \displaystyle \beta } {\displaystyle a\not \sim b} {\displaystyle \Delta w={\frac {1}{2}}(w_{1}-w_{2})...22.30} {\displaystyle V\propto {\frac {1}{R+}}-{\frac {1}{R-}}...97.5} {\displaystyle pdv=hdf...64.70} {\displaystyle c*\sin(v)=b} {\displaystyle \int \rho dv=\int \nabla \cdot pdv=\oint p\cdot {\hat {n}}dS==m...92.110} {\displaystyle {\frac {2}{3}}} {\displaystyle 1m\times {1m}\times {1m}} {\displaystyle \int {\sqrt {b-x^{2}}}dx...95.4} {\displaystyle C={\frac {Q}{V}}...111.2} PNG  IHDR exPLTEGpLull_zt__ydmvd`_me^fe`~e|mwfvnowzvze_^dvmmwltRNSHK&כఌ5 @) vmyckDe!6RP'( 3 T?.[p)O8OP%Tb*7.U8y@1' HJ4IDATxcEN!v(AOEQ sUbKZMwZ{$65 7}Kk"&'VT7QiuIUɓ|Զ֖ܔv0;:9+)si>-ż_,e2D 663UeK@XRT& #+%.%s-]IENDB` {\displaystyle m^{3}} {\displaystyle {\frac {180^{\circ }}{\pi }}} {\displaystyle R_{A}\approx {\frac {(BL)^{2}}{R_{E}S_{D}^{2}}}+R_{MS}/S_{D}^{2}...29} {\displaystyle y_{h}=(Ax+B)e^{rx}\,} {\displaystyle {\frac {dp}{dx}}=\rho _{f}...85.10} {\displaystyle W_{e}={\frac {1}{2}}\sum _{k=1}^{n}Q_{k}V_{k}...92.25} {\displaystyle C_{e}\approx 4\pi \epsilon _{0}10^{-15}\approx 1-11-15...111.5} {\displaystyle p=p_{0}-\rho gh...76.3} {\displaystyle A=s^{2}} {\displaystyle {\frac {3}{5}}} {\displaystyle ({\frac {E_{r}}{E_{i}}})_{\perp }={\frac {n_{i}cos(\theta _{i})-n_{i}{\frac {sin(\theta _{i})}{sin(\theta _{t})}}cos(\theta _{t})}{n_{i}cos(\theta _{i})+n_{i}{\frac {sin(\theta _{i})}{sin(\theta _{t})}}cos(\theta _{t})}}...46.27} {\displaystyle x} {\displaystyle 1^{0}} {\displaystyle y-m \over k} {\displaystyle I=2I_{1}(1+cos\delta )=2I_{1}[1+2cos^{2}{\frac {\delta }{2}}-1]=2I_{1}2cos^{2}{\frac {\delta }{2}}...48.20} {\displaystyle lx} {\displaystyle w={\sqrt {\frac {k}{m}}}...92.80} {\displaystyle E={\frac {F}{q}}...93.1} {\displaystyle c^{2}dm_{ekv}\cdot dt=h...64.81} {\displaystyle \ x^{2}} {\displaystyle \int sin\theta \cdot cos^{2}\theta \cdot d\theta ...4.15} {\displaystyle Ir_{\perp }=I_{0}sin^{2}(\alpha ){\frac {sin^{2}(\theta _{i}-\theta _{t})}{sin^{2}(\theta _{i}+\theta _{t})}}...46.43} {\displaystyle k\Delta x=k\cdot s\cdot sin\theta ....53.2} {\displaystyle 3x+\pi x-1=4x+7} {\displaystyle W_{e}^{\prime }=Q1V13+Q1V12+Q2V23+Q2V21+Q3V31+Q3V32...112.5} {\displaystyle I\propto {\frac {1-(e^{jN\delta }+e^{-jN\delta })+1}{1-(e^{j\delta }+e^{-j\delta })+1}}={\frac {2(1-cosN\delta )}{2(1-cos\delta )}}={\frac {1-cosN\delta }{1-cos\delta }}...56.10} {\displaystyle \emptyset } {\displaystyle 3{\Big /}{\frac {2}{9}}=3\cdot {\frac {9}{2}}={\frac {3}{1}}\cdot {\frac {9}{2}}={\frac {27}{2}}} {\displaystyle {\frac {2}{3}}+{\frac {1}{4}}} {\displaystyle P:=\{{\mathcal {L}}\in Q:L{\text{ är vild}}\},} {\displaystyle {\sqrt {(}}100t)-0{,}7t+64{,}8=100} {\displaystyle f(t),-\infty <t<\infty ,} {\displaystyle {\sqrt {4}}=2} {\displaystyle 100} {\displaystyle {\sqrt[{3}]{-8}}=-2} {\displaystyle p\lambda =h...60.25} {\displaystyle \nabla V={\frac {dV}{h_{1}du_{1}}}{\hat {u}}_{1}+{\frac {dV}{h_{2}du_{2}}}{\hat {u}}_{2}+{\frac {dV}{h_{3}du_{3}}}{\hat {u}}_{3}...84.7} {\displaystyle E={\frac {F}{Q}}...111.44} {\displaystyle {\begin{bmatrix}c11+c12+c13=C10\\c12=-C12\\c13=-C13\\c21=-C21\\c22+c21+c23=C20\\c23=-C23\\c31=-C31\\c32=-C32\\c33+c31+c32=C30\\\end{bmatrix}}...111.41} {\displaystyle {\frac {log2^{128}}{log2}}=128} {\displaystyle {\frac {dV}{dx}}{\hat {x}}+{\frac {dV}{dy}}{\hat {y}}+{\frac {dV}{dz}}{\hat {z}}...71.53} {\displaystyle 0^{n}=o^{1/n}=0} {\displaystyle A_{sqr}=(2r)^{2}=4r^{2}...31.2} {\displaystyle {\frac {N}{m^{2}}}} {\displaystyle V=-\int E\cdot dr...101.12} {\displaystyle y={\frac {L}{b}}\lambda ...54.4} {\displaystyle 7,7*10^{-41}+m(Eb)=2,6*10^{-25}...61.6} {\displaystyle B_{z}=B_{0}+y{\frac {dB}{dy}}...71.24} {\displaystyle {\mathcal {S}}:=\{V(E):E\subseteq A\},} {\displaystyle p={\frac {2}{3}}nEk_{p}...5.8} {\displaystyle \ x1=5+4} {\displaystyle p={\frac {N_{mol}}{V}}RT={\frac {N}{V}}kT=nkT...77.1} {\displaystyle n_{0}} {\displaystyle W} {\displaystyle E=-{\frac {dV}{dz}}{\hat {z}}...100.6} {\displaystyle b} {\displaystyle \int _{a}^{b}f(t)dt} {\displaystyle n={\frac {p}{kT}}={\frac {1,013E+5}{1,38E-23*293}}=2,5E25...5.32} {\displaystyle ({\frac {E_{r}}{E_{i}}})_{\perp }={\frac {n_{i}cos(\theta _{i})-n_{t}cos(\theta _{t})}{n_{i}cos(\theta _{i})+n_{t}cos(\theta _{t})}}...46.24} {\displaystyle (-4,-4)\notin R} {\displaystyle E_{eV}=kT/q=28MeV=>T=10^{11}K...65.6} {\displaystyle \gamma =n{\frac {\alpha }{2}}kD...9.14} {\displaystyle M_{A1}=0,23/r...7} {\displaystyle v_{x,y+l}=v_{x,y}+{\frac {dv_{x}}{dy}}(\Delta y)_{1}=v_{x,y}+{\frac {dv_{x}}{dy}}(+l)...8.10} {\displaystyle He^{4}} {\displaystyle m_{1}} {\displaystyle sin(\pi -\gamma )=sin(\gamma )} {\displaystyle cos(\theta _{1})=cos(\theta _{2})18.3} {\displaystyle pc=hf...64.75} {\displaystyle p+n=D...65.22} {\displaystyle \mathbf {u} +\mathbf {v} =\mathbf {v} +\mathbf {u} } {\displaystyle -16 \over 4} {\displaystyle \Delta N={\frac {1}{6}}n_{x-l}Svdt-{\frac {1}{6}}n_{x+l}Svdt...9.1} {\displaystyle f(u)=f(0)+f'(0)u+{\frac {1}{2}}f''(0)u^{2}+H.O.T...22.39} {\displaystyle I^{2}=2\pi [-{\frac {1}{2}}e^{-r^{2}}]=-\pi [e^{-r^{2}}]_{0}^{\infty }...65.11} {\displaystyle E=-{\frac {1}{n^{2}}}{\frac {m}{2\hbar ^{2}}}[{\frac {q^{2}}{4\pi \epsilon _{0}}}]^{2}...66.10} {\displaystyle X=]0,1[\subset \mathbf {R} } {\displaystyle \nabla V...84.5} {\displaystyle x^{\prime }=px+st=p(x-vt)...64.6} {\displaystyle \rho dvv=-dp...43.8} {\displaystyle W_{e}={\frac {Q_{2}Q_{1}}{4\pi \epsilon _{0}R}}...112.3} {\displaystyle \ t} {\displaystyle W_{e}(self)\propto e^{2}/b...92.36} {\displaystyle n!=(1\cdot 2\cdot 3\cdot ...\cdot n)=\prod _{k=1}^{n}k} {\displaystyle D={\frac {Q}{4\pi R^{2}}}...91.9} {\displaystyle {\frac {1}{\Gamma }}{\frac {d}{dR}}(R^{2}\Gamma ')=k^{2}...119.78} {\displaystyle I_{t}\approx I_{i}...51.7} {\displaystyle r^{2}} {\displaystyle A=s\cdot s=s^{2}} {\displaystyle {\frac {\pi }{5}}} {\displaystyle V20'=Q_{1}({\frac {3d}{2a}})+Q_{2}({\frac {9d^{2}}{a^{2}}})...111.59} {\displaystyle W_{e}={\frac {1}{2}}\epsilon S{\frac {V^{2}}{d}}...112.20} {\displaystyle \lambda {\vec {0}}={\vec {0}}} {\displaystyle dsin\theta =m(\lambda +\Delta \lambda )...57.8} {\displaystyle -w^{2}x_{0}e^{jwt}=-k[x_{0}e^{jwt}]} {\displaystyle 2^{2^{n}}} {\displaystyle dsin\theta =m\lambda ...56.1} {\displaystyle s(t)=Asin(wt)...63.12} {\displaystyle \rho ={\frac {Q}{{\frac {4\pi }{3}}b^{3}}}...112.35} {\displaystyle \mathbf {R} ={\mathopen {]}}-\infty ,\infty {\mathclose {[}}=} {\displaystyle W_{e}={\frac {1}{2}}\sum Q_{n}V_{n}...112.4} {\displaystyle {\frac {5}{11}}} {\displaystyle 10^{-3}} {\displaystyle W_{k2}=({\frac {w_{1}}{w_{2}}})^{2}\cdot (1,2)^{2}W_{k1}...20.18} {\displaystyle {\hat {B}}_{z}...71.48} {\displaystyle EXB=BX(vXB)=vB^{2}-B(B\cdot v)...71.6} {\displaystyle p+\rho gz+{\frac {1}{2}}\rho v^{2}=Konstant...35.13}  ~)G_}.^-=f̋t>rn HaZ9hd|Q $4Xg&'aV-\v |^]!$3Vbk9l )>Lf{o.]f[n!*| !9`׆}T+ |N Z  S "  $ )< N ^  L $ R H @ [ U ϫ _   / E \ r ~ ȩ x  . E c   %;>nwyU8p.4b;pK`sώȚF;!CXBfr )t+/c2#+<L3]v"1i"$9cxؗ+mh77Q-o ѩA7,9Llf/&!CY~(|![9 97'L+l׺qv=KA`gǥ >`Y&j>}(%0j?[C)EWo8F2>1P.[`kv a/]0Wĸ6*<]xH2/HRzh~ ͨv {\displaystyle 6/6*1/6*1/6*1/6*1/6=1/1296} {\displaystyle \tan(-\alpha )=-\tan \alpha \,\!} {\displaystyle k_{n}=k_{0}{\frac {\left(1+{\frac {p}{100}}\right)^{t}-1}{\frac {p}{100}}}\,\!} {\displaystyle d\left(f(a),f(b)\right)=g(a,b)\,.} {\displaystyle \nabla \cdot E={\frac {1}{\epsilon _{0}}}(\rho +\rho _{p})...107.22} {\displaystyle A_{1}e^{j\delta _{1}}...48.5} {\displaystyle a:b:c=F_{a}:F_{b}:F_{c}...26.4} {\displaystyle E_{k}\approx pc=200MeV...58.7} {\displaystyle b\neq 0} {\displaystyle V={\frac {Q}{4\pi \epsilon _{0}R}}...116.6} {\displaystyle \nabla =a_{x}{\frac {d}{dx}}+a_{y}{\frac {d}{dy}}+a_{z}{\frac {d}{dz}}...21.8} {\displaystyle 0.99\ldots =\sum _{k=1}^{\infty }9\cdot 10^{-k}} {\displaystyle \ 2x^{2}-8x-10=0} {\displaystyle E={\frac {\rho _{s}}{2\epsilon _{0}}}({\frac {1}{\sqrt {b^{2}+z^{2}}}}-{\frac {1}{z}})(z{\hat {z}})...103.10} {\displaystyle u(t)=Uo(1-jw{\frac {L}{R}}+w^{2}LC)} {\displaystyle X=Y} {\displaystyle B} {\displaystyle [0,1]} {\displaystyle -\gamma (\ln {V_{2}}-\ln {V_{1}})=\ln {p_{2}}-\ln {p_{1}}...12.28} {\displaystyle dS'=dr'r'd\phi '...103.4} {\displaystyle \sin x=x-{\frac {x^{3}}{3!}}+{\frac {x^{5}}{5!}}-\cdots +(-1)^{n-1}{\frac {x^{2n-1}}{(2n-1)!}}+O(x^{2n+1})} {\displaystyle 5 \over 2} {\displaystyle a-(-b)=a+b\,\!} {\displaystyle \cup {\mathcal {F}}=\bigcup _{A\in {\mathcal {F}}}A{\text{ och }}\cap {\mathcal {F}}=\bigcap _{A\in {\mathcal {F}}}A\;.} {\displaystyle {\frac {dS}{S}}=-({\frac {dv}{v}}+{\frac {d\rho }{\rho }})=-{\frac {dv}{v}}(1+{\frac {v}{dv}}{\frac {d\rho }{\rho }})=-{\frac {dv}{v}}(1+{\frac {v}{\rho }}{\frac {d\rho }{dv}})=-{\frac {dv}{v}}(1-\mu ^{2})...45.5} {\displaystyle Ce^{rx}(r^{2}+ar+b)=0\,} {\displaystyle X_{Z}^{A}...58.1} {\displaystyle \{U\in {\mathcal {T}}:a\in U\}=\{U\in {\mathcal {T}}:b\in U\},} {\displaystyle c_{k}\geq f(x)\forall x\in [x_{k},x_{k+1}]\forall k\in \{0,\ldots ,n\}} {\displaystyle \ x} {\displaystyle a_{0}=a_{1}=a_{2}=a...111.134} {\displaystyle V(R,\theta )=\Gamma (R)\Theta (\theta )...119.92} {\displaystyle B(x,t)=B_{z}sin(w(t-{\frac {x}{v}}))...21.2} {\displaystyle sin(\theta )=\tan(\theta )={\frac {y}{L}}...49.1} {\displaystyle {\frac {1}{\cos ^{2}x}}\,\!} {\displaystyle n*\pi =kL...18.44} {\displaystyle f*g:=\sum _{d|n}f(d)f\left({n \over d}\right)} {\displaystyle (1/6)^{4}} {\displaystyle x^{2}-4=0} {\displaystyle 2{,}25t^{2}+15t=7} {\displaystyle 1+u+{\frac {1}{2}}u^{2}...22.40} {\displaystyle n_{t}=n_{i}{\frac {sin(\theta _{i})}{sin(\theta _{t})}}...46.52} {\displaystyle \theta _{i}=\theta _{r}...46.3} {\displaystyle \int \rho dv=\int \nabla \cdot Ddv=\oint D\cdot dS=Q...107.9} {\displaystyle v_{R}={\frac {1}{q}}{\frac {F_{cf}XB}{B^{2}}}={\frac {mv_{//}^{2}}{qB^{2}}}{\frac {R_{c}XB}{R_{c}^{2}}}...71.17} {\displaystyle g([x]_{\sim },[y]_{\sim }):=d(x,y).} {\displaystyle {\frac {3\cdot 3}{5\cdot 3}}+{\frac {1\cdot 5}{3\cdot 5}}={\frac {9}{15}}+{\frac {5}{15}}} {\displaystyle a=4\pi GM...92.114} {\displaystyle C20=(ln(d^{2}/a^{2}))^{2}-3ln(d/{\sqrt {3}}a)^{2}-2ln(d/{\sqrt {3}}a)\cdot ln(d^{2}/a^{2})...111.113} {\displaystyle \lim _{n\to \infty }a_{n}=A\in \mathbb {R} } {\displaystyle a^{m}\cdot a^{n}=a^{m+n}\,\!} {\displaystyle v_{gc}={\frac {EX{\hat {B}}}{|B|}}...71.8} {\displaystyle \mathbb {Z} } {\displaystyle \mathbf {0} } PNG  IHDRc$#PLTEGpLښ6tRNS  1,.- >,/>BQSPTQ@CS)PPTϭ@K`?swk^aecƈP,-*GfCUđxk[w-/=q|L\BɅCd2d헑C^}y09ai1x!1 kɧ'O׷łB'J ~dILOy/8LntiM С=<ʊpƉZL wʻ`(`YtemW8\ɮr@\j g 9Z0H}HYTsoOM}H ORc8A(5,N<_j |.5p#7tSQ,<;&,PՕ-UڄcZnzh>wvr}J J5Y Er1 EC2Dl@@a̒^؁/xv#ّ!a ibfqslU,ԥIcsԒGO11aVy%#q0N-ˢ(K[VeO~-ZV VZpmyΐabC) )+Phmtr$!’m ,΁%=K^PJ#Axg %^sTwfۉ+ݮJᐬ6ܲk{ɿ6F 2!GR?C2f0BԬLRԪ&94n׺VōWA$ !ĐDLowJj6u: TݒoْklHߊ}dQH:Ұ0NԌ33AY6C1Zܰw E@8 8cBqjSjvL$p(\wۮ%K>!x_;Cp#8'R$eFSq]Z־niR#G MUR6$waZҿ{GOngNp0)=3K`I4AiOv{= [m..J$~ e[VkMJ;ւC: Q{Qvn: Ķ "T [~mXӿwqݟ>w'<6\cxE(Y!) 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MI,s9Ioy <&{%Ok]YqSRVEeyERD jƮTmvl5ca<0|{:84!59wLKv-`'Eqg8,+.8eI56 k{dA"PĜKwuJm>!2rŷ~ B^/*$fyoXPI*mn@ٟҠr@V23`{:sydE5-z[iB5n^g?`Ź?bIpt2fߦU=>2 4 Jaw~ B!ld1 #A&ӧDqU$FNlxTw ڀLZGoTFyIOٓO`;K0{AIleFH#d 6WBE4'̘P#cEuuÃ[o܂((v"L=e$sCb꼰0#w L %0{(O"U[7|)PRmvIra; Y3iI?|{ >d9/2^-1TkI.NqJ5W^sl ^JQw `Rl?rx]I㜗/͉ ǔ:ى [PF={BeO'Mۤ8@Qz&u+l/;׿,'b?z/.W)(xg_|~1cy)̬|IENDB` {\displaystyle v_{f}={\frac {w}{k}}...22.1} {\displaystyle F_{1}cos(\theta _{1})=F_{2}cos(\theta _{2})...18.1} {\displaystyle {\frac {\pi }{\sqrt {18}}}\simeq 0.74048.} {\displaystyle x\,} {\displaystyle P2V2=P1V1=konstant...2.13} {\displaystyle DC={\frac {1}{2\pi }}*2[2Acos(\beta )-(\pi -2\beta )Vf)]} {\displaystyle I_{d}=I_{s}e^{\frac {qV_{f}}{kT}}...1.2} {\displaystyle \rho \approx {\frac {A*m_{p}}{\pi r^{3}}}={\frac {A*m_{p}}{\pi r_{0}^{3}(A^{1/3})^{3}}}\approx {\frac {m_{p}}{r_{0}^{3}}}...62.6} {\displaystyle x\prime (0)=v(0)=0} {\displaystyle {\frac {a}{b}}{\Big /}{\frac {c}{d}}={\frac {\frac {a}{b}}{\frac {c}{d}}}={\frac {a}{b}}\cdot {\frac {d}{c}}={\frac {a}{b}}{\frac {d}{c}}={\frac {ad}{bc}}} {\displaystyle (-3)+(-2)=1101+1110=1.0011=3} {\displaystyle \lim _{h\to 0}{\frac {f(x+h)-f(x)}{h}}=\lim _{h\to 0}{\frac {(x+h)^{n}-x^{n}}{h}}=\lim _{h\to 0}{\frac {\left(\sum _{k=0}^{n}{n \choose k}x^{n-k}h^{k}\right)-x^{n}}{h}}} {\displaystyle \ |z|\approx 2,247} {\displaystyle f(x)=\sum _{i=0}^{m}a_{i}x^{i}{\text{ och }}g=\sum _{i=0}^{n}b_{i}x^{i},} {\displaystyle {\begin{aligned}x-2\ &{=}\ 0\\+\ 2\ &\ \quad +2\\x\ &{=}\ 2\end{aligned}}} {\displaystyle \mathbf {v_{2}} } {\displaystyle \sin(v)} {\displaystyle dS_{r}=rd\phi dz{\hat {r}}...81.7a} {\displaystyle V(R,\theta )=\sum _{n=0}^{\infty }(A_{n}R^{n}+B_{n}R^{-(n+1)})P_{n}cos(\theta )...119.93} {\displaystyle {\frac {17}{5}}} {\displaystyle BS=\phi =\mu {\frac {NIA}{l_{m}}}} {\displaystyle V={\frac {Q}{4\pi \epsilon _{0}R}}...111.3} {\displaystyle {\mathit {y}}} {\displaystyle V\approx {\frac {q}{4\pi \epsilon _{0}}}{\frac {d}{R^{2}}}...97.9} {\displaystyle {\frac {w}{k}}={\frac {2\pi f}{2\pi /\lambda }}=f*\lambda =v_{f}...18.28} {\displaystyle \cos ^{2}x\,\!} {\displaystyle 0,02\cdot 10^{5}} {\displaystyle vdv={\frac {-\partial p}{\partial \rho }}...44.8} {\displaystyle \mathbf {v} =x\mathbf {e_{1}} +y\mathbf {e_{2}} +z\mathbf {e_{3}} } {\displaystyle F=-\eta 2\pi rL{\frac {dv}{dr}}=\Delta p\pi r^{2}...39.4} {\displaystyle Ava'={\frac {\mu Rk}{r_{p}+R_{a}+(\mu +1)*Rk}}} {\displaystyle C={\frac {\pi \epsilon _{0}}{ln(d/a)}}...111.164} {\displaystyle (m,t)=(m,t+km)} {\displaystyle p_{1}p_{2}p_{3}p_{4}V_{1}V_{3}V_{2}^{\gamma }V_{4}^{\gamma }=p_{1}p_{2}p_{3}p_{4}V_{2}V_{4}V_{3}^{\gamma }V_{1}^{\gamma }...13.18} {\displaystyle v={\sqrt {\frac {2kT}{m}}}=v_{kT}...1.3} {\displaystyle p={\frac {\rho }{m}}kT={\frac {1}{2/10X2X16m_{p}+8/10X2X14m_{p}}}kT...5.33} {\displaystyle k_{n}=k_{0}{\frac {\left(1+{\frac {p}{100}}\right)^{t}-1}{\left(1+{\frac {p}{100}}\right)^{t}\cdot {\frac {p}{100}}}}\,\!} {\displaystyle A^{3}=A\times A\times A\,,} {\displaystyle \mathrm {Arean} ={\sqrt {s\left(s-a\right)\left(s-b\right)\left(s-c\right)}}\ =\ {\frac {\sqrt {(a+b+c)(a+b-c)(b+c-a)(c+a-b)}}{4}}} {\displaystyle a\in \mathbb {N} \land a=b\Rightarrow b\in \mathbb {N} } {\displaystyle V(x,b)=0...119.21} {\displaystyle \Phi =\int _{-\phi }^{\phi }hru_{r}cos(\alpha -\phi )d\phi ...88.17} {\displaystyle C20=k*ln{\frac {2d}{3a}}...111.157} {\displaystyle W_{e}={\frac {1}{2}}\int _{v'}\nabla \cdot DVdv...112.10} {\displaystyle 1{\frac {3}{5}}+2{\frac {3}{5}}={\frac {8}{5}}+{\frac {13}{5}}={\frac {21}{5}}=4{\frac {1}{5}}} {\displaystyle yRz)\Rightarrow xRz} {\displaystyle {\frac {a}{b}}\cdot {\frac {c}{d}}={\frac {ac}{bd}}} {\displaystyle Re[(cos(b)+jsin(b))*(cos(a)-jsin(a))]...80.14} {\displaystyle -w^{2}x_{0}e^{jwt}} {\displaystyle x=4} {\displaystyle v_{e}={\sqrt {\frac {-13}{-31}}}=9...75.27} {\displaystyle {\frac {a}{\sin A}}={\frac {b}{\sin B}}={\frac {c}{\sin C}}} {\displaystyle \int _{0}^{3}{\sqrt {9-x^{2}}}dx={\frac {3}{2}}({\frac {3}{2}}\pi -1)...95.6} {\displaystyle {\sqrt {\frac {x}{y}}}={\frac {\sqrt {x}}{\sqrt {y}}}} {\displaystyle E={\frac {\rho _{s}}{2\epsilon _{0}}}(1-{\frac {z}{\sqrt {b^{2}+z^{2}}}}){\hat {z}}...103.12} {\displaystyle m_{p}=M/N_{A}...29.9} {\displaystyle v={\frac {\Delta p}{2\eta L}}[r^{2}/2]_{r}^{R}...39.8} {\displaystyle {\frac {1}{a-b}}\ln {\frac {|x-a|}{|x-b|}}\,\!} {\displaystyle x=-(-4/2)\pm {\sqrt {(-4/2)^{2}-(-5)}}} {\displaystyle V={\frac {Q}{4\pi \epsilon _{0}R}}..19.16} {\displaystyle {\frac {2\pi }{\lambda }}d\cdot {\frac {y}{L}}=m\cdot 2\pi ,m=heltal...49.3} {\displaystyle x^{3}-{\sqrt {x}}+{\frac {1}{2-x}}} {\displaystyle \ (-a)\cdot (-b)=(-a)(-b)=ab} {\displaystyle \rho _{1}S_{1}v_{1}=\rho _{1}{\frac {S_{1}}{S_{2}}}*S_{2}v_{2}...42.2} {\displaystyle mw^{2}=C...14.6} {\displaystyle u=u_{r}{\hat {r}}+u_{\phi }{\hat {\phi }}...88.12} {\displaystyle \nabla ^{2}V=-{\frac {\rho }{\epsilon }}...114.5} {\displaystyle -\sin x\,\!} {\displaystyle E_{tot}=E_{k}+E_{p}={\frac {1}{2}}mw^{2}A^{2}={\frac {1}{2}}CA^{2}...14.11} {\displaystyle d={\frac {\lambda }{4n_{2}}}...51.3} {\displaystyle V={\frac {Q}{4\pi \epsilon _{0}R}}...92.54} {\displaystyle V_{3}\propto {\frac {1}{R_{o}}}...109.10} {\displaystyle b_{n}={\frac {2}{n\pi }}[1-cos(n\pi )]} {\displaystyle -w^{2}x_{0}e^{jwt}...92.78} {\displaystyle {\frac {\Phi ''}{\Phi }}=-k^{2}...119.51} {\displaystyle c_{i-1}=x_{i}y_{i}+c_{i}y_{i}+c_{i}x_{i}=x_{i}y_{i}+c_{i}(x_{i}\oplus y_{i})} {\displaystyle Z={\frac {{\frac {jwC(R_{e}^{2}+L_{e}/C)}{1-w^{2}L_{e}C}}+R_{e}}{{\frac {jwC(2R_{e})}{1-w^{2}L_{e}C}}+1}}} {\displaystyle V\approx {\frac {1}{4\pi \epsilon _{0}}}{\frac {p}{R^{2}}}...97.10} {\displaystyle \phi _{B}-\phi _{A}={\frac {2\pi }{\lambda }}n(AF+FB)...50.12} {\displaystyle {\frac {1}{7}}} {\displaystyle H_{t1}=H_{t2}...46.5} {\displaystyle {\mathit {x}}\not ={\mathit {x'}}} {\displaystyle {\frac {a}{b}}+{\frac {c}{b}}={\frac {a+c}{b}}} {\displaystyle H_{1}^{1}+H_{1}^{1}=H_{1}^{2-}+\Delta E_{b}...75.5} {\displaystyle h=[Js]...58.13} {\displaystyle v_{R}={\frac {1}{q}}{\frac {F_{cf}XB}{B^{2}}}={\frac {mv_{//}^{2}}{qB^{2}}}{\frac {R_{c}XB}{R_{c}^{2}}}...71.32} {\displaystyle {\frac {1}{2{\sqrt {x}}}}\,\!} {\displaystyle D={\frac {Q}{4\pi R^{2}}}...88.10} {\displaystyle F2=F(x+dx)=F(x)+YE{\frac {\delta ^{2}s}{\delta x^{2}}}dx...17.9} {\displaystyle {a-b \over a+b}} {\displaystyle a^{1/n}={\sqrt[{n}]{a}}} {\displaystyle p=4{\frac {\gamma }{r}}...32.8} {\displaystyle y(x)=f(x)/g(x)} {\displaystyle {\frac {21}{20}}={\frac {1}{2}}+{\frac {1}{4}}+{\frac {1}{5}}+{\frac {1}{10}}} {\displaystyle \ X^{\circ }=X} {\displaystyle l\propto f^{-2/3}...11} {\displaystyle \cap {\mathcal {F}}} {\displaystyle {\frac {11}{12}}} {\displaystyle V=\pi \cdot r^{2}\cdot h} {\displaystyle H_{1t}=H_{2t}...46.14} {\displaystyle P=P_{0}\gamma T...2.5} {\displaystyle E={\frac {\rho _{s}}{\epsilon }}(-{\hat {y}})...111.8} {\displaystyle p=2k} {\displaystyle m1v1=m2v2...1} {\displaystyle 1{\frac {1}{3}}-{\frac {1}{2}}={\frac {4}{3}}-{\frac {1}{2}}={\frac {4\cdot 2}{3\cdot 2}}-{\frac {1\cdot 3}{2\cdot 3}}={\frac {8}{6}}-{\frac {3}{6}}={\frac {8-3}{6}}={\frac {5}{6}}} {\displaystyle C_{1}={\frac {1}{Lb^{2}}}-C_{2}...18} {\displaystyle E={\frac {\rho _{L}}{2\pi \epsilon _{0}r}}{\hat {r}}...102.6} PNG  IHDR6PLTEGpL*F7T7S7T7UL7T8S8T7T0P7T6Q7T7T7T7T5R3U6T7S7T7T7T[B^`7TfW`>Z-HJmCb-K`be:b6T`e`f`^`a``7TM`4Q)E׋Jd֦ngϑ6RqpᙳUMجUWxM猟ɮHl栽΃,Jꭽ`9blAqԜTm䎰mLa=Y7uP|TW+g^]#gx9vLruτũf?tRNS֔37ҕ5L_%[ LIj(IDATx%bAF7Hڶmum۶mv=؃JT%'I0@}>߬n,eg6%ʵS恍#e05Z{Y-īoR:/30( ­KۋwLN.x wle<2wN"9z4oS !Z )-/h7\xIENDB` {\displaystyle W_{e}={\frac {1}{2}}\int E\cdot Ddv...112.15} {\displaystyle x^{\prime }={\frac {x-vt}{\sqrt {1-{\frac {v^{2}}{c^{2}}}}}}...64.38} {\displaystyle \ q=x_{1}\cdot x_{2}=5\cdot (-1)=-5} {\displaystyle 0,56\cdot 10^{-1}} {\displaystyle -6/3=-2} {\displaystyle {\frac {\frac {dx}{dt}}{\frac {x}{t}}}={\frac {c}{c}}=1...64.18} {\displaystyle =\lim _{h\to 0}\ {\frac {(8h+h^{2})}{h}}=} {\displaystyle sin(b-a)=Im[e^{jb}*e^{-ja}]...80.19} {\displaystyle {\begin{cases}2x=3-y\\2y=x-9\end{cases}}} {\displaystyle {\frac {5}{8}}} {\displaystyle \Delta k={\frac {1}{2}}(k_{1}-k_{2})...22.31} {\displaystyle Uo=F\epsilon =F(U+-U-)=F(-Uin-Uo^{2})...1.20} {\displaystyle \eta ={\frac {Q_{1}-Q_{2}}{Q_{1}}}={\frac {n_{m}RT_{1}ln{\frac {V_{2}}{V_{1}}}-n_{m}RT_{2}ln{\frac {V_{2}}{V_{1}}}}{n_{m}RT_{1}ln{\frac {V_{2}}{V_{1}}}}}...13.26} {\displaystyle U_{out}={\frac {R2}{R1}}*(U1-U2)} {\displaystyle \rho *4*10^{-45}+m(Eb)=2Z*m_{p}...61.5} {\displaystyle p=nkT...68.33} {\displaystyle V_{10}={\frac {\rho _{L1}}{2\pi \epsilon _{0}}}ln{\frac {d}{a}}+{\frac {\rho _{L1}}{2\pi \epsilon _{0}}}ln{\frac {d}{a}}...111.35} {\displaystyle p=a{\frac {m}{4\pi R^{2}}}...92.113} {\displaystyle t=x-a\,} {\displaystyle {\hat {r}}(0-1)-{\hat {\phi }}(0-1)+{\hat {z}}(0-0)...71.39} {\displaystyle {1 \over 5}=0,2=20\%} {\displaystyle 2\pi \epsilon _{0}...111.74} {\displaystyle wt=kx...18.25} {\displaystyle V=V_{1}\cap V_{2}=(U_{1}\cap X')\cap (U_{2}\cap X')=(U_{1}\cap U_{2})\cap (X'\cap X')=U\cap X',} {\displaystyle \log {\frac {a}{b}}=\log a-\log b\,\!