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LwZ4zz c{N V@ ,#_P8x̗/~ ϔ(ƕ P ?;J L|sk`|E\2NzʕA޼ nL'0&ҟlHoHn [l?V=0vV8= W9o6f51_EdW|d5t ޢ|ŏ7}0r| =?an.?|lSW5nLvn51[[,""$7$3$op+$c^Ƙ[SMkc=Ɣ1*VT۲,tWiM̍8Ú$Ƙ ŭw58Мl^,˃1qm_oN6?ȍɢQRtu= 6&8AvdrM24n&}"=6F%I{Y&f>Dfi۶xvD-QM܋%v&v$:l7ަ]?H!N'SZiRؕf׌AaVbg+ܺyﷹmk[XVl@%z1Q%OP"{[Jx%rH+#JWNJrq"q(q^S"<_ĂqND(V)V˔8+q~9X=X1VlPV"/(^M'S=qA#:B8 %N춶JֶDJJdD'JY\ZN]x!ęٯXR+(q>T ҫ.%QB%lv6f6t0G-R*?D%r)]y]9O+گ %IM`g\<%2v5vؕ}UF:(J$ȿr\w3*P2: E" (%@q0Korło L~skIENDB` {\displaystyle \Delta \theta {}_{b}=\theta {}_{b}-\theta {}_{b0}=100,41-100=0,41^{o}C.} {\displaystyle |\alpha ||\sigma \upsilon \nu ({\hat {\alpha ,\beta }})} {\displaystyle {\mbox{div}}\,({\mbox{curl}}\,{\vec {\upsilon }})=\nabla \cdot (\nabla \times {\vec {\upsilon }})=\nabla \cdot {\begin{vmatrix}{\hat {e}}_{1}&{\hat {e}}_{2}&{\hat {e}}_{3}\\{\partial \over \partial x}&{\partial \over \partial y}&{\partial \over \partial z}\\u_{x}&u_{y}&u_{z}\end{vmatrix}}=\nabla \cdot \left[({\partial u_{z} \over \partial y}-{\partial u_{y} \over \partial z}){\hat {e}}_{1}-({\partial u_{z} \over \partial x}-{\partial u_{x} \over \partial z}){\hat {e}}_{2}+({\partial u_{z} \over \partial x}-{\partial u_{x} \over \partial x}){\hat {e}}_{3}\right]={\begin{pmatrix}{\partial ^{2}u_{z} \over {\partial y\partial x}}-{\partial ^{2}u_{y} \over {\partial z\partial x}}\\{\partial ^{2}u_{x} \over {\partial z\partial y}}-{\partial ^{2}u_{z} \over {\partial x\partial y}}\\{\partial ^{2}u_{z} \over {\partial x\partial z}}-{\partial ^{2}u_{x} \over {\partial y\partial z}}\end{pmatrix}}} {\displaystyle {\frac {dx^{a}}{dx}}=a\cdot \;x^{a-1}} {\displaystyle (a,b)} {\displaystyle {\frac {F_{1}}{Q_{1}}}={\frac {F_{2}}{Q_{2}}}={\frac {F_{3}}{Q_{3}}}={\frac {F_{4}}{Q_{4}}}={\frac {F_{5}}{Q_{5}}}=...={\frac {F_{i}}{Q_{i}}}=ct} {\displaystyle |{\vec {\alpha }}\cdot ({\vec {\beta }}\times {\vec {\gamma }})|} {\displaystyle {\vec {0}}={\vec {\gamma }}-{\vec {\gamma }}=(\kappa {\vec {\alpha }}+\lambda {\vec {\beta }})-(\mu {\vec {\alpha }}+\nu {\vec {\beta }})=(\kappa -\mu ){\vec {\alpha }}+(\lambda -\nu ){\vec {\beta }}\Leftrightarrow (\kappa -\mu ){\vec {\alpha }}=(\nu -\lambda ){\vec {\beta }}} {\displaystyle \Pi =CRT={\frac {n}{V}}RT={\frac {m}{V}}{\frac {RT}{M}}\Leftrightarrow M={\frac {m}{V}}{\frac {RT}{\Pi }}\simeq 10\cdot {\frac {0,082\cdot 298}{\frac {1}{760}}}=10\cdot 0,082\cdot 298\cdot 760\simeq 185.714\;g/mole.} {\displaystyle curl{\vec {\alpha }}=\nabla \times {\vec {\alpha }}={\begin{vmatrix}{\hat {e}}_{1}&{\hat {e}}_{2}&{\hat {e}}_{3}\\{\partial \over \partial x}&{\partial \over \partial y}&{\partial \over \partial z}\\a_{x}&a_{y}&a_{z}\end{vmatrix}}={\begin{pmatrix}{\partial a_{z} \over \partial y}-{\partial a_{y} \over \partial z}\\{\partial a_{z} \over \partial x}-{\partial a_{x} \over \partial z}\\{\partial a_{y} \over \partial x}-{\partial a_{x} \over \partial y}\end{pmatrix}}} {\displaystyle {\bar {x}}={\frac {x_{1}+x_{2}+\ldots +x_{n}}{n}}={\frac {\sum _{i=1}^{n}\!x_{i}}{n}}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{117.649k{\sqrt {\pi }}}}{\begin{pmatrix}296.475.480-254.121.408\rho +60.505.200\rho ^{2}-5.762.400\rho ^{3}+246.960\rho ^{4}-4.704\rho ^{5}+32\rho ^{6}\end{pmatrix}}e^{-{\frac {\rho }{7}}}} {\displaystyle \leftarrow } {\displaystyle \nabla \times ({\vec {\mathrm {E} }}+{{\partial {\vec {\mathrm {A} }}} \over {\partial {t}}})=0} {\displaystyle {\vec {r}}=\langle 3t,7t^{2},t\rangle } {\displaystyle M\simeq 6\cdot 12+12\cdot 1+6\cdot 16=180.} {\displaystyle y={\frac {{\alpha }^{f(x)}}{\nu }}{\Rightarrow }y'={\frac {f'(x)*{\alpha }^{f(x)}ln{\alpha }}{\nu }}} {\displaystyle {\vec {i}}\times {\vec {j}}={\vec {k}}} {\displaystyle 1/2} {\displaystyle {\vec {r}}=\langle 5t,cosx(t)\rangle } {\displaystyle i={\sqrt {-1}}} {\displaystyle H(f)} {\displaystyle N_{A}} {\displaystyle {\mathcal {P}}(A)} {\displaystyle \mathbf {H} (f)_{i,j}={\frac {\partial ^{2}f}{\partial x_{i}\partial x_{j}}},1\leq i,j\leq n.} {\displaystyle \hbar \over 2} {\displaystyle +\infty *\theta =+\infty } {\displaystyle 8,991804\times 10^{9}{\tfrac {N\times m^{2}}{C^{2}}}} {\displaystyle E={\frac {\alpha \upsilon }{2}}={\frac {\alpha \beta \eta \mu \theta }{2}}={\sqrt {s{\begin{pmatrix}s-\alpha \end{pmatrix}}{\begin{pmatrix}s-\beta \end{pmatrix}}{\begin{pmatrix}s-\gamma \end{pmatrix}}}}} {\displaystyle {\vec {i}}\cdot {\vec {j}}={\vec {j}}\cdot {\vec {k}}={\vec {k}}\cdot {\vec {i}}=0} {\displaystyle a=d^{2}x/dt^{2}=du/dt} {\displaystyle D} {\displaystyle f(a,b)\geq f(x,y)} {\displaystyle {\frac {d^{2}y}{dx^{2}}}=-{\frac {4\pi ^{2}A}{\lambda ^{2}}}\eta \mu {\frac {2\pi x}{\lambda }}\Leftrightarrow {\frac {d^{2}y}{dx^{2}}}=-{\frac {4\pi ^{2}}{\lambda ^{2}}}y} {\displaystyle \sigma \upsilon \nu ({\hat {{\vec {\alpha }},{\vec {\beta }}}})=\sigma \upsilon \nu \theta ={\frac {|{\vec {\alpha }}_{\vec {\beta }}|}{|\alpha |}}\Rightarrow |{\vec {\alpha }}_{\vec {\beta }}|=|\alpha ||\sigma \upsilon \nu ({\hat {{\vec {\alpha }},{\vec {\beta }}}})} {\displaystyle {\frac {\vec {\alpha }}{\lambda }}} {\displaystyle \{\emptyset \}} {\displaystyle {\begin{matrix}x&x'&x'x\\0&1&0\\1&0&0\end{matrix}}} {\displaystyle {\vec {v}}_{o}=\langle 2,4,1\rangle ,\ \ {\vec {r}}_{o}=\langle 2,7,3\rangle } {\displaystyle (\lambda -\mu ){\vec {\beta }}} {\displaystyle \Delta \theta {}_{f}=-K_{f}{\frac {1000m}{Mm_{0}}}\Leftrightarrow M=-K_{f}{\frac {1000c\%}{\Delta \theta {}_{b}}}=-1,86\cdot {\frac {1000\cdot 0,1}{-0,93}}=200\;g/mole.} {\displaystyle sec(x+\pi )=-secx} {\displaystyle AB={\begin{bmatrix}0&1\\-3&2\end{bmatrix}}{\begin{bmatrix}2/3&-1/3\\1&0\end{bmatrix}}={\begin{bmatrix}1&0\\0&1\end{bmatrix}}} {\displaystyle A\times B\neq B\times A} {\displaystyle |{\vec {\alpha }}||{\vec {\beta }}|\sigma \upsilon \nu ({\hat {{\vec {\alpha }},{\vec {\beta }}}})} {\displaystyle N^{-2}=\int \psi ^{2}dV\Leftrightarrow N={\frac {1}{{\begin{pmatrix}\int \psi ^{2}dV\end{pmatrix}}^{2}}}} {\displaystyle ({\vec {P}}-{\vec {A}})\cdot ({\vec {\alpha }}\times {\vec {\beta }})=0} {\displaystyle {\frac {m}{V}}=5\;{\frac {mg}{ml}}=5{\frac {g}{lit}}.\;\Pi =0,40\;mmHg={\frac {0,40}{760}}\;atm\simeq 5,26\cdot 10^{-4}\;atm.\;T\simeq 25+273=298\;K.\;R\simeq 0,082\;{\frac {litatm}{moleK}}.} {\displaystyle f(x,y)>f(a,b)} {\displaystyle {\frac {4m}{5s}}=0,8m/s} {\displaystyle <A,B>=tr(AB^{T})} {\displaystyle {\vec {\mathrm {E} }}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {\sqrt {3}}{1536{\sqrt {\pi }}}}r^{3}e^{-{\frac {\rho }{4}}}\sigma \upsilon \nu \theta \eta \mu ^{2}\theta \sigma \upsilon \nu \phi \eta \mu \phi } {\displaystyle M\simeq 12+14\cdot 2+16+1\cdot 4=60\;g/mole} {\displaystyle {\vec {r}}=\langle e^{t},{\sqrt {e^{t}}},{\sqrt {9-|t+5|^{2}}}\rangle } {\displaystyle E={\sqrt {{\frac {3}{2}}\alpha {\begin{pmatrix}{\frac {3}{2}}\alpha -\alpha \end{pmatrix}}^{3}}}={\sqrt {{\frac {3}{2}}\alpha {\begin{pmatrix}{\frac {1}{2}}\alpha \end{pmatrix}}^{3}}}={\sqrt {\frac {3\alpha ^{4}}{2^{4}}}}={\frac {\sqrt {3}}{4}}\alpha ^{2}} {\displaystyle tanx\equiv {\frac {sinx}{cosx}}} {\displaystyle {\vec {v}}(t_{o})\neq {\vec {0}}={\vec {c}}} {\displaystyle (kl)\cdot {\vec {a}}=k\cdot (l{\vec {a}})=l\cdot (k{\vec {a}})} {\displaystyle {\frac {d(f(x)+g(x))}{dx}}={\frac {df(x)}{dx}}+{\frac {dg(x)}{dx}}} {\displaystyle |\lambda |\cdot |{\vec {\alpha }}|} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{180.075{\sqrt {10\pi }}}}r^{3}{\begin{pmatrix}28-\rho \end{pmatrix}}e^{-{\frac {\rho }{7}}}{\begin{pmatrix}5\eta \mu ^{2}\theta \sigma \upsilon \nu ^{2}\phi -3\end{pmatrix}}\eta \mu \theta \sigma \upsilon \nu \phi } {\displaystyle \sum {q}} {\displaystyle \sum {q}=0} {\displaystyle cscx\equiv {\frac {1}{sinx}}} {\displaystyle {\vec {\alpha }}\cdot ({\vec {\beta }}\times {\vec {\gamma }})} {\displaystyle y'=-cscf(x)*cotf(x)*f'(x)} {\displaystyle \lambda _{1}+\lambda _{2}+\lambda _{3}+\cdots +\lambda _{\kappa }} {\displaystyle {\vec {0}}=0{\vec {\alpha }}-0{\vec {\beta }}=({\vec {\gamma }}\cdot {\vec {\beta }}){\vec {\alpha }}-({\vec {\gamma }}\cdot {\vec {\alpha }}){\vec {\beta }}={\vec {\gamma }}\times ({\vec {\alpha }}\times {\vec {\beta }})\Leftrightarrow } {\displaystyle \Delta \theta {}_{b}=\theta {}_{b}-\theta {}_{b0}=120,2-118,5=1,7^{o}C.} {\displaystyle f_{y}} {\displaystyle \Delta \theta {}_{f}=\theta {}_{f}-\theta {}_{f0}=-0,93-0=-0,93^{o}C.} {\displaystyle z\simeq {\frac {x}{2}}\simeq {\frac {2}{2}}=1.} {\displaystyle (\mu +\lambda ){\vec {\alpha }}=\mu {\vec {\alpha }}+\lambda {\vec {\alpha }}} {\displaystyle y=f(x)} {\displaystyle ({\vec {x}}\times {\vec {y}})\times {\vec {z}}=({\vec {x}}\cdot {\vec {z}})\cdot {\vec {y}}-({\vec {y}}\cdot {\vec {z}}){\vec {x}}} {\displaystyle \mathrm {[\alpha ,\;\beta ]\subset \mathbb {R} :\;f(x)\geq 0,\;\forall x\in [\alpha ,\;\beta ]} } {\displaystyle 2KClO_{3}{\xrightarrow {\mathcal {4}}}2KCl+3O_{2}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{453.789{\sqrt {21\pi }}}}r^{2}{\begin{pmatrix}14.406-2.958\rho +84\rho ^{2}-\rho ^{3}\end{pmatrix}}e^{-{\frac {\rho }{7}}}{\begin{pmatrix}3\sigma \upsilon \nu ^{2}\theta -1\end{pmatrix}}} {\displaystyle \mathrm {l^{2}} } {\displaystyle {\vec {F}}} {\displaystyle {\frac {{{\partial }^{2}}y}{\partial x^{2}}}+{\frac {{{\partial }^{2}}y}{\partial t^{2}}}=0} {\displaystyle \mathbb {R} } {\displaystyle \alpha ^{3}+\beta ^{3}={\begin{pmatrix}\alpha +\beta \end{pmatrix}}{\begin{pmatrix}\alpha ^{2}-\alpha \beta +\beta ^{2}\end{pmatrix}}} {\displaystyle a-b\in \mathbb {Q} } {\displaystyle {\begin{bmatrix}-1\\-1\\1\end{bmatrix}}} {\displaystyle {\frac {1000m}{Mm_{0}}}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{4{\sqrt {2\pi }}}}re^{-{\frac {\rho }{2}}}\sigma \upsilon \nu \phi } {\displaystyle V} {\displaystyle \psi \notin A,\;3\notin A,\;a\notin A,\;A\notin A\;\kappa \alpha \iota \;\gamma {\acute {o}}\mu \alpha \notin A.} {\displaystyle \Rightarrow (\kappa +\lambda ){\vec {i}}=\mu {\vec {i}}} {\displaystyle s={\frac {\Pi }{2}}={\frac {1}{2}}{\begin{pmatrix}\alpha +\beta +\gamma \end{pmatrix}}} {\displaystyle \lnot (p\lor q)} {\displaystyle \epsilon _{0}=8,854*10^{-12}{\frac {A^{2}s}{Nm^{2}}}} {\displaystyle V_{B}-V_{A}={\frac {W_{\vec {F}}^{B}-W_{\vec {F}}^{A}}{q}}=-\int _{A}^{B}{\vec {E}}\cdot d{\vec {r}}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {k}{457.400{\sqrt {70\pi }}}}r^{4}{\begin{pmatrix}24-\rho \end{pmatrix}}e^{-{\frac {\rho }{6}}}{\begin{pmatrix}4\sigma \upsilon \nu ^{2}\theta -3\eta \mu ^{2}\theta \sigma \upsilon \nu ^{2}\phi -3\eta \mu ^{2}\theta \eta \mu ^{2}\phi \end{pmatrix}}\eta \mu \theta \sigma \upsilon \nu \phi \sigma \upsilon \nu \theta } {\displaystyle {\vec {\alpha }}} {\displaystyle y={\frac {\kappa }{x^{\nu }}}{\Rightarrow }y'=-{\frac {{\kappa }*{\nu }}{x^{{\nu }+1}}}} {\displaystyle {\overrightarrow {ab}}={\binom {x_{1}*x_{2}}{y_{1}*y_{2}}}} {\displaystyle F_{C}={\frac {1}{4\pi \epsilon _{0}}}{\frac {q_{e}^{2}}{x^{2}}}} {\displaystyle {\frac {y}{z}}={\frac {n_{H}}{n_{O}}}\simeq {\frac {1,683}{0,283}}\simeq 6\Leftrightarrow z\simeq {\frac {y}{6}}\simeq {\frac {3x}{6}}={\frac {x}{2}}.} {\displaystyle {\binom {n}{1}}=n} {\displaystyle [(A\subset B)\land (B\subset C)]\Rightarrow (A\subset C)} {\displaystyle {\vec {0}}} {\displaystyle {\vec {\delta }}} {\displaystyle {\dot {s}}=v=v(t)} {\displaystyle \lnot (p\land q)} {\displaystyle {\frac {d\cos {x}}{dx}}=-\sin {x}} {\displaystyle u} {\displaystyle detH(f)} {\displaystyle v\in \mathbb {N} ,v\geq 2} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{419.904{\sqrt {35\pi }}}}r^{2}{\begin{pmatrix}9.072-1.512\rho +72\rho ^{2}-\rho ^{3}\end{pmatrix}}e^{-{\frac {\rho }{6}}}\eta \mu \theta \sigma \upsilon \nu \theta \eta \mu \phi } {\displaystyle \simeq } {\displaystyle \mathrm {l} } {\displaystyle (1)} {\displaystyle {\frac {1}{\lambda }}{\vec {\alpha }}} {\displaystyle {\vec {p}}} {\displaystyle \mathrm {E} _{\mathrm {K} }^{\mathrm {A} }+W_{\sum {F}}=\mathrm {E} _{\mathrm {K} }^{\mathrm {T} }} {\displaystyle (a\times b)+c=(a+c)\times (b+c)} {\displaystyle {\vec {r}}} {\displaystyle +\infty +\theta =+\infty } {\displaystyle {\begin{matrix}f(0,1)=3\\f(0,0)=2\\f(0,9)=-61\end{matrix}}} {\displaystyle c^{2}={{1} \over {\epsilon _{0}\mu _{0}}}} {\displaystyle ({\vec {P}}-{\vec {A}})\cdot {\vec {\delta }}=0} {\displaystyle \Delta t\rightarrow 0} {\displaystyle \mathrm {M_{1}\geq f(x),\;\forall x\in [\alpha ,x_{1}]} } {\displaystyle \Pi =\alpha +\beta +\gamma } {\displaystyle {\begin{bmatrix}-5&2&3\\3&-2&0\\4&1&-2\end{bmatrix}}\times {\underline {x}}={\begin{bmatrix}8\\-1\\0\end{bmatrix}}} {\displaystyle {\frac {d(af(x))}{dx}}=a{\frac {df(x)}{dx}}} {\displaystyle ({\hat {\alpha ,\beta }})} {\displaystyle MB_{H_{2}O}=2AB_{H}+AB_{O}\simeq 2\cdot 1+16=18\;g/mole,} {\displaystyle \mathrm {(A-l)x=0} } {\displaystyle S\cap (B_{\epsilon }({\vec {a}})\backslash \{{\vec {a}}\})\neq \varnothing } {\displaystyle {\frac {d^{2}y}{dx^{2}}}={\frac {d({\frac {dy}{dx}})}{dt}}*{\frac {dt}{dx}}} {\displaystyle csc(x+{\frac {\pi }{2}})=secx} {\displaystyle \Delta \theta {}_{f}=-K_{f}{\frac {1000m}{Mm_{0}}}\Leftrightarrow M=-K_{f}{\frac {1000m}{\Delta \theta {}_{f}m_{0}}}=-1,86{\frac {1000\cdot 60}{-1,02\cdot 1000}}\simeq 109\;g/mole.} {\displaystyle 46,5\simeq 12,011x+1,008y+15,999z\Leftrightarrow 46,5\simeq 12,011x+1,008\cdot 3x+15,999\cdot {\frac {x}{2}}\Leftrightarrow x={\frac {46,5}{23,0345}}\simeq 2.} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {2{\sqrt {3}}}{46875{\sqrt {2\pi }}}}r^{3}{\begin{pmatrix}20-\rho \end{pmatrix}}e^{-{\frac {\rho }{5}}}\sigma \upsilon \nu \theta \eta \mu ^{2}\theta \sigma \upsilon \nu \phi \eta \mu \phi } {\displaystyle P\in U} {\displaystyle E={\frac {1}{2}}r^{2}\theta } {\displaystyle M\simeq 12\cdot 12+22\cdot 1+11\cdot 16=342\;g/mole} {\displaystyle 1{\vec {\alpha }}={\vec {\alpha }}} {\displaystyle \alpha ={\frac {\begin{vmatrix}C&B\\D&n\end{vmatrix}}{\begin{vmatrix}A&B\\B&n\end{vmatrix}}}\quad \beta ={\frac {\begin{vmatrix}A&C\\B&D\end{vmatrix}}{\begin{vmatrix}A&B\\B&n\end{vmatrix}}}} {\displaystyle \lim _{n\to \infty }(\prod _{i=0}^{n}{\alpha }_{i})^{1 \over n}=K_{0}=\prod _{r=1}^{\infty }(1+{1 \over r(r+2)})^{l}og_{2}r\simeq 2,6854520010...} {\displaystyle x_{1},x_{2},\ldots ,x_{N}} {\displaystyle x=1,y=2,z=3} {\displaystyle n_{C}={\frac {m_{C}}{M_{C}}}={\frac {mc_{C}\%}{M_{C}}}\simeq {\frac {13\cdot 52,17\%}{12,011}}\simeq 0,565\;mole.} {\displaystyle {\frac {1}{2}}|{\vec {\alpha }}\times {\vec {\beta }}|} {\displaystyle y'=-csc^{2}f(x)*f'(x)} {\displaystyle 1,6\times 10^{-19}C} {\displaystyle f(x,y)={\overline {x\times y}}} {\displaystyle x\in A} {\displaystyle y'={\frac {f'(x)}{f(x)}}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{256{\sqrt {5\pi }}}}r{\begin{pmatrix}80-20\rho -\rho ^{2}\end{pmatrix}}e^{-{\frac {\rho }{4}}}\eta \mu \theta \sigma \upsilon \nu \phi } {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{4{\sqrt {2\pi }}}}{\begin{pmatrix}2-\rho \end{pmatrix}}e^{-{\frac {\rho }{2}}}} {\displaystyle {\begin{pmatrix}\Delta P\end{pmatrix}}_{\sigma \chi }={\frac {n}{N}}\Leftrightarrow {\frac {P_{0}-P}{P_{0}}}={\frac {n}{N}}\Leftrightarrow P_{0}-P={\frac {n}{N}}P_{0}\Leftrightarrow -P={\frac {n}{N}}P_{0}-P_{0}\Leftrightarrow } {\displaystyle y={\frac {f(x)}{g(x)}}} {\displaystyle K={{1} \over {\lambda }}={M \over {m+M}}R_{\infty }Z^{2}({1 \over {n_{f}^{2}}}-{1 \over {n_{i}^{2}}})} {\displaystyle {\vec {v}}(t_{o})={\vec {0}}} {\displaystyle n\geq 2} {\displaystyle \mu ={\frac {x_{1}+x_{2}+\ldots +x_{N}}{N}}={\frac {\sum _{i=1}^{N}\!x_{i}}{N}}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {\sqrt {3}}{1.536{\sqrt {\pi }}}}r^{2}{\begin{pmatrix}12-\rho \end{pmatrix}}e^{-{\frac {\rho }{4}}}\eta \mu \theta \sigma \upsilon \nu \theta \sigma \upsilon \nu \phi } {\displaystyle cvs(x+{\frac {\pi }{2}})=versinx} {\displaystyle R_{o\lambda }} {\displaystyle CO_{2}+Ba{\begin{pmatrix}OH\end{pmatrix}}_{2}{\xrightarrow {}}BaCO_{3}\downarrow +H_{2}O} {\displaystyle \exists \epsilon >0:B_{\epsilon }({\vec {a}})\subseteq S} {\displaystyle E=\alpha ^{2}} {\displaystyle OA:y=0} {\displaystyle \gamma =\lim _{n\to \infty }{\begin{pmatrix}{\begin{matrix}n\\\sum \\i=1\end{matrix}}{\frac {1}{n}}-lnn\end{pmatrix}}\simeq 0,577215664901532860606512...} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {k}{457.400{\sqrt {70\pi }}}}r^{4}{\begin{pmatrix}24-\rho \end{pmatrix}}e^{-{\frac {\rho }{6}}}\eta \mu ^{3}\theta \eta \mu \phi \sigma \upsilon \nu \theta {\begin{pmatrix}3-4\eta \mu ^{2}\phi \end{pmatrix}}} {\displaystyle D_{3}={\begin{vmatrix}-5&2&8\\3&-2&-1\\4&1&0\end{vmatrix}}=-69} {\displaystyle A\in {\mathcal {P}}(A)} {\displaystyle {\vec {v}}=a_{1}{\vec {u_{1}}}+a_{2}{\vec {u_{2}}}+...=<{\vec {v}},{\vec {u_{1}}}>{\vec {u_{1}}}+<{\vec {v}},{\vec {u_{2}}}>{\vec {u_{2}}}+...} {\displaystyle x=5\Rightarrow x\neq 0} {\displaystyle y={\sqrt {f(x)}}{\Rightarrow }y'={\frac {f'(x)}{2{\sqrt {f(x)}}}}} {\displaystyle \alpha \notin A} {\displaystyle F_{1}=-F=2,8125\;N} {\displaystyle 6KCN+FeSO_{4}{\xrightarrow {}}K_{4}{\begin{bmatrix}Fe{\begin{pmatrix}CN\end{pmatrix}}_{6}\end{bmatrix}}+K_{2}SO_{4}} {\displaystyle Q_{3},Q_{4},Q_{5},..