} {\displaystyle A=\{-4,-2,0,2,4\}} {\displaystyle {\frac {R}{N_{a}}}T={\frac {2}{3}}Ek_{p}...5.6} {\displaystyle {\mathcal {C}}} {\displaystyle E={\frac {Q_{T}}{\epsilon S_{G}}}...93.12} {\displaystyle M=\bigcup _{x\in M}B_{f(x)}(x),} {\displaystyle Q_{0}=-(Q_{1}+Q_{2})...111.54} {\displaystyle E_{k}={\frac {mv^{2}}{2}}={\frac {1}{2}}{\frac {q^{2}}{4\pi \epsilon _{0}r}}...66.3} {\displaystyle E=-\nabla V...97.13} {\displaystyle L={\frac {1}{C_{2}}}({\frac {1}{b^{2}}}-{\frac {a}{c^{3}}})...17} {\displaystyle n\cdot N_{ct}={\sqrt {2}}\pi n^{2}d^{2}v...6.12} {\displaystyle p=2{\sqrt {q}}} {\displaystyle dQ=dU+pdV...10.2} {\displaystyle f'(x)={\frac {d}{dx}}\sum _{i=0}^{n}a_{i}x^{i}=\sum _{i=0}^{n-1}ia_{i}x^{i-1}} {\displaystyle {\hat {z}}|ABsin(b-a)|=(A_{x}B_{y}-B_{x}A_{y}){\hat {z}}...80.25} {\displaystyle x=({\frac {R}{b}})^{2}...68.18} {\displaystyle E_{1}={\frac {Q_{1}}{4\pi \epsilon _{0}b_{1}^{2}}}...105.10} {\displaystyle dl'=bd\phi ...70.20} {\displaystyle {\frac {15}{60}}} {\displaystyle E={\frac {V}{d}}(-{\hat {y}})...111.7} {\displaystyle \Delta N={\frac {1}{6}}n_{x-l}Svdt-{\frac {1}{6}}n_{x+l}Svdt...7.3} {\displaystyle p_{a}=p_{b}=p_{c}=p...26.6} {\displaystyle =8} {\displaystyle D_{1n}=D_{2n}...108.12} {\displaystyle {\hat {r}}dr....111.24} {\displaystyle y=b} {\displaystyle f(x)=exp(x)} {\displaystyle A={\frac {b\cdot h}{2}}} {\displaystyle Z^{2}=X_{L}^{2}+X_{C}^{2}} {\displaystyle P:=\{[x]_{\sim }:x\in X\}\,.} {\displaystyle Q_{1}={\frac {Q}{b_{2}({\frac {1}{b_{1}}}+{\frac {1}{b_{2}}})}}...105.7} {\displaystyle Eb(D)=2,2MeV=2,2/0,5=4,4*m_{e}c^{2}...65.26} {\displaystyle E_{t}=E_{i}+E_{r}...46.49} {\displaystyle \cdot } {\displaystyle ln{\frac {p}{p_{0}}}=-{\frac {Mg}{n_{m}RT}}z...29.7} {\displaystyle E_{\phi }={\frac {dV}{Rsin(\theta )d\phi }}...119.71} {\displaystyle W_{k}=\int _{0}^{v}mv\cdot dv=m{\frac {v^{2}}{2}}...20.7} {\displaystyle S=2\pi rL...39.2} {\displaystyle H(s)_{LP}={\frac {1}{s^{2}+{\frac {1}{Q}}sw_{0}+w_{0}^{2}}}...21} {\displaystyle \pi sin^{2}({\frac {\alpha }{2}})} {\displaystyle s(x+dx,t)-s(x,t)={\frac {\delta s}{\delta x}}dx...17.2} {\displaystyle \scriptstyle D\subseteq B} {\displaystyle x^{2}+px=x^{2}+px+({\frac {p}{2}})^{2}-({\frac {p}{2}})^{2}=(x+{\frac {p}{2}})^{2}-({\frac {p}{2}})^{2}} {\displaystyle W_{e}2=\int _{b}^{0}\rho *{\frac {4\pi }{3}}R^{3}({\frac {2\rho }{3\epsilon _{0}}}RdR)...92.65} {\displaystyle V={\frac {\rho _{l}}{4\pi \epsilon _{0}}}ln{\frac {(z+L/2)}{(z-L/2)}}...100.5} {\displaystyle R={\frac {1}{{\frac {1}{R_{1}}}+{\frac {1}{R_{2}}}+...+{\frac {1}{R_{n}}}}}\,} {\displaystyle P_{Lmax}=A^{2}/16R_{L}} {\displaystyle V={\frac {1}{4\pi \epsilon _{0}R}}\int -\nabla '\cdot Pdv+{\frac {1}{4\pi \epsilon _{0}R}}\oint P\cdot dS...107.39} {\displaystyle n_{i}sin\theta _{i}=n_{t}sin\theta _{t}...47.5} {\displaystyle \int \rho _{p}dv=\int \nabla \cdot Pdv=\oint P\cdot dS...107.14} {\displaystyle (-2)^{3}=-8} {\displaystyle 5x} {\displaystyle w={\frac {R_{e}}{L_{e}}}} {\displaystyle {\frac {14}{5}}<{\frac {3}{1}}<{\frac {29}{9}}<{\frac {23}{7}}<{\frac {10}{3}}} {\displaystyle pdV+Vdp=n_{m}RdT...12.20} {\displaystyle \langle {\frac {1}{\sqrt {2}}},\cos(mx)\rangle =\ldots =0} {\displaystyle d\pi } {\displaystyle {\frac {ds}{dx}}=-kcos(wt-kx)...22.44} {\displaystyle {\frac {c}{C}}<{\frac {d}{D}}\iff {\frac {cD}{C}}<d} {\displaystyle p<1} {\displaystyle E={\frac {\rho _{L}}{4\pi \epsilon _{0}}}\int _{-\infty }^{\infty }{\frac {dz'}{R^{2}}}{\hat {R}}...101.1} {\displaystyle C={\frac {Q}{V}}...111.12} {\displaystyle 1...Bz-By=0...79.5} {\displaystyle p=-{\sqrt {4q}}} {\displaystyle {\frac {1}{\sqrt {x^{2}-a^{2}}}}\,\!} {\displaystyle I_{r}=Ir_{\perp }={\frac {I_{0}}{2}}sin^{2}(\theta _{i}-\theta _{t})...47.14} {\displaystyle A>{\frac {\hbar }{mc}}...63.18} {\displaystyle {\frac {1}{f}}...63.38} {\displaystyle V_{ab}=-\int _{Ro}^{Ri}E\cdot dR...92.14} {\displaystyle g''=g'{\frac {1}{(1,2)^{2}}}...20.16} {\displaystyle {\frac {-1}{(x+a)^{2}}}} {\displaystyle Asin(wt)+Asin(wt+\alpha )=0...24.9} {\displaystyle {\begin{aligned}x/4\ &{=}\ 4\\\cdot \ 4\ &\quad \ \cdot 4\\x\ &{=}\ 16\end{aligned}}} {\displaystyle H_{1}^{1}+H_{1}^{1}->D_{1}^{2}+\beta ^{+}+v+Q1...65.45} {\displaystyle P_{1}V_{1}=P_{2}V_{2}...13.14} {\displaystyle X'=X\cap X',} {\displaystyle 100/(-4)=?} {\displaystyle p={\frac {2}{3}}nEk_{p}...5.13} {\displaystyle ({\frac {E_{r}}{E_{i}}})_{\parallel }={\frac {sin(\theta _{i})-{\frac {sin^{2}(\theta _{i})}{sin(\theta _{t})}}}{sin(\theta _{i})+{\frac {sin^{2}(\theta _{i})}{sin(\theta _{t})}}}}...46.54} {\displaystyle {\frac {7}{7}}+2{\frac {1}{3}}} {\displaystyle {\frac {3x}{3}}={\frac {26}{3}}} {\displaystyle {\frac {\lambda }{N}}=m\Delta \lambda ...57.10} {\displaystyle b=a=0\,} {\displaystyle \int a\rho dv=\int \nabla \cdot pdv=\oint p\cdot {\hat {n}}dS==am...92.112} {\displaystyle {\frac {ds}{dx}}={\frac {ds_{i}}{dx}}+{\frac {ds_{r}}{dx}}=0...24.10} {\displaystyle 15*0,\!4=6} {\displaystyle f(x)=-23{,}9x+75{,}0} {\displaystyle s(x,t)=Ae^{jwt}e^{-jkx}...21.30} {\displaystyle I_{r}=I_{i}[{\frac {\Delta n}{\sum n}}]^{2}...51.4} {\displaystyle {\frac {v\Delta x}{\Delta t}}={\frac {h}{m\Delta t}}...63.32} {\displaystyle \Delta p=2mv{\sqrt {1-{\frac {v^{2}}{c^{2}}}}}...64.3} {\displaystyle y=f(x)} {\displaystyle \langle \sin(mx),\cos(nx)\rangle =\ldots =0} {\displaystyle a^{m/n}=(a^{m})^{1/n}={\sqrt[{n}]{a^{m}}}\,\!} {\displaystyle \left\{{\begin{matrix}5x+y=8&{\mbox{ (1) }}\\4x+2y=10&{\mbox{ (2) }}\end{matrix}}\right.} {\displaystyle X'\in {\mathcal {T}}\iff {\mathcal {T}}'=\{U\in {\mathcal {T}}:U\subseteq X'\}.} {\displaystyle x=x(t)} {\displaystyle y>0,\ a>0,\ a\neq 1} {\displaystyle [-{\frac {\pi }{2}},{\frac {\pi }{2}}]} {\displaystyle {\sqrt {a}}\cdot {\sqrt {b}}={\sqrt {ab}}\,\!} {\displaystyle {\frac {6}{18}}+{\frac {3}{18}}} {\displaystyle m{\frac {d^{2}x}{dt^{2}}}=-kx...1} {\displaystyle {\frac {3,3333...-0,3333...}{9}}={\frac {3}{9}}={\frac {1}{3}}} {\displaystyle v_{f}={\frac {w}{k}}...21.24} {\displaystyle H(s)={\frac {1/sC}{1/sC+R}}={\frac {1}{1+sRC}}} {\displaystyle {\frac {m{\frac {n^{2}\hbar ^{2}}{m^{2}r^{2}}}}{r}}={\frac {q^{2}}{4\pi \epsilon _{0}r^{2}}}...66.8} {\displaystyle {\frac {d}{D}}<{\frac {E_{1}}{E_{2}}}\iff d<{\frac {E_{1}D}{E_{2}}}} {\displaystyle V={\frac {\rho _{l}}{4\pi \epsilon _{0}}}ln(z+L/2)-ln(z-L/2)...100.4} {\displaystyle {\begin{bmatrix}cos(a)={\frac {A_{x}}{|A|}}\\sin(a)={\frac {A_{y}}{|A|}}\\cos(b)={\frac {B_{x}}{|B|}}\\sin(b)={\frac {B_{y}}{|B|}}\\\end{bmatrix}}...83.16} {\displaystyle V={\frac {\rho _{L}}{2\pi \epsilon _{0}}}ln{\frac {r_{0}}{r}}...117.1} {\displaystyle v={\sqrt {\frac {F}{\mu }}}...18.10} PNG  IHDR |m&PLTEGpL}}}} }}}}}}}-';}}.(=}})#5,&:&!2#&!2pj ( \Unkd{\Unoh} }c\tmg~ }   g`w}}YQj ZSkUNg}} UNgQJcTLe_XpZSkQJc VOhQJc?8R}B:T E=W?8RC;UNF` ('"3'     .(=6/G&81J-';       \CGtRNS 1!0->VW2"*#+)%+6$++:.+' ' "# '6O]IDATx лVͶmή<0P, Hg+T_Y$Q˙ZXOyDW:0 Jte8e`R|۝ɗkO:,v3 +&Vln_0Dnb,KIENDB` {\displaystyle F=\eta S{\frac {dv}{dy}}...38.2} {\displaystyle \not \exists n:S(n)=0} {\displaystyle {\begin{aligned}x/5\ &{=}\ 2\\\cdot \ 5\ &\ \quad \cdot 5\\x\ &{=}\ 10\end{aligned}}} {\displaystyle x^{2}=\left({\frac {p}{q}}\right)^{2}\Rightarrow } {\displaystyle E=-\nabla V...114.3} {\displaystyle D_{1n}-D_{2n}={\frac {Q}{\Delta S}}=\rho _{s}...108.8} {\displaystyle kT={\frac {mv^{2}}{2}}...70.6} {\displaystyle D_{2n}=D_{1n}...46.70} {\displaystyle \mu ={\frac {v}{c}}...44.1} {\displaystyle S:=\bigcap _{n=1}^{\infty }S_{n}\neq \emptyset .} {\displaystyle d={\frac {\lambda }{4n_{2}}}...51.15} {\displaystyle I\propto E^{2}...46.39} {\displaystyle p=\int \nabla p\cdot dx=\int nF_{D}\cdot dx...72.8} {\displaystyle F=qE...94.1} {\displaystyle E_{\theta }={\frac {dV}{Rd\theta }}...119.70} {\displaystyle h=ET...64.90} {\displaystyle \wedge ACD} {\displaystyle f'(x)=nkx^{n-1}} {\displaystyle \ {\mathcal {T}}=\{\cup {\mathcal {B}}';{\mathcal {B}}'\subseteq {\mathcal {B}}\}\,.} {\displaystyle kvot=3,4*10^{15}...61.7} {\displaystyle 7^{7} \over 4^{9}} {\displaystyle A_{1}^{2}(cos^{2}(\delta _{1})+sin^{2}(\delta _{1}))+A_{2}^{2}(cos^{2}(\delta _{2})+sin^{2}(\delta _{2}))+2A_{1}A_{2}((cos(\delta _{1})cos(\delta _{2})+sin(\delta _{1})sin(\delta _{2}))...48.9} {\displaystyle A={\frac {4V_{0}}{n\pi }}...119.27} @)UH/-8_;oTNnfV+"KxVy%"@L[vH9A+pH(h9(7<[sCV`uFu-:^n~ژ|pv!2aOh1nؔJ $8I\$ 4  0 PQ n | Լ }   $ K/ _ m L P u  S" 1 p8 rS {    x+ M >e  i  < 35 *S T^ v } Ъ o %$4O;mWq,̮k.);]agp~h".l;VLM\w,9Ve,Sho{}Z&  s(J@X~|Ѻ(7 *HTt~ޝm!2qDS dp[& z0$*a=t},+2O{rBe:6">N^nF;]JBBWmu 0!:czZX %3{;LYYvגP[`WX+<lYf&eh  ?^S`fhSԜr8g6y?G]yY2Nq~b}Dj0>AR {\displaystyle P(-{\hat {y}})\cdot (+{\hat {y}})=-\rho _{ps}...92.43} {\displaystyle {\frac {T_{s}^{4}}{4\pi (AU)^{2}}}={\frac {T_{j}^{4}}{4\pi R_{j}^{2}}}...68.30} {\displaystyle B={\frac {\mu _{0}I}{2}}{\frac {b^{2}}{(z^{2}+b^{2})^{3/2}}}={\frac {\mu _{0}I}{2}}{\frac {b^{2}}{R^{3}}}...70.16} {\displaystyle F\cdot r^{2}=G\cdot m_{1}m_{2}} {\displaystyle 2\pi \epsilon _{0}...111.151} {\displaystyle {\frac {3}{25}}} {\displaystyle V={\frac {\rho _{L}}{2\pi \epsilon _{0}}}ln{\frac {r_{i}}{r}}={\frac {\rho _{L}}{2\pi \epsilon _{0}}}ln{\frac {a}{d}}...117.18} {\displaystyle {\sqrt {ab}}={\sqrt {a}}{\sqrt {b}}} {\displaystyle v={\frac {2\pi r}{T}}} {\displaystyle U-=Uin-R1I+R2I+Uo^{2}...1.17} {\displaystyle R^{-}={\sqrt {(y+h)^{2}+x^{2}}}...116.2} {\displaystyle g(\phi )=9,78049(1+0,0052884\sin ^{2}\phi -0,0000059\sin ^{2}2\phi )m/s^{2}} {\displaystyle {p \choose n}={\frac {p(p-1)(p-2)\ldots (p-n+1)}{n!}}\,\!} {\displaystyle D={\frac {1}{3}}lv...7.9} {\displaystyle \wedge BAC} {\displaystyle a_{1}+a_{2}+...=\sum _{k=1}^{\infty }a_{k}} {\displaystyle A\setminus B=\{x\in A;x\notin B\}} {\displaystyle D={\frac {1}{sin^{2}({\frac {\alpha }{2}})}}} {\displaystyle E_{2}=0...109.3} {\displaystyle V=V_{0}{\sqrt {1-{\frac {V_{0}^{2}}{c^{2}}}}}...64.54} {\displaystyle J} {\displaystyle V_{f}=ln{\frac {I_{d}}{I_{s}}}*{\frac {kT}{q}}...1.3} {\displaystyle -\cos x\,\!} {\displaystyle E_{q}={\frac {q}{4\pi \epsilon _{0}r}}[eV]...67.15} {\displaystyle x=y\land y=z\Rightarrow x=z\forall (x,y,z)\in \mathbb {N} ^{3}} {\displaystyle ({\frac {E_{r}}{E_{i}}})_{\perp }=-{\frac {sin(\theta _{i}-\theta _{t})}{sin(\theta _{i}+\theta _{t})}}...46.33} {\displaystyle {\frac {dV}{dl}}={\frac {dV}{dn}}{\frac {dn}{dl}}={\frac {dV}{dn}}cos\alpha ={\frac {dV}{dn}}{\hat {n}}\cdot {\hat {l}}...84.2} {\displaystyle dN(v,\theta )=dV\cdot dn(v,\theta )=S\cdot vdt\cdot cos\theta \cdot n(v,\theta )\cdot dv\cdot d\theta ...4.3} {\displaystyle {\frac {dU}{dT}}=n_{m}C_{P}-p{\frac {dV}{dT}}...11.5} {\displaystyle \emptyset =\complement X} {\displaystyle (a\cdot b)\cdot c=a\cdot (b\cdot c)} {\displaystyle I_{ind}=\oint H\cdot dl=I_{fri}+\int {\frac {dD}{dt}}\cdot dS} {\displaystyle Ava'=Avk'} {\displaystyle t^{\prime }={\frac {t+vx/c^{2}}{\sqrt {1-{\frac {v^{2}}{c^{2}}}}}}...64.37} PNG  IHDR .Y5$PLTEGpL$4 {\displaystyle \rho vS=konstant_{A}...45.1} {\displaystyle x={\sqrt {100}}} {\displaystyle c*\cos(v)=a} {\displaystyle F=qE=qvB...46.18} {\displaystyle O=\pi \cdot D=2\cdot \pi \cdot r} {\displaystyle 2\sin \alpha \sin \beta =\cos(\alpha -\beta )-\cos(\alpha +\beta )\,\!} {\displaystyle \gamma =n{\frac {\alpha }{2}}kD=\rho c_{V}D...9.24} {\displaystyle \int _{0}^{3}{\sqrt {9-x^{2}}}dx...95.3} {\displaystyle aF(\omega )+bG(\omega )\,\!} {\displaystyle 4Ac={\frac {h}{m}}...63.9} {\displaystyle {\frac {3}{4}}\cdot {\frac {2}{3}}={\frac {3\cdot 2}{4\cdot 3}}={\frac {6}{12}}={\frac {1}{2}}} {\displaystyle x=10\,} {\displaystyle (z+L/2)\cdot (z-L/2)=z^{2}-(L/2)^{2}=N...100.9} {\displaystyle \forall a\in \mathbf {R} _{+}\;\exists m\in \mathbf {N} \ \forall i,j\in \mathbf {N} \ (i,j>n\implies d(x_{i},x_{j})<a).} {\displaystyle F={\frac {1}{4\pi \epsilon }}{\frac {Q_{1}Q_{2}}{r^{2}}}={\frac {1}{\epsilon }}{\frac {Q_{1}Q_{2}}{4\pi r^{2}}}={\frac {1}{\epsilon }}{\frac {Q_{1}Q_{2}}{A_{s}}}...19.4} {\displaystyle V_{2}={\frac {Q}{4\pi \epsilon _{0}R}}...109.4} {\displaystyle \int _{-\infty }^{\infty }\delta (t)dt=1} {\displaystyle \ a+(-b)=a-b} {\displaystyle 40\,\mathrm {c} m^{3}=\pi \cdot h\cdot (2\,\mathrm {c} m)^{2}} {\displaystyle He_{2}^{3}+He_{2}^{3}->He_{2}^{4}+2H_{1}^{1}+Q3...65.29} {\displaystyle \forall \varepsilon >0\;(N_{\varepsilon }(x)\backslash \{x\})\cap M\neq \emptyset } {\displaystyle {\frac {7}{50}}} {\displaystyle \mathbb {N} =\{0,1,2,3,\ldots \}} {\displaystyle {\frac {m}{s^{2}}}} {\displaystyle {{2x} \over {2}}{=}{{8} \over {2}}} {\displaystyle \oint E\cdot dS={\frac {Q}{\epsilon _{0}}}...111.42} {\displaystyle d(x_{i},x_{j})<d(x_{i},x)+d(x,x_{j})=d(x_{i},x)+d(x_{j},x)<{\frac {a}{2}}\;+\;{\frac {a}{2}}=a,} {\displaystyle {\hat {x}}{\hat {x}}...71.56} {\displaystyle P=U^{2}/R\,} {\displaystyle W=\gamma S=\gamma 4\pi r^{2}...32.2} {\displaystyle k_{x}^{2}+k_{y}^{2}=0...119.16} {\displaystyle B_{n1}=B_{n2}...46.7} {\displaystyle b_{n}={\frac {4}{Tnw}}[cos(nwt)]_{T/2}^{0}} {\displaystyle \epsilon _{r}=n^{2}...46.47} {\displaystyle x\prime \prime (t)=2A+Bde^{-dt}} {\displaystyle 60^{\circ }} {\displaystyle {x \over 3}+{x \over 2}={1 \over 4}} {\displaystyle Iabc=gm*Id...1.14} {\displaystyle dn(v,\theta )=n(v,\theta )\cdot dv\cdot d\theta ...4.2} {\displaystyle 0^{7}} {\displaystyle \delta =k\Delta x=kdsin\theta ...56.3} {\displaystyle \longrightarrow } {\displaystyle dv=-{\frac {\Delta p}{2\eta L}}rdr...39.6} {\displaystyle p={\frac {2}{3}}nEk_{p}...5.22} {\displaystyle 2\pi [cos(\theta )]_{\alpha }^{0}} {\displaystyle {\frac {1}{2}}=0,5} {\displaystyle \mathbf {v} =(x,y)} {\displaystyle {\sqrt {16}}=4} {\displaystyle {\frac {r_{i}}{r}}={\frac {a}{d}}={\frac {d_{i}}{a}}...117.6} {\displaystyle df={\frac {1}{dt}}...64.64} {\displaystyle {\sqrt[{m}]{\sqrt[{n}]{x}}}={\sqrt[{mn}]{x}}} {\displaystyle 1/(wC)=4...2} {\displaystyle E_{k}=E_{tot}-m_{0}c^{2}={\sqrt {(pc)^{2}-(m_{0}c^{2})^{2}}}-m_{0}c^{2}\approx pc...58.6} {\displaystyle \rho _{s}={\hat {n}}\cdot D...107.13} {\displaystyle V_{2}(R<b)={\frac {\rho }{3\epsilon _{0}}}R^{2}...92.57} {\displaystyle w={\sqrt {\frac {C}{m}}}...18.29} {\displaystyle \xi } {\displaystyle {\frac {c^{2}}{(c^{2}-v^{2})}}=p^{2}...64.21} {\displaystyle x\in \mathbb {R} } {\displaystyle {\frac {\pi {\sqrt {3}}}{16}}} {\displaystyle E_{t}=0...108.14} {\displaystyle v_{x,y-l}-v_{x,y+l}=-2l{\frac {dv_{x}}{dy}}...8.11} {\displaystyle Q=2MeV-0MeV=2MeV...65.40} {\displaystyle Ek_{p}={\frac {3}{2}}kT...5.16} {\displaystyle \alpha \neq {\frac {\pi }{2}}+n\cdot \pi } {\displaystyle x\prime \prime (t)=2A+Bde^{-dt}...92.92} {\displaystyle {\frac {1}{\sin x}}=\csc x\,\!} {\displaystyle d\leq n:(d,n)=1} {\displaystyle \delta =kdsin\theta \approx kd{\frac {y}{L}}...55.2} {\displaystyle {\begin{cases}x=7\\y=10\end{cases}}} {\displaystyle x\ln {x-x}\,\!} {\displaystyle {\overline {A}}=\cap {\mathcal {C}}} {\displaystyle Ic=gmUb=gmI_{in}Rb=gm({\frac {Id}{2}}+Is)...1.8} {\displaystyle \lambda +\Delta \lambda ...57.2} {\displaystyle F={\frac {qv_{\perp }r_{L}}{2}}{\frac {dB}{dr}}{\hat {r}}...71.51} {\displaystyle 1m^{2}} {\displaystyle a^{0}=1} {\displaystyle n_{m}RT={\frac {2}{3}}NEk_{p}...5.4} {\displaystyle r<2\forall r\in M} {\displaystyle \sin x=x-{\frac {x^{3}}{3!}}+{\frac {x^{5}}{5!}}-{\frac {x^{7}}{7!}}+...+(-1)^{n}{\frac {x^{2n+1}}{(2n+1)!}}+...\,\!} {\displaystyle tan\beta -\beta =0...53.21} {\displaystyle (a_{n})_{n\in \mathbb {N} }} {\displaystyle 300} {\displaystyle -mw^{2}s=-Cs...18.15} {\displaystyle I_{r}=I_{0}[{\frac {n_{t}-n_{i}}{n_{t}+n_{i}}}]^{2}\propto [{\frac {\Delta n}{\Sigma n}}]^{2}...47.9} {\displaystyle h={\frac {v_{0}^{2}}{2g}}(\sin \alpha )^{2}} {\displaystyle \int e^{-x^{2}}dx...65.8} {\displaystyle x(f)=A({\frac {1}{4f^{2}}})..92.101} {\displaystyle ({\frac {E_{r}}{E_{i}}})_{\parallel }={\frac {tan(\theta _{t}-\theta _{i})cos(\theta _{t}+\theta _{i})}{sin(\theta _{t}+\theta _{i})}}...46.60} {\displaystyle E_{k}=E^{2}-m_{0}c^{2}=mc^{2}-m_{0}c^{2}[=(pc)^{2}+(m_{0}c^{2})^{2}-m_{0}c^{2}]...64.56} {\displaystyle n_{m}C_{V}=-{\frac {pdV}{dT}}...12.19} {\displaystyle a_{i}\cdot a_{i+1}<0,\ i=1,2,3\ldots } {\displaystyle Uo=-60mV*(log(Uin)-log({R1*Is}))} {\displaystyle \Leftrightarrow x((-1)+\pi )=8} {\displaystyle \nabla \cdot \nabla V=\nabla \cdot E=0...119.67} {\displaystyle F=m{\frac {d^{2}s}{dt^{2}}}=-Cs...14.18} {\displaystyle \delta ={\frac {m}{N}}2\pi ...56.19} {\displaystyle \int _{0}^{\pi /2}r{\hat {r}}\cdot rd\phi {\hat {\phi }}...95.10} {\displaystyle PV=RT_{2}...3.10} {\displaystyle p_{0}+{\frac {1}{2}}\rho {\frac {v_{0}^{2}}{2}}=p_{1}+{\frac {q1}{2}}\rho {\frac {v_{1}^{2}}{2}}...41.10} {\displaystyle {\frac {3}{8}}\cdot 2} {\displaystyle kb=n\pi ...119.23} {\displaystyle {\frac {5}{6}}} {\displaystyle {\frac {N}{C}}={\frac {Nm/m}{C}}={\frac {J/m}{C}}={\frac {Ws/m}{As}}={\frac {VAs/m}{As}}={\frac {V}{m}}...93.2} {\displaystyle dp+\rho vdv+{\frac {1}{2}}v^{2}d\rho ...43.13} {\displaystyle dy_{s}=a\cdot ds\cdot sin(wt-k(x+s\cdot sin\theta ))...53.3} {\displaystyle f(x_{1})=f(x_{2})\Rightarrow x_{1}=x_{2}} {\displaystyle {\frac {dU}{dT}}=-{\frac {pdV}{dT}}...12.17} {\displaystyle H={\frac {A}{m}}} {\displaystyle {\frac {X''}{X}}+{\frac {Y''}{Y}}+{\frac {Z''}{Z}}...119.8} {\displaystyle dsin\theta =m\lambda ...57.3} {\displaystyle dQ=pdV...13.2} {\displaystyle {\vec {v}}} {\displaystyle \omega \,} {\displaystyle \nabla ^{2}V=0...114.6} {\displaystyle y=q(x)\,} {\displaystyle I_{trt}\approx I_{i}[{\frac {\Delta n_{23}}{\sum n_{23}}}]^{2}=I_{tr}...51.10} {\displaystyle \ {z=[x,y]}} {\displaystyle \pi _{i}:X\longrightarrow X_{i}} {\displaystyle \mathbb {N} +\mathbb {Z} } {\displaystyle \oint E\cdot dl=-\int {\frac {dB}{dt}}\cdot dS} {\displaystyle V=\pi \cdot h\cdot r^{2}} {\displaystyle A=4\pi ^{2}Rr} {\displaystyle V={\frac {1}{4\pi \epsilon _{0}}}({\frac {Q}{R}}-{\frac {Q_{i}}{R_{i}}})...118.3} {\displaystyle k=} {\displaystyle x=bin\cdot log2} {\displaystyle I=2I_{1}(1+cos\delta )=2I_{1}(1+cos({\frac {2\pi }{\lambda }}d\cdot {\frac {y}{L}}))...49.5} {\displaystyle -\ln |\cos x|\,\!} {\displaystyle x=x_{0}e^{jwt}...119.53} {\displaystyle {\begin{aligned}2x+1\ &{=}\ 5\\-\ 1\ &\ \quad -1\\2x\ &{=}\ 4\\/\ 2\ &\ \quad /\ 2\\x\ &{=}\ 2\end{aligned}}} {\displaystyle \varphi (n)=\varphi (p_{0}^{\alpha _{0}}\ldots p_{n}^{\alpha _{n}})=\varphi (p_{0}^{\alpha _{0}})\ldots \varphi (p_{n}^{\alpha _{n}})=p_{0}^{\alpha _{0}}\left(1-{1 \over p_{0}}\right)\ldots p_{n}^{\alpha _{n}}\left(1-{1 \over p_{n}}\right)=p_{0}^{\alpha _{0}}\ldots p_{n}^{\alpha _{n}}\left(1-{1 \over p_{0}}\right)\ldots \left(1-{1 \over p_{n}}\right)=n\prod _{i=0}^{n}\left(1-{1 \over p_{i}}\right)} {\displaystyle {\frac {dy}{dx}}=y} {\displaystyle F_{1}=F_{2}=F...18.4} RIFF^WEBPVP8X ALPHb͎(qYI[uU3rG*fftL^x 1(/ΆQ\ar.jR.