} {\displaystyle A\cup B=\{\ 1,\ 2,\ 3,\ 4,\ 5,\ 7\ \}} {\displaystyle 1.875545956\cdot 10^{-18}C} {\displaystyle {\vec {a}}={\binom {3x^{2}+5xy+4y^{2}}{10x^{2}+4xy+3y^{2}}}} {\displaystyle {\vec {\nabla }}\times {\vec {\mathrm {B} }}=\mu _{0}{\vec {J}}+\mu _{0}\epsilon _{0}{\partial {\vec {\mathrm {E} }} \over {\partial t}}} {\displaystyle E={\begin{Bmatrix}x|x\;\pi \epsilon \rho \iota \tau \tau {\acute {o}}\varsigma \;\alpha \rho \iota \theta \mu {\acute {o}}\varsigma \;\pi o\lambda \lambda \alpha \pi \lambda {\acute {\alpha }}\sigma \iota o\varsigma \;\tau o\upsilon \;2\end{Bmatrix}}=\varnothing } {\displaystyle {\vec {\beta }}\times {\vec {\gamma }}} {\displaystyle \rho ({\overrightarrow {r}})} {\displaystyle A\neq B} {\displaystyle q_{p}={\sqrt {4\pi \epsilon _{0}\hbar c}}} {\displaystyle \sum _{i=0}^{n}{\begin{pmatrix}-1\end{pmatrix}}^{i}{n \choose i}=0} {\displaystyle \rho _{\pi }} {\displaystyle B\supseteq A} {\displaystyle {\sqrt[{\nu }]{c}}\,} {\displaystyle W_{(\mathrm {A} \leftarrow \mathrm {B} )}=q(V_{A}-V_{B})} {\displaystyle x\in C} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {k}{28.800{\sqrt {70\pi }}}}r^{4}e^{-{\frac {\rho }{5}}}{\begin{pmatrix}6\sigma \upsilon \nu ^{2}\theta -\eta \mu ^{2}\theta \sigma \upsilon \nu ^{2}\phi -\eta \mu ^{2}\theta \eta \mu ^{2}\phi \end{pmatrix}}{\begin{pmatrix}1-2\eta \mu ^{2}\phi \end{pmatrix}}\eta \mu ^{2}\theta } {\displaystyle \lnot p} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{453.789{\sqrt {7\pi }}}}r^{2}{\begin{pmatrix}14.406-2.958\rho +84\rho ^{2}-\rho ^{3}\end{pmatrix}}e^{-{\frac {\rho }{7}}}{\begin{pmatrix}5\eta \mu ^{2}\theta \sigma \upsilon \nu ^{2}\phi -3\end{pmatrix}}\eta \mu \theta \sigma \upsilon \nu \phi } {\displaystyle 1.416808\cdot 10^{34}K} {\displaystyle \emptyset \in {\mathcal {P}}(A)} {\displaystyle (a,b,f(a,b))} {\displaystyle {\vec {a}}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {\sqrt {3}}{46.875{\sqrt {2\pi }}}}r^{3}{\begin{pmatrix}20-\rho \end{pmatrix}}e^{-{\frac {\rho }{5}}}{\begin{pmatrix}1-2\eta \mu ^{2}\phi \end{pmatrix}}\sigma \upsilon \nu \theta \eta \mu ^{2}\theta } {\displaystyle a_{11}x_{1}+a_{12}x_{2}+...+a_{1k}x_{k}+...+a_{1m}x_{m}=b_{1}} {\displaystyle x=0} {\displaystyle {\overrightarrow {a}}} {\displaystyle {\begin{bmatrix}-4&1\end{bmatrix}}} {\displaystyle cos(x+\pi )=-cosx} {\displaystyle 0\leq x\leq 9} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{81{\sqrt {6\pi }}}}r^{2}e^{-{\frac {\rho }{3}}}{\begin{pmatrix}3\sigma \upsilon \nu ^{2}\theta -1\end{pmatrix}}} {\displaystyle {\begin{pmatrix}\Delta P\end{pmatrix}}_{\sigma \chi }={\frac {n}{N}}} {\displaystyle p={\frac {E}{c}}={\frac {hv}{c}}={\frac {h}{\lambda }}} PNG  IHDR h@ 6PLTEGpLltRNS$(7IDATxc s2siA `a6F`bI 320hSIENDB` {\displaystyle {\vec {c}}={\vec {a}}-{\vec {b}}={\binom {a_{1}-b_{1}}{a_{2}-b_{2}}}} {\displaystyle f(a,b)\leq f(x,y)} {\displaystyle y{\begin{pmatrix}0\end{pmatrix}}=0} {\displaystyle {\vec {\alpha }}+{\vec {\beta }}+{\vec {\gamma }}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{12.186{\sqrt {70\pi }}}}r{\begin{pmatrix}5.506.240-1.870.830\rho +183.708\rho ^{2}-6.804\rho ^{3}+81\rho ^{4}\end{pmatrix}}e^{-{\frac {\rho }{6}}}\sigma \upsilon \nu \theta } {\displaystyle {\vec {u_{0}}}} {\displaystyle {\vec {\delta }}={\vec {\alpha }}+({\vec {\beta }}+{\vec {\gamma }})} {\displaystyle q=1,60210\cdot 10^{-19}\;Cb} {\displaystyle {\underline {x}}={\begin{bmatrix}x\\y\\z\end{bmatrix}}={\begin{bmatrix}1\\2\\3\end{bmatrix}}} {\displaystyle <f,g>=\int _{0}^{1}f(t){\overline {g(t)}}dt} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{453.789{\sqrt {7\pi }}}}r^{2}{\begin{pmatrix}14.406-2.958\rho +84\rho ^{2}-\rho ^{3}\end{pmatrix}}e^{-{\frac {\rho }{7}}}\eta \mu \theta \sigma \upsilon \nu \theta \sigma \upsilon \nu \phi } {\displaystyle \Delta \theta {}_{b}=K_{b}{\frac {1000m}{Mm_{0}}}\simeq 2,53{\frac {1000\cdot 0,5}{178\cdot 42}}\simeq 0,17^{o}C.} {\displaystyle (\alpha {\vec {x}})\times {\vec {y}}=\alpha ({\vec {x}}\times {\vec {y}})={\vec {x}}\times (\alpha {\vec {y}})\forall \alpha \in \Re } {\displaystyle 6,67\times 10^{-11}{\tfrac {N\times m^{2}}{kg^{2}}}} {\displaystyle {\frac {dx}{dx}}=1} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{12.186{\sqrt {70\pi }}}}r{\begin{pmatrix}5.506.240-1.870.830\rho +183.708\rho ^{2}-6.804\rho ^{3}+81\rho ^{4}\end{pmatrix}}e^{-{\frac {\rho }{6}}}\eta \mu \theta \eta \mu \phi } {\displaystyle +\infty *(-\theta )=-\infty } {\displaystyle \forall x\in A\;\kappa \alpha \ \iota \;\forall \psi \in B\Rightarrow x<\psi } {\displaystyle \mathbf {H} (f)={\begin{bmatrix}{\dfrac {\partial ^{2}f}{\partial x_{1}^{2}}}&{\dfrac {\partial ^{2}f}{\partial x_{1}\,\partial x_{2}}}&\cdots &{\dfrac {\partial ^{2}f}{\partial x_{1}\,\partial x_{n}}}\\[2.2ex]{\dfrac {\partial ^{2}f}{\partial x_{2}\,\partial x_{1}}}&{\dfrac {\partial ^{2}f}{\partial x_{2}^{2}}}&\cdots &{\dfrac {\partial ^{2}f}{\partial x_{2}\,\partial x_{n}}}\\[2.2ex]\vdots &\vdots &\ddots &\vdots \\[2.2ex]{\dfrac {\partial ^{2}f}{\partial x_{n}\,\partial x_{1}}}&{\dfrac {\partial ^{2}f}{\partial x_{n}\,\partial x_{2}}}&\cdots &{\dfrac {\partial ^{2}f}{\partial x_{n}^{2}}}\end{bmatrix}}.} {\displaystyle {\vec {\gamma }}={\vec {\alpha }}\times {\vec {\beta }}} {\displaystyle 1,38\times 10^{-23}{\tfrac {J}{K}}} {\displaystyle n={\frac {m}{M}}} {\displaystyle A\subseteq B} {\displaystyle q_{0}} {\displaystyle {\mathcal {E}}=\int _{\mathrm {A} }^{\mathrm {B} }={\vec {\mathrm {B} }}\cdot d{\vec {l}}} {\displaystyle {\vec {\alpha }}={\vec {\beta }}\Rightarrow {\vec {\alpha }}+{\vec {\gamma }}={\vec {\beta }}+{\vec {\gamma }}} {\displaystyle {\vec {r}}=\langle t,1\rangle } {\displaystyle (2)} {\displaystyle F={\frac {1}{4\pi \epsilon _{0}}}{\frac {q_{1}q_{2}}{r^{2}}}\simeq 9\cdot 10^{9}{\frac {3\cdot 10^{-6}\cdot {\begin{pmatrix}-1,5\cdot 10^{-6}\end{pmatrix}}}{0,12^{2}}}\;N=-2,8125\;N} PNG  IHDRd-ok>PLTEǏIIImmmՈ÷{{{ʑݓ}}}}}}|||FFFvvvhhhрֆ--- Ԅcccmmm%%%vvvuuuxxx̸qqqxxxmmmYYY̟LLLnnnqqq!!!ssscccyyy+++^^^///$$$wwwxxx333999pppUUUppp999@@@ZZZ---111}}}gggOOOKKKiiiWWWjjjLLL333zzzWWWЅ 񫫫ooopppUUUgggeeeDDD222ccc___NNN333KKK```___333zzziii***fff000AAA$$$BBB~~~YYYLLLPPPkkk]]]SSS<<4XWxreAg}A0=RJ\lyd.a{{:9@:2;n"QnEd6{F9MCRh(`.150A7Q"j (A7]pg2yH˱0DDD)!~ƍBB)(RQ,tQx;FJ(hA%% 9=FO߿#m^χ\ ߗ..!'9DH;)~@I*'Vk|T@ bJJJhiSFx^{޻w9NY%<c7 +.$SRz{1^H ANP!q32= oNA:d?L ]ܰKDסjk_:~<ɭ1(H3@$D tF&"ג s`KPH8z1Q9!BvdV]?}=,h2^)@ HbAH{}a}xi::PZ'%۲)%J] (vv"x)#tr T&|F!#r*cf,X%jَI*Ad׮t-LbALPXPW[dbVWW+1&\@P/rR)[Q DSB.vv*(uj:)q)ROJrs+%K˗蓁7,I` ! "a_D1dw\$®$A ffR/fB>uH2Ι PkeZHc^&IF+,0fg9brs| Y̢4qJb3 А20銊..Eje'9f(k$Y?/G+MFƳ±]+V=BUWtTBW˼!TE^E c+Q]C9a%ح*10 ]]i.%ž-MfI > 鵵j[IqgM t89B2yrC؃eeehx"*E](:Q?4$WoW{W7 cϞ=ؑLlAtJ׺~@AQOuTS;ݡoO/x9SIx!.ò|&3zmSdLFgYaAG ڂ]Q)X{X玴a_Z2Fno3 vAOgϞF}ʄ*<۶A0)L|:,8$vꉉo&37+r,-yJ~7"@g4뵧?{"J JqHcA2 iEE.'j[&("=#Xcܼk:bO ;wQ'$xt6qoR)9KGUU0|,a{ҾxGCu OsJӚ4?K䐠$"ε+ bHŹsRϻƸ"0TB,,j$?10PtPF3(۷oLO07E(S a'?3`?#4) //ބ81ZY'uxOﳻDvԕd0?zRjm<ʬ&B3}-<wfn9 Nܷs!jtn͜$089 beM HT_Ztֱ?M PÆy~p?лǭuZw uH$1srʄ A;,mj%t1/& sFrj5}[1m0&sluu'^$.@X$EnacLWĢs(>3B D"+m0<|E-G=jy0s+Wzzz8w4*w)+C3pr+ ldwtKwNat,6I6)t#gYs≂˗/"?nwθˀIL%&&z{',%[~~~) ϶ʽ{ԛL] habW*" /L)khD;ݫūe>MM* !F$,Cog[  GUV^ jqiepCp ޻OߘD"m8oqmK|*!7BzV: 9ãoF ߵ{9+W^}d)յc۶m`KgfJ,N";e--^Mـ@ppEG1'b8bWa>88?e/rEiϘ IENDB` {\displaystyle \sum _{i=0}^{p}{m \choose i}{n \choose p-i}={m+n \choose p},\;m\in \mathbb {N} ,\;p\leq min{\begin{Bmatrix}m,n\end{Bmatrix}}\wedge p\in \mathbb {N} } {\displaystyle (2-2x,2-2y)=(0,0)} {\displaystyle {\frac {da}{dx}}=0} {\displaystyle {\frac {d(9x^{3}-2x^{2}+x-10)}{dx}}={\frac {d(9x^{3})}{dx}}+{\frac {d(-2x^{2})}{dx}}+{\frac {dx}{dx}}+{\frac {d(-10)}{dx}}=9{\frac {dx^{3}}{dx}}-2{\frac {dx^{2}}{dx}}+1+0=9\cdot 3x^{2}-2\cdot 2x+1=27x^{2}-4x+1} {\displaystyle {\vec {x}}(t_{o})} {\displaystyle \alpha ={\frac {389}{161}},\beta ={\frac {11}{7}}} {\displaystyle g} {\displaystyle W_{\vec {F}}^{B}-W_{\vec {F}}^{A}=-\int _{A}^{B}q{\vec {E}}\cdot d{\vec {r}}} {\displaystyle {\frac {d\sin({a\cdot x})}{dx}}={\frac {d\sin({a\cdot x})}{d(ax)}}\cdot {\frac {dax}{dx}}=\cos {(a\cdot x)}\cdot a\cdot {\frac {dx}{dx}}=a\cos {(a\cdot x)}} {\displaystyle {\begin{pmatrix}\alpha +\beta \end{pmatrix}}^{n}=\sum _{i=0}^{n}{\frac {n!}{i!{\begin{pmatrix}n-i\end{pmatrix}}!}}\alpha ^{n-i}\beta ^{i}} {\displaystyle H(z)} {\displaystyle A-B=\{\ x\ |\ x\in A\land x\notin B\ \}} {\displaystyle {\vec {0}}={\vec {\alpha }}-{\vec {\alpha }}=\lambda {\vec {\beta }}-\mu {\vec {\beta }}=(\lambda -\mu ){\vec {\beta }}} {\displaystyle d={\frac {m_{\upsilon 0}}{V_{\upsilon 0}}}\Leftrightarrow m_{\upsilon 0}=dV_{\upsilon 0}=0,9965\cdot 0,050\simeq 0,0498\;g} {\displaystyle U} {\displaystyle dx^{v}} {\displaystyle x=5,\ x\in \mathbb {N} } {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {k}{457.400{\sqrt {70\pi }}}}r^{4}{\begin{pmatrix}24-\rho \end{pmatrix}}e^{-{\frac {\rho }{6}}}{\begin{pmatrix}6\sigma \upsilon \nu ^{2}\theta -\eta \mu ^{2}\theta \sigma \upsilon \nu ^{2}\phi -\eta \mu ^{2}\theta \eta \mu ^{2}\phi \end{pmatrix}}\eta \mu ^{2}\theta \eta \mu \phi \sigma \upsilon \nu \phi } {\displaystyle \theta =90^{o}\Rightarrow \eta \mu \theta =1} {\displaystyle y=lnf(x)} {\displaystyle \lambda (\mu {\vec {\alpha }})} {\displaystyle a_{21}x_{1}+a_{22}x_{2}+...+a_{2k}x_{k}+...+a_{2m}x_{m}=b_{2}} {\displaystyle y'={\frac {f'(x)}{f(x)*ln{\alpha }}}} {\displaystyle \alpha ^{2}+\beta ^{2}=(\alpha +\beta i)(\alpha -\beta i),} {\displaystyle y=e^{f(x)}} {\displaystyle W_{\sum {F}}} {\displaystyle -{\begin{Bmatrix}{\begin{matrix}2\\\sum \\i=1\end{matrix}}{\begin{bmatrix}{\frac {h^{2}}{8\pi ^{2}m_{i}}}{\nabla _{i}}^{2}+V{\begin{pmatrix}x_{i},y_{i},z_{i}\end{pmatrix}}\end{bmatrix}}\end{Bmatrix}}\psi =E\psi \Leftrightarrow -{\begin{bmatrix}{\frac {h^{2}}{8\pi ^{2}m_{p}}}{\nabla _{p}}^{2}+V{\begin{pmatrix}x_{p},y_{p},z_{p}\end{pmatrix}}+{\frac {h^{2}}{8\pi ^{2}m_{e}}}{\nabla _{e}}^{2}+V{\begin{pmatrix}x_{e},y_{e},z_{e}\end{pmatrix}}\end{bmatrix}}\psi =E\psi } {\displaystyle \rho _{\pi }=-\lim _{\tau \rightarrow 0}({1 \over \tau }\oint _{S}{{\vec {P}}\cdot d{\vec {s}}})=-\nabla \cdot {\vec {P}}} {\displaystyle \Sigma =\langle f_{1},f_{2},f_{3}\rangle } {\displaystyle E={\begin{Bmatrix}x|x\;\pi \epsilon \rho \iota \tau \tau {\acute {o}}\varsigma \;\alpha \rho \iota \theta \mu {\acute {o}}\varsigma \;\pi o\lambda \lambda \alpha \pi \lambda {\acute {\alpha }}\sigma \iota o\varsigma \;\tau o\upsilon \;2\end{Bmatrix}}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {2{\sqrt {3}}}{46.875{\sqrt {14\pi }}}}r^{2}{\begin{pmatrix}525-70\rho +2\rho ^{2}\end{pmatrix}}e^{-{\frac {\rho }{5}}}\eta \mu \theta \sigma \upsilon \nu \theta \sigma \upsilon \nu \phi } {\displaystyle {(1,6),(2,5),(3,7),(4,10),(6,22),(7,15)}} {\displaystyle f_{x}=f_{y}=0} {\displaystyle {\begin{matrix}x&y&f\\0&0&0\\0&1&1\\1&0&1\\1&1&1\end{matrix}}} {\displaystyle d={\frac {m}{V}}} {\displaystyle 1/6} {\displaystyle (\lnot p)\lor (\lnot q)} {\displaystyle {\vec {\alpha }}\cdot ({\vec {\beta }}-{\vec {\gamma }})={\vec {0}}\Leftrightarrow {\vec {\beta }}-{\vec {\gamma }}={\vec {0}}\Leftrightarrow {\vec {\beta }}={\vec {\gamma }}} {\displaystyle {\vec {v}}=a_{1}{\vec {u_{1}}}+a_{2}{\vec {u_{2}}}+...} {\displaystyle A=B} {\displaystyle \geq } {\displaystyle Cb=As} {\displaystyle a+1=1} {\displaystyle |{\vec {\alpha }}\times {\vec {\beta }}|=|{\vec {\alpha }}||{\vec {\beta }}|\eta \mu \iota ({\hat {{\vec {\alpha }},{\vec {\beta }}}})=|{\vec {\beta }}||{\vec {\alpha }}|\eta \mu \iota ({\hat {{\vec {\beta }},{\vec {\alpha }}}}=|{\vec {\beta }}\times {\vec {\alpha }}|)} {\displaystyle {\hat {\alpha }}} {\displaystyle {\vec {\alpha }}\times {\vec {\delta }}={\vec {0}}} {\displaystyle p\Rightarrow q} {\displaystyle {\begin{bmatrix}-1&4&3\end{bmatrix}}} {\displaystyle {\vec {\alpha }}+{\vec {\beta }}={\vec {\gamma }}} {\displaystyle {\underline {x}}={\begin{bmatrix}{\underline {x_{1}}}{\underline {x_{2}}}\end{bmatrix}}} {\displaystyle \mathrm {S_{\mu }\leq E\leq S_{M}} } {\displaystyle \Delta ={\begin{Bmatrix}x|x\in A\end{Bmatrix}}=\varnothing } {\displaystyle G} {\displaystyle F={\frac {1}{4\pi \epsilon _{0}}}{\frac {q_{1}q_{2}}{r^{2}}}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {\sqrt {3}}{117.649k{\sqrt {\pi }}}}r{\begin{pmatrix}112.943.040-40.336.800\rho +4.609.920\rho ^{2}-164.640\rho ^{3}+4.480\rho ^{4}-32\rho ^{5}\end{pmatrix}}e^{-{\frac {\rho }{7}}}\sigma \upsilon \nu \theta } {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {\sqrt {2}}{81{\sqrt {\pi }}}}r^{2}e^{-{\frac {\rho }{3}}}\eta \mu \theta \sigma \upsilon \nu \theta \sigma \upsilon \nu \phi } {\displaystyle m_{H}={\frac {2AB_{H}}{MB_{H_{2}O}}}m_{H_{2}O}\simeq {\frac {2\cdot 1}{18}}0,1754\simeq 0,01949\;g} {\displaystyle {\vec {P}}} {\displaystyle n\times t=s\times t} {\displaystyle r\simeq 5,3\cdot 10^{-11}\;m} {\displaystyle {\vec {\delta }}=\kappa {\vec {\alpha }}+\lambda {\vec {\beta }}+\mu {\vec {\gamma }}} {\displaystyle {\overrightarrow {A}}} {\displaystyle cvs\equiv 1-sinx} {\displaystyle g(x)=f(x,0)=2+2x-x^{2}} {\displaystyle 1,673\times 10^{-27}kg} {\displaystyle {\vec {beta}}} {\displaystyle 1^{\mathrm {o} \varsigma }} {\displaystyle {\vec {r}}={\vec {r}}_{j}-{\vec {r}}_{i}} {\displaystyle -{\vec {\alpha }}} {\displaystyle H(f)[P_{1}]={\begin{bmatrix}12&-4&-4\\-4&12&-4\\-4&-4&12\end{bmatrix}}} {\displaystyle y[n]=h[n]\ast x[n]=\sum _{k=-\infty }^{\infty }h[k]x[n-k]} {\displaystyle {\begin{matrix}D_{1}=12>0\\D_{2}=128>0\\D_{3}=1024>0\end{matrix}}} {\displaystyle \Sigma (\Delta V)=0} {\displaystyle \alpha ^{4}+4\beta ^{4}={\begin{pmatrix}\alpha ^{2}+2\alpha \beta +2\beta ^{2}\end{pmatrix}}{\begin{pmatrix}\alpha ^{2}-2\alpha \beta +2\beta ^{2}\end{pmatrix}}} {\displaystyle -{\frac {h^{2}}{8\pi ^{2}m}}\nabla ^{2}+V{\begin{pmatrix}x,y,z\end{pmatrix}}\psi =E\psi } {\displaystyle r=6,4\cdot 10^{6}\;m.} CI%P=MQ5pRrR:Fnbvx9L*;{Sh\Ϩ@ <4'AVcxVFER%bD8%T&-.Iz~ R9eBYH4g6{ȋåem @> ^ j ex i D 1 M ȗ n y ! ) 3 V b / ( Z3 [ a yo J I { $ @ ^ U 4)N t_"i G)F0z^go׎+W#./AHSsWdnQu?9l78LX{me.^ C˱wI J|ہM,OmsҌV+C-g@LcmπCAv.%i_k5<CT\w{u jz-8FNf͜8/Hg^iln tG#JPr>{"*w4CHeӤP +5\--7!p(Vmi&j/,1bu<>Qyb {\displaystyle \sum _{i=0}^{n}{n \choose i}=2^{n}} {\displaystyle m_{C}={\frac {AB_{C}}{MB_{CO_{2}}}}m_{CO_{2}}\simeq {\frac {12}{44}}0,8480\simeq 0,2313\;g} {\displaystyle \notin A} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{46.875{\sqrt {5\pi }}}}{\begin{pmatrix}18.750-15.000\rho +3.000\rho ^{2}-200\rho ^{3}+4\rho ^{4}\end{pmatrix}}e^{-{\frac {\rho }{5}}}} {\displaystyle y=f(t)} {\displaystyle {\vec {E}}={1 \over {4\pi \epsilon _{0}}}{{2\lambda } \over r}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {k}{28.800{\sqrt {70\pi }}}}r^{4}e^{-{\frac {\rho }{5}}}{\begin{pmatrix}4\sigma \upsilon \nu ^{2}\theta -3\eta \mu ^{2}\theta \sigma \upsilon \nu ^{2}\phi -3\eta \mu ^{2}\theta \eta \mu ^{2}\phi \end{pmatrix}}\eta \mu \theta \eta \mu \phi \sigma \upsilon \nu \theta } {\displaystyle {\vec {a}}+{\vec {b}}={\vec {a+b}}} {\displaystyle p\lor q} {\displaystyle {\begin{bmatrix}0&5&0\\8&-4&3\\6&7&-1\end{bmatrix}}{\begin{bmatrix}0&0&0\\0&0&0\\0&0&0\end{bmatrix}}={\begin{bmatrix}0&0&0\\0&0&0\\0&0&0\end{bmatrix}}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {\sqrt {3}}{1.536{\sqrt {\pi }}}}r^{2}{\begin{pmatrix}12-\rho \end{pmatrix}}e^{-{\frac {\rho }{4}}}\eta \mu ^{2}\theta \sigma \upsilon \nu \phi \eta \mu \phi } {\displaystyle {\begin{pmatrix}\Delta P\end{pmatrix}}_{\sigma \chi }={\frac {n}{N}}\Leftrightarrow {\frac {P_{0}-P}{P_{0}}}={\frac {n}{N}}\Leftrightarrow n={\frac {P_{0}-P}{P_{0}}}N\Leftrightarrow {\frac {m}{M}}={\frac {P_{0}-P}{P_{0}}}{\frac {m_{0}}{M_{0}}}\Leftrightarrow {\frac {M}{m}}={\frac {P_{0}}{P_{0}-P}}{\frac {M_{0}}{m_{0}}}\Leftrightarrow } {\displaystyle \alpha ^{5}+\beta ^{5}={\begin{pmatrix}\alpha +\beta \end{pmatrix}}{\begin{pmatrix}\alpha ^{4}-\alpha ^{3}\beta +\alpha ^{2}\beta ^{2}-\alpha \beta ^{3}+\beta ^{4}\end{pmatrix}}} {\displaystyle \sum _{i=1}^{n}i{n \choose i}=n2^{n-1}} {\displaystyle {\vec {\alpha }}\cdot {\vec {\beta }}\cdot {\vec {\gamma }}} {\displaystyle \chi =|\psi |} {\displaystyle {\overrightarrow {OP}}=\langle g_{1}(t),g_{2}(t),g_{3}(t)\rangle ={\vec {r}}_{2}} {\displaystyle \mu \neq \lambda } {\displaystyle 1\;rad={\frac {180^{o}}{\pi }}\simeq 57,29577951308232...^{o}} {\displaystyle T<sub>x</sub>=-F_{C}} {\displaystyle 2HgO{\xrightarrow {\mathcal {4}}}2Hg+O_{2}} {\displaystyle \exists } {\displaystyle {\vec {AP}}\times {\vec {AB}}={\vec {0}}\Leftrightarrow ({\vec {P}}-{\vec {A}})\times {\vec {AB}}={\vec {0}}} {\displaystyle |{\vec {F}}(r)|\propto {\frac {1}{r^{2}}}} {\displaystyle \Leftrightarrow } {\displaystyle c_{H}={\frac {m_{H}}{m}}\simeq {\frac {0,01949}{0,4082}}\simeq 4,72\%.} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {\sqrt {3}}{117.649k{\sqrt {\pi }}}}r{\begin{pmatrix}112.943.040-40.336.800\rho +4.609.920\rho ^{2}-164.640\rho ^{3}+4.480\rho ^{4}-32\rho ^{5}\end{pmatrix}}e^{-{\frac {\rho }{7}}}\eta \mu \theta \sigma \upsilon \nu \phi } {\displaystyle {\begin{bmatrix}10&0&0\\0&7&0\\0&0&8\end{bmatrix}}} {\displaystyle 0\in B,\;2\in B\;\kappa \alpha \iota \;8\in B.} {\displaystyle {\frac {\partial ^{2}}{\partial x^{2}}}{\frac {\partial }{\partial y}}ln(x^{y})={\frac {\partial ^{2}}{\partial x^{2}}}{\frac {lnx\times exp(ylnx)}{exp(ylnx)}}={\frac {\partial }{\partial x}}{\frac {1}{x}}=-{\frac {1}{x^{2}}}} {\displaystyle {\vec {A}}} {\displaystyle \Gamma =\varnothing } {\displaystyle H\psi =E\psi } {\displaystyle \theta ^{-\infty }=0^{+}} {\displaystyle f_{xx}f_{yy}-f_{xy}^{2}} {\displaystyle ({\frac {dv}{dt}}{\hat {\varepsilon }})} {\displaystyle \beta } {\displaystyle {\sqrt[{\nu }]{+\infty }}=+\infty } {\displaystyle <{\vec {a}},{\vec {b}}>={\overline {<{\vec {b}},{\vec {a}}>}}} {\displaystyle A^{0}=I} {\displaystyle B\supset A} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{3.072{\sqrt {5\pi }}}}r^{3}e^{-{\frac {\rho }{4}}}{\begin{pmatrix}5\sigma \upsilon \nu ^{2}\theta -3\end{pmatrix}}\sigma \upsilon \nu \theta } {\displaystyle {\vec {\alpha }}+{\vec {\beta }}={\vec {\beta }}+{\vec {\alpha }}} {\displaystyle m_{p}={\sqrt {\frac {\hbar c}{G}}}} {\displaystyle (-1){\vec {\alpha }}=-{\vec {\alpha }}} {\displaystyle [\lnot (p\land q)]\Leftrightarrow [(\lnot p)\lor (\lnot q)]} {\displaystyle 3,99\simeq 4} {\displaystyle k\cdot {\vec {0}}={\vec {0}}} {\displaystyle D_{2}={\begin{vmatrix}-5&8&3\\3&-1&0\\4&0&-2\end{vmatrix}}=-46} {\displaystyle {\vec {\alpha }}_{\vec {\beta }}} {\displaystyle y=f^{v}(x)} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{97.200{\sqrt {10\pi }}}}r^{3}{\begin{pmatrix}24-\rho \end{pmatrix}}e^{-{\frac {\rho }{6}}}{\begin{pmatrix}5\sigma \upsilon \nu ^{2}\theta -3\end{pmatrix}}\sigma \upsilon \nu \theta } {\displaystyle p\lor (\lnot p)} {\displaystyle \Pi =4\alpha } {\displaystyle d_{0}={\frac {m_{0}}{V_{0}}}\Leftrightarrow m_{0}=d_{0}V_{)}=0,9971\cdot 245\simeq 244,29\;g.} {\displaystyle f(1,1)=4} {\displaystyle Q=\Delta U+W\,} {\displaystyle M=M_{C}x+M_{H}y+M_{O}z=12,011x+1,008y+15,999z\Leftrightarrow 46,5\simeq 12,011x+1,008y+15,999z.} {\displaystyle CO_{2}+Ca{\begin{pmatrix}OH\end{pmatrix}}_{2}{\xrightarrow {}}CaCO_{3}\downarrow +H_{2}O} {\displaystyle {\frac {dtanx}{dx}}={\frac {1}{cos^{2}x}}} {\displaystyle \pi =3.14...} {\displaystyle {\vec {\mathrm {E} }}+{{\partial {\vec {\mathrm {A} }}} \over {\partial {t}}}=-\nabla {\phi }} {\displaystyle n={\frac {m}{M}}\simeq {\frac {43,68}{342}}\simeq 0,13\;mole.} PNG  IHDR h@ 6PLTEGpL+tRNS$(27IDATxc s2siA `a6F`bI󳀴32 0h {\displaystyle \mathrm {x=0} } {\displaystyle H(z)=\sum _{n=-\infty }^{\infty }h[n]z^{-n}} {\displaystyle n_{\upsilon }=n_{\upsilon 0}-n\simeq 2,768\cdot 10^{-3}-1,423\cdot 10^{-3}=1,345\cdot 10^{-3}\;mole} {\displaystyle A\ni \alpha } {\displaystyle {\hat {r}}} PNG  IHDR<-Ũ~PLTEGpLkMpLq^NsfC]r @^zecFgZ]h``HjhKlc ]VR~EeM~.ALMxWchJl\PsbeR{ MrSj z^QQ]eaV}ZSzaSDcqQ}A_z!(-d\ e\On  $>YmCcdd->NjR4MdO{RtJqXLp\{My_fHjg=WndNv *6lC_{$eXV`%,4aLo0BR(,/[XWxKpY^"#(,0Io/DZut^Mq aDhW$Gl,Dfi#5R0E_am}g/Llb^0CLn|4LV!.7eߌNuX(6E Hf[fw8Shoi&9Kx0:?;Z}Py]V~Y[YMq#4G `3J\-?T@Yn$(4A!'0ro[~j@Rf`BQcb'2^#0_;JTMbAKX2@W(>QFh+9K[o~O}]C.޴*O^~'`䖺Y.%npFZWo@fz{{^>q RRn_~]ّNL%sVD'::: ]a%' ر,:5X (~8JB99|~ucާdu]cԂ C[srrt'Ӄb~~1k50h,`*XYYAAAX1VV MMM h\nkj.)7l`)++Q`su/Hddepiܽ֒(kM`++Tȭ[W45dKKJ&& V[U(l{_􈈈[͛443QemmX_ߡ z&]RooY| 9%<yxtpdeek]cX@@`>y9gi3%Kxxfdf:8$$&&$$4$XAp$\u* Յ0 V 83˫ +)I&v?hڻJG< r^łaX V4E4j/5wUg0pNK^H\`T ȧT yyGT_ˠh!*d9T! {\displaystyle \sum _{k=1}^{m}a_{ik}\times b_{kj}} {\displaystyle {\begin{bmatrix}a_{1}&a_{2}&...&a_{k}&...&a_{m}\end{bmatrix}}\times {\begin{bmatrix}x_{1}\\x_{2}\\...\\x_{k}\\...\\x_{m}\end{bmatrix}}=[b]} {\displaystyle \alpha ^{2n+1}-\beta ^{2n+1}={\begin{pmatrix}\alpha -\beta \end{pmatrix}}\sum _{i=0}^{2n}\alpha ^{2n-i}\beta ^{i}={\begin{pmatrix}\alpha -\beta \end{pmatrix}}\prod _{i=1}^{n}{\begin{pmatrix}\alpha ^{2}-2\alpha \beta \sigma \upsilon \nu {\frac {2i\pi }{2n+1}}+\beta ^{2}\end{pmatrix}}} {\displaystyle {\vec {\alpha }}\times {\vec {\alpha }}} {\displaystyle {\vec {\alpha }}^{2}} {\displaystyle {\mbox{curl}}\,({\mbox{curl}}\,{\vec {\upsilon }})=\nabla \times (\nabla \times {\vec {\upsilon }})=\nabla \times {\begin{vmatrix}e_{1}&e_{2}&e_{3}\\{\partial \over \partial x}&{\partial \over \partial y}&{\partial \over \partial z}\\u_{x}&u_{y}&y_{z}\end{vmatrix}}={\begin{vmatrix}e_{1}&e_{2}&e_{3}\\{\partial \over \partial x}&{\partial \over \partial y}&{\partial \over \partial z}\\{\partial u_{z} \over \partial y}-{\partial u_{y} \over \partial z}&{\partial u_{x} \over \partial z}-{\partial u_{z} \over \partial x}&{\partial u_{y} \over \partial x}-{\partial u_{y} \over \partial y}\end{vmatrix}}={\begin{pmatrix}{\partial ^{2}u_{y} \over {\partial x\partial y}}-{\partial ^{2}u_{y} \over {\partial y^{2}}}-{\partial ^{2}u_{x} \over {\partial z^{2}}}+{\partial ^{2}u_{z} \over {\partial x\partial z}}\\{\partial ^{2}u_{y} \over {\partial x^{2}}}+{\partial ^{2}u_{y} \over {\partial x\partial y}}+{\partial ^{2}u_{z} \over {\partial y\partial z}}-{\partial ^{2}u_{y} \over {\partial z^{2}}}\\{\partial ^{2}u_{x} \over {\partial z\partial x}}-{\partial ^{2}u_{z} \over {\partial x^{2}}}-{\partial ^{2}u_{z} \over {\partial y^{2}}}+{\partial ^{2}u_{y} \over {\partial z\partial y}}\end{pmatrix}}} {\displaystyle 8,314{\tfrac {J}{mol\times K}}=0.082{\frac {ltAtm}{mol^{o}\mathrm {K} }}} {\displaystyle {\vec {u}}} {\displaystyle \alpha =\beta =\gamma } {\displaystyle m_{e}} {\displaystyle c\%={\frac {m}{m_{0}}}=10\%=0,1.} {\displaystyle 3K_{4}{\begin{bmatrix}Fe{\begin{pmatrix}CN\end{pmatrix}}_{6}\end{bmatrix}}+4FeCl_{3}{\xrightarrow {}}Fe_{4}{\begin{bmatrix}Fe{\begin{pmatrix}CN\end{pmatrix}}_{6}\end{bmatrix}}_{3}+12KCl} {\displaystyle T\simeq 0+273=273\;K.\;R\simeq 0,082\;{\frac {litatm}{moleK}}.} {\displaystyle {\frac {dy}{dx}}={\frac {\frac {dy}{dt}}{\frac {dx}{dt}}}} {\displaystyle \Pi =2{\begin{pmatrix}\alpha +\beta \end{pmatrix}}} {\displaystyle {\vec {r}}=\langle t,5,{\sqrt {-t^{2}-3t-2)}}\rangle } {\displaystyle tan(x+{\frac {\pi }{2}})=-cotx} {\displaystyle {\vec {x}}\in \mathbb {R} ^{n}:||{\vec {x}}-{\vec {a}}||\leq \epsilon } {\displaystyle {\frac {1}{10}}} {\displaystyle x(t)=Asin(\omega t)\ ,\ y(t)=Bsin(\omega t+\phi )} {\displaystyle F={\frac {1}{4\pi \epsilon _{0}}}{\frac {q_{e}^{2}}{r^{2}}}\simeq 9\cdot 10^{9}{\frac {{\begin{pmatrix}1,6\cdot 10^{-19}\end{pmatrix}}^{2}}{{\begin{pmatrix}4\cdot 10^{-15}\end{pmatrix}}^{2}}}\;Nt\simeq 14\;Nt.} {\displaystyle {\begin{pmatrix}\alpha +\beta \end{pmatrix}}^{5}=\alpha ^{5}+5\alpha ^{4}\beta +10\alpha ^{3}\beta ^{2}+10\alpha ^{2}\beta ^{3}+5\alpha \beta ^{4}+\beta ^{5}} {\displaystyle E=hv} {\displaystyle {\vec {i}},{\vec {j}},{\vec {k}}} {\displaystyle 2NaCl+H_{2}SO_{4}{\xrightarrow {}}Na_{2}SO_{4}+2HCl} {\displaystyle \lambda ={\frac {|\alpha |}{|\beta |}}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {k}{457.400{\sqrt {70\pi }}}}r^{4}{\begin{pmatrix}24-\rho \end{pmatrix}}e^{-{\frac {\rho }{6}}}\eta \mu ^{3}\theta \sigma \upsilon \nu \phi \sigma \upsilon \nu \theta {\begin{pmatrix}1-4\eta \mu ^{2}\phi \end{pmatrix}}} {\displaystyle x=\rho cos\theta } {\displaystyle y\notin X} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {k}{457.400{\sqrt {70\pi }}}}r^{4}{\begin{pmatrix}24-\rho \end{pmatrix}}e^{-{\frac {\rho }{6}}}{\begin{pmatrix}6\sigma \upsilon \nu ^{2}\theta -\eta \mu ^{2}\theta \sigma \upsilon \nu ^{2}\phi -\eta \mu ^{2}\theta \eta \mu ^{2}\phi \end{pmatrix}}{\begin{pmatrix}1-2\eta \mu ^{2}\phi \end{pmatrix}}\eta \mu ^{2}\theta } {\displaystyle e=\lim _{n\to \infty }{\begin{pmatrix}1+{\frac {1}{n}}\end{pmatrix}}^{n}\simeq 2,718281828459045235360287...} {\displaystyle exsecx\equiv secx-1} {\displaystyle n!=\prod _{i=1}^{n}i} {\displaystyle y'=cosf(x)*f'(x)} {\displaystyle {\vec {\alpha }}=\lambda {\vec {\beta }}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {k}{28.800{\sqrt {70\pi }}}}r^{4}e^{-{\frac {\rho }{5}}}\eta \mu ^{3}\theta \eta \mu \phi \sigma \upsilon \nu \theta {\begin{pmatrix}3-4\eta \mu ^{2}\phi \end{pmatrix}}} {\displaystyle {\frac {\partial ^{n}}{\partial x^{n}}}{\frac {\partial ^{k}}{\partial y^{k}}}} {\displaystyle \lambda {\vec {\alpha }}} {\displaystyle \mathbb {R} ^{3}} {\displaystyle \sum _{i=0}^{k}{n \choose 2i+1}=2^{n-1},\;k={\begin{bmatrix}{\frac {n-1}{2}}\end{bmatrix}}} {\displaystyle {\frac {1}{4\pi \epsilon _{0}}}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{97.200{\sqrt {10\pi }}}}r^{3}{\begin{pmatrix}24-\rho \end{pmatrix}}e^{-{\frac {\rho }{6}}}{\begin{pmatrix}5\eta \mu ^{2}\theta \sigma \upsilon \nu ^{2}\phi -3\end{pmatrix}}\eta \mu \theta \sigma \upsilon \nu \phi } {\displaystyle \Delta \theta {}_{b}=K_{b}{\frac {1000m}{Mm_{0}}}} {\displaystyle {\vec {\alpha }}=\kappa {\vec {i}},{\vec {\beta }}=\lambda {\vec {i}},{\vec {\gamma }}=\mu {\vec {i}}} {\displaystyle AA^{-1}=A^{-1}A=I} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {\sqrt {3}}{97.200{\sqrt {2\pi }}}}r^{3}{\begin{pmatrix}24-\rho \end{pmatrix}}e^{-{\frac {\rho }{6}}}{\begin{pmatrix}\sigma \upsilon \nu ^{2}\theta -\eta \mu ^{2}\theta \eta \mu ^{2}\phi \end{pmatrix}}\eta \mu \theta \sigma \upsilon \nu \phi } {\displaystyle {\vec {S}}{\vec {E}}S} {\displaystyle T=E-V{\begin{pmatrix}x\end{pmatrix}}\Leftrightarrow {\frac {{p_{x}}^{2}}{2m}}=E-V{\begin{pmatrix}x\end{pmatrix}}\Leftrightarrow {p_{x}}^{2}=2m{\begin{bmatrix}E-V{\begin{pmatrix}x\end{pmatrix}}\end{bmatrix}}} {\displaystyle {\vec {v}}} {\displaystyle x\in \mathbb {R} ^{n}} {\displaystyle \Delta \theta {}_{b}=K_{b}{\frac {1000m}{Mm_{0}}}=K_{b}n{\frac {1000}{m_{0}}}\Leftrightarrow n={\frac {\Delta \theta {}_{b}m_{0}}{K_{b}1000}}={\frac {1,7\cdot 890}{3,07\cdot 1000}}\simeq 0,49\;mole.} {\displaystyle \sum _{i=0}^{m}{n+i \choose n}={n+m+1 \choose n+1},\;m\in \mathbb {N} } PNG  IHDR-9PLTEGpL( tRNS    +*ǰ!()2$&|"'LXKZOa ulgq%#B©V~<84QHbš1\6gJ/xD_9=cNWz@.dS-0R A5 ETYPG>jej-U?r^2G]CI:%tv imF'n o0q{wOEu V3~;D}s^`M38@R~nRT$Ǚe}j"Ukʙ\yla"땄|x_/v?n&:u!V$=4aèv\J_Rq`[9+#0SXgb*4/ؒᦩ kq|(\&7'럶` wt,)) \I}*S Y$}xQCᎻߝ?iI/Tr^a|a9ˀE&& JÓ(Hp%?|_5<<\|t.eJ ڈh7g\9G?Uԣ ޻LMX r+hYX(,p RI eiOVU'Hh-RZ A40$ad1 C&@?"_2W)]]]~ƹz;7WxcrbMmJKX:b.(1k͚m P!镕"KzH+o sDb+4ꋉ!BL"%~Kh߸0YS†Y7կH8"u…^it=3|hٲSG2g%E$K) 0uO}79Y`xBhn\GGPZ7ǯ>tD 6{L :sߙS>]k*?%*:9lFB/6.&_Q|}jӋF`8+`Vyyɞ9I8OӃKG,`p(K'[v)T3ds+mM ˍp#ǐݫi]X[C[`0PPJr?M5$i̿x[H%| ;{6a)}&,C0K`+2s3 f`Y+1d QLrrfobҵL`ǒsA 'CiM\ ch^`J(ݫwS2`kxh4Ħ,GzM'VPM!--cf-{w60QS |͏.=kQ[/`n_.xźD(8i|E6M׷q޵K' *H,acZvw\a8CdSxx 0H +b2nDD$v1~&6s/!ax ֤=cmΜy p`09ÿpoM7%Lˁˁf(k̿ꚼ<(\ l ^gݩ ³ƹr#(,1 `A/Dpky^,/Xo&3/#^n;x1*c~aaãҨpsK,*yO` P^\L$L!4&̴uiH48x" ;LMeHᏙ°8Š0o:'/^ X`8cg;j֯oɳ̀9/?LJh(pD?`(<ӊ*&JJ|6_ VL]_6{_. 桩C9p}4 >FeQKK5, n5Sˢr)ŴK76Ǎ(t>^`Nܛi0dWC9`rpC+jjh6ʏGJ"'xamDCm6@vVq ;ʕYs\YYGy!z>cD(Ô OU3>ӆjjGUkG\xMsuE^^ |ZaDo3-? XoJӃ#ҩKW>#ź5Q Rz^oT/-+}\2n <_ رf+TeֿrJ/;2 7Mk)ߛ܁Um.t-s]8J*SP;;nsuG8밚F.$v" qn찊-dSuD6Xu)\ݞ󗯈JJgN_=騘H۞hF6~\2F#9 ȿR:88;QN:]"x4[,I=[[RۈR݈nz & # {p:7-{r }yQQǤgmRmaWף#D<Ѯ -S＋*) `y*FCSdG~*"Y+ыsE%^h(.oJҞZg ع@"CM۝qD׺[̎ V&r% /v CoƑAgw\ղdc;g׃:,JQU%U1F)W%ÎkQڜЬ$Ƥ%Kr~ԛD&i͚t܈!>sfVIF0"׮.!r9tqPAtΠ~:ܹg]8㐫*lmj/zbVoeS%ٞ).nˁTs3< 6DF8 ^Gu~ {{(Hs{HͅNS"vgwzz >oJ!}=,+=vs@*bnMMMRsJ<rߜ ՖACZ҉ZtC^t{*q[Wvatg]qqYvƑVBqWrzeIENDB` {\displaystyle q_{e}=-1,60210\cdot 10^{-19}\;Cb} {\displaystyle AgNO_{3}+KI{\xrightarrow {}}AgI+KNO_{3}} {\displaystyle \Delta t} {\displaystyle r^{2}=x^{2}+y^{2}+z^{2}\Leftrightarrow r={\sqrt {x^{2}+y^{2}+z^{2}}}} {\displaystyle {\vec {\alpha }}={\vec {\beta }}-{\vec {\gamma }}\Leftrightarrow {\vec {\alpha }}+{\vec {\gamma }}={\vec {\beta }}-{\vec {\gamma }}+{\vec {\gamma }}\Leftrightarrow {\vec {\alpha }}+{\vec {\gamma }}={\vec {\beta }}+{\vec {0}}\Leftrightarrow {\vec {\alpha }}+{\vec {\gamma }}={\vec {\beta }}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{180.075{\sqrt {10\pi }}}}r^{3}{\begin{pmatrix}28-\rho \end{pmatrix}}e^{-{\frac {\rho }{7}}}{\begin{pmatrix}5\eta \mu ^{2}\theta \eta \mu ^{2}\phi -3\end{pmatrix}}\eta \mu \theta \eta \mu \phi } {\displaystyle \mathrm {\mu _{1}\leq f(x),\;\forall x\in [\alpha ,x_{1}]} } {\displaystyle \Delta \theta {}_{b}=K_{b}{\frac {1000m}{Mm_{0}}}\Leftrightarrow M=K_{b}{\frac {1000m}{\Delta \theta {}_{b}m_{0}}}=0,52\cdot {\frac {1000\cdot 6}{0,41^{\cdot }60}}\simeq 244\;g/mole.} {\displaystyle {\frac {\partial f}{\partial \alpha }}=230\,a+46\,b-628=0} {\displaystyle {\begin{pmatrix}\alpha -\beta \end{pmatrix}}^{3}=\alpha ^{3}-3\alpha ^{2}\beta +3\alpha \beta ^{2}-\beta ^{3}} {\displaystyle {\frac {d(f_{1}(x)+f_{2}(x)+\ldots +f_{\nu }(x))}{dx}}={\frac {df_{1}(x)}{dx}}+{\frac {df_{2}(x)}{dx}}+\ldots +{\frac {df_{\nu }(x)}{dx}}} {\displaystyle {\begin{pmatrix}\Delta P\end{pmatrix}}_{\sigma \chi }={\frac {n}{N+n}}\Leftrightarrow {\frac {P_{0}-P}{P_{0}}}={\frac {n}{N+n}}\Leftrightarrow n={\frac {P_{0}-P}{P_{0}}}{\begin{pmatrix}N+n\end{pmatrix}}={\frac {P_{0}-P}{P_{0}}}N+{\frac {P_{0}-P}{P_{0}}}n\Leftrightarrow n-{\frac {P_{0}-P}{P_{0}}}n={\frac {P_{0}-P}{P_{0}}}N\Leftrightarrow } {\displaystyle {\vec {E}}={\frac {\vec {F_{i}}}{Q_{i}}}} {\displaystyle {\frac {d(f(x)\cdot \;g(x))}{dx}}={\frac {df(x)}{dx}}\cdot \;g(x)+f(x){\frac {dg(x)}{dx}}} {\displaystyle y[n]=\sum _{k=-\infty }^{\infty }h[k]z^{n-k}=\sum _{k=-\infty }^{\infty }h[k]z^{-k}z^{n}=z^{n}\sum _{k=-\infty }^{\infty }h[k]z^{-k}} {\displaystyle (detH(f)[P]=0)} {\displaystyle \Leftrightarrow {\vec {\alpha }}\times ({\vec {\beta }}-{\vec {\gamma }})={\vec {0}}} {\displaystyle 0*-\infty } {\displaystyle [\lnot (p\lor q)]\Leftrightarrow [(\lnot p)\land (\lnot q)]} {\displaystyle n_{i}} {\displaystyle MB_{CO_{2}}=AB_{C}+2AB_{O}\simeq 12+2\cdot 16=44\;g/mole,} {\displaystyle n\in \mathbb {Z} } {\displaystyle {\frac {\vec {\alpha }}{|{\vec {\alpha }}|}}} {\displaystyle d_{i}=|\alpha \,x_{i}+\beta -y_{i}|} {\displaystyle 5>4} {\displaystyle {\begin{bmatrix}-5&2&3&8\\3&-2&0&-1\\4&1&-2&0\end{bmatrix}}} {\displaystyle g(x,y)=x^{2}+y^{2}-2\,x-4\,y} {\displaystyle 1,055\times 10^{-34}J\cdot s} {\displaystyle \sum _{i=1}^{N}{I_{i}}=0} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{81{\sqrt {3\pi }}}}{\begin{pmatrix}27-18\rho +2\rho ^{2}\end{pmatrix}}e^{-{\frac {\rho }{3}}}} {\displaystyle {\vec {\alpha }}\times {\vec {\beta }}={\vec {0}}\Leftrightarrow {\vec {\alpha }}={\vec {0}}\;{\acute {\eta }}\;{\vec {\beta }}={\vec {0}}\;{\acute {\eta }}\;} {\displaystyle \lambda ({\vec {\alpha }}\times {\vec {\beta }})=(\lambda {\vec {\alpha }})\times {\vec {\beta }}} {\displaystyle {\vec {\alpha }}\cdot {\vec {\alpha }}} {\displaystyle \subseteq \mathbb {R} ^{n}} {\displaystyle \subset } {\displaystyle f(x,y)=2+2x+2y-x^{2}-y^{2}} {\displaystyle ln2\simeq 0,693147180559945309417232...} {\displaystyle y={\frac {389}{161}}\,x+{\frac {11}{7}}} {\displaystyle m_{n}} {\displaystyle \leftrightarrow } {\displaystyle |{\vec {i}}|\cdot |{\vec {j}}|=|{\vec {k}}|} {\displaystyle p\Leftrightarrow q} {\displaystyle {\frac {\partial f}{\partial y}}=\lambda \,{\frac {\partial g}{\partial y}}} {\displaystyle D_{i}} {\displaystyle v=\Delta E/h} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {\sqrt {3}}{3.072{\sqrt {\pi }}}}r^{3}e^{-{\frac {\rho }{4}}}{\begin{pmatrix}1-2\eta \mu ^{2}\phi \end{pmatrix}}\sigma \upsilon \nu \theta \eta \mu ^{2}\theta } PNG  IHDR .Y5!PLTEGpLlllqqqnnnwww}}}sss{{{zzzZ>tRNS@f1IDATc` &I"$CA &703`uEOIENDB` {\displaystyle {\begin{bmatrix}10&8&-1\\0&7&-3\\0&0&8\end{bmatrix}}} {\displaystyle |{\vec {\beta }}\times {\vec {\gamma }}|} {\displaystyle f(x,y)=x^{2}+y^{2}} {\displaystyle f_{y}(a,b)=0} {\displaystyle N_{2}+3H_{2}{\xrightarrow {}}2NH_{3}} {\displaystyle \mathrm {lIx} } {\displaystyle E={\frac {\alpha +\beta }{2}}\upsilon } {\displaystyle {\overline {0}}=1,{\overline {1}}=0} {\displaystyle R} {\displaystyle (\lambda \mu ){\vec {\alpha }}=\lambda (\mu {\vec {\alpha }})} {\displaystyle V=\int _{\alpha }^{\beta }{\vec {E}}dr={1 \over {4\pi \epsilon _{0}}}2\lambda \int _{\alpha }^{\beta }{dr \over r}={{2\lambda } \over {4\pi \epsilon _{0}}}ln{{\beta } \over {\alpha }}} {\displaystyle \mathrm {E} _{\mathrm {K} }^{\mathrm {T} }} {\displaystyle \Pi =CRT={\frac {n}{V}}RT={\frac {\frac {m}{M}}{V}}RT={\frac {m}{V}}{\frac {RT}{M}}\simeq 20{\frac {0,082\cdot 288}{180}}\simeq 2,624\;atm.} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {k}{28.800{\sqrt {70\pi }}}}r^{4}e^{-{\frac {\rho }{5}}}{\begin{pmatrix}6\sigma \upsilon \nu ^{2}\theta -\eta \mu ^{2}\theta \sigma \upsilon \nu ^{2}\phi -\eta \mu ^{2}\theta \eta \mu ^{2}\phi \end{pmatrix}}\eta \mu ^{2}\theta \eta \mu \phi \sigma \upsilon \nu \phi } {\displaystyle x_{1},x_{2},\ldots ,x_{n}} {\displaystyle \exists M>0:\forall x\in s,|x|<M} {\displaystyle \psi _{0}=N\psi } {\displaystyle \alpha ^{4}+\beta ^{4}\ =(\alpha ^{2}-{\sqrt {2}}\alpha \beta +\beta ^{2})(\alpha ^{2}+{\sqrt {2}}\alpha \beta +\beta ^{2})} {\displaystyle |{\vec {i}}|=|{\vec {j}}|=|{\vec {k}}|=1} {\displaystyle {n \choose i}={\frac {n!}{i!{\begin{pmatrix}n-i\end{pmatrix}}!}}={n \choose n-i}} {\displaystyle {\underline {a}}{\underline {x}}={\underline {I}}} {\displaystyle {\begin{bmatrix}-20&8&12&32\\0&-4&9&19\\0&0&-9&-27\end{bmatrix}}\rightarrow {\begin{bmatrix}-20&8&12&32\\0&-4&0&-8\\0&0&-12&-36\end{bmatrix}}\rightarrow {\begin{bmatrix}-20&8&0&-4\\0&-8&0&-16\\0&0&1&3\end{bmatrix}}\rightarrow {\begin{bmatrix}-20&0&0&-20\\0&1&0&2\\0&0&1&3\end{bmatrix}}\rightarrow {\begin{bmatrix}1&0&0&1\\0&1&0&2\\0&0&1&3\end{bmatrix}}} {\displaystyle \oint _{C}{\vec {\mathrm {B} }}{\vec {dl}}=\mu _{0}{\vec {J}}+\mu _{0}\epsilon _{0}{{d(\int _{S}{\vec {E}}d{\vec {S}})} \over dt}} {\displaystyle \pi \rightarrow } {\displaystyle 1,675\times 10^{-27}kg} {\displaystyle hv=A+{\frac {1}{2}}m\upsilon ^{2}} {\displaystyle {\vec {\alpha }}^{2}=|{\vec {\alpha }}||{\vec {\alpha }}|\sigma \upsilon \nu ({\hat {{\vec {\alpha }},{\vec {\alpha }}}})=|{\vec {\alpha }}|^{2}} PNG  IHDR4-MPLTEGpL?x(otRNSk]DjglfhidK ?Gmc^neEIZ5$LO!C V9 YU6+@t;(s*)8=J0:PR4_ |IDATxUsHnIcy 3eacfj"%n+^Brص|r)@[jzgAKYhѵYJ?Ph^t]ݨ,{VW!=Au&*jii%wcI-S*K-"Q׋ryЬufAQvJA&Ubweq)0 h?k]1r6S,8[m⵻Kcm$/jXx.tS(6,V2<|R& .Qg=[ALJ.F ھ ƒ\N􀂕kqYGf( ÅRJWW |l./OG";Ѵ7T`Q{C_ PhZHnlbjIL3@CxWoK[ q< LP@nN1)imT^LHVJZ*&9[ je(nAMCp%=ecQ}߯ -/E1Ɖx90log?3O%-3#K5MJ'#+*LRε N5kTF5iu#Q[tL_AutIENDB` {\displaystyle c_{V}\%=2\%\Leftrightarrow {\frac {m}{V}}=2\;{\frac {g}{100ml}}=20\;{\frac {g}{lit}}.\;T\simeq 15+273=288\;K.\;R\simeq 0,082\;{\frac {litatm}{moleK}}.