}IϯD%[ ?2couR'̮noc#T~"8'i̭~H_|cF# )buR|Pzq%*xئjPVԧ=I9jBlVP8 n*>TK$? l/H[8㨬N=p0,3lImA *^b+A7S_ce] {\displaystyle U+=0...1.19} {\displaystyle c^{2}=c^{2}r^{2}-p^{2}v^{2}...64.13} {\displaystyle -{\frac {dp}{dz}}\Delta z=\Delta z\rho g...27.7} {\displaystyle f(at),(a\in \mathbb {R} ,a\neq 0)} {\displaystyle {\sqrt {x}}{\sqrt {y}}={\sqrt {xy}}} {\displaystyle {\frac {h'(x)}{h(x)}}={\frac {f'(x)}{f(x)}}-{\frac {g'(x)}{g(x)}}\quad (f(x)\ och\ g(x)\neq 0)\,\!} {\displaystyle \ln x\,\!} {\displaystyle C} {\displaystyle pV=n_{m}RT...29.1} {\displaystyle {\frac {\pi }{3{\sqrt {3}}}}} {\displaystyle E={\frac {Q}{4\pi \epsilon _{0}R^{2}}}...94.2} {\displaystyle \nabla ^{2}V=({\frac {1}{r}}R'+R'')\Phi +{\frac {1}{r^{2}}}\Phi ''R=0...119.45} {\displaystyle D=\{P:d(P_{0},P)<r\}\,} {\displaystyle y=y_{h}+y_{p}\,} {\displaystyle a\sin \alpha -b\cos \alpha ={\sqrt {(}}a^{2}+b^{2})\sin(\alpha -\beta )\,\!} {\displaystyle {\frac {3}{4}}\cdot {\frac {2}{7}}=?} {\displaystyle f_{\parallel }} {\displaystyle \cup \emptyset =\emptyset {\text{ och }}\cap \emptyset =X\;;} {\displaystyle E=hf={\frac {hc}{\lambda }}...58.22} {\displaystyle {\frac {4}{10}}} {\displaystyle {\frac {d}{d\theta }}[sin\theta \Theta ']+n(n+1)\Theta sin(\theta )=0...119.83} {\displaystyle f={\frac {\omega }{2\pi }}={\frac {1}{T}}\,} {\displaystyle \nabla \cdot E={\frac {\rho }{\epsilon _{0}}}...93.7} {\displaystyle \bigcup _{i\in I}V(E_{i})=V(\cup _{i}E_{i})} {\displaystyle V={\frac {\rho _{L}}{2\pi \epsilon _{0}}}ln{\frac {d}{a}}...117.19} {\displaystyle dT={\frac {pdV+Vdp}{n_{m}R}}...12.21} {\displaystyle \ {y'=2xy}} PNG  IHDR h@ 6PLTEGpLgggjggfggjgggfgfgtRNS$(7IDATxc s2siA `a6F`bI󳀴32 0hLIENDB` {\displaystyle V=a\cdot b\cdot c} {\displaystyle \Delta E_{p}=(\rho gz_{2}-\rho gz_{1})Svdt...35.8} {\displaystyle w=v_{f}\cdot k...22.3} {\displaystyle \phi =\int \mathbf {B} \mathbf {dS} ...[Wb]...34.4} {\displaystyle V=\bigcup \limits _{i\in I}V_{i}=\bigcup \limits _{i\in I}(U_{i}\cap X')=\left(\bigcup \limits _{i\in I}U_{i}\right)\cap X'=U\cap X',} {\displaystyle {\frac {1}{5}}=0,2} {\displaystyle E={\frac {Q_{T}}{\epsilon _{0}S_{G}}}...102.3} {\displaystyle x_{i-1}} {\displaystyle E_{n}=-{\frac {1}{n^{2}}}*13,6eV...66.11} {\displaystyle Ek_{p}={\frac {3}{2}}kT...5.27} {\displaystyle AXB=(AyBz-AzBy){\hat {x}}+(AzBx-AxBz){\hat {y}}+(AxBy-AyBx){\hat {z}}...80.8} {\displaystyle \int _{0}^{1}t^{2}dt} {\displaystyle s(x,t)=sin(wt-kx)...22.43} {\displaystyle \tau =\eta {\frac {dv}{dy}}...38.5} {\displaystyle {1 \over 4}=0,25=25\%} {\displaystyle a_{n}x^{n}+\ldots +a_{0}} {\displaystyle {\begin{aligned}x+3\ &{=}\ 4\\-\ 3\ &\quad \ -3\\x\ &{=}\ 1\end{aligned}}} {\displaystyle |AB|cos(b-a)=A_{x}B_{x}+A_{y}B_{y}...80.18} {\displaystyle F_{v}=S_{v}*p2...10} {\displaystyle jwx_{0}e^{jwt}...92.77} {\displaystyle R_{A}\approx {\frac {(BL)^{2}}{R_{E}S_{D}^{2}}}+R_{MS}/S_{D}^{2}...5} {\displaystyle {\frac {8}{3}}\cdot {\frac {6}{7}}={\frac {8\cdot 6}{3\cdot 7}}={\frac {8\cdot 6/3}{3/3\cdot 7}}={\frac {8\cdot 2}{7}}={\frac {16}{7}}} {\displaystyle f'(x)=1*2*1} {\displaystyle {\frac {2}{10}}} {\displaystyle {\begin{matrix}3\\1\end{matrix}}} {\displaystyle {\hat {R}}={\frac {R}{|R|}}...96.2} {\displaystyle k={\frac {u}{m_{e}}}={\frac {1,660540E-27}{9,109390E-31}}=1822,88825\approx 1823...65.34} {\displaystyle x\in A} {\displaystyle {\mathfrak {a}}} {\displaystyle f'(a)=\lim _{x\to a}\ {\frac {f(x)-f(a)}{x-a}}} {\displaystyle F_{0}/S_{0}+{\frac {1}{2}}\rho {\frac {v_{0}^{2}}{2}}=F_{0}/S_{1}+{\frac {1}{2}}\rho {\frac {v_{1}^{2}}{2}}...41.11} {\displaystyle mvdv\cdot dt=h...60.21} {\displaystyle dW_{e}=VdQ...112.27} {\displaystyle a,g^{1}} {\displaystyle C10=(ln(d^{2}/a^{2}))^{2}-3ln(d/{\sqrt {3}}a)^{2}-2ln(d/{\sqrt {3}}a)\cdot ln(d^{2}/a^{2})...111.112} {\displaystyle 5400} {\displaystyle p_{i}+0+0=p_{0}+0+{\frac {1}{2}}\rho v^{2}...37.2} {\displaystyle V={\frac {1}{4\pi \epsilon _{0}}}{\frac {p\cdot {\hat {R}}}{R^{2}}}...98.1} {\displaystyle E={\frac {\rho _{s}}{2\epsilon _{0}}}\int _{C'}{\frac {dr'r'}{(r'^{2}+z^{2})^{3/2}}}(z{\hat {z}})...103.8} {\displaystyle L=n*{\frac {\lambda }{2}}...18.46} {\displaystyle {\frac {dp_{x}}{dt}}=-{\frac {1}{3}}Svl\rho {\frac {dv_{x}}{dy}}=-DS\rho {\frac {dv_{x}}{dy}}=F_{x}...8.13} {\displaystyle 10^{3}+10^{2}+10^{1}} {\displaystyle C12=k*ln{\frac {3d}{2a}}...111.155} {\displaystyle F={\frac {1}{4\pi \epsilon }}{\frac {Q_{1}Q_{2}}{r^{2}}}...19.2} {\displaystyle V=hS={\frac {m_{b}}{\rho _{f}}}...30.7} {\displaystyle \lambda '={\frac {\lambda }{n}}...50.11} {\displaystyle \nabla ={\frac {d}{dx}}{\hat {x}}+{\frac {d}{dy}}{\hat {y}}+{\frac {d}{dz}}{\hat {z}}...84.4} {\displaystyle q\int _{P1}^{P2}E\cdot dl=\int _{P1}^{P2}F\cdot dl...89.3} {\displaystyle ln{\frac {S_{2}}{S_{1}}}=[\mu ^{2}-1]ln{\frac {v_{2}}{v_{1}}}...45.7} {\displaystyle \lambda ={\frac {2L}{n}}...18.47} {\displaystyle (a_{1}+a_{2}+...+a_{m})^{n}=\sum _{k_{1}+k_{2}+...+k_{m}=n}^{}{\frac {n!}{{k_{1}}!{k_{2}}!...{k_{m}}!}}a_{1}^{k_{1}}a_{2}^{k_{2}}...a_{m}^{k_{m}}} {\displaystyle ln(\rho vS)=konstant_{B}...45.2} {\displaystyle \Delta t=R/c...63.43} {\displaystyle AXB=0...79.2} {\displaystyle m{\frac {d^{2}s}{ds^{2}}}=-Cs...18.11} {\displaystyle \scriptstyle A\subset B} {\displaystyle {\frac {S}{\frac {m^{2}}{m}}}} {\displaystyle {\frac {2}{4}}} {\displaystyle \wedge CBD} {\displaystyle E={\frac {\rho _{L}}{4\pi \epsilon _{0}}}\int _{-\infty }^{\infty }{\frac {dz'r{\hat {r}}}{R^{3}}}...101.3} {\displaystyle A\cup B} {\displaystyle H_{1}^{1}+n_{0}^{1}->H_{1}^{2}...65.1} {\displaystyle {\sqrt[{nq}]{a^{mq}}}={\sqrt[{n}]{a^{m}}}\,\!} {\displaystyle p_{1}V_{1}^{\gamma }=p_{2}V_{2}^{\gamma }=konstant...12.33} {\displaystyle x^{2}-c^{2}t^{2}=p^{2}(x^{2}+v^{2}t^{2})-c^{2}(q^{2}x^{2}+r^{2}t^{2})...64.11} {\displaystyle p=nkT...5.21} {\displaystyle {\frac {1}{683}}W} {\displaystyle V_{1}={\frac {Q}{4\pi \epsilon _{0}R}}...110.4} {\displaystyle \scriptstyle {\mathcal {F}}'} {\displaystyle \oint \mathbf {v} \mathbf {dS} =\oint \mathbf {v} \mathbf {\hat {n}} dS=0...34.5} {\displaystyle B=[3;-2]...78.8} {\displaystyle {\frac {3}{4}}{\Big /}{\frac {2}{7}}=?} {\displaystyle A=A_{x}{\hat {x}}+A_{y}{\hat {y}}+A_{z}{\hat {z}}...80.1} {\displaystyle \cos(90^{\circ }-\alpha )=\sin \alpha \,\!} {\displaystyle A={b\cdot h \over 2}} {\displaystyle {\frac {7}{21}}} {\displaystyle 2q^{2}=(2k)^{2}\Rightarrow } {\displaystyle \ X=\cup {\mathcal {B}}\,.} {\displaystyle v={\frac {hf}{mc}}...63.25} {\displaystyle Q_{1}({\frac {1}{b_{1}}}+{\frac {1}{b_{2}}})={\frac {Q}{b_{2}}}...105.6} {\displaystyle E\propto {\frac {1}{R^{2}}}...92.39} {\displaystyle \hbar } {\displaystyle \sum _{k=0}^{\infty }a_{k}} {\displaystyle {\frac {1}{3}}} {\displaystyle D=\epsilon E...107.26} {\displaystyle \Phi (\phi )={\frac {1}{r^{2}}}({\frac {d^{2}V}{d\phi ^{2}}})...119.42} {\displaystyle {\frac {\pi }{4}}} {\displaystyle V(p)={\frac {-19}{-10-15}}=1MeV=10^{-13}J...75.19} {\displaystyle 1,\!2*100=120\%} {\displaystyle V=-\int E\cdot dz...119.87} {\displaystyle E={\frac {\rho _{L}}{4\pi \epsilon _{0}}}\int _{-\infty }^{\infty }{\frac {dz'(r{\hat {r}}-z'{\hat {z}})}{R^{3}}}...101.2} {\displaystyle V10'=-Q_{0}{\frac {d}{a_{0}}}+Q_{1}{\frac {d}{a_{1}}}+Q_{2}({\frac {3d}{a_{2}}}-{\frac {2d}{a_{2}}})...111.129} {\displaystyle Vb={\frac {Q}{4\pi \epsilon _{0}b}}...58.19} {\displaystyle pc=m_{ekv}c*c=m_{ekv}c^{2}...64.79} {\displaystyle 7x+9=x-2} {\displaystyle \ a^{3}-b^{3}=(a-b)(a^{2}+ab+b^{2})} {\displaystyle y=5+8x^{3},{\frac {dy}{dx}}=3\cdot 8x^{2}=24x^{2}} {\displaystyle k={\frac {2\pi }{\lambda }}...67.6} {\displaystyle {\frac {1}{2}}\cdot {\frac {1}{2}}={\frac {1\cdot 1}{2\cdot 2}}={\frac {1}{4}}} {\displaystyle {\frac {\pi }{3}}} {\displaystyle \nabla XE=0...93.5} {\displaystyle a^{x}\cdot \ln a} {\displaystyle |x|=i\Leftrightarrow x=i\lor x=-i} {\displaystyle 3 \over 4} {\displaystyle C_{V}={\frac {3}{2}}R...11.11} {\displaystyle \Leftrightarrow 6x=(-11)} {\displaystyle V=\cup \{V_{i}\}_{i\in I}=\bigcup \limits _{i\in I}V_{i}\,.} {\displaystyle {\frac {1}{1}}+1{\frac {3}{4}}} {\displaystyle \lim _{n\rightarrow \infty }\left|{\frac {u_{n+1}}{u_{n}}}\right|=k\,\!} {\displaystyle 4x^{3}} {\displaystyle p={\frac {\rho S_{D}x*{\frac {d^{2}x}{dt^{2}}}}{4\pi R^{2}}}...4} {\displaystyle {\frac {9}{10}}} {\displaystyle (-3)+2=1101+0010=1111=15=-1} {\displaystyle w=Fx={\frac {q^{2}}{\epsilon _{0}S}}d...92.23} {\displaystyle {\frac {10^{0,3}}{10^{0,25}}}=+12\%} {\displaystyle 3^{x}=2x-1} {\displaystyle a=b\cdot k} {\displaystyle \pi \over 5} {\displaystyle W_{e}=\int _{0}^{b}{\frac {1}{\epsilon _{0}3}}\rho ^{2}4\pi R^{4}dR...112.33} {\displaystyle V_{f}=ln{\frac {I_{d}}{I_{s}}}*{\frac {k}{q}}*273+ln{\frac {I_{d}}{I_{s}}}*{\frac {k}{q}}*C...1.6} {\displaystyle x\prime \prime (t)=2A-2Ae^{-dt}=2A(1-e^{-dt})} {\displaystyle V2={\frac {Q_{2}}{4\pi \epsilon _{0}b_{2}}}...105.2} {\displaystyle \ (a+b+c)(d-e-f)=a(d-e-f)+b(d-e-f)+c(d-e-f)=ad-ae-af+bd-be-bf+cd-ce-cf} {\displaystyle {\frac {\Omega \times m^{2}}{m}}} {\displaystyle P2=P1+P1\gamma \Delta T...2.7} {\displaystyle \ {x'=x^{2}-y^{2}}} {\displaystyle C={\frac {2\pi \epsilon _{0}}{ln(d/a)^{2}}}...111.163} {\displaystyle mv_{x,y+l}...8.7} {\displaystyle {\frac {2}{\sqrt {3}}}} {\displaystyle Q=cV...111.61} {\displaystyle p11*(p11^{2}-p12^{2})+2p12^{2}*(p12-p11)...111.103} {\displaystyle V(b,\theta )=0...119.97} {\displaystyle x={\frac {p}{q}}\Rightarrow } {\displaystyle V({\mathfrak {a}})\cup V({\mathfrak {b}})=V({\mathfrak {a}}\cap {\mathfrak {b}}).} {\displaystyle W_{k}=\int _{0}^{v}m{\frac {dx}{dt}}\cdot dv...20.8} {\displaystyle E_{k}=hf...64.83} {\displaystyle dV=Svdt\cdot cos\theta ...6.1} {\displaystyle u(\alpha )={\frac {a_{0}}{2}}+\sum _{n=1}^{\infty }a_{n}*cos(n\alpha )+b_{n}*sin(n\alpha )} (d=5x**z49!jDjOPn.ƼoH.4I-Y{(T-xdÿU1 8&!]us:xRN 4JdltԱ:* AN lїFdǐ>-8=W&y¶,  g+ D RP Vy ^ q   K a ; > 3  ^ $ 6< W `   v6 *U +i m #   6 M l v I  .  P D:a sf5LLF[|ƦGa$@RRiV?_M'h3INW.c€!*P.0<X^ki#=[߃x"7DYkZ,YcBQTb[jwJ =z8sM-b(^kS:Xjwod6Oir57 (-Rmv)(ejA ++z(4isrFT<.(DDKgq,ڸ)-O~R!IYSovPqb$ {\displaystyle E^{2}=(pc)^{2}+(m_{0}c^{2})^{2}[=mc^{2}]...64.55} {\displaystyle w={\frac {1}{2}}(w_{1}+w_{2})...22.16} {\displaystyle p^{-1}=c={\frac {1}{{\frac {d^{2}}{a^{2}}}*{\frac {9d^{2}}{a^{2}}}-({\frac {3d}{2a}})^{2}}}{\begin{bmatrix}{\frac {9d^{2}}{a^{2}}}&-{\frac {3d}{2a}}\\-{\frac {3d}{2a}}&{\frac {d^{2}}{a^{2}}}\\\end{bmatrix}}...111.145} {\displaystyle p+{\frac {1}{2}}\rho v^{2}=Konstant...36.1} {\displaystyle x={\frac {w}{k}}t+{\frac {\phi }{k}}...21.27} {\displaystyle P2=P1\gamma T2...3.1} {\displaystyle pdx=h...64.72} {\displaystyle \ a^{2}-2ab+b^{2}=(a-b)(a-b)=(a-b)^{2}} {\displaystyle H={\frac {I}{l_{m}}}...91.11} {\displaystyle {\frac {3}{4}}-{\frac {2}{7}}=?} {\displaystyle \int _{P1}^{P2}E\cdot dl+\int _{P2}^{P1}E\cdot dl=0...94.7} {\displaystyle p(x)} {\displaystyle \nabla \cdot (\epsilon _{0}E+P)=\rho ...107.23} {\displaystyle ({\frac {1}{1880}})^{1/3}\cdot R(p)\approx 10^{-16}m...75.17} {\displaystyle -{\sqrt {3}}} {\displaystyle v^{2}={\frac {n^{2}\hbar ^{2}}{m^{2}r^{2}}}...66.14} {\displaystyle E_{k}={\frac {1}{2}}mv^{2}\approx kT...70.1} {\displaystyle I=U/R} {\displaystyle dy_{0}=a\cdot ds\cdot sin(wt-kx)...53.1} {\displaystyle Q=CV...75.32} {\displaystyle {\frac {1}{100}}} {\displaystyle a^{2}+b^{2}=w_{0}^{2}...23} {\displaystyle {\frac {1}{(x-a)^{2}}}\,\!} {\displaystyle p{\frac {dx}{dt}}\cdot d(1/f)=h...64.71} {\displaystyle 3,6*10^{-43}+m(Eb)=1,67*10^{-27}...61.10} {\displaystyle E={\frac {\rho _{s}}{2\epsilon _{0}}}[{\frac {1}{\sqrt {r'^{2}+z^{2}}}}]_{0}^{b}(z{\hat {z}})...103.9} {\displaystyle p(z)S-p(z+\Delta z)S=S\Delta z\rho g...27.3} {\displaystyle p={\begin{bmatrix}{\frac {d^{2}}{a^{2}}}&{\frac {d}{{\sqrt {3}}a}}&{\frac {d}{{\sqrt {3}}a}}\\{\frac {d}{{\sqrt {3}}a}}&{\frac {d^{2}}{a^{2}}}&{\frac {d}{{\sqrt {3}}a}}\\{\frac {d}{{\sqrt {3}}a}}&{\frac {d}{{\sqrt {3}}a}}&{\frac {d^{2}}{a^{2}}}\\\end{bmatrix}}...111.98} {\displaystyle I=I_{1}+I_{2}+2{\sqrt {I_{1}I_{2}}}cos(\pi +n2\pi )=I_{1}+I_{2}-2{\sqrt {I_{1}I_{2}}}=0...48.19} {\displaystyle r_{m}^{2}=2Rd=2R\cdot {\frac {m\lambda }{2n}}=m\cdot {\frac {R\lambda }{n}}=mR\lambda '...52.4} {\displaystyle \mathbf {v} ={\mathit {x}}\mathbf {e_{1}} +{\mathit {y}}\mathbf {e_{2}} } {\displaystyle |Ur|=|{\frac {Uo}{u(t)}}|={\frac {1}{\sqrt {(1+({\frac {w}{w_{0}}})^{2})^{2}+({\frac {wL}{R}})^{2}}}}} {\displaystyle 0{\vec {u}}={\vec {0}}} {\displaystyle {\begin{cases}x=y+1\\x+y=1\end{cases}}} {\displaystyle {\frac {1}{3}}\approx 0,33} {\displaystyle dQ=dU+dW=dU+pdV=N{\frac {3}{2}}kdT+pdV...77.2} {\displaystyle (xRy} {\displaystyle a^{1/2}={\sqrt {a}}} {\displaystyle d(x,y)\geq 0,{\text{ med likhet om och endast om }}x=y;} {\displaystyle {V \choose 3}\cdot {S \choose B-3}} {\displaystyle \int _{V}\nabla \cdot Adv=\oint _{S}A\cdot dS...88.1} {\displaystyle \{a_{k}\}_{k=0}^{\infty }} {\displaystyle (a,b)*(c,d)=(ac-bd,ad+bc)\,} {\displaystyle W_{e}1={\frac {Q^{2}}{4\pi \epsilon _{0}b}}=QV(b)....92.63} {\displaystyle \phi _{B}-\phi _{D}=\pi +2\pi \cdot m...50.2} {\displaystyle 2^{-2}} {\displaystyle {\hat {n}}=-{\hat {y}}...115.10} {\displaystyle A=\nabla XB...90.11} {\displaystyle C={\frac {Q}{V}}...75.32} {\displaystyle m={\frac {\Delta E}{c^{2}}}={\frac {\hbar }{\Delta tc^{2}}}...63.41} {\displaystyle \gamma dS=dw=p4\pi r^{2}dr...32.4} {\displaystyle \ 3x+7-7=33-7} {\displaystyle {\frac {1}{2}}(x-\sin x\cos x)\,\!} {\displaystyle {\frac {123,123123123123...-0,123123123123...}{999}}} {\displaystyle \rho _{Li}=530kg/m^{3},Z=3...61.3} {\displaystyle X=V(\{0\}){\text{ respektive }}\emptyset =V(\{1\});} {\displaystyle \Delta x...50.14} {\displaystyle {\mathcal {T}}:=\{\cup {\mathcal {B}}';{\mathcal {B}}'\subseteq {\mathcal {B}}\}} {\displaystyle \ 3x=26} {\displaystyle Ek_{p}={\frac {mv^{2}}{2}}...5.26} {\displaystyle Q=\int \nabla \cdot Ddv=\oint D\cdot {\hat {n}}dS...93.9} {\displaystyle {\frac {\pi }{2}}} {\displaystyle \{p_{i}\}_{i}} {\displaystyle I_{ind}=\oint H\cdot dl=I_{fri}+\int {\frac {dD}{dt}}\cdot dS...92.103} {\displaystyle EXB=BX(vXB)...71.4} {\displaystyle \scriptstyle {\mathcal {T}}} {\displaystyle atan(2/3)...78.10} {\displaystyle C10=k*(ln{\frac {9d^{2}}{a^{2}}}-ln{\frac {3d}{2a}})...111.76} {\displaystyle p^{-1}*V=p^{-1}*p*Q=Q=cV...111.93} {\displaystyle ({\frac {E_{r}}{E_{i}}})_{\parallel }={\frac {tan(\theta _{i}-\theta _{t})}{tan(\theta _{i}+\theta _{t})}}...46.35} {\displaystyle x^{m/n}=({\sqrt[{n}]{x}}\,)^{m}} {\displaystyle dQ=dU+pdV...12.1} {\displaystyle m\cdot n} {\displaystyle P=(\epsilon _{r}-1)\epsilon _{0}E...92.40} {\displaystyle f={\frac {n}{2L}}*{\sqrt {\frac {F}{\mu }}}...18.48} {\displaystyle Ir_{\parallel }=I_{0}cos^{2}(\alpha ){\frac {tan^{2}(\theta _{i}-\theta _{t})}{tan^{2}(\theta _{i}+\theta _{t})}}...46.63} {\displaystyle \mathbb {N} } {\displaystyle h=dE\cdot dT...64.85} {\displaystyle \int _{a}^{b}[f(x)+g(x)]\ dx=\int _{a}^{b}f(x)\ dx+\int _{a}^{b}g(x)\ dx\,\!} {\displaystyle M_{A}\approx M_{AD}=M_{MD}/S_{D}^{2}...6} {\displaystyle {\mathcal {L}}''_{j}:=L'_{j}\setminus \{H_{B,j}\}} {\displaystyle \ 2} {\displaystyle \phi _{B}-\phi _{D}=(\phi _{B}-\phi _{A})-(\phi _{D}-\phi _{A})...50.3} {\displaystyle V={\frac {\rho _{l}}{4\pi \epsilon _{0}}}[-ln(z-z')]_{-L/2}^{L/2}...100.2} {\displaystyle E_{R}4\pi R^{2}...106.12} {\displaystyle 2^{3}} {\displaystyle xRx\forall x\in A} {\displaystyle P_{L}=(A-B)*B/R_{L}} {\displaystyle \ {\overline {\overline {A}}}\subseteq {\overline {A}}} {\displaystyle {\frac {1}{I_{0}}}{\frac {dI}{d\beta }}={\frac {d}{d\beta }}[{\frac {sin^{2}\beta }{\beta ^{2}}}]=0...53.18} {\displaystyle f^{\prime }(x)=\lim _{h\to 0}{\frac {f(x+h)-f(x)}{h}}} {\displaystyle F=G{\frac {m_{1}m_{2}}{r^{2}}}} {\displaystyle v_{\nabla B}=-/+{\frac {v_{\perp }r_{L}}{2}}{\frac {BX\nabla B}{B^{2}}}...71.21} {\displaystyle v=90^{\circ }} {\displaystyle {\frac {\delta ^{2}s}{\delta t^{2}}}={\frac {d^{2}f}{du^{2}}}{\frac {\delta ^{2}u}{\delta t^{2}}}=v^{2}{\frac {d^{2}f}{du^{2}}}...15,7} {\displaystyle 9.109\cdot 10^{-31}} {\displaystyle m\approx {\frac {2}{10}}*2*(8m_{n}+8m_{p})+{\frac {8}{10}}*2*(7m_{n}+7m_{p})\approx {\frac {2}{10}}*2*(16m_{p})+{\frac {8}{10}}*2*(14m_{p})\approx 30m_{p}...6.19} {\displaystyle \mathbf {v} ={\mathit {x}}\mathbf {e_{1}} +{\mathit {y}}\mathbf {e_{2}} ={\mathit {x'}}\mathbf {e_{1}} +{\mathit {y'}}\mathbf {e_{2}} } {\displaystyle \oint D\cdot dS=\oint \epsilon E\cdot dS=\int \rho _{v}dv=Q} {\displaystyle P_{3}V_{3}=P_{4}V_{4}...13.15} {\displaystyle (x+y+z)^{4}=} {\displaystyle {\begin{aligned}x/2\ &{=}\ 3\\\cdot \ 2\ &\ \quad \cdot 2\\x\ &{=}\ 6\end{aligned}}} {\displaystyle \gamma 2L\Delta x=F\Delta x...31.7} {\displaystyle D_{2}=\epsilon E_{2}={\frac {Q}{4\pi R^{2}}}....110.6} {\displaystyle {\begin{bmatrix}c11=C10+C12+C13\\c12=-C12\\c13=-C13\\c21=-C21\\c22=C20+C21+C23\\c23=-C23\\c31=-C31\\c32=-C32\\c33=C30+C31+C32\\\end{bmatrix}}...111.40} {\displaystyle V=Cy+D...115.3} {\displaystyle p^{2}v^{2}=c^{2}(p^{2}-1)...64.19} {\displaystyle {1 \over 2}+{1 \over 4}} {\displaystyle \nabla V={\frac {dV}{dR}}{\hat {R}}+{\frac {dV}{Rd\theta }}{\hat {\theta }}...98.5} {\displaystyle \nabla \cdot D=\rho ...92.106} {\displaystyle {\frac {F}{\rho Y}}{\frac {d^{2}s}{dx^{2}}}={\frac {d^{2}s}{dt^{2}}}...18.8} {\displaystyle Cd=B...92.90} {\displaystyle P3V3=P1V1\gamma T2...3.6} {\displaystyle {\frac {ds}{dt}}=wAcos(wt-kx)....23.4} {\displaystyle V20'=-Q_{0}{\frac {3d}{a_{0}}}+Q_{1}({\frac {d}{a_{1}}}-{\frac {2d}{a_{1}}})+Q_{2}{\frac {3d}{a_{2}}}...111.53} {\displaystyle \phi _{B}-\phi _{D}=(\phi _{B}-\phi _{A})-(\phi _{D}-\phi _{A})...50.17} {\displaystyle {\frac {\sqrt {45}}{\sqrt {5}}}={\sqrt {\frac {45}{5}}}={\sqrt {9}}=3} PNG  IHDR@t=PLTEGpLP+K`P2QP_+GE'jZL@(]J-KKxZy(̖b.I0L_WBQ=Jt^ RzM3M_t)-Hb1I SyDg1N@tN:Y@@/L Dh-JM`.JO;&>,KHr_P MM>,K;\O-J 2K33,J-IVHjyUAf6QNX*K67yP~QT~>dKO.I;\Fl[_,LN.JA3PPtwH|.KN =K/Gr=N %8h@M®@Mf8yB7Q3Uw Ff]pp"Xv2VBlU+VS*Zwl Op8y)lW~K6[-p'jĈ}v=ykN:ʳ4:pguo0StRNS#A LY$% ]"&B%ppJDak`Y=KN3WBBt>n[;`_?K^1U/)GiOW@ uJijEX.);L Ish@FS:3A4TG͘` IDATxcnf$/H /?ob18OmżeF |PGԖ}I0O$pf_۬0Sa qnk&TEe`p=qz{C2֎  qfծ2cez u Yތ dה$1`fdNJ\`˦cbonf_DV05iQv-aj!q?2%9x>Tb`>K2IENDB` {\displaystyle X''YZ+XY''Z+XYZ''...119.6} {\displaystyle \rho _{s}={\hat {n}}\cdot \epsilon E...115.8} {\displaystyle (3)\quad 1\leq i<j\leq n_{B}\Rightarrow H_{B,i}\not \subseteq H_{B,j}\land H_{B,j}\not \subseteq H_{B,i}\,.} {\displaystyle h_{1}=1,h_{2}=r,h_{3}=1...81.4} {\displaystyle {\frac {1}{C_{\mathrm {total} }}}={\frac {1}{C_{1}}}+{\frac {1}{C_{2}}}+{\frac {1}{C_{3}}}+...+{\frac {1}{C_{n}}}} {\displaystyle 3 \over 5} {\displaystyle U_{RMS}={\sqrt {{\frac {1}{T}}\int _{0}^{T}u(t)^{2}dt}}...1.1} {\displaystyle x_{1}={-p \over 2}+{\sqrt {{p^{2} \over 4}-q}}} {\displaystyle y(t)=Ye^{jw_{2}t}...22.33} {\displaystyle \lambda <0:\lambda \mathbf {u} } {\displaystyle {\begin{aligned}x+7\ &{=}\ 10\\-\ 7\ &\quad \ -7\\x\ &{=}\ 3\end{aligned}}} {\displaystyle \theta _{i}...47.12} {\displaystyle \ |c|\approx 2,080} {\displaystyle C={\frac {Q}{U}}...111.31} {\displaystyle \ (a+b)^{2}=a^{2}+2ab+b^{2}} {\displaystyle \emptyset =\emptyset \cap X',} {\displaystyle W_{p}+W_{k}=konstant...20.1} {\displaystyle \cap {\mathcal {C}}} {\displaystyle \rho _{f}hS=m_{b}...30.6} {\displaystyle C={\frac {dV}{dy}}==E={\frac {V_{0}}{d}}...115.5} {\displaystyle X(x)=sinh(nk(x-a))...119.29} {\displaystyle f_{0}\approx fs{\sqrt {{\frac {V_{AS}}{V_{B}}}+1}}...9} {\displaystyle {\sqrt[{m}]{\sqrt[{n}]{a}}}={\sqrt[{n}]{\sqrt[{m}]{a}}}\,\!