} {\displaystyle \phi ={\frac {{\sqrt {5}}+1}{2}}\rightarrow } {\displaystyle {\begin{bmatrix}x\\y\\z\end{bmatrix}}={\begin{bmatrix}-1-z\\-z\\z\end{bmatrix}}=z{\begin{bmatrix}-1\\-1\\1\end{bmatrix}}+{\begin{bmatrix}-1\\0\\0\end{bmatrix}}} {\displaystyle m_{p}=1,67262158\cdot 10^{-28}\;kg} {\displaystyle f(x,y,z)=x^{4}+y^{4}+z^{4}-4xyz} {\displaystyle {\vec {F}}({\vec {x}})=-k{\vec {x}}} {\displaystyle M_{0}\simeq 1\cdot 2+16=18\;g/mole.} {\displaystyle f} {\displaystyle \Gamma {\begin{pmatrix}{\frac {1}{4}}\end{pmatrix}}\simeq 3,625609908221908...} {\displaystyle |\lambda |({\vec {\alpha }}+{\vec {\beta }})=|\lambda |{\vec {\alpha }}+|\lambda |{\vec {\beta }}} {\displaystyle \mu >{\tilde {\mu }}} {\displaystyle {\begin{pmatrix}\alpha -\beta \end{pmatrix}}^{6}=\alpha ^{6}-6\alpha ^{5}\beta +15\alpha ^{4}\beta ^{2}-20\alpha ^{3}\beta ^{3}+15\alpha ^{2}\beta ^{4}-6\alpha \beta ^{5}+\beta ^{6}} {\displaystyle {\vec {\delta }}=(\kappa ,\lambda ,\mu )} {\displaystyle I={\frac {V}{R}}} {\displaystyle \lambda {\vec {\beta }}={\vec {0}}\Leftrightarrow |{\vec {\beta }}|={\vec {0}}\;{\acute {\eta }}\;\lambda =0} {\displaystyle {\vec {\alpha }},{\vec {\beta }}} {\displaystyle f,g:\mathbb {R} ^{n}\rightarrow \mathbb {R} } {\displaystyle {\mathcal {E}}} {\displaystyle {\frac {y}{x}}={\frac {n_{H}}{n_{C}}}\simeq {\frac {1,683}{0,565}}\simeq 3\Leftrightarrow y\simeq 3x.} {\displaystyle \int \psi ^{2}dV=1} {\displaystyle \sum {q}=21} {\displaystyle {\vec {E}}={{\sigma } \over {\epsilon _{0}}}{\hat {e}}} {\displaystyle {+\infty }^{0}} {\displaystyle s={\frac {3}{2}}\alpha } {\displaystyle -\infty +\theta =-\infty } {\displaystyle lim_{x\rightarrow a}{f(x)}} {\displaystyle M_{1}} {\displaystyle \epsilon _{0}} {\displaystyle -{\frac {h^{2}}{8\pi ^{2}m}}{\begin{pmatrix}{\frac {\partial ^{2}\psi }{\partial x^{2}}}+{\frac {\partial ^{2}\psi }{\partial y^{2}}}+{\frac {\partial ^{2}\psi }{\partial z^{2}}}\end{pmatrix}}+V{\begin{pmatrix}x,y,z\end{pmatrix}}\psi =E\psi } {\displaystyle {\begin{matrix}\nabla f=\lambda _{1}\,\nabla g_{1}+\lambda _{2}\,\nabla g_{2}+\cdots +\lambda _{n}\,\nabla g_{n}\\g_{1}=0,g_{2}=0,...,g_{n}=0\end{matrix}}} {\displaystyle \pi ^{\mbox{e}}\simeq 22,45915771836104547342715...} {\displaystyle F_{e}={\frac {1}{4\pi \epsilon _{0}}}{\frac {q_{e}^{2}}{r^{2}}}\simeq 9\cdot 10^{9}{\frac {{\begin{pmatrix}1,6\cdot 10^{-19}\end{pmatrix}}^{2}}{{\begin{pmatrix}5,3\cdot 10^{-11}\end{pmatrix}}^{2}}}\;Nt\simeq 8,1\cdot 10^{-8}\;Nt.} {\displaystyle r'(x)=-4x+18} {\displaystyle \mathrm {x} } {\displaystyle \Rightarrow \kappa {\vec {i}}+\lambda {\vec {i}}=\mu {\vec {i}}} {\displaystyle 5\cdot 10\cdot 2=100} {\displaystyle x[n]{\overset {\underset {\mathcal {Z}}{}}{\longleftrightarrow }}X(z)} {\displaystyle \mathbb {Q} } {\displaystyle \pm \infty \rightarrow } {\displaystyle secx\equiv {\frac {1}{cosx}}} {\displaystyle y=0} {\displaystyle 7,98\cdot 10^{-3}\;atm} {\displaystyle \leq } {\displaystyle n_{O}={\frac {m_{O}}{M_{O}}}={\frac {mc_{O}\%}{M_{O}}}\simeq {\frac {13\cdot 34,78\%}{15,999}}\simeq 0,283\;mole.} {\displaystyle {\underline {a}}{\underline {x_{2}}}={\underline {b_{2}}}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{907.578{\sqrt {7\pi }}}}r^{2}{\begin{pmatrix}14.406-2.958\rho +84\rho ^{2}-\rho ^{3}\end{pmatrix}}e^{-{\frac {\rho }{7}}}\eta \mu ^{2}\theta \sigma \upsilon \nu {\begin{pmatrix}2\phi \end{pmatrix}}} {\displaystyle {\vec {\alpha }}\times {\vec {\alpha }}={\vec {0}}} {\displaystyle f_{xx}f_{yy}-f_{xy}^{2}=0} {\displaystyle x'Ax<0} {\displaystyle {\underline {x}}-{\underline {b}}=z{\begin{bmatrix}-1\\-1\\1\end{bmatrix}}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{3.072{\sqrt {5\pi }}}}r^{3}e^{-{\frac {\rho }{4}}}{\begin{pmatrix}5\eta \mu ^{2}\theta \eta \mu ^{2}\phi -3\end{pmatrix}}\eta \mu \theta \eta \mu \phi } {\displaystyle A\cap B=\{\ x\ |\ x\in A\land x\in B\ \}} {\displaystyle f_{xx}f_{yy}-f_{xy}^{2}<0} {\displaystyle {\mbox{curl}}\,({\mbox{grad}}\,f)=\nabla \times (\nabla f)=\nabla \times ({\partial f \over \partial x}{\hat {e}}_{1}-{\partial f \over \partial y}{\hat {e}}_{2}+{\partial f \over \partial z}{\hat {e}}_{3})={\begin{vmatrix}{\hat {e}}_{1}&{\hat {e}}_{2}&{\hat {e}}_{3}\\{\partial \over \partial x}&{\partial \over \partial y}&{\partial \over \partial z}\\{\partial f \over \partial x}&{\partial f \over \partial y}&{\partial f \over \partial z}\end{vmatrix}}={\begin{pmatrix}{\partial ^{2}f \over {\partial y\partial z}}-{\partial ^{2}f \over {\partial z\partial y}}\\{\partial ^{2}f \over {\partial z\partial x}}-{\partial ^{2}f \over {\partial x\partial z}}\\{\partial ^{2}f \over {\partial x\partial y}}-{\partial ^{2}f \over {\partial x\partial z}}\end{pmatrix}}} {\displaystyle (a+b)\times c=(a\times c)+(b\times c)} {\displaystyle D={\begin{vmatrix}-5&2&3\\3&-2&0\\4&1&-2\end{vmatrix}}=-23} {\displaystyle n\in \mathbb {N} ^{*}=\mathbb {N} -{\begin{Bmatrix}0\end{Bmatrix}}} {\displaystyle \mathrm {E} _{\nu }^{\mu }=\mu ^{\nu }} {\displaystyle \emptyset } {\displaystyle a\cdot {\vec {b}}={\binom {a*x}{a*y}}} {\displaystyle A\notin A} {\displaystyle {\frac {3}{1}}} {\displaystyle y{\begin{pmatrix}x\end{pmatrix}}=A\eta \mu {\begin{bmatrix}{\frac {2\pi }{\lambda }}{\begin{pmatrix}x+\phi \end{pmatrix}}\end{bmatrix}}} PNG  IHDR-a@sPLTEGpLќњ캼줦쥧ϻ𵷸첳죥잠᧪ª߻̯/tRNS kd^w Z; X\m*k"J3FNebuU@!shIs K-z|#Gi2`d9'jPw%.L"w.M|f_o>6 !"v*6XYSm{ˡIDATxSc+Afc4Hmnm۶m۶mG}y=!keSF>t{u$ׂ̺JɎ0 ^[$ZWҜ4WEZ(t2F&=fa:2Xø=gP zX#׭id6tUw?S& yrp;tHn[[5fQA3J"1{KT{ æ41/4.XGUAgF N4Mpl^bgcDM[ulv!ɨ%ҝV \TfĞ׳/4nl%~zڢ=yx%NUoISçuJfzXcϏKOo7zd\!-;KҬ֥;u6uLd` ;IENDB` {\displaystyle \mathrm {\mu _{2}\leq f(x),\;\forall x\in [x_{1},\beta ]} } {\displaystyle C={Q \over V}=4\pi \epsilon _{0}{{\alpha \beta } \over {\beta -\alpha }}} {\displaystyle {\vec {\alpha }},{\vec {\beta }},{\vec {\alpha }}+{\vec {\beta }}} {\displaystyle \mathbf {A} } {\displaystyle \alpha ^{4}+\alpha ^{2}\beta ^{2}+\beta ^{4}={\begin{pmatrix}\alpha ^{2}+\alpha \beta +\beta ^{2}\end{pmatrix}}{\begin{pmatrix}\alpha ^{2}-\alpha \beta +\beta ^{2}\end{pmatrix}}} {\displaystyle {\underline {a}}{\begin{bmatrix}{\underline {x_{1}}}{\underline {x_{2}}}\end{bmatrix}}={\begin{bmatrix}{\underline {a}}{\underline {x_{1}}}&{\underline {a}}{\underline {x_{2}}}\end{bmatrix}}={\begin{bmatrix}{\underline {b_{1}}}&{\underline {b_{2}}}\end{bmatrix}}} {\displaystyle {\begin{pmatrix}{\begin{matrix}p\\\sum \\i=1\end{matrix}}\alpha _{i}\end{pmatrix}}^{n}=\sum _{i=1}^{p}{\frac {n!}{{\begin{matrix}p\\\prod \\i=1\end{matrix}}n_{i}!}}\prod _{i=1}^{p}\alpha _{i}^{n_{i}},\;p\in \mathbb {N} ^{*},\;n_{i}\in \mathbb {N} ^{*}\wedge \sum _{i=1}^{p}n_{i}=n} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{46.875{\sqrt {35\pi }}}}r^{2}{\begin{pmatrix}525-70\rho +2\rho ^{2}\end{pmatrix}}e^{-{\frac {\rho }{5}}}{\begin{pmatrix}3\sigma \upsilon \nu ^{2}\theta -1\end{pmatrix}}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {\sqrt {3}}{360.150{\sqrt {2\pi }}}}r^{3}{\begin{pmatrix}28-\rho \end{pmatrix}}e^{-{\frac {\rho }{7}}}\sigma \upsilon \nu \theta \eta \mu ^{2}\theta \sigma \upsilon \nu \phi \eta \mu \phi } {\displaystyle R\simeq 0,082\;{\frac {litatm}{moleK}}} {\displaystyle 1\times n} {\displaystyle x\times y} {\displaystyle s={\frac {\Pi }{2}}={\frac {\alpha +\beta +\gamma }{2}}} {\displaystyle {\nabla _{i}}^{2}={\frac {\partial ^{2}}{\partial {x_{i}}^{2}}}+{\frac {\partial ^{2}}{\partial {y_{i}}^{2}}}+{\frac {\partial ^{2}}{\partial {z_{i}}^{2}}}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{46.875{\sqrt {10\pi }}}}r{\begin{pmatrix}7.500-2.250\rho +180\rho ^{2}-4\rho ^{3}\end{pmatrix}}e^{-{\frac {\rho }{5}}}\eta \mu \theta \eta \mu \phi } {\displaystyle B} {\displaystyle {\vec {\alpha _{1}}}+{\vec {\alpha _{2}}}+\ldots +{\vec {\alpha _{\nu }}}} {\displaystyle x[n]} {\displaystyle {\vec {\delta }}=({\vec {\alpha }}+{\vec {\beta }})+{\vec {\gamma }}} {\displaystyle {\begin{pmatrix}\alpha -\beta \end{pmatrix}}^{4}=\alpha ^{4}-4\alpha ^{3}\beta +6\alpha ^{2}\beta ^{2}-4\alpha \beta ^{3}+\beta ^{4}} {\displaystyle ({\vec {\alpha }}+{\vec {\delta }})\cdot ({\vec {\beta }}+{\vec {\gamma }})={\vec {\alpha }}\cdot {\vec {\beta }}+{\vec {\alpha }}\cdot {\vec {\gamma }}+{\vec {\delta }}\cdot {\vec {\beta }}+{\vec {\delta }}\cdot {\vec {\gamma }}} {\displaystyle X(z){\overset {\underset {\Delta }{}}{=}}\sum _{n=-\infty }^{\infty }x[n]z^{-n}} {\displaystyle \nabla ^{2}={\frac {1}{r^{2}}}{\begin{bmatrix}{\frac {\partial }{\partial r}}{\begin{pmatrix}r^{2}{\frac {\partial }{\partial r}}\end{pmatrix}}+{\frac {1}{\eta \mu ^{2}\theta }}{\frac {\partial ^{2}}{\partial \phi ^{2}}}+{\frac {1}{\eta \mu \theta }}{\frac {\partial }{\partial \theta }}{\begin{pmatrix}\eta \mu \theta {\frac {\partial }{\partial \theta }}\end{pmatrix}}\end{bmatrix}}} {\displaystyle {\vec {r}}=\langle t^{6},sin(5t),ln(t+2)\rangle } {\displaystyle r(x)=f(x,-x+9)=-2x^{2}+18x-61} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{81{\sqrt {2\pi }}}}\rho ^{2}e^{-{\frac {\rho }{3}}}\eta \mu ^{2}\theta \sigma \upsilon \nu {\begin{pmatrix}2\phi \end{pmatrix}}} {\displaystyle \Pi =CRT={\frac {n}{V}}RT={\frac {m}{V}}{\frac {RT}{M}}\Leftrightarrow M={\frac {m}{V}}{\frac {RT}{\Pi }}\simeq 5\cdot {\frac {0,082\cdot 298}{5,26\cdot 10^{-4}}}\simeq 232.281\;g/mole.} {\displaystyle \{\}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {2{\sqrt {3}}}{46.875{\sqrt {14\pi }}}}r^{2}{\begin{pmatrix}525-70\rho +2\rho ^{2}\end{pmatrix}}e^{-{\frac {\rho }{5}}}\eta \mu ^{2}\theta \sigma \upsilon \nu \phi \eta \mu \phi } {\displaystyle \left(x_{1}=0,y_{1}=0\right),\left(x_{2}=2,y_{2}=4\right)} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {\sqrt {2}}{81{\sqrt {\pi }}}}r^{2}e^{-{\frac {\rho }{3}}}\eta \mu \theta \sigma \upsilon \nu \theta \eta \mu \phi } {\displaystyle {\vec {e_{3}}}={\begin{pmatrix}0\\0\\1\end{pmatrix}}} {\displaystyle V=-{\frac {q^{2}}{4\pi \epsilon _{0}}}{\frac {1}{r}}} {\displaystyle m_{2}} {\displaystyle \epsilon >0} {\displaystyle {\frac {{\frac {df(x)}{dx}}\cdot g(x)-f(x)\cdot {\frac {dg(x)}{dx}}}{g^{2}(x)}}} {\displaystyle c\simeq 3\cdot 10^{8}\;m/s} {\displaystyle n_{\upsilon 0}={\frac {m_{\upsilon 0}}{M}}\simeq {\frac {0,049825}{18}}\simeq 2,768\cdot 10^{-3}\;mole} {\displaystyle {\begin{pmatrix}1-{\frac {P_{0}-P}{P_{0}}}\end{pmatrix}}n={\frac {P_{0}-P}{P_{0}}}N\Leftrightarrow n={\frac {{\frac {P_{0}-P}{P_{0}}}N}{1-{\frac {P_{0}-P}{P_{0}}}}}={\frac {{\frac {P_{0}-P}{P_{0}}}{\frac {m_{0}}{M_{0}}}}{1-{\frac {P_{0}-P}{P_{0}}}}}\simeq {\frac {{\frac {85,513-83,932}{85,513}}{\frac {100}{154}}}{1-{\frac {85,513-83,932}{85,513}}}}={\frac {{\frac {1,581}{85,513}}{\frac {100}{154}}}{1-{\frac {1,581}{85,513}}}}\simeq {\frac {0,0185\cdot 0,65}{1-0,0185}}={\frac {0,012025}{0,9815}}\simeq 0,01225\;mole.} {\displaystyle x\in B} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{256{\sqrt {5\pi }}}}r{\begin{pmatrix}80-20\rho -\rho ^{2}\end{pmatrix}}e^{-{\frac {\rho }{4}}}\eta \mu \theta \eta \mu \phi } {\displaystyle {\begin{pmatrix}\alpha -\beta \end{pmatrix}}^{5}=\alpha ^{5}-5\alpha ^{4}\beta +10\alpha ^{3}\beta ^{2}-10\alpha ^{2}\beta ^{3}+5\alpha \beta ^{4}-\beta ^{5}} {\displaystyle y\cdot {y'}+cx=\cos x} {\displaystyle \Delta \theta {}_{b}=\theta {}_{b}-\theta {}_{b0}\Leftrightarrow \theta {}_{b}=\Delta \theta {}_{b}+\theta {}_{b0}\simeq 80,1+0,17=80,27^{o}C.} {\displaystyle -\infty *(-\theta )=+\infty } {\displaystyle 1.616229\cdot 10^{-35}m} {\displaystyle {\vec {\alpha }}\cdot ({\vec {\beta }}\times {\vec {\gamma }})=({\vec {\alpha }}\times {\vec {\beta }})\cdot {\vec {\gamma }}} {\displaystyle \sin {x},\cos {x},...} {\displaystyle (5>3)\land (2<8)} {\displaystyle x={\sqrt[{3}]{\frac {q^{2}l}{2\pi \epsilon _{0}mg}}}} (tUzݙ@q)wU#*sAJN6[of{%N/3Jc3Ks̡K< +.?Vx]<|&3~J (/6=9T^Sl{9_)[ +;ESUvȧYN3jX30i<PeЩ](= S ww S   R 3. 8 C M ͝  I   2 b< C C g 8 1T Mf Tq щ  ʴ m C 1   I= S a >e ͂ N O N *-0NZ`hWxܜ| @Yb_y(,>2C #1 :ֳRTf5OWp¼-X05@[ qtްb:UAvMhP!\8aA`c7Z+%2 &H7X|#8?gkh3JdT/Lx~ M=hQ-Jn{y q[9t(&w| -/dwuЁ(=E/Oci}·t&DAS]|qr -"3= QZ΃ 4Z-^ v< {\displaystyle x=1,y=1} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {\sqrt {3}}{46.875{\sqrt {2\pi }}}}r^{3}{\begin{pmatrix}20-\rho \end{pmatrix}}e^{-{\frac {\rho }{5}}}{\begin{pmatrix}\sigma \upsilon \nu ^{2}\theta -\eta \mu ^{2}\theta \sigma \upsilon \nu ^{2}\phi \end{pmatrix}}\eta \mu \theta \eta \mu \phi } {\displaystyle p_{x}\rightarrow -{\frac {ih}{2\pi }}{\frac {\partial }{\partial x}}\Leftrightarrow {p_{x}}^{2}\rightarrow -{\frac {h^{2}}{4\pi ^{2}}}{\frac {\partial ^{2}}{\partial x^{2}}}} {\displaystyle {\begin{bmatrix}0&0&0&0\\0&0&0&0\\0&0&0&0\\0&0&0&0\end{bmatrix}}} {\displaystyle \mathrm {A} \mathrm {x} =\mathrm {l} \mathrm {x} } {\displaystyle \Sigma I=0} {\displaystyle {\begin{pmatrix}\Delta P\end{pmatrix}}_{\sigma \chi }={\frac {n}{n+N}}} {\displaystyle {\begin{vmatrix}1&5\\-3&4\end{vmatrix}}=1\times 4-5\times (-3)=4+15=19} {\displaystyle {\vec {\beta }}} {\displaystyle 0\cdot {\vec {a}}={\vec {0}}} {\displaystyle z} {\displaystyle f_{x}} {\displaystyle {\frac {d(g(f(x)))}{dx}}={\frac {dg(f(x))}{d\mathbf {f(x)} }}\cdot {\frac {df(x)}{dx}}} {\displaystyle {\vec {\delta }}=x{\vec {i}}+y{\vec {j}}+z{\vec {k}}} {\displaystyle 0!=1} {\displaystyle r'(x)=0\Longleftrightarrow x={\frac {9}{2}}} {\displaystyle {\vec {\alpha }}\cdot {\vec {\beta }}=0} {\displaystyle {\frac {de^{x}}{dx}}=e^{x}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {\sqrt {2}}{81{\sqrt {\pi }}}}\rho ^{2}e^{-{\frac {\rho }{3}}}\eta \mu ^{2}\theta \sigma \upsilon \nu \phi \eta \mu \phi } {\displaystyle f(x,y)=e_{0}+e_{3}=m_{1}m_{2}} {\displaystyle {\frac {q}{St}}={\frac {\nu {\begin{vmatrix}q_{e}\end{vmatrix}}}{St}}={\begin{vmatrix}q_{e}\end{vmatrix}}{\frac {\nu }{St}}=1,60210\cdot 10^{-19}\cdot 1500\;Cb/m^{2}s\simeq 2,240315\cdot 10^{-16}\;Cb/m^{2}s} {\displaystyle e^{\pi }\simeq 23,140692632779269006...} {\displaystyle \Pi =RCT} {\displaystyle 3\leq 5} {\displaystyle E={\frac {1}{4}}n\alpha ^{2}\sigma \phi {\frac {\pi }{n}}={\frac {1}{4}}n\alpha ^{2}{\frac {\sigma \upsilon \nu {\frac {\pi }{n}}}{\eta \mu {\frac {\pi }{n}}}}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{46.875{\sqrt {10\pi }}}}r{\begin{pmatrix}7.500-2.250\rho +180\rho ^{2}-4\rho ^{3}\end{pmatrix}}e^{-{\frac {\rho }{5}}}\eta \mu \theta \sigma \upsilon \nu \phi } {\displaystyle y\simeq 3x\simeq 3\cdot 2=6.} {\displaystyle \theta =60^{o}} {\displaystyle p={\frac {\sqrt {E^{2}-{m_{0}}^{2}c^{4}}}{c}}} {\displaystyle {\vec {\alpha }}_{{\vec {\beta }}\times {\vec {\gamma }}}} {\displaystyle A\cup B=\{\ x\ |\ x\in A\vee x\in B\ \}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {k}{457.400{\sqrt {70\pi }}}}r^{4}{\begin{pmatrix}24-\rho \end{pmatrix}}e^{-{\frac {\rho }{6}}}\eta \mu ^{4}\theta {\begin{pmatrix}1-4\sigma \upsilon \nu ^{2}\phi \eta \mu ^{2}\phi \end{pmatrix}}} {\displaystyle {\vec {r}}=\langle t,t^{3}-10t+5,0\rangle } {\displaystyle F_{g}=G{\frac {m_{e}m_{p}}{r^{2}}}\simeq 6,7\cdot 10^{-11}{\frac {9,1\cdot 10^{-31}\cdot 1,7\cdot 10^{-27}}{{\begin{pmatrix}5,3\cdot 10^{-11}\end{pmatrix}}^{2}}}\;Nt\simeq 3,7\cdot 10^{-47}\;Nt.} {\displaystyle {\bar {B_{\epsilon }}}({\vec {a}})=} {\displaystyle \nabla f={\vec {0}}} {\displaystyle H_{2}O_{(l)}} {\displaystyle {\vec {\gamma }}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{12.186{\sqrt {70\pi }}}}r{\begin{pmatrix}5.506.240-1.870.830\rho +183.708\rho ^{2}-6.804\rho ^{3}+81\rho ^{4}\end{pmatrix}}e^{-{\frac {\rho }{6}}}\eta \mu \theta \sigma \upsilon \nu \phi } {\displaystyle {\frac {\partial f}{\partial \beta }}=46\,a+12\,b-130=0} {\displaystyle ||} {\displaystyle {\vec {r}}=\langle t,e^{t},1\rangle } {\displaystyle m=m_{e}=9,1\cdot 10^{-31}\;m:} {\displaystyle a_{v}} {\displaystyle {1 \over {4\pi \epsilon _{0}}}({Q \over \alpha }-{Q \over \beta })={Q \over {4\pi \epsilon _{0}}}({1 \over {\alpha }}-{1 \over {\beta }})} {\displaystyle \oint _{S}{\vec {E}}\cdot d{\vec {S}}={\frac {1}{\epsilon _{0}}}\int _{\Omega }\rho d\Omega } {\displaystyle B\subset C} {\displaystyle f_{xx}<0} {\displaystyle n={\frac {m}{M}}\Leftrightarrow M={\frac {m}{n}}\simeq {\frac {2,182}{0,01225}}\simeq 178\;g/mole.} {\displaystyle {\vec {x}}} {\displaystyle {\vec {\alpha }}\cdot {\vec {\beta }}=|{\vec {\alpha }}||{\vec {\beta }}|\sigma \upsilon \nu ({\hat {{\vec {\alpha }},{\vec {\beta }}}})=|{\vec {\beta }}||{\vec {\alpha }}|\sigma \upsilon \nu ({\hat {{\vec {\alpha }},{\vec {\beta }}}})={\vec {\beta }}\cdot {\vec {\alpha }}} {\displaystyle {\vec {a}}={\begin{pmatrix}x_{1}\\y_{1}\\z_{1}\end{pmatrix}}} {\displaystyle \mathrm {l=2} } {\displaystyle m_{1}} {\displaystyle Q_{1}} {\displaystyle \oint _{C}{\vec {\mathrm {E} }}\cdot {\vec {dl}}=0} {\displaystyle H_{2}O} {\displaystyle \omega =d\theta /dt\,\!} {\displaystyle \;\;{\frac {d}{dx}}f(x).} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{4{\sqrt {2\pi }}}}re^{-{\frac {\rho }{2}}}\eta \mu \theta \sigma \upsilon \nu \phi } {\displaystyle C_{n}H_{2n}} {\displaystyle P(A|B)={\frac {P(A\cap B)}{P(B)}}} {\displaystyle -\infty /+\infty } {\displaystyle \mathbf {0} } {\displaystyle P={\begin{pmatrix}1-{\frac {n}{N}}\end{pmatrix}}P_{0}\simeq {\begin{pmatrix}1-{\frac {0,13}{13,57}}\end{pmatrix}}\cdot 23,756\simeq {\begin{pmatrix}1-9,58\cdot 10^{-3}\end{pmatrix}}\cdot 23,756\simeq 0,99\cdot 23,756\simeq 23,518\;mmHg.} {\displaystyle (0,9),(9,0)} {\displaystyle h'(y)=2-2y} {\displaystyle 13\geq 5} {\displaystyle f_{1},f_{2},f_{3}} {\textstyle \mathrm {(A-l_{1}I)x={\bigl (}{\begin{smallmatrix}5&-5\\2&-2\end{smallmatrix}}{\bigr )}{\tbinom {y}{z}}={\tbinom {0}{0}}} } {\displaystyle {\vec {\beta }}+{\vec {\alpha }}} {\displaystyle {\vec {F}}\propto {\dot {\vec {x}}}} {\displaystyle f(k{\vec {a}}+l{\vec {b}})=kf({\vec {a}})+lf({\vec {b}})} {\displaystyle C^{2}} {\displaystyle ({\frac {9}{2}},{\frac {9}{2}})} {\displaystyle log_{10}3={\frac {ln3}{ln10}}\simeq 0,4771212547196624372950279...