} {\displaystyle a<b\iff a+c<b+c\,;} {\displaystyle {\frac {1m}{s^{2}}}} {\displaystyle Uo={\sqrt {-Uin}}...1.23} {\displaystyle V\propto {\frac {d}{R^{2}}}...97.8} {\displaystyle \ -6x+16-16=10-16} {\displaystyle F=qE={\frac {Q^{2}}{4\pi \epsilon _{0}R^{2}}}...62.14} {\displaystyle v/f=\lambda ={\frac {h}{mc}}...63.26} {\displaystyle F_{V}=\nabla W_{e}...113.11} {\displaystyle A\cup B\subseteq {\overline {A}}\cup {\overline {B}}} {\displaystyle W_{e}={\frac {3}{5}}V(b)...[eV]...92.51} {\displaystyle 4{\frac {4}{5}}} {\displaystyle Z={\frac {R_{e}^{2}+R_{e}/jwC+R_{e}jwL_{e}+L_{e}/C}{2R_{e}+jwL_{e}+1/jwC}}} {\displaystyle x^{2}=-1\Leftrightarrow |x|={\sqrt {-1}}} {\displaystyle b\neq 0\,\!} {\displaystyle \ A\in {\mathcal {C}}} {\displaystyle S=2\pi \int _{0}^{\alpha }sin(\theta )d\theta } {\displaystyle \oint rdl=\int _{0}^{3}xdx+\int _{0}^{3}{\sqrt {9-x^{2}}}dx+\int _{3}^{0}ydy...95.1} {\displaystyle {\vec {u}}+{\vec {v}}={\vec {v}}+{\vec {u}}} {\displaystyle r_{m}^{2}+(R-d)^{2}=R^{2}...52.2} {\displaystyle {1 \over 3}\approx 0,33=33\%} {\displaystyle (r^{2}+z'^{2})...101.8} {\displaystyle f=v/2A={\frac {1}{2}}{\sqrt {\frac {C}{m}}}...18.22} {\displaystyle -E={\frac {\rho _{l}}{4\pi \epsilon _{0}}}{\frac {(z-L/2)}{(z+L/2)}}\cdot ((z-L/2)^{-1}+(-1)\cdot (z+L/2)(z-L/2)^{-2}){\hat {z}}...100.7} {\displaystyle z=z_{1}+z_{2}=(A_{1}e^{j\delta _{1}}+A_{2}e^{j\delta _{2}})e^{jwt}...48.3} {\displaystyle \mathbb {C} } {\displaystyle wt=kL...18.43} {\displaystyle \scriptscriptstyle {\mathcal {F}}} {\displaystyle C20=(ln(d^{2}/a^{2}))^{2}-(ln(d/{\sqrt {3}}a))^{2}-ln(d/{\sqrt {3}}a)\cdot ln(d^{2}/a^{2})-(ln(d/{\sqrt {3}}a))^{2}-(ln(d/{\sqrt {3}}a)\cdot ln(d^{2}/a^{2})-(ln(d/{\sqrt {3}}a))^{2}...111.110} {\displaystyle n_{n}=3*10^{25}m^{-3}...68.2} {\displaystyle dV_{R\theta \phi }=dRRd\theta Rsin(\theta )d\phi =R^{2}sin(\theta )dRd\theta d\phi ...81.9c} {\displaystyle R=U/I} {\displaystyle {\frac {l}{lo}}\propto ({\frac {fo}{f}})^{2/3}...12} {\displaystyle {\frac {x''}{x}}=-{\frac {C}{m}}=-w^{2}=-k^{2}...119.58} {\displaystyle 1\%={\frac {1}{100}}} {\displaystyle A=b\cdot h} {\displaystyle 0,02} {\displaystyle P(-{\hat {y}})\cdot (-{\hat {y}})=+\rho _{ps}...92.42} {\displaystyle v_{1}={\sqrt {\frac {2\cdot 0,01p_{0}}{\rho }}}...41.6} {\displaystyle F_{1}\Delta y_{1}=F_{2}\Delta y_{2}...26.7} {\displaystyle y} {\displaystyle \mathbf {u} +\mathbf {0} =\mathbf {0} +\mathbf {u} =\mathbf {u} } {\displaystyle \sin \alpha } {\displaystyle pV=n_{m}RT...5.12} {\displaystyle \mu ^{2}={\frac {v^{2}}{c^{2}}}=v^{2}{\frac {d\rho }{dp}}=v^{2}{\frac {d\rho }{dv}}{\frac {dv}{dp}}...44.3} {\displaystyle M=F\cdot s} {\displaystyle {{7\cdot 2} \over {7\cdot 3}}} {\displaystyle Pa} {\displaystyle dS_{R}=Rsin(\theta )d\phi Rd\theta {\hat {R}}...81.8a} {\displaystyle n_{1}<n_{2}<n_{3}...51.1} {\displaystyle T_{s}=46000K\approx 50000K...68.32} {\displaystyle {\frac {3}{9}}={\frac {1}{3}}} {\displaystyle \oplus } PNG  IHDR̦#PLTEGpLeUUgff]f`fde3fffe`fegffgfgfgfghegeffmffegbfihfffffchgffeefff!/ffdf{ eegfffy g1ej0fgfgffffeffg!0ffS_tRNS~ A)V]XRZ^Ysc1T]jk"δP_$64l+5FYա8S֩q}79[:ʐ٠sEUr,rIDATxMn@/YdeffffsStJz1_8]}&fBC$J*֊; ,,:ز͎榰_l:Igpyc s]5wL蕖.ƺi|ŵO,杚ܒ~)Ɋ<=r詒\QDY_&rtn?WD"IENDB` {\displaystyle f^{\prime }(x)} {\displaystyle R=a_{z}z-a_{r}b...70.13} {\displaystyle \beta ^{+}} {\displaystyle I_{ind}={\frac {dDS}{dt}}={\frac {dQ}{dt}}=C{\frac {dV}{dt}}...92.105} {\displaystyle V={\frac {Q}{4\pi \epsilon _{0}R}}...118.2} {\displaystyle r^{2}={\frac {G\cdot m_{1}m_{2}}{F}}} {\displaystyle g(t)=(1-{\frac {v^{2}}{c^{2}}})^{-{\frac {1}{2}}}...64.44} {\displaystyle V={\frac {B\cdot h}{3}}} {\displaystyle p{\frac {c}{f}}=h...60.15} {\displaystyle {\frac {14}{5}}<{\frac {3}{1}}<{\frac {28}{9}}<{\frac {23}{7}}<{\frac {10}{3}}} {\displaystyle dl=dx{\hat {x}}+dy{\hat {y}}+dz{\hat {z}}...89.11} {\displaystyle \lg \ y=\lg \ e\cdot \ln \ y\approx 0,4343\ \ln \ y\,\!} {\displaystyle s(x,t)=Ae^{j(wt-kx)}...18.24} {\displaystyle pV=n_{m}RT...13.3} {\displaystyle {\frac {x_{1}}{x_{2}}}={\frac {bin(128)}{bin(64)}}=2} {\displaystyle a\in [x]_{\sim }\land b\in [y]_{\sim }\Rightarrow d(a,b)=d(x,y)} {\displaystyle {\sqrt[{n}]{x}}} {\displaystyle \nabla \cdot D=\rho ...93.8} {\displaystyle s(x,t)=sin(2\pi ft-2\pi f{\frac {x}{v}})...16.2} {\displaystyle E={\frac {Q(R)}{4\pi \epsilon _{0}R^{2}}}{\hat {R}}...106.2} {\displaystyle dv={\frac {dv}{dx}}dx...43.6} {\displaystyle V(R,\theta )=-E_{0}Rcos(\theta )+B_{1}R^{-2}cos(\theta )...119.96} {\displaystyle \phi ={\frac {\Delta p\pi }{2\eta L}}{\frac {R^{4}}{4}}...40.7} {\displaystyle E=E_{0}{\hat {z}}...119.85} {\displaystyle p=7\cdot 10^{9}Pa=70000atm=70ton/cm^{2}...68.29} {\displaystyle P_{2}V_{2}^{\gamma }=P_{3}V_{3}^{\gamma }...13.16} {\displaystyle w=k{\frac {c}{n}}...22.5} {\displaystyle Q=[4m_{p}-(m_{\alpha }+2m_{e})]c^{2}...65.33} {\displaystyle B={\frac {Vs}{m^{2}}}} {\displaystyle {\overline {A\cup B}}\supseteq {\overline {A}}} {\displaystyle {\frac {6}{8}}} {\displaystyle ({\frac {E_{r}}{E_{i}}})_{\parallel }={\frac {n_{i}^{2}sin(\theta _{i})-n_{t}^{2}sin(\theta _{t})}{n_{i}^{2}sin(\theta _{i})+n_{t}^{2}sin(\theta _{t})}}...46.51} {\displaystyle {\frac {428571,428571...}{1000000}}} {\displaystyle m^{2}} {\displaystyle x^{x}=1} {\displaystyle R+=R-d/2cos(\theta )...97.2} {\displaystyle dl=dR{\hat {R}}+Rd\theta {\hat {\theta }}+Rsin(\theta )d\phi {\hat {\phi }}...81.1c} {\displaystyle n={\frac {500}{300}}} {\displaystyle \varphi } {\displaystyle \rho _{L}={\frac {\sum q}{2\pi b}}...70.25} {\displaystyle {\overline {A\cup B}}\supseteq B\Rightarrow {\overline {A\cup B}}\supseteq {\overline {B}}\,;} {\displaystyle {\frac {(N+1)\lambda }{N}}...57.6} {\displaystyle p^{2}={\frac {c^{2}(r^{2}-1)}{v^{2}}}...64.15} {\displaystyle \ln |\sin x|\,\!} {\displaystyle x^{2}+2x+1=0} {\displaystyle C10=(ln(d^{2}/a^{2}))^{2}-ln(d/{\sqrt {3}}a)^{6}-ln(d/{\sqrt {3}}a)^{2}\cdot ln(d^{2}/a^{2})...111.115} {\displaystyle x^{3}-3x=x^{2}-2} {\displaystyle \forall \varepsilon >0\exists \delta :0<|x-a|<\delta \Rightarrow |f(x)-c|<\varepsilon } {\displaystyle F(z)\,\!} {\displaystyle {\frac {1}{4\pi \epsilon _{0}}}dv...107.36} {\displaystyle \int _{0}^{\pi /2}sin\theta \cdot cos^{2}\theta \cdot d\theta ={\frac {1}{3}}[-cos^{3}\theta ]_{0}^{\pi /2}=-{\frac {1}{3}}[cos(\pi /2)^{3}-cos(0)^{3}]={\frac {1}{3}}...4.16} {\displaystyle 0,99p_{0}...41.3} {\displaystyle E=pc=hf...67.9} {\displaystyle \sigma ={\frac {F}{Y}}...17.5} {\displaystyle v={\frac {c}{n}}...21.23} {\displaystyle {\overline {A\cup B}}\supseteq A\cup B\supseteq A} {\displaystyle a\cdot b=b\cdot a\,\!} {\displaystyle V20'=-Q_{0}{\frac {3d}{a_{0}}}+Q_{1}({\frac {d}{a_{1}}}-{\frac {2d}{a_{1}}})+Q_{2}{\frac {3d}{a_{2}}}...111.130} {\displaystyle {\frac {2\pi \epsilon _{0}}{ln{\frac {d^{2}}{a^{2}}}*ln{\frac {9d^{2}}{a^{2}}}-(ln{\frac {3d}{2a}})^{2}}}...111.75} {\displaystyle AXBXC=B(A\cdot C)-C(A\cdot B)...71.5} {\displaystyle A^{\circ }=\cup \{U\in {\mathcal {T}};U\subseteq A\}} {\displaystyle R=-b{\hat {r}}+z{\hat {z}}...70.19} {\displaystyle {\frac {3}{10}}} {\displaystyle jwx_{0}e^{jwt}} {\displaystyle sgd(p,q)=1} {\displaystyle X=\mathbf {Z} +=\{1,2,3,\ldots \}} {\displaystyle \nabla ^{2}V={\frac {1}{R^{2}}}{\frac {d}{dR}}(R^{2}{\frac {dV}{dR}})+{\frac {1}{R^{2}sin(\theta )}}{\frac {d}{d\theta }}(sin(\theta ){\frac {dV}{d\theta }})=0...119.73} {\displaystyle n={\frac {p}{kT}}...5.31} {\displaystyle V=Q{\frac {d}{a}}...111.49} {\displaystyle (x+y+z)^{4}} {\displaystyle E={\frac {1}{4\pi \epsilon _{0}R^{2}}}\int _{0}^{R}\rho dv{\hat {R}}...106.3} {\displaystyle dW_{e}={\frac {1}{2}}\sum dQ_{n}V_{n}...113.8} {\displaystyle {\tilde {\rho }}={\frac {M}{V}}...68.11} {\displaystyle \sigma =\langle a,b,c\rangle } {\displaystyle \nabla ^{2}V={\frac {1}{r}}{\frac {d}{dr}}(r{\frac {dV}{dr}})+{\frac {1}{r^{2}}}({\frac {d^{2}V}{d\phi ^{2}}})+{\frac {d^{2}V}{dz^{2}}}=0...119.39} {\displaystyle \exists k:a=b\cdot k} {\displaystyle a^{n}\cdot b^{n}=(a\cdot b)^{n}} {\displaystyle {\sqrt {x+5}}=4} {\displaystyle \mathbf {u_{2}} ={\mathit {y}}\mathbf {e_{2}} } {\displaystyle I_{1}=I_{2}+I_{3}\,} {\displaystyle I_{in}={\frac {Id}{2}}+Is...1.6} {\displaystyle E={\frac {\rho _{s}}{4\pi \epsilon _{0}}}\int _{S'}{\frac {dr'r'd\phi '}{R^{3}}}(-r'{\hat {r}}+z{\hat {z}})...103.5} {\displaystyle 5^{1}} {\displaystyle V_{n}={\frac {Q}{C_{n}}}...111.15} {\displaystyle P_{1}=D_{1}-\epsilon _{0}E=0...110.3} {\displaystyle \gamma ={\frac {dw}{dS}}...31.1} {\displaystyle n!=\prod _{m}=1^{n}m} {\displaystyle c={\frac {1}{\sqrt {\mu _{0}\epsilon _{0}}}}...21.21} {\displaystyle \ 4x-2x^{2}=x(4-2x)} {\displaystyle {\begin{cases}7x+2y=3\\5x+11y=-17\end{cases}}} {\displaystyle dW_{e}=QdV...92.59} {\displaystyle D=\epsilon E...19.9} {\displaystyle {\frac {2}{5}}+{\frac {1}{10}}} {\displaystyle {\frac {dQ}{dt}}\approx {\frac {1}{6}}nS<v>{\frac {\alpha }{2}}k2(-{\frac {dT}{dx}}l)=-{\frac {nS<v>\alpha kl}{6}}{\frac {dT}{dx}}...9.10} {\displaystyle U=NEk_{p}=n_{m}{\frac {\alpha }{2}}RT...12.5} {\displaystyle I_{tot}=I_{1}+I_{2}+2{\sqrt {I_{1}I_{2}}}cos\delta =2I(1+cos\delta )...55.1} {\displaystyle \ r^{2}} {\displaystyle dQ=pdV...12.12} {\displaystyle V={\frac {Q}{4\pi \epsilon _{0}R}}...75.20} {\displaystyle pT^{2}/2=kl^{3}/6...7} {\displaystyle {\begin{cases}2y=4+2x\\2x+y=8\end{cases}}} {\displaystyle dV=\nabla V\cdot dl...84.3} PNG  IHDR .Y5!PLTEGpLlllqqqnnnwww}}}sss{{{zzzZ>tRNS@f1IDATc` &I"$CA &703`uEOIENDB` {\displaystyle {\frac {5}{2}}} {\displaystyle D_{1n}\cdot \Delta S{\hat {n_{1}}}+D_{2n}\cdot \Delta S{\hat {(-n1)}}=Q...108.6} {\displaystyle \nabla (Af)=(\nabla \cdot A)f+A\cdot \nabla f...87.2} {\displaystyle -6/{-3}=2} {\displaystyle F_{2}-F_{1}=[\rho gz_{2}-\rho gz_{1}]S=\rho g[z_{2}-z_{1}]S...30.2} {\displaystyle a \over b} {\displaystyle \nabla ^{2}V={\frac {1}{R^{2}}}{\frac {d}{dR}}(R^{2}{\frac {dV}{dR}})+{\frac {1}{R^{2}sin(\theta )}}{\frac {d}{d\theta }}(sin(\theta ){\frac {dV}{d\theta }})+{\frac {1}{R^{2}sin(\theta )}}{\frac {d}{d\theta }}({\frac {1}{(sin(\theta )}}{\frac {dV}{d\phi }})=0...119.72} {\displaystyle b=0\,} {\displaystyle \int \nabla \cdot (\nabla XB)dv=\oint (\nabla XB)\cdot dS...90.7} {\displaystyle W_{p}=-\int _{\infty }^{r}Fdr...19.13} {\displaystyle V_{ind}=\oint E\cdot dl=-\int {\frac {dB}{dt}}\cdot dS...92.102} {\displaystyle \mu } {\displaystyle {\hat {n}}={\hat {y}}...115.9} {\displaystyle Io={\frac {2}{Id}}*Is*(Iabc+Ib)=kIsIabc+kIsIb} {\displaystyle {\frac {B_{i}}{\mu _{i}}}sin(\theta _{i})={\frac {B_{r}}{\mu _{r}}}sin(\theta _{r})+{\frac {B_{t}}{\mu _{t}}}sin(\theta _{t})...46.34} {\displaystyle 2={\frac {p^{2}}{q^{2}}}\Rightarrow } {\displaystyle \nabla XA=(3/2p{\sqrt {Ua}}-0){\hat {z}}...86.8} {\displaystyle sin(\alpha )+sin(\beta )=2sin(\alpha +\beta )cos(\alpha -\beta )...46.57} {\displaystyle (-4)^{-2}} {\displaystyle I_{2}={\frac {1}{2\pi }}*2V_{F}^{2}(\pi -2\beta )} {\displaystyle 1{\frac {1}{2}}} {\displaystyle {\frac {63}{100}}} {\displaystyle {\frac {\pi }{12}}} {\displaystyle \int \lambda fdx=\lambda \int fdx} {\displaystyle {\frac {1}{C_{eff}}}=\sum _{n=1}^{n}{\frac {1}{C_{n}}}...111.17} {\displaystyle P={\frac {S}{1.25}}} {\displaystyle 3{\frac {2}{5}}} {\displaystyle p={\frac {hf}{c}}...63.22} {\displaystyle a^{m/n}=(a^{m})^{1/n}={\sqrt[{n}]{a^{m}}}} @#0GPr{:!/kvXY7)6@t_)M[{DFeTd#QSb'h.,<2V^- ?3Mh|ۋ('?5bjE~Gz9YK 8,VIiȵ= 9% 8 g p } O } 0 f  + z7 YW .l =v   + 9 PD _ q H / c u ] 2 r9 aa { ] n e ^  w m' 7; N d x P j  j7Taq (-P_Xۍ&CK,5AJFos]y5eBK[cJz2HXhDm۫ȹ|L+&<DVm|&b  S- NikVW~b}0GzR a+D7`B)_csG#:sRb*KN"k;vIi}2C{TA eK&<FWpڡѼ"i+ DK[-LjV9V=^{P )` {\displaystyle P(v,\theta )=2mv\cdot cos\theta ...4.4} {\displaystyle F=m\cdot a} {\displaystyle V(x,0)=0...119.20} {\displaystyle 1{\vec {u}}={\vec {u}}} {\displaystyle \Phi =hru_{r}\int _{-\alpha }^{\alpha }cos(\alpha -\phi )d\phi ...88.18} {\displaystyle r=r_{0}e^{j(wt-kr\phi )}...60.26} {\displaystyle v_{+}...9.4} {\displaystyle cos(b)cos(a)+sin(b)sin(a)==cos(b-a)...80.15} {\displaystyle {\hat {n}}|ABsin(b-a)|...80.24} {\displaystyle {\frac {b}{B}}<{\frac {c}{C}}\iff {\frac {bC}{B}}<c} {\displaystyle V10'=Q_{1}({\frac {d}{a_{0}}}+{\frac {d}{a_{1}}})+Q_{2}({\frac {d}{a_{0}}}+{\frac {3d}{a_{2}}}-{\frac {2d}{a_{2}}})...111.132} {\displaystyle U=NEk_{p}=n_{m}N_{A}Ek_{p}=n_{m}N_{A}{\frac {\alpha }{2}}kT=n_{m}R{\frac {\alpha }{2}}T=n_{m}C_{V}T...10.3} {\displaystyle B=A/2} {\displaystyle ax^{k}} {\displaystyle a\cdot {\frac {b}{c}}={\frac {a\cdot b}{c}}} {\displaystyle n(n+1)=k^{2}...119.82} {\displaystyle {\frac {a}{\sqrt {c}}}={\frac {a{\sqrt {c}}}{c}}\,\!} {\displaystyle I\propto {\frac {sin^{2}\beta }{\beta ^{2}}}(1+cos\delta )...55.4} {\displaystyle {\frac {1+{\sqrt {5}}}{2}}} {\displaystyle \rho _{L}={\frac {Q}{L}}...102.5} {\displaystyle A=2\cdot \pi \cdot r\cdot h+2\cdot \pi \cdot r^{2}=2\pi r(r+h)} {\displaystyle \exists \varepsilon >0:N_{\varepsilon }(x)\subseteq M} {\displaystyle 1{\frac {3}{5}}+2{\frac {3}{5}}} {\displaystyle \lambda >0:\lambda \mathbf {u} } {\displaystyle d(\mathbf {x} ,\mathbf {y} )=\Vert \mathbf {x} -\mathbf {y} \Vert _{\infty }=\max(|x_{1}-y_{1}|,|x_{2}-y_{2}|,\ldots ,|x_{n}-y_{n}|),} {\displaystyle \nabla XA=({\frac {dAz}{dy}}-{\frac {dAy}{dz}}){\hat {x}}+({\frac {dAx}{dz}}-{\frac {dAz}{dx}}){\hat {y}}+({\frac {dAy}{dx}}-{\frac {dAx}{dy}}){\hat {z}}...86.1} {\displaystyle {\frac {dx}{dt}}={\frac {{\frac {dx^{\prime }}{dt^{\prime }}}+v}{\sqrt {1-{\frac {v^{2}}{c^{2}}}}}}+{\frac {dx^{\prime }+vdt^{\prime }}{1-{\frac {v^{2}}{c^{2}}}}}(-1/2)(-2v{\frac {dv}{dt}}/c^{2})...64.45} {\displaystyle {4 \choose {4,0,0}}x^{4}+{4 \choose {3,1,0}}x^{3}y+{4 \choose {3,0,1}}x^{3}z+{4 \choose {2,2,0}}x^{2}y^{2}+} {\displaystyle E={\frac {1}{4\pi \epsilon _{0}}}\cdot q{\frac {R-R^{\prime }}{|R-R^{\prime }|^{3}}}...96.1} {\displaystyle {\frac {dB_{x}}{dx}}{\hat {x}}{\hat {x}}+{\frac {dB_{y}}{dy}}{\hat {y}}{\hat {y}}+{\frac {dB_{z}}{dz}}{\hat {z}}{\hat {z}}...71.55} {\displaystyle \mathbf {u} ,\mathbf {v} \in \mathbf {V} \Rightarrow \mathbf {u} +\mathbf {v} \in \mathbf {V} } {\displaystyle \rho _{s}=-{\frac {Q}{4\pi R_{i}^{2}}}...109.12} {\displaystyle \mathbf {T4} \;\Rightarrow \;\mathbf {T3} \;\Rightarrow \;\mathbf {T2} \;\Rightarrow \;\mathbf {T1} \;\Rightarrow \;\mathbf {T0} \,.} {\displaystyle mv_{x,y-l}...8.6} {\displaystyle \ x_{1}+x_{2}=-p} {\displaystyle \rho ={\frac {M}{V}}...29.2} {\displaystyle {\frac {dS}{S}}=[\mu ^{2}-1]{\frac {dv}{v}}...45.6} {\displaystyle n_{y-l}-n_{y+l}=0...8.4} {\displaystyle p=p_{0}-\rho gz...27.10} {\displaystyle a\cdot b=b\cdot a} {\displaystyle q} {\displaystyle E_{y}{\frac {w}{v}}\cos w(t-{\frac {x}{v}})=B_{z}w\cos w(t-{\frac {x}{v}})...21.12} {\displaystyle \ {y'=xb+ya}} {\displaystyle W_{e}={\frac {1}{2}}\int \epsilon ({\frac {V}{d}})^{2}dv...112.18} {\displaystyle (e^{j{\frac {1}{2}}((w_{1}t-k_{1}x)-(w_{2}t-k_{2}x))}+e^{-j{\frac {1}{2}}((w_{1}t-k_{1}x)-(w_{2}t-k_{2}x))})...22.25} {\displaystyle dE\cdot dt=h...64.82} {\displaystyle \Delta E*\Delta t=h...63.1} {\displaystyle \scriptstyle \complement _{B}A} {\displaystyle {\frac {1}{\Theta }}{\frac {1}{sin(\theta )}}{\frac {d}{d\theta }}(sin(\theta )\Theta ')=-k^{2}...119.79} {\displaystyle X=\prod \limits _{i\in I}X_{i}\,,} {\displaystyle \wedge B} {\displaystyle Area=(bh)/2={bc\sin \alpha \over 2}} {\displaystyle E_{k}} {\displaystyle V(R,\theta )=-E_{0}z=-E_{0}Rcos(\theta )...119.88} {\displaystyle Area={\frac {v}{360}}\pi r^{2}={\frac {br}{2}}} {\displaystyle {\frac {dp_{x}}{dt}}={\frac {1}{6}}Svnm(-2l{\frac {dv_{x}}{dy}})={\frac {1}{6}}Sv\rho (-2l{\frac {dv_{x}}{dy}})...8.12} {\displaystyle D_{1n}=D_{2n}...46.44} {\displaystyle W_{k}=\int _{0}^{v}pdv...20.6} {\displaystyle p_{0}+\rho gh+0=p_{0}+0+{\frac {1}{2}}\rho v^{2}...37.5} {\displaystyle {\begin{cases}y=5+x\\2x-y=3\end{cases}}} {\displaystyle {\frac {P_{3}V_{3}}{T_{2}}}={\frac {P_{1}V_{1}}{To}}...3.9} {\displaystyle 5000{\text{ J}}=500{\text{ N}}\cdot {\text{ ? m}}} {\displaystyle y=2x-3} {\displaystyle N_{ct}={\sqrt {2}}\pi nd^{2}v...6.11} {\displaystyle {\frac {d\rho _{s}}{dx}}=\rho ...85.9} {\displaystyle R_{A}={\frac {(BL)^{2}}{(R_{E}+R_{g})S_{D}^{2}}}+R_{AB}+R_{AS}+R_{AR}...1} {\displaystyle p2={\frac {1}{2}}\rho ({\frac {x_{L}S_{D}}{V2}}v1)^{2}...7} {\displaystyle \sin ^{2}\alpha +\cos ^{2}\alpha =1\,\!} {\displaystyle x_{1}\cdot x_{2}=q\,\!} {\displaystyle E=pc=\hbar kc=\hbar 2\pi {\frac {c}{\lambda }}=\hbar w=hf...67.8} {\displaystyle \ 1.25} {\displaystyle F=qE...93.3} {\displaystyle {\mathcal {F}}''\setminus \{\complement M\}.} {\displaystyle a^{2}=(-3)^{2}=(-3)\cdot (-3)=9} {\displaystyle Q=\rho {\frac {4\pi }{3}}R^{3}...112.32} {\displaystyle V=Cy...115.4} {\displaystyle \theta _{t}...47.16} {\displaystyle pS-(p+dp)S=F=-dpS...43.2} {\displaystyle a^{2}+b^{2}=c^{2}} {\displaystyle E_{2t}\cdot \Delta w+E_{1t}\cdot \Delta (-w)=0...108.2} {\displaystyle eV(b)\approx -19-19+10+15=-13J=+6eV...92.73} {\displaystyle w/w_{0}=0,74...16} {\displaystyle \mathbb {Z} =\{0,-1,1,-2,2,-3,3,\ldots \}} {\displaystyle I=2I_{1}(1+cos\delta )...48.22} {\displaystyle {\hat {x}}*{\hat {y}}=1...80.5} {\displaystyle a+b+c=180^{\circ }} {\displaystyle y=e^{x}\Leftrightarrow x=\ln \ y\,\!} {\displaystyle pdV+Vdp=n_{m}RdT...11.8} {\displaystyle E_{pot}={\frac {[-q]q}{4\pi \epsilon _{0}r}}=-{\frac {q^{2}}{4\pi \epsilon _{0}r}}...66.4} {\displaystyle {\frac {10\cdot q}{2^{2}}}=5.625} {\displaystyle \eta ={\frac {Q_{1}-Q_{2}}{Q_{1}}}={\frac {Q_{tillford}-Q_{bortford}}{Q_{tillford}}}...13.13} {\displaystyle {\overline {BA}}} {\displaystyle \ |z'|=1,0} {\displaystyle \ x-5} {\displaystyle H_{1}^{2}...75.1} {\displaystyle c={\sqrt {\rho RT}}} {\displaystyle {\frac {W_{out}}{W_{in}}}={\frac {\epsilon _{2}sin(\theta _{t})^{2}}{\epsilon _{1}sin(\theta _{i})^{2}}}{\frac {E_{t}^{2}}{E_{i}^{2}+E_{r}^{2}}}...46.69} {\displaystyle {\begin{cases}3x-y=11\\x+y=17\end{cases}}} {\displaystyle F=-\eta 2\pi rL{\frac {dv}{dr}}=\Delta pS_{\perp }...39.3} {\displaystyle 301\cdot 10^{-4}} {\displaystyle a^{-n}={\frac {1}{a^{n}}}\,\!} {\displaystyle I=I_{1}+I_{2}+2{\sqrt {I_{1}I_{2}}}cos\delta ...48.13} {\displaystyle \log _{a}{\sqrt[{n}]{a}}={\frac {1}{n}}\log a\,\!} {\displaystyle {\frac {1}{\sqrt[{4}]{16}}}} {\displaystyle \Delta E_{k}=({\frac {1}{2}}\rho v_{2}^{2}-{\frac {1}{2}}\rho v_{1}^{2})Svdt...35.6} {\displaystyle \lim _{h\to 0}\ {\frac {(h(8+h))}{h}}} {\displaystyle E={\frac {\rho _{L}}{2\pi \epsilon _{0}r}}{\hat {r}}...117.3} {\displaystyle dn_{s}=n(v)dv{\frac {1}{2}}sin\theta d\theta dV...6.3} {\displaystyle \int \nabla XF\cdot dS=\int \nabla XF_{s}\cdot dS=\int G\cdot dS=\oint F\cdot dl...91.10} {\displaystyle 2x-5=4x-2} {\displaystyle Cd=B} {\displaystyle f={\frac {\sqrt {\frac {F}{\mu }}}{2L}}...25.14} {\displaystyle a={\frac {1}{zC_{2}}}...14} {\displaystyle u=-L{\frac {di}{dt}}...14.14} {\displaystyle U=U_{1}+U_{2}+U_{3}+...+U_{n}} {\displaystyle \int (a_{n}x^{n}+\ldots +a_{0})dx} {\displaystyle {\mathit {k}}(\mathbf {u} +\mathbf {v} )={\mathit {k}}\mathbf {u} +{\mathit {k}}\mathbf {v} } {\displaystyle {\sqrt {x+1}}=4} {\displaystyle d(a_{i},y)\leq d(x_{i},x)+d(x,y)<d(x_{i},x)+f(x)\leq d(x_{i},x)+(a_{i}-d(x_{i},x))=a_{i}\,,} {\displaystyle d\,:\,X\times X\longrightarrow \mathbf {R} ,} {\displaystyle {\text{Ett varv}}=360^{\circ }\ {\text{(Grader)}}\ =2\pi \ {\text{(Radianer)}}} {\displaystyle \beta ={\frac {k}{2}}\Delta x={\frac {k}{2}}bsin\theta ={\frac {\pi bsin\theta }{\lambda }}...55.5} {\displaystyle \sum _{n=1}^{N}q_{n}=0...58.17} {\displaystyle \prod _{k=0}^{3}k=0\cdot 1\cdot 2\cdot 3=0} {\displaystyle V=Cy={\frac {V_{0}}{d}}y...115.6} {\displaystyle f_{0}\approx fs{\sqrt {{\frac {V_{AS}}{V_{B}}}+1}}...31} {\displaystyle {\frac {m}{s^{3}}}} PNG  IHDR(-SPLTEGpLݯݯݯݮ߯ݯ`cɤݯ&>W4QUU'?X3QݯU]$?w/IDATxcc wng۶mNζmޟms" -TaE]}Iuyd^qaUY~HVeMAAQʅlZg"]- vV%9_Yh#`01/{Ĝ8*ȶ9]  pQxy XEIӉ~G㣀7ʍh}mk2CIENDB` {\displaystyle {\frac {a}{b}}/c={\frac {\frac {a}{b}}{c}}={\frac {a}{b\cdot c}}} {\displaystyle {\frac {3}{4}}=0,75} {\displaystyle a\cdot {\frac {b}{c}}={\frac {a}{1}}\cdot {\frac {b}{c}}={\frac {ab}{c}}} {\displaystyle w={\frac {1}{2}}(w_{1}+w_{2})...22.28} {\displaystyle Be^{8}} {\displaystyle {\begin{cases}x=2\\y=4\end{cases}}} {\displaystyle ({\sqrt[{n}]{x}}\,)^{m}=x^{m/n}} {\displaystyle \oint pdS=F...1} {\displaystyle \sum _{n=a}^{b}f(n)} {\displaystyle s(x,t)=-2Acos(wt)sin(kx)...25.7} {\displaystyle \prod \limits _{i=1}^{2}[0,1]} {\displaystyle {\sqrt {-16}}=4i} {\displaystyle {\frac {4}{5}}{\Big /}{\frac {2}{4}}={\frac {4\cdot 4}{5\cdot 2}}={\frac {16}{10}}={\frac {8}{5}}=1{\frac {3}{5}}} {\displaystyle \kappa =-{\frac {1}{V}}({\frac {dV}{dp}})_{T}...28.1} {\displaystyle \cos(180^{\circ }-\alpha )=-\cos \alpha \,\!} {\displaystyle \ 3} {\displaystyle 1-sin^{2}\beta =cos^{2}\beta ...50.24} {\displaystyle D={\frac {Q}{4\pi R^{2}}}...93.10} {\displaystyle h={5\,\mathrm {c} m}} {\displaystyle c_{V}={\frac {n_{m}}{m}}{\frac {\alpha }{2}}R={\frac {N}{N_{A}m}}{\frac {\alpha }{2}}R={\frac {N}{m}}{\frac {\alpha }{2}}k={\frac {1}{m_{p}}}{\frac {\alpha }{2}}k...9.23} {\displaystyle u={\frac {s^{2}C_{1}L(1+sC_{2}z)}{s^{3}C_{2}C_{1}Lz+s^{2}L(C_{1}+C_{2})+szC_{2}+1}}...8} {\displaystyle L=n*{\frac {\lambda }{2}}...18.23} {\displaystyle v^{2}-v_{0}^{2}=2as} {\displaystyle \nabla ^{2}V={\frac {d^{2}V}{dy^{2}}}=0...115.1} {\displaystyle g:Y\longrightarrow \prod _{I}X_{i}\,,} {\displaystyle \Delta U_{r_{pp}}={\frac {I}{C}}\cdot \Delta t} {\displaystyle a={\hat {a}}\sin(\omega t+\alpha )=A{\sqrt {2}}\sin(\omega t+\alpha )\,} {\displaystyle \Delta tf...63.36} {\displaystyle s_{1}(x,t)=Acos(w_{1}t-k_{1}x)...22.8} {\displaystyle 0^{n}=0} {\displaystyle C10=k*ln{\frac {6d}{a}}...111.79} {\displaystyle V*2\pi \epsilon _{0}=V'...111.50} {\displaystyle a\sim b\iff d(a,b)=0\,.} {\displaystyle |} {\displaystyle V=B\cdot h} {\displaystyle V=pQ...111.60} {\displaystyle Eb\approx -30+8,7A...[MeV]...61.14} {\displaystyle -{{-16} \over {-4}}} {\displaystyle x(f)=A({\frac {1}{4f^{2}}})} {\displaystyle \nabla XF=(2x-2y){\hat {z}}...89.6} {\displaystyle {\mathit {1}}} {\displaystyle Ub=I_{in}Rb...1.7} {\displaystyle h=dEdT...64.91} {\displaystyle p2\pi r/n=h...60.9} {\displaystyle {\begin{aligned}x+2\ &{=}\ 6\\-\ 2\ &\ \quad -2\\x\ &{=}\ 4\end{aligned}}} {\displaystyle h'(x)=f(x)\cdot g'(x)+g(x)\cdot f'(x)\,\!} {\displaystyle P_{2}=D_{2}-\epsilon _{0}E_{2}...110.7} {\displaystyle A_{1}^{2}cos^{2}(\delta _{1})+2A_{1}A_{2}cos(\delta _{1})cos(\delta _{2})+A_{2}cos^{2}(\delta _{2})+A_{1}^{2}sin^{2}(\delta _{1})+2A_{1}A_{2}sin(\delta _{1})sin(\delta _{2})+A_{2}^{2}sin^{2}(\delta _{2})...48.8} {\displaystyle \cos(v)} {\displaystyle \ \emptyset \in {\mathcal {S}}} {\displaystyle \mathbf {N} =\{0,1,2,3,4,\ldots \}=} {\displaystyle V=V(E)=\{{\mathfrak {p}}\in X:E\subseteq {\mathfrak {p}}\}.} {\displaystyle U_{RMS}={\sqrt {{\frac {1}{2\pi }}\int _{0}^{\alpha }u(t)^{2}d\alpha }}...1.2} {\displaystyle V1={\frac {Q_{1}}{4\pi \epsilon _{0}b_{1}}}...105.1} {\displaystyle {\mathcal {C}}=\{C\in {\mathcal {S}};A\subseteq C\}} {\displaystyle Ek={\frac {3}{2}}kT={\frac {mv^{2}}{2}}...6.17} {\displaystyle \tan(2\alpha )={\frac {2\tan \alpha }{1-\tan ^{2}\alpha }}\,\!} {\displaystyle cos(b-a)={\frac {B_{x}A_{x}}{|AB|}}+{\frac {B_{y}A_{y}}{|AB|}}...80.17} {\displaystyle 12x^{954}} {\displaystyle {\sqrt {x^{2}+5}}=3} {\displaystyle -2} {\displaystyle 2x-1=(0{,}2x)^{1{,}7}} {\displaystyle {\frac {\sqrt {b-x^{2}}}{2}}+{\frac {b}{2}}arcsin({x{\sqrt {\frac {1}{b}}}})...95.5} {\displaystyle \ x-5+5=10+5} {\displaystyle f(x,y)+f(x,z)\geq f(y,z).} {\displaystyle \ x1=9} {\displaystyle {\frac {-8}{2}}} {\displaystyle 1{\text{ppm}}={\frac {1}{1000000}}} {\displaystyle {\frac {P}{R^{2}}}\cdot {\hat {R}}=\nabla '\cdot ({\frac {P}{R}})-{\frac {1}{R}}(\nabla '\cdot P)...107.35} {\displaystyle {\frac {\theta _{i}}{\theta _{t}}}={\frac {n_{t}}{n_{i}}}...47.7} {\displaystyle \lambda ={\frac {v}{f}}...16.6} {\displaystyle Vb=kT...58.23} {\displaystyle {\frac {t}{1}}+{\frac {t}{2}}+{\frac {t}{3}}+{\frac {t}{4}}+{\frac {t}{5}}+{\frac {t}{6}}} {\displaystyle y=xq(x)\,} {\displaystyle \ {x=1,2}} {\displaystyle \mathbb {Q} _{0}=-(Q_{1}+Q_{2}+Q_{3})...111.90} {\displaystyle C={\frac {L_{e}}{R_{e}^{2}}}} {\displaystyle 36^{\circ }} {\displaystyle a_{n}=a_{1}+(n-1)d\,\!} {\displaystyle pc=hf...63.23} {\displaystyle {\displaystyle x\cdot x=x^{2}=100}} {\displaystyle A={\frac {\hat {a}}{\sqrt {2}}}} {\displaystyle {\sqrt {5}}+1} {\displaystyle S(n)\in \mathbb {N} \forall n\in \mathbb {N} } {\displaystyle Im[(cos(b)+jsin(b))*(cos(a)-jsin(a))]...80.20} {\displaystyle P2V2=P1V1(1-({\frac {\Delta T}{273}})^{2})...2.12} {\displaystyle p+e+625keV=pe=H_{1}^{F}...75.29} {\displaystyle \ a\cdot b=ab} {\displaystyle D_{1n}\cdot \Delta S{\hat {n_{1}}}+D_{2n}\cdot \Delta S{\hat {n_{2}}}=Q...108.5} {\displaystyle v=a\cdot t} {\displaystyle {\hat {r}}(1-0)-{\hat {\phi }}(0-0)+{\hat {z}}(0-0)...71.44} {\displaystyle \ 4x+16-10x=10} {\displaystyle \ |c|=1,0} {\displaystyle S=1+p+p^{2}+\ldots +p^{k}} {\displaystyle {\frac {1}{x}}\quad x\neq 0\,\!} {\displaystyle d_{i}=x_{i}\oplus y_{i}\oplus d_{i}} {\displaystyle A_{v}={\frac {R2}{R1}}(U1-U2)} {\displaystyle V_{f}=ln{\frac {I_{d}}{I_{s}}}*{\frac {k(273+C)}{q}}...1.5} {\displaystyle m\geq n\Rightarrow a_{m}\geq a_{n}} {\displaystyle p\lambda =h...63.5} {\displaystyle {\frac {dP_{L}}{dB}}=A/R_{L}-2B/R_{L}=0} {\displaystyle V\propto {\frac {R+d/2-(R-d/2)}{R^{2}-(d/2)^{2}}}...97.7} {\displaystyle n\alpha ={\frac {\pi }{2}}...119.62} {\displaystyle a_{n}=a_{1}k^{n-1}\,\!} {\displaystyle v*\Delta x=h/m...63.31} {\displaystyle {\frac {1}{1.25}}=0.8} {\displaystyle a\sim c\land b\sim c} {\displaystyle {\vec {u}}+{\vec {0}}={\vec {u}}} {\displaystyle E_{\perp }=E_{i}cos(\theta _{i})...46.11} {\displaystyle F=qE...92.12} {\displaystyle pr/n=\hbar ...60.10} {\displaystyle m{\frac {dv}{dt}}=-dpS...43.3} {\displaystyle 1.675\cdot 10^{-27}} {\displaystyle x\cdot x=x^{2}=100} {\displaystyle {\frac {1}{1-x}}=1+x+x^{2}+x^{3}+\cdots +x^{n}+O(x^{n+1})} {\displaystyle a_{i}\leq 0,\ i=1,2,3\ldots } {\displaystyle x=x_{0}e^{jwt}...92.76} {\displaystyle \Leftrightarrow 3x+\pi x-4x=7+1} {\displaystyle P2V2=P1V1(1-({\frac {\Delta t}{273}})^{2})...5.10} {\displaystyle {\frac {1}{1}}} {\displaystyle V=-\int _{ro}^{r}E\cdot dr...117.2} {\displaystyle {\sqrt[{3}]{57}}} {\displaystyle sin(\alpha )cos(\beta )={\frac {1}{2}}[sin(\alpha -\beta )+sin(\alpha +\beta )]...46.31} {\displaystyle E{\frac {\delta ^{2}s}{\delta x^{2}}}=\rho {\frac {d^{2}s}{dt^{2}}}...17.12} {\displaystyle mvr/n={\sqrt {\frac {me^{2}r}{4\pi \epsilon _{0}}}}/n=\hbar ...60.12} {\displaystyle {\begin{matrix}a_{1}x&+&b_{1}y&=&c_{1}\\a_{2}x&+&b_{2}y&=&c_{2}\end{matrix}}} {\displaystyle dQ=dU+pdV...12.6} {\displaystyle w_{0}={\frac {2\pi }{T_{0}}}...28} {\displaystyle {\begin{aligned}2x\ &{=}\ 10\\/\ 2\ &\quad \ /\ 2\\x\ &{=}\ 5\end{aligned}}} {\displaystyle k\Delta x...50.15} {\displaystyle ({\frac {E_{r}}{E_{i}}})_{\parallel }={\frac {tan({\frac {\theta _{t}-\theta _{i}}{2}})}{tan({\frac {\theta _{t}+\theta _{i}}{2}})}}...46.62} {\displaystyle E={\frac {\rho _{l}}{2\pi \epsilon _{0}r}}{\hat {r}}...111.81} {\displaystyle pc=mvc...67.10} {\displaystyle W_{e}=\int _{0}^{b}dW_{e}...112.28} {\displaystyle A'=A/2} {\displaystyle 90^{\circ }<v<180^{\circ }} {\displaystyle \ 3(x-3)} {\displaystyle f(x)=f(0)+{\frac {f'(0)}{1!}}x+{\frac {f''(0)}{2!}}x^{2}+{\frac {f'''(0)}{3!}}x^{3}+...=\sum _{n=0}^{\infty }{\frac {f^{n}(0)}{n!}}x^{n}\,\!} {\displaystyle f={\frac {v}{\lambda }}...18.39} {\displaystyle x_{i+1}} {\displaystyle \displaystyle \angle BAC=101^{\circ }} {\displaystyle Ivu={\frac {R1}{R1+Ri}}Iout} {\displaystyle \int \nabla X(\nabla V)\cdot dS=\oint \nabla V\cdot dl...90.3} {\displaystyle 1=1{,}000000\,\ldots } {\displaystyle R_{1}//4+R_{2}=4...4} {\displaystyle (a,b)} {\displaystyle {\begin{cases}x=z-y\\y=2x+z\\x-y=0\end{cases}}} {\displaystyle x<2^{n'}} {\displaystyle dl=bd\phi a_{\phi }...70.12} {\displaystyle \ y=8-5\cdot 1=3} {\displaystyle n_{x-l}-n_{x+l}=-2l{\frac {dn}{dx}}...7.6} {\displaystyle {\frac {R_{i}}{R}}={\frac {a}{d}}={\frac {d_{i}}{a}}...118.1} {\displaystyle {\frac {3}{6}}} {\displaystyle A=2\cdot \pi \cdot r\cdot h} {\displaystyle \lambda ={\frac {v}{f}}=2\pi A=={\frac {2L}{n}}...18.36} {\displaystyle x^{2}-c^{2}t^{2}=x^{\prime ^{2}}-c^{2}t^{\prime ^{2}}...64.8} {\displaystyle \arctan x=x-{\frac {x^{3}}{3}}+{\frac {x^{5}}{5}}-\cdots +(-1)^{n-1}{\frac {x^{2n-1}}{2n-1}}+O(x^{2n+1})} {\displaystyle x=0,89-0,48=0,40...68.21} {\displaystyle (E_{it}+E_{rt})\Delta w-E_{tt}\Delta w=0...46.66} {\displaystyle \nabla XA=a_{x}({\frac {dA_{z}}{dy}}-{\frac {dA_{y}}{dz}})+a_{y}({\frac {dA_{x}}{dz}}-{\frac {dA_{z}}{dx}})+a_{z}({\frac {dA_{y}}{dx}}-{\frac {dA_{x}}{dy}})...21.9} {\displaystyle d={\frac {D}{2}}+{\sqrt {({\frac {D}{2}})^{2}-a^{2}}}...117.16} {\displaystyle 3\cdot 7} {\displaystyle \phi _{D}-\phi _{A}=\pi +{\frac {2\pi }{\lambda }}AD...50.9} {\displaystyle {\begin{cases}2x-y=6\\x+y=3\end{cases}}} {\displaystyle s(x,t)=2jAe^{jwt}{\frac {e^{-jkx}-e^{jkx}}{2j}}...25.5} {\displaystyle E_{k}=hf-w...63.28} {\displaystyle Q=[4*1836-7295-2]*m_{e}c^{2}\approx [4*1836-4*1823-2]*m_{e}c^{2}=50m_{e}c^{2}=50*0,51MeV\approx 25MeV...65.36} {\displaystyle \ 4x-2x^{2}} {\displaystyle P(v,\theta )\cdot dN(v,\theta )=dP(v,\theta )=2mv\cdot cos\theta \cdot S\cdot vdt\cdot cos\theta \cdot n(v,\theta )\cdot dv\cdot d\theta ...4.5} {\displaystyle {\frac {8}{100}}} {\displaystyle l={\frac {1}{{\sqrt {2}}\pi nd^{2}}}...6.22} {\displaystyle {\frac {3\cdot 2}{4\cdot 2}}-{\frac {7}{8}}} {\displaystyle {\frac {r}{R}}{\frac {d}{dr}}(rR')=k^{2}...119.50} {\displaystyle 1kg} {\displaystyle F={\frac {Gm_{1}m_{2}}{r^{2}}}} {\displaystyle q^{2}={\frac {p^{2}-1}{c^{2}}}...64.14} {\displaystyle C_{V}={\frac {1}{n_{m}}}({\frac {dQ}{dT}})_{V}...10.5} {\displaystyle V={\frac {\rho _{L}}{2\pi \epsilon _{0}}}ln(r)...101.13} {\displaystyle p={\begin{bmatrix}{\frac {d^{2}}{a^{2}}}&{\frac {d}{{\sqrt {3}}a}}&{\frac {d}{{\sqrt {3}}a}}\\{\frac {d}{{\sqrt {3}}a}}&{\frac {d^{2}}{a^{2}}}&{\frac {d}{{\sqrt {3}}a}}\\{\frac {d}{{\sqrt {3}}a}}&{\frac {d}{{\sqrt {3}}a}}&{\frac {d^{2}}{a^{2}}}\\\end{bmatrix}}...111.91} {\displaystyle p+n=D_{k}...65.48} {\displaystyle m2=\rho V_{2}...4} {\displaystyle {\tilde {\rho }}={\frac {M}{V}}=238kg/m^{3}...68.27} {\displaystyle E_{t}=E_{i}+E_{r}...46.10'} {\displaystyle \cos x\,\!} {\displaystyle \nabla ^{2}V=-{\frac {\rho }{\epsilon }}...114.1} {\displaystyle Arean=T={bc\sin \alpha \over 2}} {\displaystyle {\frac {\delta ^{2}s}{\delta x^{2}}}={\frac {d^{2}f}{du^{2}}}...15.6} {\displaystyle kn\Delta x...50.16} {\displaystyle Rcb={\frac {2Vbe}{1A/750}}=1k} {\displaystyle \ x=1} {\displaystyle {\begin{cases}{\frac {x^{1-n}}{1-n}},&n\neq 1\\\ln |x|,&n=1\end{cases}}} {\displaystyle {\begin{aligned}x/10\ &{=}\ 1\\\cdot \ 10\ &\ \quad \cdot 10\\x\ &{=}\ 10\end{aligned}}} {\displaystyle D=d+d_{i}...117.10} {\displaystyle {\begin{cases}z+y=3\\x=y+1\\x+y=5\end{cases}}} {\displaystyle ax^{a-1}\,\!} {\displaystyle w=w_{1}+w_{2}...22.35} {\displaystyle 1+x+y+{\frac {1}{2}}(x^{2}+2xy+y^{2})...22.42} {\displaystyle m(Eb)=partikelmassan...61.12} {\displaystyle a\cdot ds[sin[(wt-kx)-k\cdot s\cdot sin\theta ]+sin[(wt-kx)+k\cdot s\cdot sin\theta ]]=...53.5} {\displaystyle E={\frac {Q}{4\pi \epsilon _{0}R^{2}}}...62.12} {\displaystyle {\frac {9}{4}}} {\displaystyle v^{2}\ ={\frac {hc^{2}}{hf\Delta t}}={\frac {c^{2}}{\Delta tf}}...63.35} {\displaystyle dV=\pi d^{2}vdt...6.9} {\displaystyle \Delta x} {\displaystyle \omega } {\displaystyle P=F_{s}\cdot v\ ={\frac {\Delta A}{\Delta t}}} {\displaystyle cd\times {Steradian}} 8s&\1P~[ajb9THj(k_ (;_ G>Z:AV} !sq!/9=\%r-l9D/Wys-#.2EWSqaqp(UZ_y>G 36'gFi!HX# / : \G L a ko | 4 ; 1  4 B V } Ў ; x G  p / V c 3 p w ! ) Z3 K |z  :  7 O n v  #d9pKo(ɓ0˰*P#`/V6|< %[&7`y8t0- J Q{EƻH3;Uxޜ͵+ .6Ffj4=pdU-S!W<['3"=H.Qor0/? z+VJ_pv^ D<Nht]."6M8ް#& T y6Iae~ qF@b\dvw(.=[u.QqEEJ`dm|NM9 %<KPmr\ ߻9iN_y B5Bka3  {\displaystyle W_{e}={\frac {3}{5}}V(b)...[eV]...92.44} {\displaystyle \varphi (m)} {\displaystyle Io={\frac {I_{abc}}{Id}}*2Is...1.16} {\displaystyle \ X\in {\mathcal {S}}} {\displaystyle \ |z|} {\displaystyle V\subset E} {\displaystyle Ir_{\perp }={\frac {I_{0}}{2}}{\frac {sin^{2}(\theta _{i}-\theta _{t})}{sin^{2}(\theta _{i}+\theta _{t})}}...47.1} {\displaystyle \ -6x+16=10} {\displaystyle h_{1}=h_{2}=h_{3}=1...81.3} {\displaystyle \cup {\mathcal {G}}_{i}=F_{i}\,.} {\displaystyle \forall \varepsilon >0\exists M:x\geq M\Rightarrow |f(x)-c|<\varepsilon } {\displaystyle 3\cdot (-2,5)=?} {\displaystyle \ x_{1}\cdot x_{2}=q} {\displaystyle \cos(\alpha )=\sin(\alpha +{\frac {\pi }{2}})\,\!} {\displaystyle dS_{\phi }=dRRd\theta ...81.8c} {\displaystyle E={\frac {\rho _{L}}{2\pi \epsilon _{0}r}}{\hat {r}}...101.11} {\displaystyle n={\frac {p}{kT}}...6.16} {\displaystyle -(1+\cot ^{2}x)=-{\frac {1}{\sin ^{2}x}}\,\!} {\displaystyle p(x)\forall x\in A} {\displaystyle {\sqrt {a^{2}-x^{2}}}\,\!} {\displaystyle F=qE={\frac {q^{2}}{\epsilon _{0}S}}...92.22} {\displaystyle ({\vec {u_{1}}}+{\vec {u_{2}}})\cdot {\vec {v}}={\vec {u_{1}}}\cdot {\vec {v}}+{\vec {u_{2}}}\cdot {\vec {v}}} {\displaystyle {\frac {x-5}{2}}={\frac {2y}{2}}} {\displaystyle E={\frac {1}{4\pi \epsilon _{0}}}{\frac {p\cdot {\hat {R}}}{R^{3}}}...107.3} {\displaystyle E={\frac {Q}{4\pi \epsilon _{0}R^{2}}}{\hat {R}}...106.1} {\displaystyle {\frac {1}{4}}\left({\sqrt {6}}+{\sqrt {2}}\right)} {\displaystyle v={\frac {\Delta p}{4\eta L}}(R^{2}-r^{2})...39.9} {\displaystyle L_{B}=B\notin \{H_{B,1},\ldots ,H_{B,n_{B}}\},} {\displaystyle v_{\nabla B}=-/+{\frac {v_{\perp }r_{L}}{2}}{\frac {\nabla BXB}{B^{2}}}...71.33} {\displaystyle \mathbb {N} +\mathbb {Z} +\mathbb {Q} } {\displaystyle x(t)=Xe^{jw_{1}t}...22.32} {\displaystyle E_{y}=Asin(wt-kx)...24.2} {\displaystyle F={\frac {dp}{dt}}=m{\frac {dv}{dt}}...20.10} {\displaystyle \oint E\cdot dS={\frac {Q}{\epsilon _{0}}}...86.4} {\displaystyle s(x,t)=f(t-{\frac {x}{v}})...16.1} {\displaystyle p^{-1}={\frac {1}{Det(p)}}*{\begin{bmatrix}A11&A21\\A12&A22\\\end{bmatrix}}...111.65} {\displaystyle 0=dET+EdT...64.92} {\displaystyle {4 \choose {1,1,2}}xyz^{2}+{4 \choose {1,0,3}}xz^{3}+{4 \choose {0,4,0}}y^{4}+{4 \choose {0,3,1}}y^{3}z+} {\displaystyle a_{mom}={\frac {dv}{dt}}} {\displaystyle (1+x)^{\alpha }\,=1+\alpha x+{\frac {\alpha (\alpha -1)}{2!}}x^{2}+\cdots +{\frac {\alpha (\alpha -1)\cdots (\alpha -n+1)}{n!}}x^{n}+O(x^{n+1})} {\displaystyle 2x^{2}+6x=0} {\displaystyle \exists \xi \in ]a,b[:{\frac {f(b)-f(a)}{b-a}}=f^{\prime }(\xi )} {\displaystyle r=\alpha \pm i\beta } {\displaystyle {\sqrt {5-x^{2}}}=2} {\displaystyle n-p-e=780keV...75.14} {\displaystyle \nabla \cdot F_{i}=g...91.2} {\displaystyle 4!=1\cdot 2\cdot 3\cdot 4=24} {\displaystyle \sin(180^{\circ }-\alpha )=\sin \alpha \,\!} {\displaystyle V} {\displaystyle {\dot {x}}(t)} {\displaystyle gm={\frac {I_{abc}}{Id}}...1.15} {\displaystyle V={\frac {Q}{4\pi \epsilon _{0}R}}...112.24} {\displaystyle e^{x}=1+x+{\frac {x^{2}}{2!}}+{\frac {x^{3}}{3!}}+\cdots +{\frac {x^{n}}{n!}}+O(x^{n+1})} {\displaystyle f'(x)=3*2x^{2}-2x^{1}+5} {\displaystyle {\begin{cases}x=1\\y=0\end{cases}}} {\displaystyle E_{y}=Asin(wt-kx)...24.4} {\displaystyle V_{y}=-fe^{-{\frac {r}{r_{0}}}}{\frac {1}{r}}...[eV]...62.9} {\displaystyle E_{k}={\frac {1}{2}}mv^{2}} {\displaystyle c_{V}={\frac {1}{m}}({\frac {dQ}{dT}})_{V}...9.16} {\displaystyle x^{2}-c^{2}t^{2}=p^{2}(x-vt)^{2}-c^{2}(qx+rt)^{2}...64.9} {\displaystyle {\frac {1}{1}}=1} {\displaystyle f(x)=\sum _{i=0}^{n}a_{i}x^{i}=a_{0}+a_{1}x+a_{2}x^{2}+\ldots +a_{n}x^{n}} {\displaystyle E={\frac {Q}{2\pi \epsilon _{0}RL}}\propto {\frac {Q}{R}}...92.1} {\displaystyle s^{2}=r^{2}+h^{2}} {\displaystyle \nabla \cdot E={\frac {\rho }{\epsilon }}...114.2} {\displaystyle {\frac {(N-1)\lambda }{N}}...57.5} {\displaystyle x=t+3,\quad y=t^{2}-2,\quad -\infty <t<\infty } {\displaystyle p_{1}-p_{2}={\frac {1}{2}}\rho v_{1}^{2}[({\frac {S_{1}}{S_{2}}})^{2}-1]...36.7} {\displaystyle \phi _{D}-\phi _{A}...50.5} {\displaystyle mc_{V}dT=dQ=dU=n_{m}{\frac {\alpha }{2}}RdT...9.21} {\displaystyle \beta =w_{2}t-k_{2}x...22.13} {\displaystyle {\sqrt {2}}=1{,}414213\,\ldots } {\displaystyle {\frac {V_{2}^{\gamma -1}}{V_{1}^{\gamma -1}}}={\frac {V_{3}^{\gamma -1}}{V_{4}^{\gamma -1}}}...13.21} {\displaystyle s_{1}+s_{2}=Ae^{j{\frac {1}{2}}((w_{1}+w_{2})t-(k_{1}+k_{2})x)}(e^{j{\frac {1}{2}}((w_{1}-w_{2})t-(k_{1}-k_{2})x)}+e^{-j{\frac {1}{2}}((w_{1}-w_{2})t-(k_{1}-k_{2})x)})...22.27} {\displaystyle \scriptstyle {\mathcal {G}}} {\displaystyle \phi \,} {\displaystyle \log _{a}x\quad (a,x>0,\ a\neq 1)} {\displaystyle v_{gc}={\frac {1}{q}}{\frac {FXB}{B^{2}}}={\frac {1}{q}}{\frac {FX{\hat {B}}}{|B|}}={\frac {1}{q}}{\frac {F_{y}}{|B|}}{\hat {y}}=-/+{\frac {v_{\perp }r_{L}}{2|B|}}{\frac {dB}{dy}}{\hat {y}}...71.41} {\displaystyle s(x,t)=+2Ae^{j(wt+\pi /2)}sin(kx)...25.6} {\displaystyle {\frac {1}{2}}\cdot {\frac {1}{4}}={\frac {1}{8}}} {\displaystyle a\cdot (-b)=a(-b)=-ab\,\!} {\displaystyle Ekp={\frac {1}{2}}m<v>^{2}...9.6} {\displaystyle p{\frac {2\pi r}{n}}=mv{\frac {2\pi r}{n}}=h...66.6} {\displaystyle n_{m}C_{V}=-n_{m}R{\frac {pdV}{pdV+Vdp}}...12.22} {\displaystyle \sin(2\alpha )=2\sin(\alpha )\cos(\alpha )\,\!} {\displaystyle {\frac {a}{b}}+{\frac {c}{d}}={\frac {ad}{bd}}+{\frac {bc}{bd}}={\frac {ad+bc}{bd}}} {\displaystyle Ei_{\parallel }=E_{i}cos(\alpha )...46.36} {\displaystyle \ x(4-2x)=4x-2x^{2}} {\displaystyle \Lambda =\phi N=\mu {\frac {N^{2}IA}{l_{m}}}} {\displaystyle n_{0}-1} {\displaystyle f,g\in E\Rightarrow \langle f,g\rangle :=\int _{-{\frac {\pi }{2}}}^{\frac {\pi }{2}}f(t)g(t)dt} {\displaystyle {\frac {31,1111...-3,1111...}{90}}={\frac {28}{90}}={\frac {14}{45}}} {\displaystyle \ A^{\circ }\in {\mathcal {T}}\,,} {\displaystyle Z={\sqrt {\frac {L}{C}}}} {\displaystyle \Delta T} {\displaystyle He_{2}^{3}...75.2} {\displaystyle y_{p}={\frac {c}{b}}} {\displaystyle p(x)\forall x} {\displaystyle V={\frac {Q}{C_{eff}}}...111.18} {\displaystyle pV=n_{m}RT...11.7} {\displaystyle \ldots } {\displaystyle \rho _{s}=-{\hat {y}}\cdot -{\hat {y}}\epsilon E=\epsilon E...115.12} {\displaystyle 45^{\circ }} {\displaystyle dl=h_{1}du_{1}{\hat {u}}_{1}+h_{2}du_{2}{\hat {u}}_{2}+h_{3}du_{3}{\hat {u}}_{3}...81.2} {\displaystyle cdp*dt=h...64.65} {\displaystyle E_{k}={\frac {1}{2}}m({\frac {ds}{dt}})^{2}...23.2} {\displaystyle {\frac {123/3}{999/3}}} {\displaystyle {\begin{aligned}x-10\ &{=}\ 20\\+\ 10\ &\ \quad +10\\x\ &{=}\ 30\end{aligned}}} {\displaystyle b_{n}={\frac {4}{2\pi }}\int _{0}^{\pi }f(t)sin(n\alpha )d\alpha } {\displaystyle \ a^{2}+2ab+b^{2}=(a+b)(a+b)} {\displaystyle {\frac {23000}{100}}=230} {\displaystyle \ x-5=2y+5-5} {\displaystyle r_{B}={\frac {4\pi \epsilon _{0}\hbar ^{2}}{me^{2}}}\approx 1A...59.1} {\displaystyle R^{+}={\sqrt {h^{2}+x^{2}}}...116.4} {\displaystyle F_{b}=p_{b}*b*1...26.2} {\displaystyle {2 \over 3}} {\displaystyle W_{e}=\int _{0}^{b}VdQ...112.29} {\displaystyle s(x,t)=Asin(wt-kx)...50.6} {\displaystyle \ (1-9)(1-1)=0} {\displaystyle V_{f}=konst*T...1.4} {\displaystyle {\sqrt {\pi ^{2}}}} {\displaystyle \Delta x=bsin\theta =(2m+1){\frac {\lambda }{2}}...53.22} {\displaystyle f(a+h)=f(a)+{\frac {f'(a)}{1!}}h+{\frac {f''(a)}{2!}}h^{2}+...+{\frac {f^{n}(a)}{n!}}h^{n}+...