} {\displaystyle \mathbb {R} ^{n}} {\displaystyle -\infty -\theta =-\infty } {\displaystyle H_{f}=\sum _{i=1}^{n}{\begin{bmatrix}{\frac {1}{2m_{i}}}{\begin{pmatrix}{p_{x_{i}}}^{2}+{p_{y_{i}}}^{2}+{p_{z_{i}}}^{2}\end{pmatrix}}+V{\begin{pmatrix}x_{i},y_{i},z_{i}\end{pmatrix}}\end{bmatrix}}} {\displaystyle {\begin{pmatrix}\alpha +\beta \end{pmatrix}}^{6}=\alpha ^{6}+6\alpha ^{5}\beta +15\alpha ^{4}\beta ^{2}+20\alpha ^{3}\beta ^{3}+15\alpha ^{2}\beta ^{4}+6\alpha \beta ^{5}+\beta ^{6}} {\displaystyle A={\begin{Bmatrix}\alpha ,\nu \end{Bmatrix}}\Leftrightarrow A={\begin{Bmatrix}x|x\;\gamma \rho {\acute {\alpha }}\mu \mu \alpha \;\tau \eta \varsigma \;\lambda {\acute {\epsilon }}\xi \eta \varsigma \;''\alpha \nu ''\end{Bmatrix}}} {\displaystyle \forall } {\displaystyle {\begin{bmatrix}-20&8&12&32\\0&-4&9&19\\0&13&2&32\end{bmatrix}}\rightarrow {\begin{bmatrix}-20&8&12&32\\0&-52&117&247\\0&52&8&128\end{bmatrix}}\rightarrow {\begin{bmatrix}-20&8&12&32\\0&-4&9&19\\0&0&125&375\end{bmatrix}}\rightarrow {\begin{bmatrix}-20&8&12&32\\0&-4&9&19\\0&0&1&3\end{bmatrix}}\rightarrow } {\displaystyle sec(x+{\frac {\pi }{2}})=-cscx} {\displaystyle \neq } {\displaystyle \alpha ^{4}-\beta ^{4}={\begin{pmatrix}\alpha -\beta \end{pmatrix}}{\begin{pmatrix}\alpha +\beta \end{pmatrix}}{\begin{pmatrix}\alpha ^{2}+\beta ^{2}\end{pmatrix}}} {\displaystyle \nabla \times {\vec {\mathrm {E} }}=-{\partial {\vec {\mathrm {B} }} \over {\partial t}}} {\displaystyle +\infty /+\infty } {\displaystyle a^{x}=1+\ln a{\frac {x}{1}}+(\ln a)^{2}{\frac {x^{2}}{2!}}+(\ln a)^{3}{\frac {x^{3}}{3!}}+...+(\ln a)^{k}{\frac {x^{k}}{k!}}+...=\sum _{n=1}^{\infty }((\ln a)^{n}{\frac {x^{n}}{n!}})+1} {\displaystyle [(A\subset B)\land (B\subset A)]\Leftrightarrow (A=B)} {\displaystyle {\mbox{div}}\,({\mbox{grad}}\,f)=\nabla \cdot (\nabla f)=\nabla \cdot ({\partial f \over \partial x}{\hat {e}}_{1}+{\partial f \over \partial y}{\hat {e}}_{2}+{\partial f \over \partial z}{\hat {e}}_{3})={\partial ^{2}f \over \partial x^{2}}{\hat {e}}_{1}+{\partial ^{2}f \over \partial y^{2}}{\hat {e}}_{2}+{\partial ^{2}f \over \partial z^{2}}{\hat {e}}_{3}} {\displaystyle 8,85\times 10^{-12}{\tfrac {C^{2}}{N\times m^{2}}}} {\displaystyle \{\alpha \}} {\displaystyle -{\frac {h^{2}}{8\pi ^{2}mr^{2}}}{\begin{bmatrix}{\frac {\partial }{\partial r}}{\begin{pmatrix}r^{2}{\frac {\partial \psi }{\partial r}}\end{pmatrix}}+{\frac {1}{\eta \mu ^{2}\theta }}{\frac {\partial ^{2}\psi }{\partial \phi ^{2}}}+{\frac {1}{\eta \mu \theta }}{\frac {\partial }{\partial \theta }}{\begin{pmatrix}\eta \mu \theta {\frac {\partial \psi }{\partial \theta }}\end{pmatrix}}\end{bmatrix}}-{\frac {q^{2}}{4\pi \epsilon _{0}r}}\psi =E\psi \Leftrightarrow {\frac {\partial }{\partial r}}{\begin{pmatrix}r^{2}{\frac {\partial \psi }{\partial r}}\end{pmatrix}}+{\frac {1}{\eta \mu ^{2}\theta }}{\frac {\partial ^{2}\psi }{\partial \phi ^{2}}}+{\frac {1}{\eta \mu \theta }}{\frac {\partial }{\partial \theta }}{\begin{pmatrix}\eta \mu \theta {\frac {\partial \psi }{\partial \theta }}\end{pmatrix}}+{\frac {2\pi mq^{2}r}{h^{2}\epsilon _{0}}}\psi =-{\frac {8\pi ^{2}mr^{2}}{h^{2}}}E\psi } {\displaystyle ({\vec {P}}-{\vec {A}})\times {\vec {AB}}={\vec {0}}} {\displaystyle \nabla {\vec {a}}={\binom {\partial \over \partial x}{\partial \over \partial y}}\cdot {\binom {a_{x}}{a_{y}}}={\binom {\partial a_{x} \over \partial x}{\partial a_{y} \over \partial y}}} {\displaystyle {\begin{matrix}f(1,0)=3\\f(0,0)=2\\f(9,0)=-61\end{matrix}}} {\displaystyle g=0} {\displaystyle \sum _{i=1}^{n}{d_{i}}^{2}=min} {\displaystyle t_{p}={\sqrt {\frac {\hbar G}{c^{5}}}}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {\sqrt {3}}{1.536{\sqrt {\pi }}}}r^{2}{\begin{pmatrix}12-\rho \end{pmatrix}}e^{-{\frac {\rho }{4}}}\eta \mu ^{2}\theta \sigma \upsilon \nu {\begin{pmatrix}2\phi \end{pmatrix}}} {\displaystyle \Rightarrow \kappa +\lambda =\mu } {\displaystyle y'=sec^{2}f(x)*f'(x)} {\displaystyle \mathrm {Ax=lx} } {\displaystyle f_{xx}>0} {\displaystyle a\times b=b\times a} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {\sqrt {3}}{46875{\sqrt {14\pi }}}}r^{2}{\begin{pmatrix}525-70\rho +2\rho ^{2}\end{pmatrix}}e^{-{\frac {\rho }{5}}}\eta \mu ^{2}\theta \sigma \upsilon \nu {\begin{pmatrix}2\phi \end{pmatrix}}} {\displaystyle ({\hat {{\vec {\alpha }},{\vec {\alpha }}}})} {\displaystyle {\begin{bmatrix}0&5&0\\8&-4&3\\6&7&-1\end{bmatrix}}+{\begin{bmatrix}0&0&0\\0&0&0\\0&0&0\end{bmatrix}}={\begin{bmatrix}0&5&0\\8&-4&3\\6&7&-1\end{bmatrix}}} {\displaystyle f:\mathbb {R} ^{3}\rightarrow \mathbb {R} } {\displaystyle f,g_{i}:\mathbb {R} ^{n}\rightarrow \mathbb {R} ,i\in \left\{1,2,...,n\right\}} {\displaystyle CH_{3}Cl+CH_{3}Li{\xrightarrow {}}CH_{3}CH_{3}+LiCl} {\displaystyle {\tilde {\mu }}} {\displaystyle |{\vec {i}}|\cdot |{\vec {j}}|=|{\vec {k}}|,|{\vec {j}}|\cdot |{\vec {k}}|=|{\vec {i}}|,|{\vec {k}}|\cdot |{\vec {i}}|=|{\vec {j}}|} {\displaystyle \Pi =3\alpha } {\displaystyle z^{n}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {\sqrt {3}}{180.075{\sqrt {2\pi }}}}r^{3}{\begin{pmatrix}28-\rho \end{pmatrix}}e^{-{\frac {\rho }{7}}}{\begin{pmatrix}1-2\eta \mu ^{2}\phi \end{pmatrix}}\sigma \upsilon \nu \theta \eta \mu ^{2}\theta } {\displaystyle {\overline {x}}={\overline {x\times x}}=f(x,x)} {\displaystyle 6,626\times 10^{-34}J\cdot s} {\displaystyle {\vec {\alpha }}\times ({\vec {\beta }}\cdot {\vec {\gamma }})} {\displaystyle {\frac {d\sin {x}}{dx}}=\cos {x}} {\displaystyle {\vec {a}}={\vec {a}}(t)} {\displaystyle P={\begin{pmatrix}1-{\frac {n}{N}}\end{pmatrix}}P_{0}={\begin{pmatrix}1-{\frac {\frac {m}{M}}{\frac {m_{0}}{M_{0}}}}\end{pmatrix}}P_{0}={\begin{pmatrix}1-{\frac {M_{0}c\%}{M}}\end{pmatrix}}P_{0}\simeq {\begin{pmatrix}1-{\frac {18\cdot 0,1}{180}}\end{pmatrix}}31,8={\begin{pmatrix}1-0,01\end{pmatrix}}\cdot 31,8=0,99\cdot 31,8\simeq 31,5\;mmHg.} {\displaystyle V=E\cdot d={{\sigma } \over {\epsilon _{0}}}d={d \over {\epsilon _{0}S}}Q} {\displaystyle {\begin{pmatrix}\alpha -\beta \end{pmatrix}}^{2}=\alpha ^{2}-2\alpha \beta +\beta ^{2}} {\displaystyle {\vec {\alpha }}\times {\vec {\beta }}} {\displaystyle |{\vec {\alpha }}||{\vec {\beta }}|\eta \mu \iota ({\hat {{\vec {\alpha }},{\vec {\beta }}}})} {\displaystyle (B\subset C)\Leftrightarrow (x\in B\Rightarrow x\in C)\ \ \ (2)} {\displaystyle ||{\vec {\alpha }}||} {\displaystyle i\neq j} {\displaystyle <{\vec {a}},{\vec {b}}>} {\displaystyle x={\frac {9}{2}}\Rightarrow y={\frac {9}{2}}} {\displaystyle \alpha \in A} {\displaystyle {\vec {AP}}} {\displaystyle {\vec {a}}=\langle 1,3,6\rangle } {\displaystyle 0/0} {\displaystyle (+{\infty })^{\theta }=+\infty } {\displaystyle +\infty -\theta =+\infty } {\displaystyle \vdots } {\displaystyle A=\sum _{i=0}^{n}x_{i}^{2}\quad B=\sum _{i=0}^{n}x_{i}\quad C=\sum _{i=0}^{n}x_{i}\,y_{i}\quad D=\sum _{i=0}^{n}y_{i}} {\displaystyle y=tanf(x)} {\displaystyle D_{1},D_{2},D_{3}} {\displaystyle C} {\displaystyle {\vec {F}}=\pm {\frac {1}{4\pi \epsilon _{0}}}{\frac {Q_{1}Q_{2}}{r^{2}}}{\hat {r}}} {\displaystyle y=sinf(x)} {\displaystyle \alpha \in A,\;\epsilon \in A,\;\eta \in A,\;\iota \in A,\;o\in A,\;\upsilon \in A\;\kappa \alpha \iota \;\omega \in A.} {\displaystyle c={\frac {1}{\sqrt {\epsilon _{0}\mu _{0}}}}} {\displaystyle {\begin{bmatrix}10&8&-1&9\\-6&7&2&-3\end{bmatrix}}} {\displaystyle {\ce {RMgX + CO2 -> RCOOMgX ->[{\ce {+H2O}}] RCOOH + Mg(OH)X v}}} {\displaystyle {\overline {a\times b}}={\overline {a}}+{\overline {b}}} {\displaystyle l_{p}={\sqrt {\frac {\hbar G}{c^{3}}}}} {\displaystyle P_{1}(1,1,1),P_{2}(1,-1,-1),P_{3}(-1,1,-1),P_{4}(-1,-1,1),P_{5}(0,0,0)} {\displaystyle \lambda ({\vec {\alpha }}+{\vec {\beta }})=\lambda {\vec {\alpha }}+\lambda {\vec {\beta }}} {\displaystyle 2<8} {\displaystyle A-B=\{\ 1\ \}} {\displaystyle c={{1} \over {\sqrt {\epsilon _{0}\mu _{0}}}}=3\cdot 10^{8}{{m} \over {sec}}} {\displaystyle e} {\displaystyle x\in X} {\displaystyle F_{2}=F=-2,8125\;N} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {\sqrt {3}}{46.875{\sqrt {2\pi }}}}r^{3}{\begin{pmatrix}20-\rho \end{pmatrix}}e^{-{\frac {\rho }{5}}}{\begin{pmatrix}\sigma \upsilon \nu ^{2}\theta -\eta \mu ^{2}\theta \eta \mu ^{2}\phi \end{pmatrix}}\eta \mu \theta \sigma \upsilon \nu \phi } {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {k}{457.400{\sqrt {70\pi }}}}r^{4}{\begin{pmatrix}24-\rho \end{pmatrix}}e^{-{\frac {\rho }{6}}}{\begin{pmatrix}35\sigma \upsilon \nu ^{4}\theta -30\sigma \upsilon \nu ^{2}\theta +3\end{pmatrix}}} {\displaystyle {\vec {x}}\in \mathbb {R} ^{n}:||{\vec {x}}-{\vec {a}}||<\epsilon } {\displaystyle {\begin{bmatrix}3\\2\end{bmatrix}}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{3.072{\sqrt {\pi }}}}r^{2}{\begin{pmatrix}12-\rho \end{pmatrix}}e^{-{\frac {\rho }{4}}}{\begin{pmatrix}3\sigma \upsilon \nu ^{2}\theta -1\end{pmatrix}}} {\displaystyle (x_{i},y_{i})} {\displaystyle f(a,b)} {\displaystyle 229,9\;mmHg\simeq 229,8\;mmHg} {\displaystyle {\frac {P}{P_{0}}}={\frac {N}{n+N}}\Leftrightarrow P={\frac {N}{n+N}}P_{0}={\frac {\frac {m_{0}}{M_{0}}}{{\frac {m_{0}}{M_{0}}}+{\frac {m}{M}}}}P_{0}={\frac {\frac {100}{18}}{{\frac {100}{18}}+{\frac {5}{60}}}}233,3=229,9\;mmHg} {\displaystyle {\overrightarrow {E}}} {\displaystyle C_{n}H_{2n}+H-OH{\xrightarrow {H_{2}SO_{4}}}ROH} {\displaystyle {\hat {\varepsilon }}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{419.904{\sqrt {35\pi }}}}r^{2}{\begin{pmatrix}9.072-1.512\rho +72\rho ^{2}-\rho ^{3}\end{pmatrix}}e^{-{\frac {\rho }{6}}}\eta \mu \theta \sigma \upsilon \nu \theta \sigma \upsilon \nu \phi } {\displaystyle \Pi =\alpha +\beta +{\begin{pmatrix}{\frac {1}{\eta \mu \theta }}+{\frac {1}{\eta \mu \phi }}\end{pmatrix}}\upsilon } {\displaystyle y'=secf(x)*tanf(x)*f'(x)} {\displaystyle \lambda ({\vec {\alpha }}\cdot {\vec {\beta }})=(\lambda {\vec {\alpha }})\cdot {\vec {\beta }}} {\displaystyle Z=\varnothing } {\displaystyle M\simeq 1\cdot 2+16=18\;g/mole.} {\displaystyle h=6,6\cdot 10^{-34}\;Js:} {\displaystyle y=-x+9} {\displaystyle m_{p}} {\displaystyle \Pi =CRT={\frac {n}{V}}RT={\frac {mRT}{MV}}\Leftrightarrow M={\frac {mRT}{\Pi V}}\simeq {\frac {0,5\cdot 0,082\cdot 298}{7,98\cdot 10^{-3}\cdot 0,85}}\simeq 180\;g/mole.} {\displaystyle \Delta \theta {}_{f}=-K_{f}{\frac {1000m}{Mm_{0}}}} {\displaystyle {\frac {d{\hat {\varepsilon }}}{ds}}={\frac {\hat {\nu }}{R}}} PNG  IHDR,-yPLTEGpLsTtRNSS+Cd_n N0vb,l(1aL[z DF@W.yfIDATxgS@U^ur/`lptB( Bz%ctHg'MxuTb.na{p$>D|\tWoƹ#7- haׄga<-O&o2-Zڨ-m'PzT˒fɩtU:1˾Kml21k<{!^iD< KPwZ.cl }*p"v䜈YAR付ETBXKvH{>.G#fuXIENDB` {\displaystyle \mathrm {M\geq f(x),\;\forall x\in [\alpha ,\beta ]} } {\displaystyle y=log_{\alpha }f(x)} {\displaystyle \mathrm {M_{2}\geq f(x),\;\forall x\in [x_{1},\beta ]} } {\displaystyle A} PNG  IHDRf-kPLTEGpL    %#)[OZ          =JR           -:D %+3bo|  ,18  e{     ar~LKU *3")    07<:BI  "*HRZCNX%+!*2  #).>@C0:BXgo6:> 4=EHRZ!qhi)16#J=?nWco(usv }~OY`$%,"& `q|#V`i)18JJN<48Q`l#77<&'2#-6[delps"&-6KUY&0bmxBMVP[cl{y4=,#<"2A:& -A//')8.A9 (32+6:><,+<@41/=?+2 3*.,(56!/12(@59:6 0%-(-382/=55::7!0#0'/'?>@;9:"0%(4+6;5>8?55>" $2='=3(*35@677:::8>@/7&;;A;=46687677?!<7(438677582 8IDATxڅׇ_SYp"ƊUv5  Q@B%!I +KJSPDE:c=@|?s=1c.\jO?N7NCÐBTVv;qߔ&}?~X)Sk3z\s==&Ak *-VXXat9Uuj91c@ h 3;/6 g 0QgR֚SgaaO0={:,_drQ1vz*8(c%Fu&rcISwSNtPpf,0i*03o* #Hcfn`nci~NoMOn{FUEeB1 `{l?oFi=i]^^eٴRwz\P83;&Fr4Ď7`t>1r[fYj6Ʀ{wv9ҷη'GHBai0Ӡ`E?LMK g4qn/eoT]j3cV! AcRQtv3)=zPrg*dܟ'Z``Pb zogNn"H|Hf566~IĽx | -͐Z=efaEܷÆ#:Gbv'\O^~]X&CpX:LF0p8 Ӝ;z4rԽ`gcdU3o[B$z6X츆MTi|,cI>^^504&A2fHz~:6el*0:CaсA;@`4QqL+,"^z˜4 A < 1 zKYkf `=F/4"H$hr`! !8cyw4#Өg\Mg3M~ߤ8*7^ '?^OgD5Y$kc2gZ`s1CIYk>̦ĀjmhjB=9,lߨEk TU4k-`ssNC`vwKWYaH-WHgH_L.M|oIy_bpcc"/?y25DžtY yoT. 9xѾL. mn4!WYc;^ZQ谱ٟ-RWSdk23JB MY=Rt{4U@ՠeiFu0" $;ćB\SLl~z1) WQIO-GaۆA2dȭ dP,<2 fo?u'_ʻs^WWtA9P@/ZCȯ  8bqM4/ikU>Pmm&,F-AEgfw$.§@+_/v51ew VVc2 *i4 LC^O,sl^o8mDKQɘɲ)@cU4X%kw022AO?uBYgos|x3 4 Iio薌VA4myπ}MoTUuvvͭC0ؒ֠0Ȣ&&4Xkl\,MZP#ܛWLΪG;w8A'\ј〡QIfZ#4GPAnz{:t<ڙsAM'佁0dr{f3|B|!#Ϡh_ҋ/{\鸗=_$3E`76xlnߖop 6 xE~,˳}ֺȒ&U`;eh  4or@;<0x-E731"b{Tri BQEiN ;rDI)(ÇK#w0'++C {33vtl^Y){. ؗxdX:2 0'0[64x,HV[AضO'}wՀٛE(q~afٓcˈ(9pט̢m>DB!0iaϴ؍Nn}i`q-=qxx&86lssvNk 95UM7|B!ƨLÐވ~}}GQ7->.zpW㘘 ۶&=K4{{ev]=4-ޱ”ܛ2qL m'u-1!wH('l6  Cab3ec^vh]ʹ vƯ:Ɇ -XkspG^WxL1kQQWaZ,ņFnOw0;akܠA`lj63/6o C0 ⓣ1;SX&ao凇 L>#k 쭨-y=UG3f Hޗ BVۭ$]xp /kkbf IENDB` {\displaystyle sinx=x-{\frac {x^{3}}{3!}}+{\frac {x^{5}}{5!}}-{\frac {x^{7}}{7!}}+...} {\displaystyle T<sub>y</sub>=-W} {\displaystyle h[n]} {\displaystyle {\vec {\alpha }}={\frac {(\nu -\lambda )}{(\kappa -\mu )}}{\vec {\beta }}} {\displaystyle T={\sqrt {T_{x}^{2}+T_{y}^{2}}}={\sqrt {{\begin{pmatrix}{\frac {1}{4\pi \epsilon _{0}}}{\frac {q_{e}^{2}}{x^{2}}}\end{pmatrix}}^{2}+{\begin{pmatrix}mg\end{pmatrix}}^{2}}}} {\displaystyle {\vec {F_{2}}},{\vec {F_{3}}},{\vec {F_{4}}},{\vec {F_{5}}},...,{\vec {F_{i}}}} {\displaystyle K_{C}={\frac {1}{4\pi \epsilon _{0}}}\simeq 9,0\cdot 10^{9}\;Ntm^{2}/Cb^{2}} {\displaystyle p\land q} {\displaystyle H(f)[P_{1}]} {\displaystyle f:U\rightarrow \mathbb {R} } {\displaystyle {\vec {\alpha }}\neq {\vec {0}}} {\displaystyle y=secf(x)} {\displaystyle {\vec {l}}} {\displaystyle 2\leq n\leq 6} {\displaystyle \alpha _{0}={\frac {h^{2}\epsilon _{0}}{\pi m_{e}{q_{e}}^{2}}}} {\displaystyle {\frac {\frac {\partial {\vec {B}}}{\partial t}}{{\frac {1}{\epsilon _{0}}}\rho }}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{1536{\sqrt {\pi }}}}{\begin{pmatrix}192-144\rho +24\rho ^{2}-\rho ^{3}\end{pmatrix}}e^{-{\frac {\rho }{4}}}} {\textstyle \mathrm {x_{1}={\tbinom {1}{1}}} } {\displaystyle I={{\Delta Q} \over {\Delta t}}} {\displaystyle B_{\epsilon }({\vec {a}})=} {\displaystyle M\simeq 6\cdot 12+12\cdot 1+6\cdot 16=180\;g/mole.} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{839.808{\sqrt {35\pi }}}}r^{2}{\begin{pmatrix}9.072-1.512\rho +72\rho ^{2}-\rho ^{3}\end{pmatrix}}e^{-{\frac {\rho }{6}}}\eta \mu ^{2}\theta \sigma \upsilon \nu {\begin{pmatrix}2\phi \end{pmatrix}}} {\displaystyle \mathrm {lx} } {\displaystyle {\vec {F}}_{ij}} {\displaystyle ^{44}Ca+^{1}H{\xrightarrow {}}^{44}Sc+^{1}n} {\displaystyle {\begin{bmatrix}-5&2&3&8\\0&0&2&-1\\0&0&0&0\end{bmatrix}}} {\displaystyle CO_{2}+2KOH{\xrightarrow {}}K_{2}CO_{3}+H_{2}O} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{453.789{\sqrt {7\pi }}}}r^{2}{\begin{pmatrix}14.406-2.958\rho +84\rho ^{2}-\rho ^{3}\end{pmatrix}}e^{-{\frac {\rho }{7}}}\eta \mu \theta \sigma \upsilon \nu \theta \eta \mu \phi } PNG  IHDR .Y5$PLTEGpL$4 {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {k}{28.800{\sqrt {70\pi }}}}r^{4}e^{-{\frac {\rho }{5}}}{\begin{pmatrix}35\sigma \upsilon \nu ^{4}\theta -30\sigma \upsilon \nu ^{2}\theta +3\end{pmatrix}}} {\displaystyle \mathrm {S_{M_{2}}=M_{2}(\beta -x_{1})} } {\displaystyle \mu {\vec {\alpha }}} {\displaystyle x^{\alpha }+({\frac {{d^{2}}y}{dx^{2}}})^{3}=\ell {nx}} PNG  IHDR<< ")@3PLTEGpL9tRNS!C -YdzoN8bFIDATx !?]t;?E )N0#l'xA{g)84 b6f o0lR a?7`?mfVF$ְ=ӝaq=VZpYCt„s{27 =沶:8?i5]q}$|ԉ>6 hy*{l^Ǻ&\ 1o]: m''/[͠D|Oi$}z"f8 LCcS[*H;MmXhأX]pVY5{O P.ňf^o1οsF1: cgwƱձ9%wO ;pJjDIENDB` {\displaystyle \Pi =7,98\cdot 10^{-3}\;atm.\;T\simeq 25+273=298\;K.\;R\simeq 0,082\;{\frac {litatm}{moleK}}.} {\displaystyle m\times l} {\displaystyle {\overrightarrow {0}}} {\displaystyle \varnothing \in {\begin{Bmatrix}\varnothing \end{Bmatrix}}} {\displaystyle \sum _{i=0}^{k}{n \choose 2i}=2^{n-1},\;k={\begin{bmatrix}{\frac {n}{2}}\end{bmatrix}}} {\displaystyle 6,022\times 10^{23}{\tfrac {\mu o\rho \iota \alpha }{mol}}} {\displaystyle A^{1}=A} {\displaystyle x-5=0\Rightarrow x=5} {\displaystyle {\operatorname {d} ^{v}\!y \over \operatorname {d} \!x^{v}}} {\displaystyle {\sqrt {3}}=3^{\frac {1}{2}}\simeq 1,7320508075688772935...} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{46.875{\sqrt {10\pi }}}}r^{3}{\begin{pmatrix}20-\rho \end{pmatrix}}e^{-{\frac {\rho }{5}}}{\begin{pmatrix}5\eta \mu ^{2}\theta \sigma \upsilon \nu ^{2}\phi -3\end{pmatrix}}\eta \mu \theta \sigma \upsilon \nu \phi } {\displaystyle {\mathcal {Z}}\{x[n]\}} {\displaystyle lim_{x\rightarrow a^{+}}{f(x)}\neq lim_{x\rightarrow a^{-}}{f(x)}} {\displaystyle d={\frac {m_{\upsilon }}{V_{\upsilon }}}\Leftrightarrow V_{\upsilon }={\frac {m_{\upsilon }}{d}}\simeq {\frac {0,0242}{0,9965}}\simeq 0,0243\;ml} {\displaystyle log_{10}2={\frac {ln2}{ln10}}\simeq 0,3010299956639811952137389...} {\displaystyle {\widehat {HCH}}} {\displaystyle sin(x+\pi )=-sinx} {\displaystyle chordx\equiv {\sqrt {(cosx-1)^{2}+(sinx-1)^{2}}}={\sqrt {3-2cosx-2sinx}}} {\displaystyle \alpha } {\displaystyle A\cap B=\{\ 1,\ 3\ \}} {\displaystyle H_{2}O_{(s)}} {\displaystyle y=cscf(x)} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {\sqrt {3}}{180.075{\sqrt {2\pi }}}}r^{3}{\begin{pmatrix}28-\rho \end{pmatrix}}e^{-{\frac {\rho }{7}}}{\begin{pmatrix}\sigma \upsilon \nu ^{2}\theta -\eta \mu ^{2}\theta \eta \mu ^{2}\phi \end{pmatrix}}\eta \mu \theta \sigma \upsilon \nu \phi } {\displaystyle y'=e^{f(x)}*f'(x)} PNG  IHDR-- PLTEGpL񮮮⾾TTTCCCٰfffzzzƠ̳MMMpppiiiuuuKKK}}}lllMMMEEEwwwȵJJJNNN[[[JJJSSSBBBUUUIIIKKKKKK222JJJ===GGGMMMMMM^^^___jjj___mmm___mmmMMMcccJJJGGG666```GGG555BBB???222<<>><<\_! L&S슇O@j{t;V;y2$uJ(|0EdE`Sߝ  XwO XCGr (w߾ ; ̑zƾA > 0* ^!&b[(]4$ 9B'|?51l -ZE'5!s-(/_&ӻa˅OSdӺ.cۂh;IlAjw{$`LuOҟˀQV4X BQ!c)g0z7940,J!MD0f` cX,. ŒHh̿Wc9zD)R Xl3RS.7x-BZjrx˲AcԻpaHRRCƴ1ǾBXFQ8t|Dֽ)jټoD˺tlrm6w'ugCl =}?̮ʒL|X.$dp׀+rFz]B;P6/Ub RٝҜv`"}^xwq`\,eB2! IENDB` {\displaystyle x=g(t)} {\displaystyle y{\begin{pmatrix}x\end{pmatrix}}=A\eta \mu {\frac {2\pi x}{\lambda }}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {k}{457.400{\sqrt {70\pi }}}}r^{4}{\begin{pmatrix}24-\rho \end{pmatrix}}e^{-{\frac {\rho }{6}}}{\begin{pmatrix}4\sigma \upsilon \nu ^{2}\theta -3\eta \mu ^{2}\theta \sigma \upsilon \nu ^{2}\phi -3\eta \mu ^{2}\theta \eta \mu ^{2}\phi \end{pmatrix}}\eta \mu \theta \eta \mu \phi \sigma \upsilon \nu \theta } {\displaystyle |{\vec {\alpha }}||{\vec {\beta }}|\eta \mu ({\hat {{\vec {\alpha }},{\vec {\beta }}}})=|{\vec {\alpha }}\times {\vec {\beta }}|} {\displaystyle minf=f(0,9)=f(9,0)=-61} {\displaystyle e\rightarrow } {\displaystyle 5\neq 8} {\displaystyle A^{-1}} {\displaystyle \Pi =2\pi r\eta \mu {\frac {\pi }{n}}} {\displaystyle \Delta \theta {}_{f}=-K_{f}{\frac {1000m}{Mm_{0}}}\Leftrightarrow M=-K_{f}{\frac {1000m}{\Delta \theta {}_{f}m_{0}}}=-1,86\cdot {\frac {1000\cdot 13}{-0,80\cdot 650}}=46,5\;g/mole.} {\displaystyle C+2CuO{\xrightarrow {}}2Cu+CO_{2}} {\displaystyle e^{\gamma }\simeq 1,7810724179901979852...} {\displaystyle E={\frac {\alpha \upsilon }{2}}={\frac {\alpha ^{2}\eta \mu 60^{o}}{2}}={\frac {\sqrt {3}}{4}}\alpha ^{2}} {\displaystyle (5{\sqrt {2}},5{\sqrt {2}})} {\displaystyle {\vec {\alpha }}_{\vec {\beta }}={\vec {\alpha }}\cdot {\hat {\beta }}{\hat {\beta }}.} {\displaystyle {\vec {b}}={\begin{pmatrix}x_{2}\\y_{2}\\z_{2}\end{pmatrix}}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {\sqrt {3}}{97.200{\sqrt {2\pi }}}}r^{3}{\begin{pmatrix}24-\rho \end{pmatrix}}e^{-{\frac {\rho }{6}}}{\begin{pmatrix}\sigma \upsilon \nu ^{2}\theta -\eta \mu ^{2}\theta \sigma \upsilon \nu ^{2}\phi \end{pmatrix}}\eta \mu \theta \eta \mu \phi } {\textstyle \mathrm {x=0} } {\displaystyle 2.176470\cdot 10^{-8}kg} {\displaystyle {\begin{vmatrix}\alpha &\beta \\\gamma &\delta \end{vmatrix}}} {\displaystyle x\times y={\overline {({\overline {x\times y}})}}={\overline {f(x,y)}}=f(f(x,y),f(x,y))} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {\sqrt {3}}{3.072{\sqrt {\pi }}}}r^{3}e^{-{\frac {\rho }{4}}}{\begin{pmatrix}\sigma \upsilon \nu ^{2}\theta -\eta \mu ^{2}\theta \sigma \upsilon \nu ^{2}\phi \end{pmatrix}}\eta \mu \theta \eta \mu \phi } {\displaystyle \hbar ={\frac {h}{2\pi }}} {\displaystyle {\overline {a}}\in {0,1}} {\displaystyle x_{i}} {\displaystyle {\begin{bmatrix}5\\4\\2\end{bmatrix}}} {\displaystyle n\times m} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}=R{\begin{pmatrix}r\end{pmatrix}}Y{\begin{pmatrix}\theta ,\phi \end{pmatrix}}=R{\begin{pmatrix}r\end{pmatrix}}\Theta {\begin{pmatrix}\theta \end{pmatrix}}\Phi {\begin{pmatrix}\phi \end{pmatrix}}} {\displaystyle \mathrm {S_{\mu }=\mu (\beta -\alpha )} } {\displaystyle {\begin{matrix}\nabla f=\lambda \,\nabla g\\g=0\end{matrix}}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{3.072{\sqrt {5\pi }}}}r^{3}e^{-{\frac {\rho }{4}}}{\begin{pmatrix}5\eta \mu ^{2}\theta \sigma \upsilon \nu ^{2}\phi -3\end{pmatrix}}\eta \mu \theta \sigma \upsilon \nu \phi } {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{256{\sqrt {5\pi }}}}r{\begin{pmatrix}80-20\rho -\rho ^{2}\end{pmatrix}}e^{-{\frac {\rho }{4}}}\sigma \upsilon \nu \phi } {\displaystyle 0.5295\times 10^{-10}} {\displaystyle 0+0=0,0+1=1,1+1=1,1+0=1} {\displaystyle \alpha =d^{2}\theta /dt^{2}=d\omega /dt} {\displaystyle {\vec {F}}_{i}=\sum _{j=1}^{n}{\vec {F}}_{ij},\;\forall i\neq j,\;1\leq i\leq n,i\in \mathbb {N} } {\displaystyle M_{0}\simeq 6\cdot 12+6\cdot 1=78\;g/mole} {\displaystyle [{\underline {a}}{\underline {b}}]} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {\sqrt {3}}{97.200{\sqrt {2\pi }}}}r^{3}{\begin{pmatrix}24-\rho \end{pmatrix}}e^{-{\frac {\rho }{6}}}{\begin{pmatrix}1-2\eta \mu ^{2}\phi \end{pmatrix}}\sigma \upsilon \nu \theta \eta \mu ^{2}\theta } {\displaystyle {\vec {\alpha }}={\vec {\beta }}-{\vec {\gamma }}\Leftrightarrow {\vec {\alpha }}+{\vec {\gamma }}={\vec {\beta }}} {\displaystyle n\geq 1} {\displaystyle (9,0)} {\displaystyle tan(x+\pi )=tanx} {\displaystyle {\underline {x}}} {\displaystyle ({\vec {\alpha }}+{\vec {\beta }})+{\vec {\gamma }}={\vec {\alpha }}+({\vec {\beta }}+{\vec {\gamma }})} {\displaystyle A={\begin{bmatrix}0&1\\-3&2\end{bmatrix}}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{4{\sqrt {2\pi }}}}re^{-{\frac {\rho }{2}}}\eta \mu \theta \eta \mu \phi } {\displaystyle {\vec {a}}-{\vec {\beta }}={\vec {\alpha }}+(-{\vec {\beta }})} {\displaystyle \Pi =n\alpha } {\displaystyle {\mbox{grad}}\,({\mbox{div}}\,{\vec {\upsilon }})=\nabla (\nabla \cdot {\vec {\upsilon }})=\nabla ({\partial u_{x} \over \partial x}{\hat {e}}_{1}+{\partial u_{y} \over \partial y}{\hat {e}}_{2}+{\partial u_{z} \over \partial z}{\hat {e}}_{3})={\partial ^{2}u_{x} \over \partial x^{2}}{\hat {e}}_{x}+{\partial ^{2}u_{y} \over \partial y^{2}}{\hat {e}}_{2}+{\partial ^{2}u_{z} \over \partial z^{2}}{\hat {e}}_{3}} {\displaystyle \epsilon _{0}\simeq 8,85418\cdot 10^{-12}\;Cb^{2}/Ntm^{2}} {\displaystyle f:U\rightarrow {\mathbb {R} }} {\displaystyle x\notin \varnothing } {\displaystyle h'(y)=0\Longleftrightarrow y=1} {\displaystyle \!\cos ^{2}x+\sin ^{2}x=1} {\displaystyle vec{\beta }} {\displaystyle {\vec {P}}-{\vec {A}}} {\displaystyle {\begin{pmatrix}\alpha +\beta \end{pmatrix}}^{2}=\alpha ^{2}+2\alpha \beta +\beta ^{2}} {\displaystyle <k{\vec {a}},{\vec {b}}>=k<{\vec {a}},{\vec {b}}>} {\displaystyle {\frac {\partial }{\partial x_{i}}}\left({\frac {\partial f}{\partial x_{j}}}\right)={\frac {\partial }{\partial x_{j}}}\left({\frac {\partial f}{\partial x_{i}}}\right)} {\displaystyle sin(x+{\frac {\pi }{2}})=cosx} {\displaystyle {\begin{matrix}x&y&f\\0&0&1\\0&1&0\\1&0&0\\1&1&1\end{matrix}}} {\displaystyle {\vec {x}}(t)} {\displaystyle |{\vec {\beta }}|\neq 0} {\displaystyle \lambda _{1}\centerdot \lambda _{2}\centerdot \lambda _{3}\cdots \lambda _{\kappa }} {\displaystyle N+n\simeq N} {\displaystyle {\binom {\nu }{\mu }}={\frac {\nu !}{\mu !\cdot (\nu -\mu )!}}} {\displaystyle A\subset B} {\displaystyle {\begin{matrix}f_{xx}=12x^{2},f_{xy}=-4z,f_{xz}=-4y\\f_{yx}=-4z,f_{yy}=12y^{2},f_{yz}=-4x\\f_{zx}=-4y,f_{zy}=-4x,f_{zz}=12z^{2}\end{matrix}}} {\displaystyle {\begin{matrix}\\\nabla f={\vec {0}}\Longleftrightarrow \\\\\end{matrix}}{\begin{cases}4x^{3}-4yz=0\\4y^{3}-4xz=0\\4z^{3}-4xy=0\end{cases}}\Longleftrightarrow {\begin{cases}x^{3}=yz\\y^{3}=xz\\z^{3}=xy\end{cases}}} {\displaystyle {\vec {AB}}={\vec {B}}-{\vec {A}}} {\displaystyle M_{C}\simeq 12,011\;g/mole.M_{O}\simeq 15,999\;g/mole.M_{H}\simeq 1,008g/mole.} {\displaystyle \sum _{i=1}^{n}{\begin{pmatrix}-1\end{pmatrix}}^{i+1}i{n \choose i}=0} {\displaystyle \times } {\displaystyle \mathrm {\mu \leq f(x),\;\forall x\in [\alpha ,\beta ]} } {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {2}{81{\sqrt {2\pi }}}}r{\begin{pmatrix}6-\rho \end{pmatrix}}e^{-{\frac {\rho }{3}}}\sigma \upsilon \nu \phi } {\displaystyle (x\in A\Rightarrow x\in C)\Leftrightarrow (A\subset C)} {\displaystyle {\vec {i}}\times {\vec {j}}=\lambda {\vec {k}}} {\displaystyle \Delta \theta {}_{b}=\theta {}_{b}-\theta {}_{b0}\Leftrightarrow \theta {}_{b}=\Delta \theta {}_{b}+\theta {}_{b0}\simeq 100+0,27=100,27^{o}C.} {\displaystyle \Delta \theta {}_{b}=K_{b}{\frac {1000m}{Mm_{0}}}=K_{b}n{\frac {1000}{m_{0}}}\Leftrightarrow m={\frac {\Delta \theta {}_{b}Mm_{0}}{K_{b}1000}}={\frac {3,41\cdot 136\cdot 50}{2,53\cdot 1000}}\simeq 9,165\;g.} {\displaystyle y{\begin{pmatrix}x\end{pmatrix}}}  KdYeqܗ @.]7[=ELBbl}eeo״ ^Ir ?-@i^bn&7>]x͍>gt 9.l*4Jzʧp,,C>_r;j wBF3J<;@Qb|@)7FZnvųk=zW  XQ Z s Å F x   U ta ' ,  Q # < AE k $  # [ jt t K j  ^  9 6+ 8 ZB J X ^i Qz % 4Od9 pb:[[Ҋ*3:L9[cIzȑP,%=BR_b)rwȔNXX6'/>V}4Էk',GEQ3kvZy#  ,Nl5ݝ4}2RVbM6)>0{ K5\ji{JX/$7Tc f3IA\^{%>  {\displaystyle \varnothing \notin \varnothing } {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{97.200{\sqrt {10\pi }}}}r^{3}{\begin{pmatrix}24-\rho \end{pmatrix}}e^{-{\frac {\rho }{6}}}{\begin{pmatrix}5\eta \mu ^{2}\theta \eta \mu ^{2}\phi -3\end{pmatrix}}\eta \mu \theta \eta \mu \phi } {\displaystyle (\lnot p)\land (\lnot q)} {\displaystyle |{\vec {\alpha }}\times {\vec {\beta }}|} {\displaystyle \rho ={\frac {r}{\alpha _{0}}}} {\displaystyle {\vec {b}}={\binom {x}{y}}} {\displaystyle r=4\cdot 10^{-15}\;m.} {\displaystyle C={{4\pi \epsilon _{0}} \over {2ln{{\beta } \over {\alpha }}}}={{2\pi \epsilon _{0}} \over {ln{{\beta } \over {\alpha }}}}} {\displaystyle (0,1)} {\displaystyle |\lambda ||{\vec {\beta }}|={\frac {|\alpha |}{|\beta |}}|{\vec {\beta }}|=|\alpha |} {\displaystyle RMgX+R_{1}CH=O\rightarrow RC(R_{1})CHOMgX{\xrightarrow[{-Mg(OH)X}]{+H_{2}O}}RC(R_{1})CHOH} {\displaystyle E={\frac {1}{2}}\pi r^{2}\eta \mu {\frac {2\pi }{n}}} {\displaystyle \sum {Q_{i}}=\int _{\Omega }\rho d\Omega } {\displaystyle a\times 1=a} {\displaystyle {\vec {\mathrm {B} }}} {\displaystyle (0,0,0)} {\displaystyle g_{i}} {\displaystyle T={\frac {1}{2}}m\upsilon ^{2}={\frac {p^{2}}{2m}}} {\displaystyle A_{nxn}} {\displaystyle (5>4)\land (3>6)} {\displaystyle {\vec {u_{1}}},{\vec {u_{2}}},...} {\displaystyle (1,0)} {\displaystyle 2/6=1/3} {\displaystyle P} {\displaystyle {\underline {a}}} {\displaystyle \mathrm {E} _{\mathrm {K} }^{\mathrm {A} }} {\displaystyle (\lambda {\vec {\alpha }})\cdot (\mu {\vec {\beta }})=(\lambda \mu )({\vec {\alpha }}\cdot {\vec {\beta }})} {\displaystyle {\vec {\alpha }}\times ({\vec {\beta }}+{\vec {\gamma }})={\vec {\alpha }}\times {\vec {\beta }}+{\vec {\alpha }}\times {\vec {\gamma }}} {\displaystyle {\overrightarrow {E}}={\frac {\overrightarrow {F}}{q}}} {\displaystyle {\vec {i}}} {\displaystyle \mathrm {A={\bigl (}{\begin{smallmatrix}4&-5\\2&-3\end{smallmatrix}}{\bigr )}} } {\displaystyle \nabla \cdot {\vec {E}}={\frac {1}{\epsilon _{0}}}\rho } {\displaystyle y=\alpha \,x+\beta } {\displaystyle z=f(x,y)} {\displaystyle {\sqrt {e}}=e^{\frac {1}{2}}\simeq 1,6487212707001281468...} {\displaystyle (a\times b)\times c=a\times (b\times c)} {\displaystyle x\in A\;{\acute {\eta }}\;x\notin A.} {\displaystyle y'={\frac {f'(x)}{c}}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {2{\sqrt {3}}}{46.875{\sqrt {14\pi }}}}r^{2}{\begin{pmatrix}525-70\rho +2\rho ^{2}\end{pmatrix}}e^{-{\frac {\rho }{5}}}\eta \mu \theta \sigma \upsilon \nu \theta \eta \mu \phi } {\displaystyle B=\varnothing } {\displaystyle \sum _{i=0}^{n}{n \choose i}^{2}={2n \choose n}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {k}{28.800{\sqrt {70\pi }}}}r^{4}e^{-{\frac {\rho }{5}}}\eta \mu ^{4}\theta {\begin{pmatrix}1-4\sigma \upsilon \nu ^{2}\phi \eta \mu ^{2}\phi \end{pmatrix}}} {\displaystyle A^{n}} {\displaystyle {\begin{bmatrix}-5&2&3&8\\3&-2&0&-1\\4&1&-2&0\end{bmatrix}}\rightarrow {\begin{bmatrix}-15&6&9&24\\15&-10&0&-5\\4&1&-2&0\end{bmatrix}}\rightarrow {\begin{bmatrix}-5&2&3&8\\0&-4&9&19\\4&1&-2&0\end{bmatrix}}\rightarrow {\begin{bmatrix}-20&8&12&32\\0&-4&9&19\\20&5&-10&0\end{bmatrix}}\rightarrow } {\displaystyle cotx\equiv {\frac {cosx}{sinx}}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{46.875{\sqrt {10\pi }}}}r^{3}{\begin{pmatrix}20-\rho \end{pmatrix}}e^{-{\frac {\rho }{5}}}{\begin{pmatrix}5\sigma \upsilon \nu ^{2}\theta -3\end{pmatrix}}\sigma \upsilon \nu \theta } {\displaystyle \lambda =-{\frac {|\alpha |}{|\beta |}}} {\displaystyle n\geq 3} {\displaystyle K+C+N{\xrightarrow {\triangle }}KCN} {\displaystyle {\sqrt[{5}]{3}}=3^{\frac {1}{5}}\simeq 1,245730940...} {\displaystyle \sum {\Delta V}=0} {\displaystyle {\underline {a}}={\begin{bmatrix}a_{11}&a_{12}&...&a_{1k}&...&a_{1m}\\a_{21}&a_{22}&...&a_{2k}&...&a_{2m}\\...&...&&...&&...\\a_{l1}&a_{l2}&...&a_{lk}&...&a_{lm}\\...&...&&...&&...\\a_{n1}&a_{n2}&...&a_{nk}&...&a_{nm}\end{bmatrix}},{\underline {x}}={\begin{bmatrix}x_{1}\\x_{2}\\...\\x_{k}\\...\\x_{m}\end{bmatrix}},{\underline {b}}={\begin{bmatrix}b_{1}\\b_{2}\\...\\b_{l}\\...\\b_{m}\end{bmatrix}}} {\displaystyle \Pi =CRT\Leftrightarrow C={\frac {\Pi }{RT}}\simeq {\frac {1}{0,082\cdot 273}}\simeq 0,045\;mole/lit.} {\displaystyle {\underline {b}}} {\displaystyle |\lambda |={\frac {|\alpha |}{|\beta |}}} {\displaystyle M\simeq 10\cdot 12+16\cdot 1=136\;g/mole.} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{180.075{\sqrt {10\pi }}}}r^{3}{\begin{pmatrix}28-\rho \end{pmatrix}}e^{-{\frac {\rho }{7}}}{\begin{pmatrix}5\sigma \upsilon \nu ^{2}\theta -3\end{pmatrix}}\sigma \upsilon \nu \theta } {\displaystyle y'=-sinf(x)*f'(x)} {\displaystyle C={Q \over V}={{\epsilon _{0}S} \over {d}}} {\displaystyle {\frac {P}{P_{0}}}={\frac {N}{n+N}}\Leftrightarrow P{\begin{pmatrix}n+N\end{pmatrix}}=P_{0}N\Leftrightarrow Pn+PN=P_{0}N\Leftrightarrow Pn=P_{0}N-PN\Leftrightarrow n={\frac {P_{0}-P}{P}}N\Leftrightarrow {\frac {m}{M}}={\frac {P_{0}-P}{P}}{\frac {m_{0}}{M_{o}}}\Leftrightarrow } {\displaystyle {\vec {c}}={\vec {a+b}}={\binom {a_{1}+b_{1}}{a_{2}+b_{2}}}} {\displaystyle a+b=b+a} {\displaystyle \rightarrow } {\displaystyle \mathrm {n} } {\displaystyle {\vec {F}}={\vec {E}}q} {\displaystyle \mathbb {R} ^{2}} {\displaystyle {\overrightarrow {E}}={\frac {\overrightarrow {F}}{q}}={\frac {1}{4\pi \epsilon _{0}}}{\frac {q_{0}}{r^{2}}}{\overrightarrow {r}}} {\displaystyle {\vec {\alpha }}\cdot {\vec {\beta }}} {\displaystyle {\frac {v^{2}}{R}}{\hat {\nu }})} {\displaystyle (+{\infty })^{0}=1} {\displaystyle E=\alpha \beta } {\displaystyle m_{e}=9,1\cdot 10^{-31}\;kg} {\displaystyle c=3\cdot 10^{8}\;m/s:} {\displaystyle 4\pi \times 10^{-7}{\tfrac {Wb}{A\times m}}} 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J %7X51` [p",;})rE]QuPOwWv> |iT=zj6@I4FU?BGke'sCH{LKyxDN9q&SVAZYoav2IDATxe@Z/~]^wwwwhB8W3r)lp mu|`R.cʦMNF:}ؙ$H"9{ep׮)h8S~*'X1Dbɣ֞0 qDƷ;9%&IsqrJk=:PI1,ӱPR1ګkP`GzcB|o R\7X! :(1H~va.S~}Gn!1ppGkW(z`/'(Yf}Z0+0 Ck=LMs/&\_R{tQ Oer}U@ ˝?)pxvkXBҙBg5r]_>b1gzƈ zqVu&p{fv+ƀz`1cx$( ,z +ؑaz1.Gl=fY/IENDB` {\displaystyle {\vec {P}}=N{\vec {p}}} {\displaystyle {\vec {\alpha }}_{\vec {\beta }}\cdot {\vec {\beta }}={\vec {\alpha }}\cdot {\vec {\beta }}} {\displaystyle W=mg} {\displaystyle {\frac {\nu }{St}}=0,15/cm^{2}s=1500/m^{2}s} {\displaystyle 3>6} {\displaystyle \Rightarrow } {\displaystyle \mathrm {S_{M}=M(\beta -\alpha )} } {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {\sqrt {3}}{3.072{\sqrt {\pi }}}}r^{3}e^{-{\frac {\rho }{4}}}{\begin{pmatrix}\sigma \upsilon \nu ^{2}\theta -\eta \mu ^{2}\theta \eta \mu ^{2}\phi \end{pmatrix}}\eta \mu \theta \sigma \upsilon \nu \phi } {\displaystyle {\frac {1}{r^{3}}}} {\displaystyle A={\begin{Bmatrix}7\end{Bmatrix}}\Rightarrow A\neq \varnothing } {\displaystyle n\times n} {\displaystyle {\sqrt[{+\infty }]{\theta }}=1} {\displaystyle {\vec {\alpha }},{\vec {\beta }},{\vec {\gamma }}} {\displaystyle n\times 1} {\displaystyle {\vec {b}}} {\displaystyle {\sqrt[{3}]{3}}=3^{\frac {1}{3}}\simeq 1,442249570...} {\displaystyle y'={\alpha }^{f(x)}*f'(x)*ln{\alpha }} {\textstyle \mathrm {x_{2}={\tbinom {5}{2}}} } {\displaystyle \phi _{\mathrm {P} }=\int _{\mathrm {P} '}^{\mathrm {P} }{\vec {\mathrm {E} }}\cdot {d{\vec {l}}}} {\displaystyle {\vec {F}}=m\cdot {\vec {a}}} {\displaystyle b\neq 0,a/b\in \mathbb {Q} } {\displaystyle log_{+\infty }(\theta )=0} {\displaystyle \chi =|\psi |\Leftrightarrow {\begin{cases}\chi =\psi \;{\acute {\eta }}\;\chi =-\psi \\\chi \geq 0\end{cases}}} {\displaystyle versinx\equiv 1-cosx} {\displaystyle 0\times 0=0,0\times 1=0,1\times 1=1,1\times 0=0} {\displaystyle \sum {\vec {F}}=\sum {\vec {F}}({\vec {x}},{\dot {\vec {x}}},t)} {\displaystyle x_{i}=D_{i}/D} {\displaystyle {\vec {A}}B} {\displaystyle 5>3} {\displaystyle -\infty *\theta =-\infty } {\displaystyle f_{xx}f_{yy}-f_{xy}^{2}>0} {\displaystyle 2^{\mathrm {o} \varsigma }} {\displaystyle {\vec {a}}\times {\vec {b}}={\begin{vmatrix}{\hat {e}}_{1}&{\hat {e}}_{2}&{\hat {e}}_{3}\\x_{1}&y_{1}&z_{1}\\x_{2}&y_{2}&z_{2}\end{vmatrix}}={\begin{pmatrix}y_{1}*z_{2}-y_{2}*z_{1}\\x_{1}*z_{2}-x_{2}*z_{1}\\x_{1}*y_{2}-x_{2}*y_{1}\end{pmatrix}}} {\displaystyle \theta ^{+\infty }=+\infty } {\displaystyle |{\vec {\alpha }}_{\vec {\beta }}|=|\alpha ||\sigma \upsilon \nu ({\hat {{\vec {\alpha }},{\vec {\beta }}}})|} {\displaystyle {\vec {F}}={\frac {d{\vec {p}}}{dt}}} {\displaystyle q=It} {\displaystyle \nabla g(x,y,z)\neq {\vec {0}}} {\displaystyle n\times l} {\displaystyle H=-\sum _{i=1}^{n}{\begin{bmatrix}{\frac {h^{2}}{8\pi ^{2}m_{i}}}{\begin{pmatrix}{\frac {\partial ^{2}}{\partial {x_{i}}^{2}}}+{\frac {\partial ^{2}}{\partial {y_{i}}^{2}}}+{\frac {\partial ^{2}}{\partial {z_{i}}^{2}}}\end{pmatrix}}+V{\begin{pmatrix}x_{i},y_{i},z_{i}\end{pmatrix}}\end{bmatrix}}} {\displaystyle g(x,y)=0} {\displaystyle {\underline {A}}{\underline {x}}=l{\underline {x}}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{46.875{\sqrt {10\pi }}}}r{\begin{pmatrix}7.500-2.250\rho +180\rho ^{2}-4\rho ^{3}\end{pmatrix}}e^{-{\frac {\rho }{5}}}\sigma \upsilon \nu \theta } {\displaystyle e^{lt}x} {\displaystyle \Delta {\vec {v}}=\nabla ^{2}{\vec {\upsilon }}={\begin{pmatrix}{\partial ^{2}u_{x} \over {\partial x^{2}}}\\{\partial ^{2}u_{y} \over {\partial y^{2}}}\\{\partial ^{2}u_{z} \over {\partial z^{2}}}\end{pmatrix}}} {\displaystyle M_{0}\simeq 12+4\cdot 35,5=154\;g/mole.} {\displaystyle tr({\begin{bmatrix}1&5\\-3&4\end{bmatrix}})=1+4=5} {\displaystyle {\vec {\beta }},{\vec {\gamma }}} {\displaystyle P=26,7\;mmHg={\frac {26,7}{760}}\;atm\simeq 0,035\;atm} {\displaystyle n-k} {\displaystyle {\vec {j}}\times {\vec {k}}={\vec {i}},{\vec {k}}\times {\vec {i}}={\vec {j}}} {\displaystyle HCl+NaOH{\xrightarrow {}}NaCl+H_{2}O} {\displaystyle s\times t} {\displaystyle \Gamma {\begin{pmatrix}{\frac {1}{3}}\end{pmatrix}}\simeq 2,678938534707748...