=\sum _{n=0}^{\infty }{\frac {f^{n}(a)}{n!}}(x-a)^{n}\,\!} {\displaystyle y=x^{2}-6x+7} {\displaystyle V={\frac {\rho _{l}}{4\pi \epsilon _{0}}}\int _{-L/2}^{L/2}{\frac {dz'}{z-z'}}...100.1} {\displaystyle V_{f}} {\displaystyle {\frac {3\pi }{2}}} {\displaystyle F\propto {\frac {Q^{2}}{r^{2}}}...19.5} {\displaystyle L_{0}=x_{2}^{\prime }-x_{1}^{\prime }={\frac {x_{2}-vt_{2}}{SR}}-{\frac {x_{1}-vt_{1}}{SR}}={\frac {x_{2}-x_{1}}{SR}}={\frac {L}{SR}}...64.50} {\displaystyle q=[As]...58.12} {\displaystyle d^{2}-dD+a^{2}=0...111.172} {\displaystyle {\frac {m\times {\frac {\Omega \times {m^{2}}}{m}}}{m^{2}}}\And {\frac {V}{A}}} {\displaystyle {\begin{aligned}x-5\ &{=}\ 1\\+\ 5\ &\ \quad +5\\x\ &{=}\ 6\end{aligned}}} {\displaystyle \ln |\tan \ ({\frac {x}{2}}+{\frac {\pi }{4}})|\,\!} {\displaystyle \mathbf {Q} =\{{\frac {a}{b}};a,b\in \mathbf {Z} {\text{ och }}b\neq 0\}=} {\displaystyle \oint _{OABO}F\cdot dl\propto \int _{O}^{A}+\int _{A}^{B}+\int _{B}^{O}...89.16} {\displaystyle B_{1}=E_{0}b^{3}...119.99} {\displaystyle (B_{x}{\hat {x}}+B_{y}{\hat {y}}+B_{z}{\hat {z}})^{2}...71.57} {\displaystyle p \over q} {\displaystyle |AB|sin(b-a)=A_{x}B_{y}-B_{x}A_{y}...80.23} {\displaystyle \ a(b+c)=ab+ac} {\displaystyle E_{1n}={\frac {\rho _{s}}{\epsilon _{0}}}={\frac {Q}{\epsilon _{0}S}}...92.11} {\displaystyle pdc+cdp=hdf...64.76} {\displaystyle 2\pi r=n\lambda ...67.2} {\displaystyle pr=\hbar ...60.5} {\displaystyle I=P/U} {\displaystyle {\begin{cases}2x=y+1\\x+y=2\end{cases}}} {\displaystyle \mu ={\frac {Vs}{Am}}} {\displaystyle \ln(1+x)=x-{\frac {x^{2}}{2}}+{\frac {x^{3}}{3}}-\cdots +(-1)^{n-1}{\frac {x^{n}}{n}}+O(x^{n+1})} {\displaystyle (a+b)^{3}=a^{3}+3a^{2}b+3ab^{2}+b^{3}\,\!} {\displaystyle f(t),g(t)\,\!} {\displaystyle x^{2}-6x+7} {\displaystyle 8\%={\frac {8}{100}}=0,\!08} {\displaystyle f(C)=\{f(x);x\in C\}} {\displaystyle (xy)'=x'y+xy'...87.1} {\displaystyle v={\sqrt {\frac {F}{\rho Y}}}...18.9} {\displaystyle a_{i}\geq 0,\ i=1,2,3\ldots } {\displaystyle A_{1}=-E_{0}...119.95} {\displaystyle \lambda +\Delta \lambda ...57.7} {\displaystyle {\frac {1}{6}}Svdt(n_{y-l}-n_{y+l})...8.3} {\displaystyle U_{i}:=\bigcup _{j\leq i}F_{j}{\text{ resp. }}V_{i}:=\bigcup _{j<i}F_{j}\,.} {\displaystyle F1=F(x)=YE{\frac {\delta s}{\delta x}}...17.8} {\displaystyle (-1)^{100}} {\displaystyle \ a^{2}-b^{2}=(a+b)(a-b)} {\displaystyle V={\frac {\rho _{l}}{2\pi \epsilon }}*ln{\frac {r_{i}}{r}}...111.167} {\displaystyle x(t)=-{\frac {k}{m}}x{\frac {t^{2}}{2}}} {\displaystyle |T_{1}|=a,|T_{2}|=b,|T_{3}|=c,a\leq b\leq c} {\displaystyle \epsilon _{0}...21.20} {\displaystyle x*2^{n}} PNG  IHDR h@ 6PLTEGpLltRNS$(7IDATxc s2siA `a6F`bI 320hSIENDB` {\displaystyle \sum _{k=0}^{n}a_{k}} {\displaystyle A({\frac {2kT}{m}})^{\frac {1}{2}}I=A({\frac {2kT}{m}})^{\frac {1}{2}}{\sqrt {\pi }}=1...65.16} {\displaystyle m=\rho Sdx...43.1} {\displaystyle x={\frac {16}{18}}-{\sqrt {({\frac {16}{18}})^{2}-{\frac {10}{18}}}}...68.20} {\displaystyle V=\int _{V'}{\frac {\rho dv'}{4\pi \epsilon _{0}R}}...99.6} {\displaystyle \lim _{h\to 0}} {\displaystyle L={\frac {\lambda }{4}}={\frac {c}{4f}}} {\displaystyle y^{\prime }(x)} {\displaystyle f(x)=ax+b} {\displaystyle X''+k_{x}^{2}X=0...119.11} {\displaystyle 28 \over -4} {\displaystyle \nabla \cdot D=\rho ...88.3} {\displaystyle \lambda _{y}>{\frac {\hbar }{mc}}...63.19} {\displaystyle {\frac {2}{6}}} {\displaystyle W_{4}=-n_{m}C_{V}(T_{1}-T_{2})=+n_{m}C_{V}(T_{2}-T_{1})...13.10} {\displaystyle dU=n_{m}C_{V}dT...12.4} {\displaystyle \nabla XF_{i}=0...91.3} {\displaystyle \ x_{1}=0} {\displaystyle \forall \varepsilon >0\exists M:x\leq M\Rightarrow |f(x)-c|<\varepsilon } {\displaystyle bin={\frac {x}{log2}}} {\displaystyle a^{-1}={\frac {1}{a}}} {\displaystyle 1=v^{2}\epsilon \mu ...21.16} {\displaystyle atan(2/3)+atan(3/2)=90grader...78.12} {\displaystyle y=10^{x}\Leftrightarrow x=\log _{10}\ y=\lg \ y\,\!} {\displaystyle E_{3}={\frac {Q}{4\pi \epsilon _{0}R^{2}}}...109.5} {\displaystyle P_{2}={\frac {Q}{4\pi R^{2}}}(1-{\frac {1}{\epsilon _{r}}})...110.9} {\displaystyle {\frac {n_{i}}{n_{n}}}=10^{-122}...68.4} {\displaystyle 3^{2x+0{,}1}} {\displaystyle \pi \ {\text{(pi)}}\approx 3.14} {\displaystyle {\frac {x\ln {x-x}}{\ln a}}} {\displaystyle \phi _{B}-\phi _{D}=2\pi \cdot m...50.1} {\displaystyle \int fdx=g} {\displaystyle A={\frac {\hbar }{mc}}...63.16} {\displaystyle d\notin \{1,p\}:d|a} {\displaystyle \Theta _{n}(\theta )=P_{n}(cos\theta )...119.84} {\displaystyle \Omega } {\displaystyle Utot=({\frac {R9}{R3}}+1)*Vbe} {\displaystyle W=\oint F\cdot dl=q\oint E\cdot dl=0...94.5} {\displaystyle \nabla XA={\frac {1}{h_{1}h_{2}h_{3}}}{\begin{vmatrix}h_{1}u_{1}&h_{2}u_{2}&h_{3}u_{3}\\{\frac {d}{du_{1}}}&{\frac {d}{du_{2}}}&{\frac {d}{du_{3}}}\\h_{1}A_{1}&h_{2}A_{2}&h_{3}A_{3}\\\end{vmatrix}}...86.5} {\displaystyle D=\rho _{s}...19.10} {\displaystyle D=\epsilon E=\epsilon {\frac {U}{l_{e}}}} {\displaystyle Io=2I_{s}*I_{abc}*{\frac {1}{I_{d}}}...2.1} {\displaystyle I_{1}={\frac {A^{2}}{2\pi }}*[\alpha -{\frac {1}{2}}sin(2\alpha )]_{\beta }^{\pi -\beta }} {\displaystyle \lambda } {\displaystyle V(x,y)=-{\frac {4V_{0}}{\pi }}\sum _{n=1}^{\infty }{\frac {sin(nky)sinh(nk(x-a))}{nsinh(nka)}}...119.32} {\displaystyle f(v)=A\exp {(-{\frac {mv^{2}/2}{kT}})}...70.3} {\displaystyle 360^{\circ }} {\displaystyle \rho _{p}=\nabla \cdot P...107.15} {\displaystyle i=Ic+Ir=C{\frac {dUo}{dt}}+{\frac {Uo}{R}}} {\displaystyle 1,02*1,02*0,96*1500000=1498176kr} {\displaystyle \mathbf {a} -\mathbf {b} =\mathbf {a} +(-\mathbf {b} )} {\displaystyle \ -6x=-6} {\displaystyle {\sqrt {5+2{\sqrt {5}}}}} {\displaystyle x=a} {\displaystyle \rho _{s}={\frac {Q}{4\pi R^{2}}}...93.6} {\displaystyle =} {\displaystyle {\frac {1}{2}}{\Big /}{\frac {1}{2}}={\frac {1}{2}}\cdot {\frac {2}{1}}={\frac {2}{2}}=1} {\displaystyle p={\frac {2}{3}}nEk_{p}...5.19} {\displaystyle {\frac {pdV}{dT}}=({\frac {dQ}{dT}})_{P}-{\frac {dU}{dT}}...12.8} {\displaystyle a\leq b\iff a<b\lor a=b.} {\displaystyle l^{3}\propto {\frac {1}{f^{2}}}...10} {\displaystyle p={\frac {1}{3}}{\frac {Nmv^{2}}{V}}...5.24} {\displaystyle A\cdot B=A_{x}B_{x}+A_{y}B_{y}+A_{z}B_{z}...80.3} {\displaystyle x'=jwx_{0}e^{jwt}=jwx...119.54} {\displaystyle n_{1}\sin v_{1}=n_{2}\sin v_{2}} {\displaystyle x=5\pm {\sqrt {25-9}}} {\displaystyle \Leftrightarrow } {\displaystyle \{{\frac {1}{\sqrt {2}}},\sin(x),\cos(x),\sin(2x),\cos(2x),\ldots \}} {\displaystyle U=N*Ekp=n_{m}N_{A}Ekp=n_{m}N_{A}{\frac {\alpha }{2}}kT=n_{m}{\frac {\alpha }{2}}RT=n_{m}C_{V}T...9.20} {\displaystyle W_{e}={\frac {1}{2}}(Q1V1+Q2V2)...92.32} {\displaystyle \ A\supseteq A^{\circ }} {\displaystyle 1,\!4*125=175} {\displaystyle \mathbf {a} -\mathbf {b} } {\displaystyle R} {\displaystyle v^{2}{\frac {\delta ^{2}s}{\delta x^{2}}}={\frac {\delta ^{2}s}{\delta t^{2}}}...15.8} {\displaystyle I=pc...23.11} {\displaystyle {\frac {x}{2}}{\sqrt {x^{2}-a^{2}}}\ -{\frac {a^{2}}{2}}\ln |x+{\sqrt {x^{2}-a^{2}}}|\,\!} {\displaystyle dV(R)=-{\frac {Q}{4\pi \epsilon _{0}R^{2}}}dR...92.49} {\displaystyle p\cdot {\hat {R}}...97.11} {\displaystyle (\lambda +\mu ){\vec {u}}=\lambda {\vec {u}}+\mu {\vec {u}}} {\displaystyle b_{n}} {\displaystyle C12=C23=C13=-c12\propto ln(d/{\sqrt {3}}a)\cdot ln(d^{2}/a^{2})-(ln(d/{\sqrt {3}}a))^{2}...111.121} {\displaystyle \scriptstyle C\subseteq A} {\displaystyle a(b+c)=ab+ac} {\displaystyle \left(\sum _{k=0}^{m-1}x_{k}\right)^{n}=\sum _{\sum _{k=0}^{m-1}n_{k}=n}\left({n \choose {n_{0},\ldots ,n_{m-1}}}\prod _{k=0}^{m-1}x_{k}^{n_{k}}\right)} {\displaystyle 3 \over \pi } {\displaystyle p^{-1}V=Q=cV...111.62} {\displaystyle C10=(ln(d^{2}/a^{2}))^{2}-(ln(d/{\sqrt {3}}a))^{2}-ln(d/{\sqrt {3}}a)\cdot ln(d^{2}/a^{2})-(ln(d/{\sqrt {3}}a))^{2}-(ln(d/{\sqrt {3}}a)\cdot ln(d^{2}/a^{2})-(ln(d/{\sqrt {3}}a))^{2}...111.109} {\displaystyle E={\frac {Q}{4\pi \epsilon _{0}R^{2}}}...92.5} {\displaystyle 0,5^{2}} {\displaystyle x^{2}-{\frac {160}{90}}x+{\frac {10}{18}}=0...68.19} {\displaystyle dS=Rd\theta \cdot Rsin(\theta )d\phi } {\displaystyle e^{x}} {\displaystyle dU=dQ-pdV...11.3} {\displaystyle v={\sqrt {\frac {E}{\rho }}}...17.14} {\displaystyle d=D-d_{i}=D-{\frac {a^{2}}{d}}...111.170} {\displaystyle \sum _{k=n_{0}}^{\infty }a_{k}} {\displaystyle Uo(3)=log(Uin)} {\displaystyle -\gamma \ln {\frac {V_{2}}{V_{1}}}=\ln {\frac {p_{2}}{p_{1}}}...12.29} {\displaystyle AF=FB={\frac {d}{cos\beta }}...50.19} {\displaystyle \ |z|={\sqrt {x^{2}+y^{2}}}} {\displaystyle \{\cup {\mathcal {B}}';{\mathcal {B}}'\subseteq {\mathcal {B}}\}} {\displaystyle E_{o}=mgh\,} {\displaystyle \ x+1} {\displaystyle v_{f}={\frac {dx}{dt}}={\frac {w}{k}}...21.28} {\displaystyle A=[2;3]...78.7} {\displaystyle Ir_{\parallel }=Ir_{\perp }={\frac {1}{2}}I_{0}[{\frac {\theta _{i}-\theta _{t}}{\theta _{i}+\theta _{t}}}]^{2}={\frac {1}{2}}I_{0}[{\frac {{\frac {\theta _{i}}{\theta _{t}}}-1}{{\frac {\theta _{i}}{\theta _{t}}}+1}}]^{2}...47.4} {\displaystyle \exists \varepsilon _{0}>0:|a_{n}-A|\geq \varepsilon _{0}\forall n\in \mathbb {N} } {\displaystyle V_{2}^{\gamma -1}V_{4}^{\gamma -1}=V_{3}^{\gamma -1}V_{1}^{\gamma -1}...13.20} {\displaystyle 2ndcos\beta =(2m+1){\frac {\lambda }{2}}...50.27} {\displaystyle Q_{2}=n_{m}RT_{2}ln{\frac {V_{4}}{V_{3}}}...13.12} {\displaystyle dQ=dU+pdV...12.15} {\displaystyle \scriptstyle {\mathcal {P}}} {\displaystyle B_{a}(x)=\{y\in X\,:\,d(x,y)<a\}.} {\displaystyle \langle {\frac {1}{\sqrt {2}}},\sin(mx)\rangle =\ldots =0} {\displaystyle k={\frac {2\pi }{\lambda }}...60.27} {\displaystyle C={\frac {2\pi \epsilon _{0}}{ln{\frac {b}{a}}}}....111.27} {\displaystyle x=rcos\phi ...95.2} {\displaystyle {1 \over 2}=0,5=50\%} {\displaystyle (\nabla XA)_{j}\cdot (\Delta s_{j})=\oint _{Cj}A\cdot dl...89.2} {\displaystyle {\frac {3}{8}}} {\displaystyle p=({\frac {3M}{2V}})^{2}(1-{\frac {R^{2}}{b^{2}}})G4\pi \rho _{0}R^{2}({\frac {1}{3}}-{\frac {R^{2}}{5b^{2}}})...68.16} {\displaystyle kAD={\frac {2\pi }{\lambda }}AD...50.8} {\displaystyle a=b\Rightarrow a\not \sim b;} {\displaystyle {\frac {n_{t}}{n_{i}}}={\frac {sin\theta _{i}}{sin(90-\theta _{i})}}=tan(\theta _{i})...47.13} {\displaystyle 10} {\displaystyle a_{m}+a_{m+1}+...+a_{n}=\sum _{k=m}^{n}a_{k}} {\displaystyle \phi _{B}-\phi _{A}=k\cdot n\cdot \Delta x...50.13} {\displaystyle \left(a_{n}\right)_{n=0}^{\infty }} {\displaystyle 2{,}25t^{2}+15t=0} {\displaystyle a_{k}=\int _{-{\frac {\pi }{2}}}^{\frac {\pi }{2}}f(t)\cos(kt)dt} {\displaystyle {-5} \over {3}} {\displaystyle (a+b)+c=a+(b+c)\,\!} {\displaystyle -(a-b)=-a+b} {\displaystyle \cos(\alpha -\beta )=\cos \alpha \cos \beta +\sin \alpha \sin \beta \,\!} {\displaystyle U=(Ri+R2)Ivu} {\displaystyle E=E\cdot {\hat {R}}=E_{R}...106.9} {\displaystyle E_{2t}=E_{1t}...46.64} {\displaystyle ln\ (1+x)=x-{\frac {x^{2}}{2}}+{\frac {x^{3}}{3}}-{\frac {x^{4}}{4}}+...+(-1)^{n-1}{\frac {x^{n}}{n}}+...\,\!} {\displaystyle b\neq 0,c\neq 0,d\neq 0} {\displaystyle 1=\int _{-\infty }^{\infty }f(v)dv...70.4} {\displaystyle dn_{s}=n(v,\theta )dvd\theta dV...6.2} {\displaystyle M=3,3\cdot 10^{29}...68.26} {\displaystyle C={\frac {2\pi \epsilon _{0}}{cosh(D/2a)}}...117.22} {\displaystyle p\lambda =h...60.14} {\displaystyle v_{x,y-l}=v_{x,y}+{\frac {dv_{x}}{dy}}(\Delta y)_{1}=v_{x,y}+{\frac {dv_{x}}{dy}}(-l)...8.9} {\displaystyle S=4\pi r^{2}...32.1} {\displaystyle d(P_{0},P)<r} {\displaystyle {\frac {v_{2}}{v_{1}}}={\sqrt {\frac {T_{1}}{T_{2}}}}...64.97} {\displaystyle x_{2}{=}1+{\sqrt {2}}} {\displaystyle P=R\cdot I^{2}\,} {\displaystyle pV={\frac {2}{3}}NEk_{p}...5.3} {\displaystyle V=pQ...111.92} {\displaystyle y(t)=t} {\displaystyle d(\mathbf {x} ,\mathbf {y} )=\Vert \mathbf {x} -\mathbf {y} \Vert _{2}={\sqrt {(x_{1}-y_{1})^{2}+(x_{2}-y_{2})^{2}+\ldots +(x_{n}-y_{n})^{2}}},{\text{ för }}\mathbf {x} =(x_{1},\ldots ,x_{n}){\text{ och }}\mathbf {y} =(y_{1},\ldots ,y_{n}).} {\displaystyle \cos x=1-{\frac {x^{2}}{2!}}+{\frac {x^{4}}{4!}}-{\frac {x^{6}}{6!}}+...+(-1)^{n}{\frac {x^{2n}}{(2n)!}}+...\,\!} {\displaystyle E={\frac {\rho _{s}}{4\pi \epsilon _{0}}}\int _{S'}{\frac {dS'}{R^{3}}}(-r'{\hat {r}}+z{\hat {z}})...103.3} {\displaystyle 2a\cdot ds\cdot sin(wt-kx)cos(k\cdot s\cdot sin\theta )...53.6} {\displaystyle {\sqrt {5}}-1} {\displaystyle \sum _{n:1\leq n<12\land n|12}n=1+2+3+4+6=16} {\displaystyle \pi x^{3}} {\displaystyle W_{p}=-\int _{\infty }^{x}Fdx...20.2} {\displaystyle A=\pi \cdot r^{2}} (2(.5OYo ~5M@C{<ي{C ]<ak'g%J<3lJs7p|/<$PKpw)ܦfW_1A^p|8O`gnQqsz;BT3vAdK{] l/ C S i э ų _ H " : [> r { ~ Ӧ )  - ( T r v .| R d ^ 6    > k y d  8 t   : V wx R J +qMV^\>u FQ k6.,7l]{|ӀŵE\%.MwYa#XJPSohH%c/Ie {\displaystyle 1+x+y+{\frac {1}{2}}(x+y)^{2}...22.41} {\displaystyle W={\bar {F}}\times s} {\displaystyle {1 \over 3}} {\displaystyle \mathbb {Q} } {\displaystyle D=\epsilon _{0}E+P...107.25} {\displaystyle m{\frac {d^{2}x}{dt^{2}}}=-kx...92.75} {\displaystyle -\cos x\csc ^{2}x\,\!} {\displaystyle {p^{2} \over 4}-q=0} {\displaystyle a^{n}\cdot a^{m}=a^{n+m}} {\displaystyle L=125\mu H...24} {\displaystyle E={\frac {\rho }{4\pi \epsilon _{0}R^{2}}}{\frac {4\pi b^{3}}{3}}{\hat {R}}...106.7} {\displaystyle R(0)=1\,} {\displaystyle {\begin{bmatrix}C10={\frac {9d^{2}}{a^{2}}}+(-{\frac {3d}{2a}})\\C20={\frac {d^{2}}{a^{2}}}+(-{\frac {3d}{2a}})\\C12={\frac {3d}{2a}}\\\end{bmatrix}}...111.72} {\displaystyle \left(\int \limits _{a}^{b}f(x)g(x)\,dx\right)^{2}=\int \limits _{a}^{b}f(x)^{2}\,dx\;\int \limits _{a}^{b}g(x)^{2}\,dx\,.} {\displaystyle y_{h}=e^{\alpha x}(C_{1}e^{i\beta x}+C_{2}e^{-i\beta x})=e^{\alpha x}(A\cos {\beta x}+B\sin {\beta x})\,} {\displaystyle 5^{-1}} {\displaystyle {\frac {6}{15}}} {\displaystyle (0{,}2x)^{1{,}7}={\sqrt {x+1}}} {\displaystyle a+(-b)=a-b\,\!} {\displaystyle {\sqrt {3}}} {\displaystyle F=ma={\frac {\Delta p}{\Delta t}}} {\displaystyle \scriptstyle \{\emptyset ,X\}} {\displaystyle dp+\rho vdv=0...43.12} {\displaystyle E={\frac {\rho _{s}}{2\epsilon _{0}}}(1-{\frac {|z|}{\sqrt {b^{2}+z^{2}}}})(-{\hat {z}})...103.15} {\displaystyle b_{n}={\frac {4}{2\pi n}}[cos(n\alpha )]_{\pi }^{0}} {\displaystyle W_{2}=-n_{m}C_{V}(T_{2}-T_{1})...13.8} {\displaystyle f(A)} {\displaystyle f^{\prime }(x)\forall x\in \mathbb {R} } {\displaystyle V*2\pi \epsilon _{0}=V'...111.127} {\displaystyle \ln |\tan {\frac {x}{2}}|\,\!} {\displaystyle E=mc^{2}=pc=hf...58.14} {\displaystyle Io=2,4\cdot 10^{-3}*{\frac {1}{I_{d}}}...2.2} {\displaystyle ]a,b[} {\displaystyle a={F \over m}} {\displaystyle PV=n_{m}RT...3.11} {\displaystyle V={\frac {Q}{4\pi \epsilon _{0}R}}...112.2} {\displaystyle U-=Uin+Uo^{2}...1.18} {\displaystyle V20'=Q_{1}({\frac {3d}{a_{0}}}+{\frac {d}{a_{1}}}-{\frac {2d}{a_{1}}})+Q_{2}({\frac {3d}{a_{0}}}+{\frac {3d}{a_{2}}})...111.133} {\displaystyle -cos(b)sin(a)+cos(a)sin(b)==sin(b-a)...80.21} {\displaystyle F=m{\frac {d^{2}s}{dt^{2}}}=-Cs...14.1} {\displaystyle w={\frac {2\pi }{T}}=2\pi f...16.4} {\displaystyle v={\frac {L}{n\pi }}{\sqrt {\frac {C}{m}}}...18.38} {\displaystyle n>0} {\displaystyle ({\mathit {k}}+{\mathit {m}})\mathbf {u} ={\mathit {k}}\mathbf {u} +{\mathit {m}}\mathbf {u} } {\displaystyle v_{2}=v_{1}...42.3} {\displaystyle {\mathcal {L}}''_{1}\cup \ldots \cup {\mathcal {L}}''_{n_{B}}\cup \{B\}} {\displaystyle a\sim b\Rightarrow b\sim a;} {\displaystyle {\frac {1}{2}}\rho v^{2}...37.9} {\displaystyle \oint (\nabla XB)\cdot dS=0...90.10} {\displaystyle {14 \over 21}} {\displaystyle {\frac {d}{a}}={\frac {D}{2a}}+/-{\sqrt {({\frac {D}{2a}})^{2}-1}}...111.174} {\displaystyle \pi _{i}({\bf {x}})=x_{i}} {\displaystyle A=A_{0}{\frac {sin\beta }{\beta }}...53.12} {\displaystyle M_{p}={\frac {eh}{2m_{p}}}...58.10} {\displaystyle AXB...80.7} {\displaystyle dS_{\theta }=Rsin(\theta )d\phi dR{\hat {\theta }}...81.8b} {\displaystyle D=\epsilon E...21.5} {\displaystyle F(s)={\frac {1}{s}}:1...1} {\displaystyle v={\sqrt {\frac {3kT}{m}}}...6.18} {\displaystyle sin(\theta )=tan(\theta )=\theta ...18.2} {\displaystyle \int _{p_{o}}^{p}{\frac {dp}{p}}=-{\frac {Mg}{n_{m}RT}}\int _{0}^{z}dz...29.5} {\displaystyle (2s+5)(3-s)} {\displaystyle Bd=-2A...92.95} {\displaystyle \mathrm {graf} (f)=\{(x,f(x)):x\in A\}.} {\displaystyle {\frac {e^{2}}{4\pi \epsilon _{0}r^{2}}}={\frac {mv^{2}}{r}}...60.1} {\displaystyle f^{\prime }} {\displaystyle p^{-1}={\frac {1}{det(p)}}*{\begin{bmatrix}B11&B21&B31\\B12&B22&B32\\B13&B23&B33\\\end{bmatrix}}...111.94} {\displaystyle (4)\quad {\mathcal {L}}\leq {\mathcal {K}}\iff \forall B(L_{B}\subseteq K_{B}).} {\displaystyle 2\pi cA={\frac {h}{m}}...63.15} {\displaystyle E=-\nabla V...107.2} {\displaystyle \int \nabla X(\nabla V)\cdot dS=\oint dV...90.4} {\displaystyle f:x->x^{2}} {\displaystyle G} {\displaystyle W_{e}(descrete)\propto e^{2}/R12...92.35} {\displaystyle \ (2x^{2}-8x-10)/2=0} {\displaystyle N_{x-1}={\frac {1}{6}}n_{x-l}Svdt...7.1} {\displaystyle x=10/2\pm {\sqrt {-5^{2}-(9)}}} {\displaystyle {\frac {dB_{z}}{dx}}=-\epsilon \mu {\frac {dE}{dt}}...21.11} {\displaystyle {1 \over x+1}={2 \over x+2}} {\displaystyle \mathbf {C} =\{a+ib;a,b\in \mathbf {R} \}=} {\displaystyle \ a^{2}+2ab+b^{2}=(a+b)(a+b)=(a+b)^{2}} {\displaystyle {\frac {2}{5}}V(b)*e={\frac {3}{2}}kT...92.71} {\displaystyle n_{i}E_{i}cos(\theta _{i})=n_{i}E_{r}cos(\theta _{i})+n_{t}E_{t}cos(\theta _{t})...46.21} {\displaystyle v={\frac {hf}{mc}}={\frac {h}{m\lambda }}...67.11} {\displaystyle Q_{1}=n_{m}RT_{1}ln{\frac {V_{2}}{V_{1}}}...13.23} {\displaystyle {\frac {lim}{\beta ->0}}{\frac {sin\beta }{\beta }}=1...53.14} {\displaystyle x>0,40\Rightarrow f(x)<70} {\displaystyle [{\frac {n_{1}-n_{2}}{n_{1}+n_{2}}}]^{2}=[{\frac {n_{2}-n_{3}}{n_{2}+n_{3}}}]^{2}...51.12} {\displaystyle O_{2}^{2-}} {\displaystyle \ x_{1}=2+3=5} {\displaystyle {\mathfrak {p}}} {\displaystyle {\begin{bmatrix}Q1=V1(C10+C12+C13)-V2C12-V3C13\\Q2=-V1C21+V2(C21+C20+C23)-V3C23\\Q3=-V1C31-V2C32+V3(C31+C32+C30)\\\end{bmatrix}}...111.39} {\displaystyle {\frac {123,123123123123....-0,123123123123...}{999}}} {\displaystyle V20=Q_{0}{\frac {a}{d}}+Q_{1}({\frac {d}{a}}-{\frac {{\sqrt {3}}d}{a}})+Q_{2}{\frac {d}{a}}+Q_{3}({\frac {d}{a}}-{\frac {{\sqrt {3}}d}{a}})...111.85} {\displaystyle HN*16+LN*1} {\displaystyle {\vec {u}}+(-1){\vec {u}}={\vec {0}}} {\displaystyle |B|\propto {\frac {1}{Rc}}...71.27} {\displaystyle {\frac {r^{2}+z'^{2}}{(r^{2}+z'^{2})^{3/2}}}-{\frac {z'^{2}}{(r^{2}+z'^{2})^{3/2}}}...101.9} {\displaystyle Ava'={\frac {\mu Ra}{r_{p}+R_{a}+(\mu +1)*Rk}}} {\displaystyle \phi _{B}-\phi _{D}=(\phi _{B}-\phi _{A})+(\phi _{A}-\phi _{D})...50.4} {\displaystyle a_{n}} {\displaystyle a={\frac {w_{0}}{2Q}}...24} {\displaystyle y=256} {\displaystyle \log(ab)=\log a+\log b\,\!} {\displaystyle V=S_{v}*{\sqrt {S}}_{v}...9} {\displaystyle \oint F\cdot dl...86.11} {\displaystyle \displaystyle \alpha } {\displaystyle (p_{1}-p_{2})Svdt=({\frac {1}{2}}\rho v_{2}^{2}-{\frac {1}{2}}\rho v_{1}^{2})Svdt+(\rho gz_{2}-\rho gz_{1})Svdt...35.10} {\displaystyle A\times B} {\displaystyle \gamma } {\displaystyle t=2x-3} {\displaystyle p^{2}={\frac {c^{2}(p^{2}-1)}{v^{2}}}...64.16} {\displaystyle C_{\mathrm {total} }=C_{1}+C_{2}+C_{3}+...C_{n}} {\displaystyle v_{gc}={\frac {1}{q}}{\frac {F_{z}X{\hat {B}}_{\phi }}{|B|}}=-{\frac {1}{q}}{\frac {F_{r}}{|B|}}{\hat {r}}...71.59} {\displaystyle Q=cV...111.138} {\displaystyle f^{-1}(y)=f^{-1}(\{y\})=\{x\in A;f(x)=y\}} {\displaystyle p+\rho gh+{\frac {1}{2}}\rho v^{2}=konstant..37.1} {\displaystyle \bigcap _{i\in I}V(E_{i})=V\left(\bigcup _{i\in I}E_{i}\right);} {\displaystyle I} {\displaystyle k} {\displaystyle cdp=hdf...64.77} {\displaystyle {\frac {1}{q}}{\frac {F_{r}}{|B|}}{\hat {r}}=-/+{\frac {v_{\perp }r_{L}}{2|B|}}{\frac {dB}{dr}}{\hat {r}}...71.49} {\displaystyle \scriptstyle \emptyset } {\displaystyle \nabla \cdot p=a\rho ...92.111} {\displaystyle k\Delta x...50.7} {\displaystyle z_{1}=A_{1}e^{j(wt+\delta _{1})}...48.1} {\displaystyle \{x:p(x)\}} {\displaystyle {\begin{bmatrix}c12=-C12\\c23=-C23\\c13=-C13\\\end{bmatrix}}...111.70} {\displaystyle {\frac {1}{6}}Svdt(nmv_{x,y-l}-nmv_{x,y+l})...8.8} {\displaystyle 2\delta ...56.4} {\displaystyle Re[e^{j(b-a)}]...80.11} {\displaystyle \Delta p_{h}=\rho gh...33.2} {\displaystyle P3V3=P1V2...3.5} {\displaystyle \ X\in {\mathcal {T}}} {\displaystyle L={\frac {\Lambda }{I}}=\mu {\frac {N^{2}A}{l_{m}}}} {\displaystyle {V \choose 3}\cdot {S \choose B-3}\cdot (3\mod 2+(B-3)\mod 2)} {\displaystyle A=[1;1;1]...79.4} {\displaystyle \scriptstyle {\mathcal {C}}} {\displaystyle dv={\frac {dv}{dt}}dt+{\frac {dv}{dx}}dx...43.5} {\displaystyle 4Af\lambda ={\frac {h}{m}}...63.8} {\displaystyle 2{\frac {\gamma }{r'}}cos\theta =\rho gh...33.5} {\displaystyle sin(\theta _{t})...46.28} {\displaystyle g(t)=f(a+t)\,} {\displaystyle V={\frac {1}{4\pi \epsilon _{0}}}{\frac {p\cdot {\hat {R}}}{R^{2}}}={\frac {pcos(\theta )}{4\pi \epsilon _{0}R^{2}}}...97.12} {\displaystyle r=2\,\mathrm {c} m} {\displaystyle V_{x}=Asin(k_{x}x)+Bcos(k_{x}x)...119.12} {\displaystyle W_{e}^{\prime }=Q1Q3+Q1Q2+Q2Q3+Q2Q1+Q3Q1+Q3Q2...112.7} {\displaystyle \Gamma _{n}(R)=A_{n}R^{n}+B_{n}R^{(-n+1)}...119.81} {\displaystyle \cot x\,\!} {\displaystyle 1^{34}} {\displaystyle m^{k}(A,Z)*c^{2}+E_{b}=[Z*m_{p}+N*m_{n}]*c^{2}...61.1} {\displaystyle {\frac {1+2+3+4}{5+6+7+8}}} {\displaystyle {\frac {W}{A}}\And {\frac {J}{C}}} {\displaystyle \varphi (p^{\alpha })=p^{\alpha }-p^{\alpha -1}} {\displaystyle \nabla '\cdot {\frac {P}{R}}={\frac {1}{R}}(\nabla '\cdot P)+({\frac {P}{R^{2}}}\cdot {\hat {R}})...107.34} {\displaystyle (\nabla \cdot A)_{j}\Delta v_{j}=\oint _{sj}A\cdot dS...88.2} {\displaystyle \phi _{B}-\phi _{D}=\pi +2\pi \cdot m={\frac {4\pi ndcos\beta }{\lambda }}-\pi ...50.25} {\displaystyle \delta (t)=0} {\displaystyle {\frac {d\rho }{\rho }}+{\frac {dv}{v}}+{\frac {dS}{S}}=0...45.4} {\displaystyle \sum _{k=B-min(S,B)}^{min(V,B)}{V \choose k}\cdot {S \choose B-k}\cdot (k\mod 2+(B-k)\mod 2)} {\displaystyle {\frac {C}{V}}} {\displaystyle \sum _{k=0}^{n-1}c_{k}(x_{k+1}-x_{k})} {\displaystyle \oint E\cdot dl=0...108.1} {\displaystyle F={\frac {dP}{dt}}...4.10} {\displaystyle -80 \over -8} {\displaystyle \Delta w={\frac {1}{2}}(w_{1}-w_{2})...22.18} {\displaystyle Det(p)=p11p22-p12p21...111.143} {\displaystyle 5^{20}} {\displaystyle R(r)={\frac {1}{r}}{\frac {d}{dr}}(r{\frac {dV}{dr}})={\frac {1}{r}}({\frac {dV}{dr}}+{\frac {d^{2}V}{dr^{2}}})...119.41} {\displaystyle {\frac {\delta ^{2}s}{\delta x^{2}}}={\frac {1}{v^{2}}}{\frac {\delta ^{2}s}{\delta t^{2}}}...15.8} {\displaystyle \scriptstyle {\mathcal {L}}} {\displaystyle Z_{dd}=2\pi \cdot 60kHz\cdot L_{L}} {\displaystyle F_{c}\propto {\frac {1}{r^{2}}}...62.2} {\displaystyle Q=1200MeV+800MeV-1800eV=200MeV...65.44} {\displaystyle V=-\int _{P1}^{P2}E\cdot dl=-\int _{P1}^{P2}E\cdot dR...111.47} {\displaystyle I_{d}=I_{s}(e^{\frac {qV_{f}}{kT}}-1)...1.1} {\displaystyle {\frac {20}{60}}} {\displaystyle V={\frac {Q}{4\pi \epsilon _{0}R}}...75.31} {\displaystyle RMS={\frac {A}{\sqrt {2}}}*{\sqrt {\frac {\pi -2\beta }{\pi }}}-V_{F}*{\sqrt {\frac {\pi -2\beta }{\pi }}}} {\displaystyle \mu <1...45.8} {\displaystyle \Delta E=hf=13,6[{\frac {1}{n^{2}}}-{\frac {1}{m^{2}}}]...66.12} {\displaystyle A=2\cdot a\cdot b+2\cdot a\cdot c+2\cdot b\cdot c=2(ab+ac+bc)} {\displaystyle F\leq f_{v}\;N} {\displaystyle w=2\pi f...18.31} {\displaystyle V={\frac {\rho _{L}}{2\pi \epsilon _{0}}}ln{\frac {P2}{P1}}={\frac {\rho _{L}}{2\pi \epsilon _{0}}}ln{\frac {d}{a}}...111.48} {\displaystyle U=R\cdot I\,} {\displaystyle s=Ae^{j(wt-kx)}...18.24} {\displaystyle \emptyset \in {\mathcal {T}}} {\displaystyle F=m{\frac {dv}{dt}}={\frac {dP}{dt}}...1.5} {\displaystyle \ (\forall {\mathcal {B}}'\subseteq {\mathcal {B}};{\mathopen {|}}{\mathcal {B}}'{\mathclose {|}}<\infty )\;(\exists {\mathcal {B}}''\subseteq {\mathcal {B}};\cap {\mathcal {B}}'=\cup {\mathcal {B}}'')\,.} {\displaystyle f'(x)={\frac {d}{dx}}\sum _{i=0}^{n}a_{i}x^{i}={\frac {d}{dx}}a_{0}+{\frac {d}{dx}}a_{1}x+{\frac {d}{dx}}a_{2}x^{2}+\ldots +{\frac {d}{dx}}a_{n}x^{n}=a_{1}+2a_{2}x+3a_{3}x^{2}+...+na_{n}x^{n-1}} {\displaystyle n_{x-l}=n_{x+l}...9.2} {\displaystyle 0,1^{3}} {\displaystyle M\cap N=\bigcup \limits _{B'\in {\mathcal {B}}' \atop B''\in {\mathcal {B}}''}B'\cap B'',} {\displaystyle v={\sqrt {\frac {2kT}{m}}}...70.2} {\displaystyle p_{1}=p_{2}...26.10} {\displaystyle w_{s}={\sqrt {\frac {k}{m}}}=2\pi f_{s}} {\displaystyle W_{e}={\frac {1}{2}}\epsilon {\frac {S}{d}}V^{2}...112.21} {\displaystyle R=-r'{\hat {r}}+z{\hat {z}}...103.2} {\displaystyle U-U_{1}-U_{2}=0\,} {\displaystyle {\frac {d^{2}s}{dt^{2}}}=-w^{2}Ae^{jwt}=-w^{2}s...18.14} `  Xapian GlassnKŜFz)"$24)KMXcll]w@koducerat2Programmera spel i C++ för nybörjare/Animation 1Wikibooks:Önskelista/Brädspel8Datorkörkort med Linux/Operativsystem och datahantering'rk Syloti språkSpråkkurser/Spanska/Substantiv"Laga mat i microvågsugn/Kladdkaka Ekonomisk kunskap för gymnasiet Biologi 1 Kokboken/Recept/Kladdkaka, enkelDrinkboken/Recept/Bloody Mary,Matematik för årskurs 7-9/Algebra/Mönster@Programmera spel i C++ för nybörjare/Uppbyggnad av ett programPoker/StötpokerWikibooks:GUS2Wiki/topLMatematik för årskurs 7-9/Taluppfattning och räkning/Historisk utveckling"Kokboken/Recept/Vätskeersättning Afrika söder om Sahara/Historia)Språkkurser/Spanska/Nybörjare/Lektion 2$Herr Arnes pengar/Förföljelse. III,Tävlingsprogrammering/Uppgifter/PostiljonercDistansundervisning nu/Vad finns det för sätt att fortsätta med en kurs som distansundervisning?*Tävlingsprogrammering/Uppgifter/Skyddsrum/Fria matteboken: matematik 2b/Begrepp/Typvärde.Matematik för årskurs 7-9/Algebra/Ekvationer*Tävlingsprogrammering/Uppgifter/Samla mat)Undervisningsformer för blended learning0Kokboken/Recept/Bönpasta med makrill och oliver#Formelsamling/Matematik/TransformerPoker"Matematik/Matematik E/Komplexa talKokboken/Recept/TonfiskcurryKokboken/Recept/CaesarsalladEllen Brown mot Wall StreetEnergiteknik 1 (Gy)=Programmera spel i C++ för nybörjare/Nätverksprogrammering)Tävlingsprogrammering/Uppgifter/Receptet'Energiteknik 1 (Gy)/Hjälpmedel/FormlerMatematik/Gymnasieskola/Komvux*Den kvantitativa delen på högskoleprovet Psykologen(Matematik för årskurs 7-9/Om denna bok'Wikibooks:Riktlinjer/Inga personangrepp6Afrika söder om Sahara/Geografi/Saharas gröna periodBMatematik för årskurs 7-9/Geometri/2D-Geometri/Uppgifter/CirklarTräningshandboken)Lathund för terminalkommandon i linux/cp(Att byta från Windows till UNIX/Program)Rundtur genom Vellinge kommun/Landsbygden*Tävlingsprogrammering/Uppgifter/DansmattaRDistansundervisning nu/Tips och lärarutbildningar som läroanstalterna prg44Handbok för Wikimedias Administratörer/SkrivskyddaNMatematik för årskurs 7-9/Geometri/3D-Geometri/Uppgifter/Pyramider och konerKörkortsteori: C,Herr Arnes pengar/I Solberga prästgård. IIKokboken/Recept/SaffranspastaKokboken/Recept/Ostfondue!Kokboken/Recept/Farfalle famigliaSpråkkurser/Iriska&Medicinsk grundkurs/Hälsa och sjukdomWikibooks:Önskelista Djuralfabet/ADrinkboken/Recept/B-54Programmera i PHP/Loginkontroll Djuralfabet/E Wikibooks:Samarbetet/OmröstningMatematik för årskurs 7-9/Sannolikhet/Uppgifter/Kombinatorik@Matematik för årskurs 7-9/Algebra/Ekvationer/Uppgifter/BlandatWikibooks:Tillkännagivanden#Kokboken/Recept/TrattkantarellsoppaKokboken/Nötfärs8Kul med javascript/Skillnaden mellan HTML 4.01 och HTML5Kokboken/Recept/Äggtoddy(Kokboken/Recept/Kasslergryta med vitkålSuperTux/Skapa Patchar;Läsa kinesiska bättre - vägen från 200 till 2000 teckenIdioten@Fria matteboken: matematik 2b/Procedurer/Gnu: Skapa punktdiagram!Språkkurser/Italienska/RäkneordWUndervisningsformer för blended learning/Undervisningsformer där man lär av varandra$Wikibooks:Önskelista/Sällskapsspel$Formelsamling/Matematik/TrigonometriCDistansundervisning nu/Lärarens arbetsskeden i 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MatpriserDrinkboken/Recept/BambooEProgrammera spel i C++ för nybörjare/Exempel 2 på collision detectUkulele för nybörjare0Fria matteboken: matematik 2b/Blandade uppgifter VäxtnyckelnKursutvärderingDProgrammera spel i C++ för nybörjare/C++ headerfiler och cpp filer@Matematik för årskurs 7-9/Taluppfattning och räkning/Räkning*Tävlingsprogrammering/Uppgifter/Vindskydd%Språkkurser/Spanska/Ordförråd/Djur7Programmera spel i C++ för nybörjare/Ljud och musik 1&Matematik för årskurs 7-9/Formelblad'Tävlingsprogrammering/Uppgifter/KulramDrinkboken/Recept/Cuba Libre%Programmering i ANSI-C/VillkorssatserSpråkkurser/Franska/RäkneordKokboken/Recept/StruvorDrinkboken/Recept/White Lady/Programmera spel i C++ för nybörjare/Dra kortFinsk-svensk järnvägsordbok7Handbok för Wikimedias Administratörer/Rulla tillbakafMatematik för årskurs 7-9/Taluppfattning och räkning/Räkning/Heltalsräkning/Exempel/Kort divisionFå ut mer av Microsoft OutlookKokboken/Recept/RaggmunkarIAfrika söder om Sahara/Geografi/Energi för all framtid på Afrikas hornSuperTux/Nedladdning@Fria matteboken: matematik 2b/Begrepp/Implikation och ekvivalens`j^<span style="/* attempt to bypass $wgRestrictDisplayTitle */">Wikibooks:Huvudsida</span>Övning` valuesmaptitle:0` languageswe` kindtitle` 2wgwMatematik för årskurs 7-9/Taluppfattning och räkning/Räkning/Negativa tal/Uppgifter/Multiplikation med positiva talSuperTux/Vad är SuperTux?Kokboken/Recept/BrowniesKokboken/Recept/MarknadsnougatHDistansundervisning nu/Distansundervisning och distansnärvaro i realtidKokboken/Recept/Brynost/Tävlingsprogrammering/Uppgifter/SläktträffenIFria matteboken: matematik 2b/Förkunskaper/Förenkla algebraiska uttryckkDatorn i grundskolan, en IT-teknikers betraktelser/Kapitel 10, Hur datorer kan underlätta lärarnas vardagsMatematik för årskurs 7-9/Taluppfattning och räkning/Räkning/Bråktal/Uppgifter/Addera bråk med samma nämnare+Tävlingsprogrammering/Uppgifter/Spellistan Matematik/Matematik C/FunktionerWebbutveckling/Skapa en Hemsida 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IIKokboken/Recept/SaffranspastaKokboken/Recept/Ostfondue!Kokboken/Recept/Farfalle famigliaSpråkkurser/Iriska&Medicinsk grundkurs/Hälsa och sjukdomWikibooks:Önskelista Djuralfabet/ADrinkboken/Recept/B-54Programmera i PHP/Loginkontroll Djuralfabet/E Wikibooks:Samarbetet/OmröstningMatematik för årskurs 7-9/Sannolikhet/Uppgifter/Kombinatorik@Matematik för årskurs 7-9/Algebra/Ekvationer/Uppgifter/BlandatWikibooks:Tillkännagivanden#Kokboken/Recept/TrattkantarellsoppaKokboken/Nötfärs8Kul med javascript/Skillnaden mellan HTML 4.01 och HTML5Kokboken/Recept/Äggtoddy(Kokboken/Recept/Kasslergryta med vitkålSuperTux/Skapa Patchar;Läsa kinesiska bättre - vägen från 200 till 2000 teckenIdioten@Fria matteboken: matematik 2b/Procedurer/Gnu: Skapa punktdiagram!Språkkurser/Italienska/RäkneordWUndervisningsformer för blended learning/Undervisningsformer där man lär av varandra$Wikibooks:Önskelista/Sällskapsspel$Formelsamling/Matematik/TrigonometriCDistansundervisning nu/Lärarens arbetsskeden i distansundervisning,Kokboken/Recept/Rosélax med citrusbearnaiseUppsatsskrivning-Språkkurser/Spanska/Grundläggande/Lektion 3YProgrammera spel i C++ för nybörjare/C++ referenser online/pekare i C++ för nybörjareGGKvj^TF:/$!tec senplanmedbkontharlfarfbrunsZzu ZtangentkZsafZpapZmatZkesZgirZdrivZbananc @    G ?46R :5Fria matteboken: matematik 2b/Begrepp/Spridningsmåtg(Att byta från Windows till UNIX/BilagorKokboken/Recept/TofuskinkaWikibooks:Wikimedia SverigeWikibooks:Önskemål om bilderKul med javascriptRåd för småsparare*Formelsamling/Tabeller/OmvandlingsfaktorerVetgirig Guide/LagProgrammera i PHPSpråkkurser/Iriska/InstruktionKokboken/Recept/RabarbersaftnUndervisningsformer för blended learning/Undervisningsformer som bygger på diskussion och kritiskt tänkande"Kokboken/Recept/Janssons frestelseTornedalsfinskaKokboken/Recept/Sädesavkok Wikibooks:AWB)Tävlingsprogrammering/Uppgifter/Wordfeud Historia 1a1 Kokboken/Recept/Fläderblomssaft?Programmera i PHP/Skapa hemsidor som fungerar som appar med phpSvenskt Numismatiskt Lexikon Fyrmanswhist/Språkkurser/Engelska/Ordlista/Engelska-Svenska+Tävlingsprogrammering/Uppgifter/SkolvägenKokboken/Recept/PilaffKokboken/Recept/TahinidressingBBerimbau - en handbok för nya capoerister/Att stämma en berimbau'Språkkurser/Zulu/Ordlista/Zulu-svenska Nässelsoppa#Herr Arnes pengar/Förföljelse. II"Formelsamling/SI/Härledda enheterMatematik för årskurs 7-9/Algebra/Uttryck/Uppgifter/PotenserKokboken/Recept/Glasyr(Matematik/Överslagsräkning/IllustreradBFå ut mer av Microsoft Outlook/Återkommande funktion i kalendernKokboken/Recept/Manngrynsgröt3Kokboken/Recept/Vegetarisk pasta med borlottibönorFöreningsguide6Fria matteboken: matematik 2b/Begrepp/Linjär funktionKokboken/Recept/Lapskojs Drinkglas)Tävlingsprogrammering/Uppgifter/SolitärDrinkboken/Recept/Café NickoStartsable onlineKokboken/Recept/Grahamsfralla)Kokboken/Recept/Älgfile´ med gräddsås FolkspraakKokboken/Recept/Kycklingwok,Tävlingsprogrammering/Uppgifter/Tårtrester8Programmering 1 för gymnasiet med ruby/Grunderna i rubyKokboken/Recept/SalmorejoKokboken/Recept/Fiskpudding%Afrika söder om Sahara/För lärarengALaga mat i microvågsugn/Vad man inte kan laga i en microvågsugnFMatematik för årskurs 7-9/Taluppfattning och räkning/PotensräkningKemi BLärobok i schack/Öppningen%Programmera i PHP/PHP i externa filer 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radering/Historiska berättelser från Baskemölla: Livet på fiskelägget omkring 1850`Programmera spel i C++ för nybörjare/C++ referenser online/länkad lista i C++ för nybörjare1Fria matteboken: matematik 2b/Begrepp/NollställeLHistoriska berättelser från Baskemölla/Livet på fiskeläget omkring 185013-åringen som gör sin egen bilderbok på nätetKokboken/Recept/Rabarberkräm#Kokboken/Recept/Bulgarisk linssoppaKokboken/Recept/LangosnMatematik för årskurs 7-9/Taluppfattning och räkning/Avrundning och överslagsräkning/Uppgifter/Avrundning )Kokboken/Recept/PapgDrinkboken/Recept/Mumma_Fria matteboken: matematik 2b/Procedurer/Gustaf Fröding: Skriva ekvation för en lodrät linje+Lathund för terminalkommandon i linux/lessMHistoriska berättelser från Baskemölla/Befolkningsutveckling i BaskemöllaKokboken/Recept/Chokladröra(Tävlingsprogrammering/Uppgifter/KanonerNWikibooks:Sidor föreslagna för radering/Avslutade omröstningar/2007/augustiKokboken/Recept/Bearnaisesås Laga mat i microvågsugn/PotatisHistoria 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III,Tävlingsprogrammering/Uppgifter/PostiljonercDistansundervisning nu/Vad finns det för sätt att fortsätta med en kurs som distansundervisning?*Tävlingsprogrammering/Uppgifter/Skyddsrum/Fria matteboken: matematik 2b/Begrepp/Typvärde*Tävlingsprogrammering/Uppgifter/Samla mat)Undervisningsformer för blended learning.Matematik för årskurs 7-9/Algebra/Ekvationer0Kokboken/Recept/Bönpasta med makrill och oliver#Formelsamling/Matematik/TransformerPoker"Matematik/Matematik E/Komplexa talKokboken/Recept/TonfiskcurryKokboken/Recept/CaesarsalladEnergiteknik 1 (Gy)Ellen Brown mot Wall Street=Programmera spel i C++ för nybörjare/Nätverksprogrammering)Tävlingsprogrammering/Uppgifter/Receptet'Energiteknik 1 (Gy)/Hjälpmedel/FormlerMatematik/Gymnasieskola/Komvux*Den kvantitativa delen på högskoleprovet Psykologen(Matematik för årskurs 7-9/Om denna bok'Wikibooks:Riktlinjer/Inga personangreppBMatematik för årskurs 7-9/Geometri/2D-Geometri/Uppgifter/Cirklar6Afrika söder om Sahara/Geografi/Saharas gröna periodTräningshandboken)Lathund för terminalkommandon i linux/cp(Att byta från Windows till UNIX/Program)Rundtur genom Vellinge kommun/Landsbygden*Tävlingsprogrammering/Uppgifter/DansmattaRDistansundervisning nu/Tips och lärarutbildningar som läroanstalterna producerat2Programmera spel i C++ för nybörjare/Animation 1Wikibooks:Önskelista/Brädspel8Datorkörkort med Linux/Operativsystem och datahanteringg4NMatematik för årskurs 7-9/Geometri/3D-Geometri/Uppgifter/Pyramider och konerKörkortsteori: C,Herr Arnes pengar/I Solberga prästgård. 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F >~46R :5Fria matteboken: matematik 2b/Begrepp/Spridningsmåtg(Att byta från Windows till UNIX/BilagorKokboken/Recept/TofuskinkaWikibooks:Wikimedia SverigeWikibooks:Önskemål om bilderKul med javascriptRåd för småsparare*Formelsamling/Tabeller/OmvandlingsfaktorerVetgirig Guide/LagProgrammera i PHPKokboken/Recept/RabarbersaftSpråkkurser/Iriska/InstruktionnUndervisningsformer för blended learning/Undervisningsformer som bygger på diskussion och kritiskt tänkande"Kokboken/Recept/Janssons frestelseTornedalsfinskaKokboken/Recept/Sädesavkok Wikibooks:AWB)Tävlingsprogrammering/Uppgifter/Wordfeud Historia 1a1 Kokboken/Recept/Fläderblomssaft?Programmera i PHP/Skapa hemsidor som fungerar som appar med phpSvenskt Numismatiskt Lexikon Fyrmanswhist/Språkkurser/Engelska/Ordlista/Engelska-Svenska+Tävlingsprogrammering/Uppgifter/SkolvägenKokboken/Recept/PilaffKokboken/Recept/TahinidressingBBerimbau - en handbok för nya capoerister/Att stämma en berimbau'Språkkurser/Zulu/Ordlista/Zulu-svenska Nässelsoppa#Herr Arnes pengar/Förföljelse. II"Formelsamling/SI/Härledda enheterMatematik för årskurs 7-9/Algebra/Uttryck/Uppgifter/PotenserKokboken/Recept/GlasyrBFå ut mer av Microsoft Outlook/Återkommande funktion i kalendernKokboken/Recept/Manngrynsgröt3Kokboken/Recept/Vegetarisk pasta med borlottibönor(Matematik/Överslagsräkning/IllustreradFöreningsguide6Fria matteboken: matematik 2b/Begrepp/Linjär funktionKokboken/Recept/Lapskojs DrinkglasDrinkboken/Recept/Café Nicko)Tävlingsprogrammering/Uppgifter/SolitärStartsable onlineKokboken/Recept/Grahamsfralla)Kokboken/Recept/Älgfile´ med gräddsås FolkspraakKokboken/Recept/Kycklingwok,Tävlingsprogrammering/Uppgifter/Tårtrester8Programmering 1 för gymnasiet med ruby/Grunderna i rubyKokboken/Recept/SalmorejoKokboken/Recept/Fiskpudding%Afrika söder om Sahara/För lärarengALaga mat i microvågsugn/Vad man inte kan laga i en microvågsugnFMatematik för årskurs 7-9/Taluppfattning och räkning/PotensräkningKemi BLärobok i schack/Öppningen%Programmera i PHP/PHP i externa filer 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StroganoffSuperTux/Tips och tricksKokboken/Recept/Currypizza2Matematik för årskurs 7-9/Innehållsförteckning`Undervisningsformer för blended learning/Undervisningsformer för studenternas självreflektionKokboken/Recept/Köttfärssås*Tävlingsprogrammering/Uppgifter/CherimoyaDrinkboken/Recept/Pisco sourkMatematik för årskurs 7-9/Taluppfattning och räkning/Alternativa talsystem/Uppgifter/Binära talsystemet'Programmering 1 för gymnasiet med ruby^Matematik för årskurs 7-9/Taluppfattning och räkning/Introduktion/Exempel/PositionssystemetMiljöutmaningenKemi A/Storheter"Språkkurser/Spanska/Prepositioner"Rita med Gimp/Gimp insticksmodulerKokboken/Recept/ChokladmousseCReparationsboken/Husqvarna symaskiner/Så får du tag i reservdelarbb,;\u :5Fria matteboken: matematik 2b/Begrepp/Spridningsmåtg(Att byta från Windows tilgRuMatematik för årskurs 7-9/Taluppfattning och räkning/Räkning/Negativa tal/Exempel/Multiplikation med negativa talPanasonic Lumix DMC-FZ285Programmera spel i C++ för nybörjare/Studsande boll Kokboken/Recept/Finska rågkakor#Tävlingsprogrammering/IntroduktionYMatematik för årskurs 7-9/Taluppfattning och