} {\displaystyle ln3\simeq 1,098612288668109691395245...} {\displaystyle (A\subset B)\Leftrightarrow (x\in A\Rightarrow x\in B)\ \ \ (1)} {\displaystyle {\vec {A}},{\vec {B}}} {\displaystyle {\begin{bmatrix}-5&2&3&8\\0&0&2&-1\\0&0&4&-2\end{bmatrix}}} {\displaystyle {\vec {a}}+{\vec {b}}={\vec {b}}+{\vec {a}}} {\displaystyle \Delta f=\nabla ^{2}f} {\displaystyle \alpha ^{3}-\beta ^{3}={\begin{pmatrix}\alpha -\beta \end{pmatrix}}{\begin{pmatrix}\alpha ^{2}+\alpha \beta +\beta ^{2}\end{pmatrix}}} {\displaystyle {\vec {r}}=\langle 3t^{2},5t,3\rangle } {\displaystyle {\frac {d}{dt}}m(t)=0} {\displaystyle f(\alpha ,\beta )=\sum _{i=1}^{n}{d_{i}}^{2}=115\,a^{2}+46\,ab+6\,b^{2}-628\,a-130\,b+919} {\displaystyle {\sqrt[{3}]{2}}=2^{\frac {1}{3}}\simeq 1,259921050...} PNG  IHDR PLTEGpL3tRNSE(IDATc04@Q%4ԁA544A444B` + ;_~IENDB` {\displaystyle R_{\infty }=1.09*10^{-3}A^{-1}} {\displaystyle (0,9)} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {2}{81{\sqrt {2\pi }}}}r{\begin{pmatrix}6-\rho \end{pmatrix}}e^{-{\frac {\rho }{3}}}\eta \mu \theta \eta \mu \phi } {\displaystyle {\vec {v}}(t_{o})} {\displaystyle x[n]=z^{n}} {\displaystyle a_{1}x_{1}+a_{2}x_{2}+...+a_{k}x_{k}+...+a_{m}x_{m}=b} {\displaystyle h} {\displaystyle Kekul{\acute {e}}} {\displaystyle {\frac {1}{3}}} {\displaystyle \Pi =k_{1}C} {\displaystyle {\begin{bmatrix}1&5\\-3&4\end{bmatrix}}} {\displaystyle 0*+\infty } {\displaystyle {\frac {\alpha }{\beta }}} {\displaystyle {\begin{bmatrix}1&0&0&0\\0&1&0&0\\0&0&1&0\\0&0&0&1\end{bmatrix}}} {\displaystyle x=-12,\ x\notin \mathbb {N} } {\displaystyle {\frac {d\ln {x}}{dx}}={\frac {1}{x}}} {\displaystyle C_{n}H_{2n-2}} {\displaystyle x^{2}-y^{2}+3x=5y{\Rightarrow }2x-2yy'+3=5y'{\Rightarrow }2x+3=2yy'+5y'{\Rightarrow }2x+3=y'(2y+5){\Rightarrow }y'={\frac {2x+3}{2y+5}}} {\displaystyle x'Ax>0} {\displaystyle \notin B.} {\displaystyle {\vec {a}}={\binom {x_{1}}{y_{1}}}} {\displaystyle c_{V}\%=1\%\Leftrightarrow {\frac {m}{V}}=1\;{\frac {g}{100\;ml}}=10{\frac {g}{lit}}.\Pi =1\;mmHg={\frac {1}{760}}\;atm.\;T\simeq 25+273=298\;K.\;R\simeq 0,082\;{\frac {litatm}{moleK}}.} {\displaystyle W_{F}={\vec {F}}\cdot {\vec {x}}=F\cdot x\cdot cos{\phi }} {\displaystyle ({\vec {\beta }}+{\vec {\gamma }})\cdot {\vec {\alpha }}={\vec {\beta }}\cdot {\vec {\alpha }}+{\vec {\gamma }}\cdot {\vec {\alpha }}} {\displaystyle y'={\frac {f'(x)*g(x)-f(x)*g'(x)}{g^{2}(x)}}} PNG  IHDR#$4sPLTEGpL bWPv[I p545{b VUNGNMjtoFQBZbq!(1`ZKBID|JPLU]IIUBpVPSF/88,+%]jUGL@6PZLELYYcq Wbv[cs#R[iw,05zyXL>11(x&,,!"OTC+/(U_a %@J;=D8<=2).$v~het`0' A=2A>5BF:XaQ"#AJ8KWJWbQ{r66-33+go^"!^copvOZim|gwbsEUq&1Ehfg Zj;Kf2@X@Pk)/9go}[cq-3<*4Gt};Q6K^D{}rHVHJTKdj^wž181krw}dr[\c]dp^OZM/1*~}iJSEFMAVbQ$+"* '3(: )S9E[Q`y($1J)8Q3@Wo}5E]@Nft[j(1? +@->[,;W'4L+5EШ\pes.9LMWj 5ՐNBжgv'B#|ƵQZQ܋Σeʋ阵l^PIDATxc vH..VNF|jX3KK+Rӌp% x-squ]ީ EV"`۸lDSe:)(uUb 24 ]S.Ŏ+zfR[lپzH|RE \[ܲ}Ӧk1f٬ 6)F+Wd oNn޾ikKL%db-Uc}3[oTliT8u3 @Bͭ2ajwhצ7nڻ]e?x̩}/ٺD880m9j?uzm' gE3%߰myc{oE懧mpݷ ߬oX,lS}a_>u͛7owaT>8I|'_b``\݇??9z`'OwB qhb ;?/>޶d``ab0] ]gس-g}|ΡC2Y``;_lb۴W79^ܳc;{ kM<zW^>xmG2wOͅ(ab zc@E?vf VyQPff.}wνzpwǎ[3@ ټTxxye]?ܹ+>9:59sHjiih]{y՛^ĎKIWRKÓYc\ddg'x1Ui^ ЍzS:Yp+IHIH aa@qT5yxx4TUE8&"*/$'/%*Q g&&FnNNN6N fDQN_3WIENDB` {\displaystyle y=cosf(x)} {\displaystyle R_{o\lambda }=\ \sum _{i=1}^{n}R_{i}\ =\ R_{1}+R_{2}+\cdots +R_{n}} {\displaystyle ({\vec {P}}-{\vec {A}})\times {\vec {\delta }}={\vec {0}}} {\displaystyle {\underline {x}}=({\underline {a}})^{-1}{\underline {b}}} {\displaystyle I} {\displaystyle 2H_{2}+O_{2}{\xrightarrow {}}2H_{2}O} {\displaystyle c_{C}={\frac {m_{C}}{m}}\simeq {\frac {0,2313}{0,4082}}\simeq 56,7\%.} {\displaystyle \int _{0}^{1}sin(x^{2})dx} {\displaystyle \forall i\in {\begin{Bmatrix}1,2,3...n\end{Bmatrix}}\subset \mathbb {N} ^{*}} {\displaystyle n_{\upsilon }={\frac {m_{\upsilon }}{M}}\Leftrightarrow m=n_{\upsilon }M\simeq 1,345\cdot 10^{-3}\cdot 18\simeq 0,0242\;g} {\displaystyle C+2CuO{\xrightarrow {\triangle }}2Cu+CO_{2}} {\displaystyle e^{\mbox{e}}\simeq 15,154262241479264190...} {\displaystyle {n \choose i}+{n \choose i+1}={n+1 \choose i+1}} {\displaystyle \epsilon =({1+{\chi }})\epsilon _{0}} {\displaystyle 1\cdot {\vec {a}}={\vec {a}}} {\displaystyle {\overrightarrow {E}}={\frac {1}{4\pi \epsilon _{0}}}\iiint {\frac {\rho ({\overrightarrow {r}})*{\overrightarrow {r}}}{r^{2}}}dxdydz} {\displaystyle E={\frac {\alpha \beta }{2}}} {\displaystyle {\vec {\alpha }}\times {\vec {\beta }}={\vec {\alpha }}\times {\vec {\gamma }}} {\displaystyle {\vec {\gamma }}=\kappa {\vec {\alpha }}+\lambda {\vec {\beta }}} {\displaystyle A^{(n-1)}\times A} {\displaystyle A\cap B} {\displaystyle \mathrm {E} _{\mathrm {K} }={1 \over 2}\cdot m\cdot u_{0}^{2}} {\displaystyle F=K_{C}{\frac {q_{1}q_{2}}{r^{2}}}} {\displaystyle {\frac {1}{R_{o\lambda }}}=\ \sum _{i=1}^{n}{\frac {1}{R_{i}}}\ \Longleftrightarrow {\frac {1}{R_{o\lambda }}}=\ {\frac {1}{R_{1}}}+{\frac {1}{R_{2}}}+\cdots +{\frac {1}{R_{n}}}} {\displaystyle {\sqrt {5}}=5^{\frac {1}{2}}\simeq 2,2360679774997896964...} {\displaystyle {\vec {\alpha }}^{2}=|{\vec {\alpha }}|^{2}} {\displaystyle a_{i}=<{\vec {v}},{\vec {u_{i}}}>} {\displaystyle {\mathcal {E}}=\oint _{C}\mathrm {E} \cdot {d{\vec {l}}}={d{\Phi } \over {dt}}=-{{d} \over {dt}}\int _{S}{\vec {\mathrm {B} }}\cdot d{\vec {S}}} {\displaystyle f_{x}(a,b)=f_{y}(a,b)=0} {\displaystyle S} {\displaystyle (a+b)+c=a+(b+c)} {\displaystyle v\in \mathbb {N} ,v\geq 4} {\displaystyle \cap } {\displaystyle k{\underline {a}}+l{\underline {b}}} {\displaystyle |(\lambda -\mu )||{\vec {\beta }}|} {\displaystyle {\begin{bmatrix}10&0&0&0\\0&1&3&0\\4&1&0&0\\0&0&0&0\end{bmatrix}}} {\displaystyle y={\frac {f(x)}{c}}} {\displaystyle \lim _{b\rightarrow \infty }C=4\pi \epsilon _{0}\alpha } {\displaystyle {\vec {\alpha }}=\mu {\vec {\beta }}} {\displaystyle {\vec {0}}=-{\vec {0}}} {\displaystyle \exists \epsilon >0:B_{\epsilon }({\vec {a}})\subseteq \mathbb {R} ^{n}\backslash S} {\displaystyle cot(x+{\frac {\pi }{2}})=-tanx} {\displaystyle {\vec {\gamma }}=\mu {\vec {\alpha }}+\nu {\vec {\beta }}} {\displaystyle (0,0)} {\displaystyle {\underline {b}}={\begin{bmatrix}{\underline {b_{1}}}{\underline {b_{2}}}\end{bmatrix}}} {\displaystyle \alpha ^{2n}-\beta ^{2n}={\begin{pmatrix}\alpha +\beta \end{pmatrix}}{\begin{pmatrix}\alpha -\beta \end{pmatrix}}\sum _{i=0}^{n}\alpha ^{n-1-i}\beta ^{i}\sum _{i=0}^{n}(-1)^{i}\alpha ^{n-1-i}\beta ^{i}={\begin{pmatrix}\alpha +\beta \end{pmatrix}}{\begin{pmatrix}\alpha -\beta \end{pmatrix}}\prod _{i=1}^{n-1}{\begin{pmatrix}\alpha ^{2}-2\alpha \beta \sigma \upsilon \nu {\frac {i\pi }{n}}+\beta ^{2}\end{pmatrix}}} {\displaystyle x\neq 0,y\neq 0,z\neq 0} {\displaystyle \Delta \theta {}_{b}=\theta {}_{b}-\theta {}_{b0}=83,51-80,1=3,41^{o}C.} {\displaystyle n\in \mathbb {N} } {\displaystyle \Pi =r\theta } {\displaystyle Q_{\pi }=-\oint _{S}{\vec {P}}\cdot d{\vec {S}}} {\textstyle \mathrm {(A-l_{2}I)x={\bigl (}{\begin{smallmatrix}2&-5\\2&-5\end{smallmatrix}}{\bigr )}{\tbinom {y}{z}}={\tbinom {0}{0}}} } {\displaystyle \mu _{0}} {\displaystyle M\simeq 12\cdot 12+22\cdot 1+11\cdot 16=342\;g/mole.} {\displaystyle \mathbb {N} } {\displaystyle x=r\eta \mu \theta \sigma \upsilon \nu \phi } {\displaystyle {\frac {\partial {\vec {B}}}{\partial t}}} {\displaystyle y'=v*f^{v-1}(x)*f'(x)} {\displaystyle A\eta \mu {\begin{bmatrix}{\frac {2\pi }{\lambda }}{\begin{pmatrix}0+\phi \end{pmatrix}}\end{bmatrix}}\Leftrightarrow \phi =0} {\displaystyle i={\sqrt {-1}}\rightarrow } {\displaystyle } {\displaystyle M_{2}} {\displaystyle {\frac {dy}{dx}}=6x+c,c\in \mathbb {R} } {\displaystyle 0\leq y\leq 9} {\displaystyle a_{0}={\frac {\hbar ^{2}}{m_{e}e^{2}k}}} {\displaystyle r={\frac {\sqrt {s{\begin{pmatrix}s-\alpha \end{pmatrix}}{\begin{pmatrix}s-\beta \end{pmatrix}}{\begin{pmatrix}s-\gamma \end{pmatrix}}}}{s}}} {\displaystyle \epsilon \phi \theta \simeq \eta \mu \theta } {\displaystyle {n \choose 0}=1} {\displaystyle (-4\times 3,1\times 2)=(-12,2)} {\displaystyle {\sqrt {2}}=2^{\frac {1}{2}}\simeq 1,4142135623730950488...} {\displaystyle {\sqrt[{5}]{2}}=2^{\frac {1}{5}}\simeq 1,148698355...} {\displaystyle {\vec {\alpha }}\times ({\vec {\beta }}\times {\vec {\gamma }})=({\vec {\alpha }}\cdot {\vec {\gamma }}){\vec {\beta }}-({\vec {\alpha }}\cdot {\vec {\beta }}){\vec {\gamma }}} {\displaystyle D_{1}={\begin{vmatrix}8&2&3\\-1&-2&0\\0&1&-2\end{vmatrix}}=-23} {\displaystyle +\infty -\infty } {\displaystyle g'(x)=0\Longleftrightarrow x=1} {\displaystyle K_{C}={\frac {1}{4\pi \epsilon _{0}}}} {\displaystyle y'=c*f'(x)} {\displaystyle RX+AgOH\rightarrow ROH+AgX\downarrow } {\displaystyle {\begin{bmatrix}10&0&0\\-6&0&0\\0&1&8\end{bmatrix}}} {\displaystyle {\vec {r}}={\vec {r}}(t)} {\displaystyle {\vec {\alpha }}+{\vec {\gamma }}={\vec {\beta }}+{\vec {\gamma }}\Rightarrow {\vec {\alpha }}+{\vec {\gamma }}-{\vec {\gamma }}={\vec {\beta }}+{\vec {\gamma }}-{\vec {\gamma }}\Rightarrow {\vec {\alpha }}={\vec {\beta }}} {\displaystyle \mathrm {l=} \mathrm {-b\pm {\sqrt {b^{2}-4ac}} \over 2a} \mathrm {=} \mathrm {1\pm {\sqrt {9}} \over 2} \mathrm {\Rightarrow l=-1} } {\displaystyle \ell } {\displaystyle {\vec {\mathrm {B} }}=\nabla \times \mathrm {A} } {\displaystyle \upsilon ({\vec {r}})=u_{x}{\hat {e}}_{1}+u_{y}{\hat {e}}_{2}+u_{z}{\hat {e}}_{3}=u(x,y,z){\hat {e}}_{1}+u(x,y,z){\hat {e}}_{2}+u(x,y,z){\hat {e}}_{3}} {\displaystyle {\vec {r}}=\langle 3t,4t^{2},-10\rangle } {\displaystyle \subseteq } {\displaystyle k\cdot ({\vec {a}}+{\vec {b}})=k\cdot {\vec {a}}+k\cdot {\vec {b}}} {\displaystyle A^{-n}=(A^{-1})^{n}} {\displaystyle U\subset {\mathbb {R} }^{n}} {\displaystyle {\vec {\alpha }}\cdot {\vec {\beta }}={\vec {\beta }}\cdot {\vec {\alpha }}} {\displaystyle log_{\theta }(+\infty )=+\infty ,\quad \alpha \nu \quad \theta >1,\quad -\infty ,\alpha \nu \quad 0<\theta <1} {\displaystyle {\frac {3}{4}}} {\displaystyle {\frac {M}{m}}={\frac {m}{M}}={\frac {P}{P_{0}-P}}{\frac {M_{o}}{m_{0}}}\Leftrightarrow M={\frac {P}{P_{0}-P}}{\frac {m}{m_{0}}}M_{0}={\frac {86,7}{98,6-86,7}}{\frac {106,3}{863,5}}78\simeq 70} {\displaystyle \mathrm {(A-lI)x=0} } {\displaystyle OB:x=0} {\displaystyle \Delta ={\begin{Bmatrix}x|x\in A\end{Bmatrix}}} {\displaystyle P_{1}} {\displaystyle \sigma \upsilon \nu \theta ={\frac {|{\vec {\alpha }}_{\vec {\beta }}|}{|\alpha |}}} {\displaystyle {\overline {a+b}}={\overline {a}}\times {\overline {b}}} {\displaystyle \alpha ^{2}-\beta ^{2}={\begin{pmatrix}\alpha +\beta \end{pmatrix}}{\begin{pmatrix}\alpha -\beta \end{pmatrix}}} {\displaystyle A=\varnothing } {\displaystyle I={\frac {q}{t}}=S{\frac {q}{St}}\simeq 5,14719\cdot 10^{14}\cdot 2,240315\cdot 10^{-16}\simeq 0,123695\;A.} {\displaystyle {\vec {\beta }}\neq {\vec {0}}} {\displaystyle f:U\subseteq \mathbb {R} ^{n}\rightarrow \mathbb {R} } {\displaystyle {\begin{pmatrix}\Delta P\end{pmatrix}}_{\sigma \chi }={\frac {P_{o}-P}{P_{o}}}} {\displaystyle cot(x+\pi )=cotx} {\displaystyle {\begin{matrix}f_{x}=4x^{3}-4y^{2}\\f_{y}=4y^{3}-4xz\\f_{z}=4z^{3}-4xy\end{matrix}}} {\displaystyle {\vec {x}}\times {\vec {y}}=-{\vec {y}}\times {\vec {x}}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{419.904{\sqrt {35\pi }}}}r^{2}{\begin{pmatrix}9.072-1.512\rho +72\rho ^{2}-\rho ^{3}\end{pmatrix}}e^{-{\frac {\rho }{6}}}{\begin{pmatrix}5\eta \mu ^{2}\theta \sigma \upsilon \nu ^{2}\phi -3\end{pmatrix}}\eta \mu \theta \sigma \upsilon \nu \phi } {\displaystyle \rho } {\displaystyle \mathrm {x_{1}\in [\alpha ,\;\beta ],\;x_{1}={\frac {\alpha +\beta }{2}}} } {\displaystyle log_{10}e={\frac {lne}{ln10}}={\frac {1}{ln10}}\simeq 0,43429448190325182765...} {\displaystyle y=f(x)*g(x)} {\displaystyle \epsilon _{0}\mu _{0}} {\displaystyle \mathrm {(A-lx)=} {\bigl (}{\begin{smallmatrix}4-l&-5\\2&-3-l\end{smallmatrix}}{\bigr )}} {\displaystyle E={\frac {\delta _{1}\delta _{2}}{2}}} {\displaystyle \nabla ^{2}={\frac {\partial ^{2}\psi }{\partial x^{2}}}+{\frac {\partial ^{2}\psi }{\partial y^{2}}}+{\frac {\partial ^{2}\psi }{\partial z^{2}}}} {\displaystyle \alpha ^{5}-\beta ^{5}={\begin{pmatrix}\alpha -\beta \end{pmatrix}}{\begin{pmatrix}\alpha ^{4}+\alpha ^{3}\beta +\alpha ^{2}\beta ^{2}+\alpha \beta ^{3}+\beta ^{4}\end{pmatrix}}} {\displaystyle {\vec {\alpha }}={\vec {0}}} {\displaystyle PV=nRT\Leftrightarrow n={\frac {PV}{RT}}\simeq {\frac {0,035\cdot 1}{0,082\cdot 300}}\simeq 1,423\cdot 10^{-3}\;mole} {\displaystyle {\overline {x}}} {\displaystyle {\vec {\alpha }}={\vec {\beta }}\Leftrightarrow {\vec {\alpha }}+{\vec {\gamma }}={\vec {\beta }}+{\vec {\gamma }}} {\displaystyle {\frac {1}{\epsilon _{0}}}\rho } {\displaystyle y=cotf(x)} {\displaystyle {\vec {\beta }}\lambda =\lambda {\vec {\beta }}} {\displaystyle {\begin{matrix}f({\frac {9}{2}},{\frac {9}{2}})=-{\frac {41}{2}}\\f(9,0)=-61\\f(0,9)=-61\end{matrix}}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{1.049.760{\sqrt {6\pi }}}}{\begin{pmatrix}174.960-145.800\rho +32.400\rho ^{2}-2.700\rho ^{3}+90\rho ^{4}-\rho ^{5}\end{pmatrix}}e^{-{\frac {\rho }{6}}}} {\displaystyle N} {\displaystyle <{\vec {a}},{\vec {a}}>\geq 0} {\displaystyle {\hat {k}}} {\displaystyle N={\frac {m_{0}}{M_{0}}}\simeq {\frac {244,29}{18}}\simeq 13,57\;mole.} {\displaystyle |(\lambda -\mu )||{\vec {\beta }}|=0\Leftrightarrow \|(\lambda -\mu )|=0\Leftrightarrow \lambda =\mu } {\displaystyle A\subset A} {\displaystyle {\sqrt {\pi }}=\pi ^{\frac {1}{2}}=\Gamma {\begin{pmatrix}{\frac {1}{2}}\end{pmatrix}}\simeq 1,772453850905516027298167...} {\displaystyle \Phi =\int _{S}{\vec {\mathrm {B} }}\cdot ds} {\displaystyle f_{x}(a,b)=0} {\displaystyle e_{v}} {\displaystyle +\infty /-\infty } {\displaystyle v\in \mathbb {N} ,v\geq 1} {\displaystyle RMgX+R_{1}C(R_{2})=O\rightarrow RC(R_{1})(R_{2})OMgX{\xrightarrow[{-Mg(OH)X}]{+H_{2}O}}RC(R_{1})(R_{2})OH} {\displaystyle 2H+CuO{\xrightarrow {}}CuO+H_{2}O} {\displaystyle {\frac {a}{\infty }}=0\ \ \forall \ a\in \mathbb {R} } {\displaystyle (x,y)} {\displaystyle H_{2}O_{(g)}} {\displaystyle {\vec {i}}\times {\vec {j}}={\vec {k}},{\vec {j}}\times {\vec {k}}={\vec {i}},{\vec {k}}\times {\vec {i}}={\vec {j}}} {\displaystyle \eta \mu {\frac {2\pi x}{\lambda }}=1} {\textstyle \mathrm {(A-lI)x=0} } {\displaystyle |\lambda ||\mu ||{\vec {\alpha }}|} {\displaystyle F(\omega )=\int _{-\infty }^{+\infty }f(t)cos(\omega t)dt} {\displaystyle \alpha ^{2n+1}+\beta ^{2n+1}={\begin{pmatrix}\alpha +\beta \end{pmatrix}}\sum _{i=0}^{2n}(-1)^{i}\alpha ^{2n-i}\beta ^{i}={\begin{pmatrix}\alpha +\beta \end{pmatrix}}\prod _{i=1}^{n}{\begin{pmatrix}\alpha ^{2}+2\alpha \beta \sigma \upsilon \nu {\frac {2i\pi }{2n+1}}+\beta ^{2}\end{pmatrix}}} {\displaystyle ({\vec {a}}+{\vec {b}})+{\vec {c}}={\vec {a}}+({\vec {b}}+{\vec {c}})} {\displaystyle f(x,y)} {\displaystyle \varnothing } {\displaystyle {\vec {\alpha }}\cdot {\vec {\beta }}\cdot {\vec {\gamma }}=({\vec {\alpha }}\cdot {\vec {\beta }}){\vec {\gamma }}} {\displaystyle E=\pi r^{2}} {\displaystyle excsc(x+{\frac {\pi }{2}})=exsecx} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {\sqrt {3}}{1.536{\sqrt {\pi }}}}r^{2}{\begin{pmatrix}12-\rho \end{pmatrix}}e^{-{\frac {\rho }{4}}}\eta \mu \theta \sigma \upsilon \nu \theta \eta \mu \phi } {\displaystyle -\infty /-\infty } {\displaystyle {\frac {P}{P_{0}}}={\frac {N}{n+N}}} {\displaystyle a_{i}} {\displaystyle {\begin{vmatrix}{\hat {i}}&{\hat {j}}&{\hat {k}}\\\alpha &\beta &\gamma \\\delta &\epsilon &\zeta \end{vmatrix}}} {\displaystyle \mathrm {S_{\mu _{1}}=\mu _{1}(x_{1}-\alpha ),\;S_{\mu _{2}}=\mu _{2}(\beta -x_{1}),\;S_{M_{1}}=M_{1}(x_{1}-\alpha )} } {\displaystyle {\begin{bmatrix}0&5&0\\8&-4&3\\6&7&-1\end{bmatrix}}+{\begin{bmatrix}-4&3&2\\10&6&-7\\8&1&0\end{bmatrix}}={\begin{bmatrix}-4&8&2\\18&2&-4\\14&8&-1\end{bmatrix}}} {\displaystyle y{\begin{pmatrix}\ell \end{pmatrix}}=A\eta \mu {\frac {2\pi \ell }{\lambda }}=0\Leftrightarrow {\frac {2\pi \ell }{\lambda }}=n\pi \Leftrightarrow \lambda ={\frac {2\ell }{n}}} {\displaystyle {\underline {a}}{\underline {x}}={\underline {b}}} {\displaystyle v\in \mathbb {N} ,v\geq 3} {\displaystyle y=\rho sin\theta } {\displaystyle excscx\equiv cscx-1} {\displaystyle \pi =\sigma \upsilon \nu ^{-1}{\begin{pmatrix}-1\end{pmatrix}}\simeq 3,141592653589793238462643...