räkning/Räkning/Heltalsräkning/DivisionKokboken/Recept/Älggryta/Handbok för Wikimedias Administratörer/RaderaKokboken/Recept/Flygande Jakob"Drinkboken/Recept/Freddy FudpuckerLärobok i schack/Mittspel/Wikibooks:Ansökan om administrativ behörighetKokboken/Recept/Älgköttbullar6Programmera spel i C++ för nybörjare/Länkad lista 2Linjär algebra`Fria matteboken: matematik 2b/Procedurer/Elefant: Använda funktioner för att formulera samband&Kokboken/Recept/Stekt Kyckling i bitar,Kokboken/Recept/Melon med stevia och kryddorKokboken/Recept/Fatost/Faktablad/Komplex multiplikation med reella tal#Wikibooks:Rundskrivelser/Arkiv/2016 Afrika söder om Sahara/Geografi#Reparationsboken/Symaskiner/BerninaPardans Kemi A/FacitDrinkboken/Recept/MargaritaSpråkkurser/Ido/Substantiv4Programmera spel i C++ för nybörjare/ÄventyrsspelqMatematik för årskurs 7-9/Taluppfattning och 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för årskurs 7-9/Algebra'Drinkboken/Recept/B-52 med Bombay Doors^Fria matteboken: matematik 2b/Förkunskaper/Prioritetsordning för potenser och multiplikation Språkkurser/Franska/OrdförrådHitta ett kort 1"Språkkurser/Spanska/Specialtecken-Stora Spelboken/Låt tärningarna rulla/Yatzy9Kokboken/Recept/Pastagratäng med skinka och champinjoner(Historia 1a1/Rom de vanliga människorna'Tävlingsprogrammering/Uppgifter/Staden"Engelsk-svensk ordbok i omvårdnadDrinkboken/Recept/Bocci Ball/Lathund för terminalkommandon i linux/iwconfigKokboken/Recept/Inlagd gurka&Matematik för årskurs 7-9/Faktasidor:Programmera spel i C++ för nybörjare/Enkel nummergissare1Kokboken/Recept/Nilaborre i koriander och paprikaKokboken/Recept/Knäck Kokboken/Recept/Kall mållasoppa&Wikibooks:Rundskrivelser/Arkiv/2017-19iMatematik för årskurs 7-9/Taluppfattning och räkning/Räkning/Bråktal/Uppgifter/Använda blandad form!Programmering i ANSI-C/KällkodenVetgirig Guide/StadskampenRita med 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2Kokboken/Recept/SemlorDrinkboken/Recept/AthenKokboken/Recept/Älg1Matematik för årskurs 7-9/Funktioner och graferDrinkboken/Recept/DaiquiriRita med Gimp/Gimp filterFysik BGolf Djuralfabet/Q(Laga mat i microvågsugn/Havregrynsgröt]Fria matteboken: matematik 2b/Procedurer/Kol: Översätta mellan rotuttryck och potensuttryckKokboken/Recept/Upplandskubb6Matematik/Wikibooks Matematik/Algebra/Exponenter/Facit4Matematik för årskurs 7-9/Geometri/Pythagoras sats=Matematik för årskurs 7-9/Algebra/Uttryck/Uppgifter/BlandatKMatematik för årskurs 7-9/Taluppfattning och räkning/Räkning/Decimaltal+Stora Spelboken/Låt tärningarna rulla/Mex4Programmera spel i C++ för nybörjare/FlaggklickarelFria matteboken: matematik 2b/Procedurer/Drottning Margareta: Hitta saknade mått med hjälp av likformighet"Ukulele för nybörjare/Kom igång/Tävlingsprogrammering/Uppgifter/ValutaväxlingLMatematik för årskurs 7-9/Geometri/Skala/Uppgifter/Beräkna verklig längd'Tävlingsprogrammering/Uppgifter/TivoliSpråkkurser/Färöiska#Matematik för årskurs 7-9/Förord`Fria matteboken: matematik 2b/Procedurer/Aten: Använda konjugatregeln för att utveckla uttryckOWikibooks:Sidor föreslagna för radering/Avslutade omröstningar/2007/novemberC-programmering#Stora Spelboken/Sällskapsspel/Krig/Tävlingsprogrammering/Uppgifter/PyramidspaningKemi A$Drinkboken/Recept/Between the SheetsKokboken/Recept/Tonfiskrisotto%Programmera i PHP/Datum och tid i PHP\Matematik för årskurs 7-9/Taluppfattning och räkning/Räkning/Heltalsräkning/Subtraktion"Programmera i PHP/Grunderna i HTMLCProgrammering 1 för gymnasiet med ruby/Målen för programmering 1Drinkboken/Recept/KermitoMatematik för årskurs 7-9/Taluppfattning och räkning/Räkning/Heltalsräkning/Exempel/Additionsuppställning :5Fria matteboken: m'Biologi B/IntroduktionHistoria 1a1/Homeros*Tävlingsprogrammering/Uppgifter/Sifferlek)Lathund för terminalkommandon i linux/psKFria matteboken: matematik 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IVSpråkkurser/Spanska/Adjektiv#Kokboken/Recept/Italiensk tomatsåsElektriska konstruktionerKokboken/Recept/Biff StroganoffKokboken/Recept/AsiagurkaFria matteboken: matematik 2b!Drinkboken/Recept/Eccentric Elmer(Matematik/Diskret matematik/KombinatorikDrinkboken/Lista över drinkar*Berimbau - en handbok för nya capoerister2Tävlingsprogrammering/Uppgifter/RondellsimuleringKokboken/Recept/NapoleontårtaTävlingsprogrammeringThe Settlers spelmanualKemi A/SyrabasreaktionerKemi A/Oxidation och reduktion$Formelsamling/Matematik/Komplexa talFria matteboken: matematik 2b/Korrelation, samband, funktioner och funktionsanpassning/Statistisk signifikans och den lättlurade människanPWikibooks:Sidor föreslagna för radering/Avslutade omröstningar/2007/septemberKreativt skrivande+Språkkurser/Esperanto/Nybörjare lektion 1CanastaTjugoett+Språkkurser/Tyska/Grundläggande/lektion 1Kokboken/Recept/SconesHistoria A (Gy)Kokboken/Recept/Ischoklad*Tävlingsprogrammering/Uppgifter/TurneringWikibilSpråkkurser/ItalienskaPDistansundervisning nu/Studerandes gruppsammanhållning och kollaborativt arbeteEFria matteboken: matematik 2b/Förkunskaper/Lösa linjära ekvationer#Herr Arnes pengar/Sir Archies flykt"Kokboken/Recept/Söt marängtårtagKokboken/Recept/Brödsoll+Kokboken/Recept/Gotländsk saffranspannkakaKemi A/ReaktionsformlerKokboken/Recept/Sorbetglass7 ΠB'C= ws|I_ֈ  1lj(13 e  44-}0'ncM%$K'4T@7k~  Xp 9r9 `_D' j@^)F $P  ~A i# ?Gc 8  X ,O(A / 2dPؚ$1 t5o ,7 [U \$4R8Kg `@toz#u|W!fWZ $mnzS<-Vv s  $L + 3 (KN'R%mZ0Om2Z DZ` o '^Ia 268421010375030947365678850876776044474942324187701701716511411782342141298571567139140175101403005716948433651455659512160816201633382143949155117387105875610456681202215499961075169617728059408334153243116762135367159066838128243123634965621337175668101966563665919837629278241113044436122610gl924169227394124157165673432916610873393838536159266234611862869696621261323757671059381686706545282161669710426823292001112057791613627601006149419715190595341278321556720615519134751833213244565817635742983230312668091374058227010541213283849339682264731418215134526214210619944433258159382743367668261514063011716993732523117461531931669818315374823322091247781349236661138057296494725575987086273791454142110417928336576252490212540308535450134659745127547638147109364694471129320034678892716943567046556237722397130819559110712964793987621968432616301167872411814516392839421241555319156431158798187783359129357116854168177079383824951110179198383445415881634908273199732073864650131395132555139259916010561124323619839156134147141518623534248166981971810203238681662610812612958934036710663575313485117296832192196352836034647832882728014882002559661771733911214472648521623492571724377341713356179117262650276293018852061417218520745685220935772216500310058675695244115954110812523872382075310078211245219315451461607481312211441507711181523201201121401273813490367374152466154011867752731725232205774291346102120132184328317412315916311394810079176830145882012149468g298428619216183154428513782126233630919843296913463414818391971307559144301141423527474112654589838028156811222938333854792291860284491171187148132592654103424219463487110115136131876411715783951350100911852157447200360321612928173212101717235224911998347133571569182773303831891651051851101012453257248218837462508106894628854288920412216217280124218581147145221727719651452976542179893487195765192192416971100559140914301491336767145312433134411388311095739326447910612439560220411773232711686140311583447966873582769341302366852135477633165746511131612732925833470733120205607307305395252147147118305228314017104170604272784376991067462522121532492712488101475186865171760181797803411027315562318183226690803354582159173795488493154155154689203914314111518416026926435353382928016471797403782963439811946145207442142065714189025614611710946714343205911916472816321053117123125821811771596735080193387455465714752732211019263405404731666246392082621249362321343275970425383156191356210133106536442293024786115303124387510657561336311219413833621668445157815627781150451062001324454482011284928789170881313459152538292073023330121951390568294533522316197610795336238 [&P/ x g R ; ,   o V C 2 !  u V D 3 "  p _ N  ~ n ] N > .  |m_O?1"zkZH}m]O=) fWH9&cTF3 o]M=$iZH5!ye147931` 0,455645561`0,454545 1g`0,453"1  `0,451`0,441` 0,4343 1` 0,431`0,4285714285711` 0,421`0,414211`0,411` 0,40468751`0,401` 0,4,0 1`%0,4 1  /~T` 0,38461531` 0,381` 0,34w 1` 0,34v1`0,3421` 0,33333331`0,333331`0,3333 1g`0,333 "1T` 0,331` 0,32ma 1`0,3281251`0,322221hg` 0,3213213211hg` 0,314 1` 0,31111111`0,311111hg`,%0,31,28,31,30,31,30,31,31,30,31,30,31 1`0,311W` 0,3084"1`0,3048"1  `0,3011` 0,30 1` 0,3,1 1`&0,3 1 2A"`0,2x 1` 0,2ev 1` 0,2961` 0,27e 1` 0,2711`"0,25 1 :]Zh`0,2311`0,2313`0,2221` 0,2061` 0,2,41` 0,2,2 1`#0,2 "1]W 3` 0,1um 1`0,1mmS1  ` 0,1ma 1` 0,1kg 1` 0,1g 1` 0,1a 1` 0,17851`0,171  ` 0,16g 1`0,166651`0,16661`0,161  ` 0,15 1` 0,14mm 1` 0,13mm 1`0,1231231231231` 0,1231231231hg` 0,123 1`0,1211`0,121`0,1111`0,111  ` 0,1011`&0,10,19,27,34,40,45,49,52,54,551`0,101`0,1,4,31` 0,1,3 1`0,1,2,3,4,5,6,7,8,91` 0,1,2,3,41  `0,1,2,31 `0,1,21`F0,1H"1PbJ]z@WAC/3 wZ ` 0,0971` 0,091` 0,08a31` 0,08991` 0,081` 0,07d1` 0,075 1` 0,071` 0,06479891 1` 0,06075π1` 0,061` 0,05921`0,05 1`0,04 1`0,031W` 0,0291` 0,027g 1` 0,02651` 0,0254"1`0,0241XW` 0,02351` 0,022 1`0,02 1 W` 0,01p_ 1` 0,01f1` 0,01c 1` 0,01721`0,017"1  ` 0,01591` 0,0111`30,01!"1\%D<WAK`0,0094m1`0,00923 1`0,006x² 1` 0,005c 1` 0,00528841`0,00449 1`0,00348 1`0,0031`0,001981`0,00166 1`0,00158 1`0,00133 1`0,001201`0,00117 1`0,001098 1`0,001"1 D<`0,00084 1`0,00055 1`0,000549 1`0,000341` 0,0003 1`0,00022 1`0,000169 1`0,0001"1 \`0,000084 1`0,000081`0,000011` 0,00000591` 0,0000043911`0,000001"1  ` 0,00000011` 0,0000000091`0,000"1  `0,00 1` 0,0,74,981` 0,0,64,641`0,0,64,0,64,641` 0,0,63,631` 0,0,4 1` 0,0,32,32 1`0,0,2551  `0,0,1,11` 0,0,11`0,0,0,01k`0,0,01`C0,0(%1rA1?4 @.9rTDE>` 0+ 1` 0&cdmantmc`1`0&cddmtm`1c051          +  .&     4   f   &5'  (  H        J< >     1 K        /* " 9!.0 7   &"     8)      #1 .  $  T   -      f17$RTJ*  rw9| {HH($N6, i_D)@* !6V{+&$Mq Cy"@ Q ,k[ZJ d :I 3$~}D(W*$$1 E )9Dk L?[8 D |*@&g'J b:U##4TV/}$3Eb" s3$!7x`.hMW V]+ ;34Lg?c $)&]3 >-$r (BF/:EZes~@ {Oy)+ A< !Y$G4V&)9v$'K;$@ 7 4 'U#g   !'(@UXH/0$'"x[(5c 6 $J'<tO R ~ Z O 4 `'"} 1SX"8PO0[H4'F ) ;  W NPF~b1a' E$zi fh 49S* #g0$ c]yk8M.\*  $r s=.M`zjc A<A GM:u"U 6Z<7$ziS;,a+f%? 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I?CF` 01911` 0191` 018 1` 016"1  ` 0133 1` 0132 1` 0131103628 1` 013 1` 01234567891` 01111`0)01101001100101101001011001101001011010011 1`01101` 0111{z` 0103h1` 010111` 0100 1` 0101` 01.561` 01.521` 01.501` 01.441` 01.431` 01.291` 01.281` 01.241` 01.181` 01.131` 01.101` 01.081`01.061` 01.051` 01.021` 01.011`401T%1="%*.C5,(c mx` 00h1`00ff001vu` 00ff1` 00fe1` 00cc001` 00c 1` 00bb 1` 00aa 1` 0091 1` 008665 1` 0080c74c7e951` 008 1` 0077ff 1` 007276 1` 0071` 0066ff1`00528841` 005 1` 002h1` 0025 1` 0023h1` 001h1` 001506 1` 0012 1`001100001` 0011 1` 001098 1` 00100101101`00101`001"1&` 000pa 1` 000es1` 0009 1` 00055 1` 000549 1` 00041`000341` 00031` 00021` 0001h1`0001101110000011 1`0001101 1`0001000000000000 1` 0001001`00011` 0000h1` 0000ff1`00000591` 0000043911`0000011111111100 1`0000010000000011 1`0000010000000010 1`000000111`0000000000000000 1` 00000000001`00000000h1`0000001 ` 00000 1`00001 `000]"1= 9-26  5;   " $9$ ME44 ' 3!   #G1) K G "   6  # ` 00.561` 00.541` 00.511` 00.491` 00.431` 00.411`00.401` 00.39 1` 00.37 1` 00.351` 00.281` 00.241` 00.201`00.161`00.151  ` 00.131` 00.10 1`00.091` 00.07 1` 00.031` 00.0001` 00.001`:001  ;+ 7SB %AX,'` 0.999f 1` 0.99991` 0.9991` 0.998"1` 0.991` 0.9871` 0.9811` 0.9681` 0.96451`0.914291` 0.90021`0.91` 0.87971` 0.866 1`0.8600001` 0.851` 0.8491` 0.83181`0.81` 0.7v1` 0.79981`0.751 `0.740481  ` 0.722s1` 0.7161` 0.70791` 0.70s1`0.71` 0.6d 1` 0.69897000431`0.6899741` 0.68281` 0.67611` 0.64571` 0.63731` 0.618033988751`0.6161491`0.6153851` 0.60261`0.61` 0.5m1`0.5f1 T ` 0.5d1` 0.59471` 0.58191791` 0.551`0.5498341` 0.53011`!0.5 s1-U3 ` 0.4f1` 0.47712125471` 0.46171`0.4501661`0.4326781` 0.41151`0.4c1h` 0.3lit1` 0.39971`0.3670981` 0.35s1` 0.343269461`0.3100261`0.3.01  `0.31@` 0.2f 1 `0.293071`0.2777781` 0.26301` 0.2521`0.2519961`0.25 s1D`0.2407271`0.2388891` 0.23681` 0.203486231`0.21 `0.1f1  ` 0.181` 0.16761` 0.16171` 0.151` 0.14081` 0.141` 0.1191` 0.115s1` 0.11,01` 0.10821` 0.1021`0.1019721`0.1.31  ` 0.1.21`&0.1 .01@L`/0.0fU1 :- ?K  ` 0.0901` 0.06v1` 0.061`0.05f1`0.051 D` 0.041`0.033,01` 0.03 1`0.01f1D`0.0174531`0.0171  `0.0166666666661`0.01 1 Z|DT` 0.00s1` 0.009f 1`0.0035f1` 0.0031`0.0021`0.001 1`0.0005491`0.0003f1` 0.00031`0.00011`0.0000011` 0.000000011` 0.0.41` 0.0,1.01`20.0T1}rM){=DK?DA` 0,9c 1` 0,99p_ 1`0,999991`0,999901` 0,99991`0,999 "1` 0,9981` 0,99009950331`0,991T` 0,9841` 0,981` 0,9701`0,971`0,961` 0,951` 0,9171`0,9144"1  ` 0,91 1`$0,9 1 Qe` 0,8m 1`0,891` 0,879s1` 0,8751`0,861`0,85 1` 0,841`0,81 w` 0,782s1` 0,777777781` 0,75a 1` 0,750 1`*0,75 1?T` 0,741` 0,72rc1` 0,711` 0,701`!0,7 "1P]g` 0,699 1` 0,69114583331` 0,68ma 1` 0,66666671hg` 0,66661`0,6661T` 0,651` 0,63 1` 0,6251` 0,621`0,61803398874989484821` 0,61803398871` 0,618"1]\` 0,61666666671` 0,6151`0,611 `0,6071` 0,60 1`0,6 s1  /` 0,5ε 1` 0,5x21` 0,5mev 1` 0,5ma+ 1` 0,5ma 1` 0,5hz 1` 0,5h 1` 0,5e 1` 0,5d1` 0,5c 1`0,591`0,585,101`0,570,101`0,571#` 0,56w 1` 0,56v 1`0,568261"1  `0,561 ` 0,551`0,531` 0,529a 1` 0,521`0,51mev 1` 0,500 1` 0,501`x0,57b"1J +J!# % D?dj71/3 :9 3t_N` 0,4mm 1`0,491  ` 0,48 1`0,473"1  ` 0,471` 0,4631` 0,461KqbSD5&p]N?0!|m^K8)xk^Q&ufWH9*paRC4%uh[NA2# wk\PC7)xbTD6Z" o ` Q ? 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2abcoS1`2ab1 `` 2aaaaa 1`2a_1 ` 2a+S1`=2aVS1+@8  p ,J,Y  J` 2_kr_19221` 2;3S1` 2;0 1` 29uh 1` 29th1` 29kg 1` 29991` 299891` 299831` 299792458 1`29976 1` 2996 1` 299591` 299471` 299271` 299211` 2992 1` 299171`2991R^n` 298811` 298791` 298731` 298671` 298631` 298511` 298371` 298331` 298191`29810 1` 298031` 298,447,8941`298s1` 297891` 297611` 297591` 297531` 297411` 297231` 297171` 29711`29701`2971}%` 29691` 296831` 296711` 296691` 296631` 296411` 296331` 29631` 296291` 296111` 296001` 2960 1`296 1` 295991` 295871` 295811` 295731` 29572es1` 29571` 295691` 295671` 295371` 295311` 29531` 295271` 29521` 29511` 295011` 295000es1` 29501`2951` 294831` 294731'(zkXE7$ygq0zk]N?. |m^O@1"qbSE6'~o`K:+ rcO@1"qbSE6' ~p]N?0!~m^O@1"seYJy_Q6( {m^O@1"xiZK<-ufWH9* } n _ Q B 3 $    p a R 4 %   v g X I ; ,   | m ^ O @ 1 "   | n _ P A +  waSD1~pL7 {l]N?1"qbSD5$xj[L.1` 3`3231 m{` 322991` 322971` 32291` 322611` 322571` 322511` 3224 1` 322371` 322331` 322131` 32211` 322031`322,6441` 322,2,392,521`322 1` 321911` 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P& !m  *   *[ ,` ` 34991` 349811` 349631` 349611` 349491` 349391` 349191` 349131` 34911`349 1 G` 348971` 348831` 348771` 348711` 348491` 348471` 348431` 348411` 348191` 348071`348 1 z` 347831` 347811` 347631` 347591` 347571` 347471` 347391` 347291` 347211` 347031` 3470 1`347 1G` 346931` 34691` 346871` 346791` 346731` 34671` 346671` 346511` 346491` 346311` 34631` 346131` 34611` 346071` 346031`346 1` 345911` 345891` 345831` 34571` 345491` 345431` 3454 1` 345371` 345191` 345131` 345111` 345011`3451 )` 344991` 34491` 344871` 344831` 344711` 344691` 344571` 344391` 344291` 344211` 344031`344 1` 343m 1` 343811` 343691` 343671` 343611` 343511` 343371` 34331` 343271` 343191` 343131` 343031` 343011`3431 ` 342971` 342831` 342731` 342671` 342611` 342591` 342531` 342311` 342171` 342131` 342111`3421.85 1`342 1  ` 341831` 341711` 341591` 341571` 341471` 341411` 34131` 341291` 341271` 341231`341 1`3407 1` 340611` 340571` 340391` 340331` 340311` 340191` 34009 1`340 s19` 34.7 1` 34.6 1` 34.5 1` 34.4 1` 34.3 1` 34.2 1` 34.1 1` 34.0001` 34,85,1701` 34,68,1361` 34,6 1}|` 34,51,1021`34,48,51,68,1021` 34,221,4421` 34,187,3741` 34,119,2381`Y34(r,1&sJ#)@P\D6$ .d$5*h$44 ,a ` 33uf 1` 33k 1` 33cl 1` 339971` 339671` 339611` 339411` 339371` 339311` 339231` 339111` 33911`339 1` 338931` 33891` 338891` 338711` 338631` 338571` 338511` 338291` 338271` 338111` 338091` 3380 1`338 1 m` 337971` 337911` 337731` 337691` 337671` 337571` 337511` 337491` 337391` 33731` 337211` 337131` 33711` 337031`337 1 G` 336791` 336471` 336411` 336371` 336291` 336231` 336191` 336171` 336131` 33611` 336011`336000001`336 1  ` 335991` 33591` 335891` 335871` 335811` 335771` 335691` 335631` 335471` 335331` 335291` 335231` 335211` 335131` 335031`3351 ` 334931` 334871` 334791` 33471` 334691` 334611` 334571` 33431` 334271` 334131` 334091` 334031`3341 ` 333n 1` 333911` 333771` 3337 1` 333591` 333551` 333531` 333491` 333471` 333431`33333331`333331` 333311` 3333 1hg` 333291` 333171` 333111` 33311` 333011`333000m 1` 333000 1`333,6661` 333 "1x!` 33291` 332891` 332871` 3327 1` 332471` 33231` 332231` 332111` 332031` 332+1`3321` 331991` 331911` 33191` 331811` 33181` 331791` 331611` 331511` 3315 1` 331491` 33131` 33121` 331191` 331131` 331071` 331,4m 1` 331,4 1`331 1 sG` 330911` 330831` 330731` 330711` 33071` 330531` 330491` 330371` 330291` 330231` 330131` 33011` 33001` 330+1`3301 -mU` 33.8 1` 33.7 1` 33.6 1` 33.5 1` 33.4 1` 33.3 1` 33.2 1` 33.1 1` 33,99,2971`33,81,99,297,8911` 33,77,2311`33,55,66,110,1651` 33,55,1651`33,51  `33,44,66,88,1321`33,36,44,66,991`j330S1  RJ#  )+<n+ 6-ZEO$i )) S8\ `32x321 ` 32mev 1` 32mb1` 32m 1` 32kb1` 329991` 329931` 32991` 329871` 329831` 329711` 329691` 329571`3295 1` 329411` 329391` 329331` 329171` 329111` 329091`329 1` 328871` 328691` 328431` 328391` 328331` 328311` 328031` 328011` 328+1`328 1` 327971` 327891` 327831` 327791` 327711`327681` 327671`32761` 327491` 327191` 327171` 327131` 32711` 327071` 327,5 1`327 1` 326931` 326871` 326531` 326471` 326331` 326211` 326111` 326091` 326031` 3260 1` 326,489,9781`326 1` 325vS1` 32591` 325871` 325791` 325731`3257 1` 325691` 325631` 325611`3254761*)` 325371` 325331` 325311` 32531` 32511` 325071` 325031`325,9751`325,6501`3251 n` 324971` 324911` 324791` 324671` 324431` 324411`3243,151` 324291` 324231` 324131` 324111` 324011` 324,486,9721`324 1` 323811` 323771` 323711` 323691` 323631` 323591` 323551` 323531` 323411`32341` 3233 1` 323271` 323231` 323211` 323091` 323031{yjSD6' sdUF7( zk\M>0!yk\N?* vgYJ;,teVG8+ rcTE6'{m^OB5(}cL=/!vgE6' ~o`RC4%yiZK<, |m_PA2 uf=({l^O4&iWH8' teVG8){dSD6' r z l ^ P B 4   s e V H 9   d U F 7 $   u g X I : +  ~o`QB' sdUF+ ugXI:!|m^O@1"xiZ~322`38,57,76,114,1711` 38,57,1141`38,48,57,76,1141` 38,323,6461` 38,247,4941` 38,209,4181` 38,133,2661`C38HS1Dn+([.*,h $539 ! 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1` 9.19 1` 9.18 1` 9.17 1` 9.16 1` 9.15 1` 9.14 1` 9.13 1` 9.12 1` 9.11 1` 9.1091` 9.10.2013s1` 9.10 1` 9.1 1` 9.0 1`9,8x 1` 9,8e1` 9,891`9,84x101` 9,84 1` 9,82"1`9,80665 1` 9,80 1`9,81`9,7x101`9,780491` 9,648 1` 9,61`9,581  ` 9,5 1` 9,421` 9,4 1` 9,3x74 1` 9,3x62 1` 9,3x57 1` 9,32 1` 9,284 1` 9,20 1` 9,14,18,21,421` 9,14,18,21,271` 9,12mm 1` 9,12,18,361` 9,12,18,27,361` 9,12,18,23,361` 9,12,18,19,361` 9,12,17,18,341` 9,12,13,18,261`9,121  ` 9,11,12,18,221` 9,109390e 1` 9,109 1` 9,10.9390 1` 9,10,15,18,301` 9,10,15,18,271` 9,10,15,18,251` 9,10,11,15,181` 9,05 1`9,012182 1`9,012181c91G  `* /     U'   %  1(      .           &  V  $   6 @      F          $ `8z86x801`8x8x81  `8x8 1` 8x57js 1` 8x57j 1` 8x57is 1` 8x57 1` 8x+1`8x1Z ` 8s1` 8p1  ` 8o 1` 8ns 1` 8mm 1` 8m_ 1` 8hex1`8hs1 e` 8gram1`*#8g0n2t4e8sut0tpcvtfdfwkqgocjqzmvqnw1` 8fajsq1`8fS1 `8eb512ec1` 8e11 1` 8e 1`8a2 1` 8a 1` 89991` 899891` 899831` 899771` 899631` 899591` 899391` 899231` 899171` 899091`899 1` 898991` 898971` 898911` 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