} {\displaystyle y=c} {\displaystyle <{\vec {a}},{\vec {b}}>={\overline {<{\vec {b^{T}}},{\vec {a^{T}}}>}}} {\displaystyle {\frac {\partial f}{\partial x}}=\lambda \,{\frac {\partial g}{\partial y}}} {\displaystyle {\hat {e}}} {\displaystyle y=r\eta \mu \theta \eta \mu \phi } {\displaystyle {\frac {d^{2}\psi }{dx^{2}}}=-{\frac {8\pi ^{2}m}{h^{2}}}{\begin{bmatrix}E-V{\begin{pmatrix}x\end{pmatrix}}\end{bmatrix}}\psi \Leftrightarrow -{\frac {h^{2}}{8\pi ^{2}m}}{\frac {d^{2}\psi }{dx^{2}}}+V{\begin{pmatrix}x\end{pmatrix}}\psi =E\psi } {\displaystyle \Sigma (I_{\epsilon \iota \sigma })=\Sigma (I_{\epsilon \xi })} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{839.808{\sqrt {21\pi }}}}r^{2}{\begin{pmatrix}9.072-1.512\rho +72\rho ^{2}-\rho ^{3}\end{pmatrix}}e^{-{\frac {\rho }{6}}}{\begin{pmatrix}3\sigma \upsilon \nu ^{2}\theta -1\end{pmatrix}}} {\displaystyle {\vec {\alpha }}\cdot {\vec {\delta }}={\vec {0}}\Leftrightarrow {\vec {\delta }}={\vec {0}}} {\displaystyle {\begin{bmatrix}0&5&0\\8&-4&3\\6&7&-1\end{bmatrix}}\times {\begin{bmatrix}1&0&0\\0&1&0\\0&0&1\end{bmatrix}}={\begin{bmatrix}0&5&0\\8&-4&3\\6&7&-1\end{bmatrix}}} {\displaystyle AB:y=-x+9} {\displaystyle {\vec {\alpha }}\cdot {\vec {\beta }}={\vec {\alpha }}\cdot {\vec {\gamma }}\Leftrightarrow } {\displaystyle \Pi =k_{2}T} {\displaystyle 2,9979\times 10^{8}{\tfrac {m}{sec}}} {\displaystyle {\vec {\alpha }}={\vec {\beta }}\Rightarrow {\vec {\alpha }}-{\vec {\gamma }}={\vec {\beta }}-{\vec {\gamma }}} {\displaystyle h(x)} {\displaystyle {\frac {P_{0}-P}{P_{0}}}={\frac {n}{n+N}}} {\displaystyle {\vec {\alpha }}\times {\vec {\beta }}=-{\vec {\beta }}\times {\vec {\alpha }}} {\displaystyle {\frac {1}{3}}>{\frac {1}{10}}} {\displaystyle \Phi =\oint _{S}{\vec {E}}\cdot d{\vec {S}}=\sum _{i=1}^{n}{\frac {Q_{i}}{\epsilon _{0}}}} {\displaystyle \mathrm {M} \epsilon \tau \alpha \beta o\lambda \iota \sigma \mu {\acute {o}}\varsigma {\begin{cases}\alpha \nu \alpha \beta o\lambda \iota \sigma \mu {\acute {o}}\varsigma \;(\sigma {\acute {\upsilon }}\nu \theta \epsilon \sigma \eta )\\\kappa \alpha \tau \alpha \beta o\lambda \iota \sigma \mu {\acute {o}}\varsigma \;(\delta \iota {\acute {\alpha }}\sigma \pi \alpha \sigma \eta )\end{cases}}} {\displaystyle C={\frac {m}{V}}} {\displaystyle |{\vec {\alpha }}_{{\vec {\beta }}\times {\vec {\gamma }}}||{\vec {\beta }}\times {\vec {\gamma }}|=|{\vec {\alpha }}_{{\vec {\beta }}\times {\vec {\gamma }}}\cdot {\vec {\beta }}\times {\vec {\gamma }}|=|{\vec {\alpha }}\cdot ({\vec {\beta }}\times {\vec {\gamma }})|} {\displaystyle \mathrm {S_{\mu _{1}}+S_{\mu _{2}}\leq E\leq S_{M_{1}}+S_{M_{2}}} } {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {\sqrt {3}}{194.400{\sqrt {2\pi }}}}r^{3}{\begin{pmatrix}24-\rho \end{pmatrix}}e^{-{\frac {\rho }{6}}}\sigma \upsilon \nu \theta \eta \mu ^{2}\theta \sigma \upsilon \nu \phi \eta \mu \phi } {\displaystyle Z\geq 83} {\displaystyle {\mathit {A}}} {\displaystyle P(A\mid B)} {\displaystyle Q_{2}} {\displaystyle {\vec {A}}+{\vec {AB}}={\vec {B}}\Leftrightarrow {\vec {AB}}={\vec {B}}-{\vec {A}}} {\displaystyle ln10\simeq 2,302585092994045684017991...}  "|ϥ x ;]8sJ`7ju=MLdcvЎDDFX`jǏT&A]kryE'` _d\=KEjI}:c =1HY"e'4b|՟Z| 6k p  4 Z  ) 0 $; B I p 2 O  3 = O c m 0 ) y j   0 H ` 5k p n D k h  a t ' 7 T a[ Aa i m  G Y Uzw=hr.$AAQ/e5L6yBHb k;li6V {\displaystyle y\bot x} {\displaystyle u=dx/dt\,\!} {\displaystyle {\begin{pmatrix}\Delta P\end{pmatrix}}_{\sigma \chi }={\frac {n}{N}}\Leftrightarrow {\frac {P_{0}-P}{P_{0}}}={\frac {n}{N}}\Leftrightarrow 1-{\frac {P}{P_{0}}}={\frac {n}{N}}\Leftrightarrow -{\frac {P}{P_{0}}}={\frac {n}{N}}-1\Leftrightarrow {\frac {P}{P_{0}}}=1-{\frac {n}{N}}\Leftrightarrow P={\begin{pmatrix}1-{\frac {n}{N}}\end{pmatrix}}P_{0}={\begin{pmatrix}1-{\frac {\frac {m}{M}}{\frac {m_{0}}{M_{0}}}}\end{pmatrix}}P_{0}={\begin{pmatrix}1-{\frac {\frac {5}{60}}{\frac {100}{18}}}\end{pmatrix}}233,3=229,8\;mmHg} {\displaystyle B_{\epsilon }({\vec {a}})\cap \mathbb {R} ^{3}\backslash S\neq \varnothing } {\displaystyle {\vec {u_{i}}}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{\sqrt {\pi }}}e^{-\rho }} {\displaystyle {\vec {a}}\cdot {\vec {b}}=||{\vec {a}}||\times ||{\vec {b}}||\times cos({\hat {{\vec {a}},{\vec {b}}}})} {\displaystyle x\in A\Rightarrow x\in B} {\displaystyle C_{n}H_{2n+2}} {\displaystyle p} {\displaystyle {\vec {e}}} {\displaystyle 1^{-\infty }} {\displaystyle V{\begin{pmatrix}x,y,z\end{pmatrix}}={\frac {q^{2}}{4\pi \epsilon _{0}}}{\frac {1}{\sqrt {x^{2}+y^{2}+z^{2}}}}} {\displaystyle x,y\in \mathbb {N} ,\;x,y\geq 1} {\displaystyle {\vec {\alpha }}={\vec {A}}-{\vec {B}},{\vec {\beta }}={\vec {A}}-{\vec {C}}} {\displaystyle \mathrm {A-lx} } {\displaystyle \tau ={R\cdot C}} {\displaystyle E=\alpha \upsilon =\alpha \beta \eta \mu \theta } {\displaystyle i} {\displaystyle {\begin{cases}z={\frac {x^{3}}{y}}(y\neq 0)\\y^{3}=x{\frac {x^{3}}{y}}\\({\frac {x^{3}}{y}})^{3}=xy\end{cases}}\Longleftrightarrow {\begin{cases}z={\frac {x^{3}}{y}}\\y^{4}=x^{4}\\x^{9}=xy^{4}\end{cases}}\Longleftrightarrow {\begin{cases}z={\frac {x^{3}}{y}}\\y^{4}=x^{4}\\x^{9}=x^{5}\end{cases}}\Longleftrightarrow {\begin{cases}z={\frac {x^{3}}{y}}\\y=x,y=-x\\x^{4}=1(x\neq 0)\end{cases}}\Longleftrightarrow {\begin{cases}(x,y,z)=(1,1,1)\\(x,y,z)=(1,-1,-1)\\(x,y,z)=(-1,1,-1)\\(x,y,z)=(-1,1,1)\end{cases}}} {\displaystyle RMgX+HCH=0\rightarrow RCH_{2}OMgX{\xrightarrow[{-Mg(OH)X}]{+H_{2}O}}RCH_{2}OH} {\displaystyle {\begin{bmatrix}a_{11}&a_{12}&...&a_{1k}&...&a_{1m}\\a_{21}&a_{22}&...&a_{2k}&...&a_{2m}\end{bmatrix}}\times {\begin{bmatrix}x_{1}\\x_{2}\\...\\x_{k}\\...\\x_{m}\end{bmatrix}}={\begin{bmatrix}b_{1}\\b_{2}\end{bmatrix}}} {\displaystyle maxf=f(1,1)=4} {\displaystyle B={\begin{bmatrix}2/3&-1/3\\1&0\end{bmatrix}}} {\displaystyle (\mu +\lambda )({\vec {\alpha }}+{\vec {\beta }})=\mu {\vec {\alpha }}+\lambda {\vec {\alpha }}+\mu {\vec {\beta }}+\lambda {\vec {\beta }}} {\displaystyle a\times 0=0} {\displaystyle |} {\displaystyle r={\frac {\alpha \beta \gamma }{4{\sqrt {s{\begin{pmatrix}s-\alpha \end{pmatrix}}{\begin{pmatrix}s-\beta \end{pmatrix}}{\begin{pmatrix}s-\gamma \end{pmatrix}}}}}}} {\displaystyle ({\begin{bmatrix}0&5\\0&8\\-4&1\\7&-1\end{bmatrix}})^{T}={\begin{bmatrix}0&0&-4&7\\5&8&1&-1\end{bmatrix}}} {\displaystyle ({+\infty })^{+\infty }=+\infty } {\displaystyle \Delta \theta {}_{f}=-K_{f}{\frac {1000m}{Mm_{0}}}\simeq -1,86{\frac {1000\cdot 17,9}{342\cdot 47,6}}\simeq -1,10^{o}C.} {\displaystyle H(f)={\begin{bmatrix}12x^{2}&-4z&-4y\\-4z&12y^{2}&-4x\\-4y&-4x&12z^{2}\end{bmatrix}}} {\displaystyle y=c*f(x)} {\displaystyle i>j} {\displaystyle \mathrm {l^{2}-l-2=0} } {\displaystyle minf=f(0,0)=0} {\displaystyle z=r\sigma \upsilon \nu \theta } {\displaystyle ^{238}U{\xrightarrow {}}^{234}Th+^{4}He} {\displaystyle g(x,y,z)=0} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {k}{28.800{\sqrt {70\pi }}}}r^{4}e^{-{\frac {\rho }{5}}}\eta \mu ^{3}\theta \sigma \upsilon \nu \phi \sigma \upsilon \nu \theta {\begin{pmatrix}1-4\eta \mu ^{2}\phi \end{pmatrix}}} {\displaystyle {\begin{bmatrix}1&0&1\\-2&0&-2\\0&1&1\end{bmatrix}}{\begin{bmatrix}x\\y\\z\end{bmatrix}}={\begin{bmatrix}-1\\2\\0\end{bmatrix}}} {\displaystyle y'=f'(x)*g(x)+f(x)*g'(x)} {\displaystyle CH_{3}Br+NaCN{\xrightarrow {}}CH_{3}CN+NaBr} {\displaystyle {\frac {d{\frac {f(x)}{g(x)}}}{dx}}=} {\displaystyle d_{i}} {\displaystyle n_{f}} {\displaystyle {\frac {dy}{dx}},\quad {\frac {df}{dx}}(x)\;\;} {\displaystyle {\frac {dln(ax)}{dx}}={\frac {dln(ax)}{dax}}\cdot {\frac {d(ax)}{dx}}={\frac {1}{(ax)}}\cdot a\cdot {\frac {dx}{dx}}={\frac {1}{x}}} {\displaystyle H_{f}={\frac {1}{2m}}{\begin{pmatrix}{p_{x}}^{2}+{p_{y}}^{2}+{p_{z}}^{2}\end{pmatrix}}+V{\begin{pmatrix}x,y,z\end{pmatrix}}} {\displaystyle x+y={\overline {({\overline {x}}\times {\overline {y}})}}={\overline {(f(x,x)\times f(y,y))}}=f(f(x,x),f(y,y))} {\displaystyle 1^{+\infty }} {\displaystyle i<j} {\displaystyle {\begin{bmatrix}a_{11}&a_{12}&...&a_{1k}&...&a_{1m}\\a_{21}&a_{22}&...&a_{2k}&...&a_{2m}\\...&...&&...&&...\\a_{l1}&a_{l2}&...&a_{lk}&...&a_{lm}\\...&...&&...&&...\\a_{n1}&a_{n2}&...&a_{nk}&...&a_{nm}\end{bmatrix}}\times {\begin{bmatrix}x_{1}\\x_{2}\\...\\x_{k}\\...\\x_{m}\end{bmatrix}}={\begin{bmatrix}b_{1}\\b_{2}\\...\\b_{l}\\...\\b_{m}\end{bmatrix}}} {\displaystyle {\begin{pmatrix}\alpha +\beta \end{pmatrix}}^{4}=\alpha ^{4}+4\alpha ^{3}\beta +6\alpha ^{2}\beta ^{2}+4\alpha \beta ^{3}+\beta ^{4}} {\displaystyle ({\vec {\beta }}+{\vec {\gamma }})\times {\vec {\alpha }}={\vec {\beta }}\times {\vec {\alpha }}+{\vec {\gamma }}\times {\vec {\alpha }}} {\displaystyle {\frac {dy}{dx}}=4} {\displaystyle {\vec {\alpha }}\cdot ({\vec {\beta }}+{\vec {\gamma }})={\vec {\alpha }}\cdot {\vec {\beta }}+{\vec {\alpha }}\cdot {\vec {\gamma }}} {\displaystyle n_{H}={\frac {m_{H}}{M_{H}}}={\frac {mc_{H}\%}{M_{H}}}\simeq {\frac {13\cdot 13,05\%}{1,008}}\simeq 1,683\;mole.} {\displaystyle f(x,y)<f(a,b)} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {1}{46.875{\sqrt {10\pi }}}}r^{3}{\begin{pmatrix}20-\rho \end{pmatrix}}e^{-{\frac {\rho }{5}}}{\begin{pmatrix}5\eta \mu ^{2}\theta \eta \mu ^{2}\phi -3\end{pmatrix}}\eta \mu \theta \eta \mu \phi } {\displaystyle 5{\begin{bmatrix}0&5&0\\8&-4&3\\6&7&-1\end{bmatrix}}={\begin{bmatrix}0&25&0\\40&-20&15\\30&35&-5\end{bmatrix}}} {\displaystyle {\begin{bmatrix}1&0&1&-1\\-2&0&-2&2\\0&1&1&0\end{bmatrix}}\rightarrow {\begin{bmatrix}2&0&2&-2\\-2&0&-2&2\\0&1&1&0\end{bmatrix}}\rightarrow {\begin{bmatrix}1&0&1&-1\\0&0&0&0\\0&1&1&0\end{bmatrix}}\rightarrow {\begin{bmatrix}1&0&1&-1\\0&1&1&0\\0&0&0&0\end{bmatrix}}} {\displaystyle g'(x)=2-2x} {\displaystyle <{\vec {a}},{\vec {a}}>=0\equiv {\vec {a}}={\vec {0}}} {\displaystyle H=-{\frac {h^{2}}{8\pi ^{2}m}}\nabla ^{2}+V{\begin{pmatrix}x,y,z\end{pmatrix}}} {\displaystyle 0^{0}} {\displaystyle \Delta \theta {}_{f}=\theta {}_{f}-\theta {}_{f0}=-0,80-0=-0,80^{o}C.} {\displaystyle ({\vec {x}}+{\vec {y}})\times {\vec {z}}={\vec {x}}\times {\vec {z}}+{\vec {y}}\times {\vec {z}}} {\displaystyle k={\frac {R}{N_{A}}}} {\displaystyle x\in A\Leftrightarrow x\in B} {\displaystyle h(y)=f(0,y)=2+2y-y^{2}} {\displaystyle {y=f(x)^{{\nu } \over {\alpha }}{\begin{cases}y'={{\nu } \over {\alpha }}*{\frac {f'(x)}{\sqrt[{\alpha }]{f(x)^{{\alpha }-{\nu }}}}},&\gamma \iota \alpha \;{\nu }<{\alpha }\;\\y'={{\nu } \over {\alpha }}*{\sqrt[{\alpha }]{f(x)^{{\nu }-{\alpha }}}}*f'(x),&\gamma \iota \alpha \;{\nu }>{\alpha }\;\end{cases}}}} {\displaystyle \alpha ^{6}-\beta ^{6}={\begin{pmatrix}\alpha -\beta \end{pmatrix}}{\begin{pmatrix}\alpha +\beta \end{pmatrix}}{\begin{pmatrix}\alpha ^{2}+\alpha \beta +\beta ^{2}\end{pmatrix}}{\begin{pmatrix}\alpha ^{2}-\alpha \beta +\beta ^{2}\end{pmatrix}}} {\displaystyle \Delta \theta {}_{b}=K_{b}{\frac {1000m}{Mm_{0}}}\simeq 0,52{\frac {1000\cdot 4,26}{180\cdot 87,9}}\simeq 0,27^{o}C.} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {k}{28.800{\sqrt {70\pi }}}}r^{4}e^{-{\frac {\rho }{5}}}{\begin{pmatrix}4\sigma \upsilon \nu ^{2}\theta -3\eta \mu ^{2}\theta \sigma \upsilon \nu ^{2}\phi -3\eta \mu ^{2}\theta \eta \mu ^{2}\phi \end{pmatrix}}\eta \mu \theta \sigma \upsilon \nu \phi \sigma \upsilon \nu \theta } {\displaystyle q} {\displaystyle {\vec {p}}=q{\vec {l}}} {\displaystyle {\begin{bmatrix}0&5\\0&8\\-4&1\\7&-1\end{bmatrix}}\times {\begin{bmatrix}-4&3&0\\0&2&1\end{bmatrix}}={\begin{bmatrix}0&10&5\\0&16&8\\16&-10&1\\-28&19&-1\end{bmatrix}}} {\displaystyle \alpha ^{2n}+\beta ^{2n}=\prod _{i=1}^{n}{\begin{pmatrix}\alpha ^{2}+2\alpha \beta \sigma \upsilon \nu {\frac {{\begin{pmatrix}2i-1\end{pmatrix}}\pi }{2n}}+\beta ^{2}\end{pmatrix}}} {\displaystyle \mathrm {det(A-lI)=0} } {\displaystyle \tau ={L \over R}} {\displaystyle {\begin{matrix}x&0\\0&0\\1&0\end{matrix}}} PNG  IHDR7-=HPLTEGpLjS~tRNS}|~umT#vAIlx{Yw)z,o:B DS1yLg7cb6d q ^3Wt9f\E.[P _j 2("pr=KRZ?aXk]i-H'%;n<+`&FhJO8NG! >U/V@M4$5&IDATxUsHH=#1; |/ci%9Ǯ:Iއ;4áTs?ו= IIENDB` {\displaystyle x} {\displaystyle {\vec {b}}={\binom {b_{1}}{b_{2}}}} {\displaystyle <{\vec {a}},{\vec {b}}>=<{\vec {b}},{\vec {a}}>} {\displaystyle y'=0} {\displaystyle {\vec {F_{2}}}} {\displaystyle {\underline {A}}} {\displaystyle {\overrightarrow {E}}={\frac {1}{4\pi \epsilon _{0}}}\sum _{i=1}^{n}{\frac {q_{i}}{r_{1}^{2}}}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {\sqrt {3}}{117.649k{\sqrt {\pi }}}}r{\begin{pmatrix}112.943.040-40.336.800\rho +4.609.920\rho ^{2}-164.640\rho ^{3}+4.480\rho ^{4}-32\rho ^{5}\end{pmatrix}}e^{-{\frac {\rho }{7}}}\eta \mu \theta \eta \mu \phi } PNG  IHDRd-ok>PLTEGpLtRNS  :07/*"$< #% A,'!h)M.H >;6F9 L2IT\_BP&U+8=XuVdkJD3C5NG^1?(Wg-4qZ]RvfSljrQ[o@Em֬}wKxb(gIDATxo`mRH<ffˏ5Z98>i~/[R)?vo.R\$52Wb՗y^`@ؗ?R"S LJlH1v1h{%|4LY395$uѦg e&SZf.f}ҙkJ(竕7m9=WiGZv5 9 VΉڲ4<+| Ե!( 4?6oep689|xl~J&.%pY@C>ЁKGp+򼄣Om] Q#[xqmi 7X`8W 8:S|(d8y."\{OcrAF-G92u^z%.ݑ81ssuI2ՠ27dfR *}jEt!ulm *=+q|apou7sUzqj γ  Gs6az|WBt)N±O22yN#/47'R22XrBlmQQEFX"BMn#yp\(|Tc WDڱ ;#3b$8fD,&4.yRqP*~Do Oo!AGa mPz a[)gWSU[<2ޱQI^&mIENDB` {\displaystyle \oint _{C}{\vec {\mathrm {E} }}\cdot {d{\vec {l}}}=\int _{S}(\nabla \times {\vec {\mathrm {E} }})\cdot {d{\vec {S}}}} {\displaystyle {\frac {d^{2}\psi }{dx^{2}}}=-{\frac {4\pi ^{2}}{h^{2}}}{p_{x}}^{2}\psi } {\displaystyle k} {\displaystyle \Delta \theta {}_{f}=\theta {}_{f}-\theta {}_{f0}\Leftrightarrow \theta {}_{f}=\Delta \theta {}_{f}+\theta {}_{f0}\simeq 0-1,10=-1,10^{o}C.} {\displaystyle n} {\displaystyle S=4\pi r^{2}\simeq 4\cdot 3,14159\cdot {\begin{pmatrix}6,4\cdot 10^{6}\end{pmatrix}}^{2}\simeq 5,14719\cdot 10^{14}\;m^{2}.} {\displaystyle ({\hat {{\vec {\alpha }},{\vec {\beta }}}})} {\displaystyle C_{n}H_{2n+1}} {\displaystyle \mathrm {A-lI} } PNG  IHDRv-L0oOPLTEGpLd4tRNS oQk jdV % c{hql rs;F?Y8_0w<-6uC(*}yl:u'f^%e7dT&Ha~n ^P4wZ)z$i/D|f2[zj` JLG)bEAIK"|gv=W3mBSG] +,N@MxU\>tW#! A=.1R 9Po.X75L@IDATxSO6l: !t=0@(# eR( *k/-?w#Ő!^xy?|3{s9Gl?'j^B/ 2lzYȧkLc].6wCt!W/Oyo# ĚvNފoI!F>0;! FD)_~J u$:E }IId!F {iNbjFJ"(ۄ%Qbk¿kNEmFKzd͍)OĞVn2]FaUg?WD8qTD8(r%dU`W']C W4L|npW/6b@`Y"JM%ө/z "`>V>"m *rߵ HyctQTH ۫@?ˀSuTgx-#='އa`UgcgJqwcGEKr,bWq斁]H`A{0NE< [XQ؄r5mz!n<2(,3j37_yۈ%ZA0 k';.I{6"'#\^j%T8UU^Nn;23Vf'iq{9N!) (P /0Y̧;"Iϧ絢'3Zle!ҹ"yM׸p:rQC0a|Vl龺.Xr MU@p0'u+wl^HɆacߦ(*:C- BRktB3Y̭PC{ e}:!L7RWxfZ,kX!x#Wof(M_L;rïqar?*6s;D<-X-R _3cm*v5ŢӘ`3̉-fa ?voZBS#YQˡ9qү??*0kDT;R&>*oB|30%,=_QǵX&6xRև駺_wDBsppf# |oXӘ'(Z.M;}P廡a]9\)& ]Lj撄藛ul e? c:m}"S%N5.Vdmݸ`*  -]ഇMr.S}#ypf;@C42;]j4{DnSRK_Ċ ĀAvin Td8T4jSZ +oRNga\\E]a,8+R3Zyh Q<鑱'̸\ΎwlFyʙ H͆s`﫶 G&aǐ3, p0^n괠MNm4"Vny`."Tp>//GhPߋH"7ι+=tm$u$%z]|3EP }_=6?L'bF39IENDB` {\displaystyle \mu <{\tilde {\mu }}} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {k}{28.800{\sqrt {70\pi }}}}r^{4}e^{-{\frac {\rho }{5}}}\eta \mu ^{3}\theta \sigma \upsilon \nu \phi \sigma \upsilon \nu \theta {\begin{pmatrix}1-2\eta \mu ^{2}\phi \end{pmatrix}}} {\displaystyle grad{\vec {\alpha }}=\nabla {\vec {a}}={\binom {\partial (3x^{2}+5xy+4y^{2}) \over \partial x}{\partial (10x^{2}+4xy+3y^{2}) \over \partial y}}={\binom {6x+5y}{4x+6y}}} {\displaystyle k{\vec {a}}+l{\vec {b}}={\vec {0}}} {\displaystyle \lnot q} {\displaystyle 2H+CuO{\xrightarrow {\triangle }}CuO+H_{2}O} {\displaystyle I={d({\vec {\mathrm {B} }}\cdot {\vec {S}}) \over {dt}}={\vec {S}}\cdot {d{\vec {\mathrm {B} }} \over {dt}}+{\vec {\mathrm {B} }}\cdot {d{\vec {S}} \over {dt}}} {\displaystyle |\lambda |((-{\vec {\alpha }})+(-{\vec {\beta }}))=|\lambda |(-{\vec {\alpha }})+|\lambda |(-{\vec {\beta }})\Leftrightarrow \lambda ({\vec {\alpha }}+{\vec {\beta }})=\lambda {\vec {\alpha }}+\lambda {\vec {\beta }}} PNG  IHDR-- PLTEGpL{{{qqq```~~~XXXfffUUU{{{[[[vvvxxxKKK]]]yyyjjjOOOeeetttwwwbbbyyy|||nnnoooRRRΚiiiCCCuuutttlllpppµhhhqqquuuiii{{{ppp}}}mmmvvvqqqmmmƧtttڿ̫䛛xxxTTT@@@GGG;;;֬wwwqqqᠠtttƗЇȻɭƔvvv򂂂鯯tttō븸Ϊzzzνכ444֠~~~)))鰰ѫ}}}L0tRNS   '  .3$#%3! 3333+*333)3"33323-33(23&133333333 , 33233333#33-3132& & 0" 2333323./0'/ ))#22%%2  333 33 3.1,"-(3',.*)-!#*0 "3'"(+)*--.'/0"02.32-20! 3!1&(+, '3*$1/$1$ *1 00(#,0/ǁIDATxڍwTg3Mޒ2$apث K[\UQOqmڽ1=Z><}/lrM0vXhRx<(yx2 (Rc2/ b(; Vw^zg3ΕH F݊k.)ز$5c<3"\d!|Ã::Z3}çYRi7]U,F25IxWֺyNA+uR69 ǑƣgqubД\Uҫ4a*ەǜ>|@Hc-_T}B*+Y)i.}49efy8X!-1As5f;{j苋\4`GY˅SFޒtf~hʠi%r>;SFP)8!F9:w;Z6I5miQ0e7˃+TZO5;5ZZ2oǶfM;Dhv16$`^<xMz4Kd @XDԽ% hDbMoDr+m W8h?8u{@SV[4(ݮxk]r> 0iX< [/mHfmUb`kotN.ac4ᮊZ"#5Y*CbQ8 % 5lԒq۲]iQ0&Q& ZT f|T)U-DeJxzmD^N G<7r'2*4Sv8-J&2w6k&5Or#$,qifFi^՚&OCGx:_!JgۼJDTi$9 k\Ņ䘲 S*v4]ӵV:X:½5JV Fxuf2$\"Q TtoY:.aϿ6h$Fc2!`\jd!H%/ 6 b-c 7fr_UD?7IENDB` {\displaystyle {\vec {a}}={\binom {a_{1}}{a_{2}}}} {\displaystyle {\vec {\alpha }}\cdot {\vec {\beta }}={\vec {\alpha }}\cdot {\vec {\gamma }}\Leftrightarrow {\vec {\beta }}={\vec {\gamma }}} {\displaystyle {\hat {\varepsilon }}(t)} {\displaystyle {\begin{bmatrix}0&0&-1\\0&7&-3\\0&0&8\end{bmatrix}}} {\displaystyle {\vec {AB}}} {\displaystyle a+0=a} {\displaystyle \mathrm {u(t)} } {\displaystyle \forall \epsilon >0,B_{\epsilon }({\vec {a}})\cap S\neq \varnothing } {\displaystyle {\vec {\alpha }}+{\vec {\beta }}} {\displaystyle g_{1}(t),g_{2}(t),g_{3}(t),f_{1}(t),f_{2}(t),f_{3}(t)} {\displaystyle (1,1)} {\displaystyle 1^{o}={\frac {\pi }{180}}\;rad\simeq 0,0174532925199432957...\;rad} {\displaystyle |{\vec {\alpha }}|} {\displaystyle {\vec {x}}\times ({\vec {y}}+{\vec {z}})={\vec {x}}\times {\vec {y}}+{\vec {x}}\times {\vec {z}}} {\displaystyle {\mathcal {E}}=-{{d} \over {dt}}\int _{S}{\vec {\mathrm {B} }}\cdot d{\vec {S}}} {\displaystyle {\vec {\alpha }}\cdot {\vec {\beta }}=0\Leftrightarrow {\vec {\alpha }}={\vec {0}}\;{\acute {\eta }}\;{\vec {\beta }}={\vec {0}}\;{\acute {\eta }}} {\displaystyle M_{\nu }=\nu !} {\displaystyle {\begin{pmatrix}\alpha +\beta \end{pmatrix}}^{3}=\alpha ^{3}+3\alpha ^{2}\beta +3\alpha \beta ^{2}+\beta ^{3}} {\displaystyle cos(x+{\frac {\pi }{2}})=-sinx} {\displaystyle f(x)=f(0)+f'(0){\frac {x}{1}}+f''(0){\frac {x^{2}}{2!}}+f^{3}(0){\frac {x^{3}}{3!}}+...+f^{k}(0){\frac {x^{k}}{k!}}+...=\sum _{n=1}^{\infty }(f^{(n)}(0){\frac {x^{n}}{n!}})+1} {\displaystyle y{\begin{pmatrix}\ell \end{pmatrix}}=0} {\displaystyle csc(x+\pi )=-cscx} PNG  IHDR&-$_(PLTEGpL:::DDDppp>>>ppp___ꦦ셅WWWFtRNS DF I?PNKAVSY[< :] `798 eg$mq=`%l' hgwGg ,HG,V\G/NM#)TO3.0f@i]-P cK*{DIDATx͔[PR4-tAJ d=Dddv[<~[r9=܋ң@a(W`,tv[:MPqqqQ Xu0w4rx`M J};yH\^wOp<#V4w`yJ"gXRmzɁ)o*5$ 1'0o/ ^& ܎`OT` 0w}1 LFȝ~MaVpC NIW{FKk+%=!]y6(aW F2kϽOuw`Xh}K aAF kAxh9:-@{EP #IENDB` {\displaystyle g(x)} {\displaystyle \cdot } {\displaystyle \Pi =2\pi r} {\displaystyle {\vec {b}}={\binom {x_{2}}{y_{2}}}} {\displaystyle {\underline {a}}{\underline {x_{1}}}={\underline {b_{1}}}} {\displaystyle {\vec {e_{1}}}={\begin{pmatrix}1\\0\\0\end{pmatrix}}{\vec {e_{2}}}={\begin{pmatrix}0\\1\\0\end{pmatrix}}} {\displaystyle b^{v}} PNG  IHDR0-ߔPLTEGpL2YtRNS})|[=~LnGBVxb1 ^:6ujl2YisPd r$y? 'wz3et`"NUMk,#m4 7vo{/*;_EhIDATxSG+ccpvbcBC({/77d{W6dC>3Ag {? &YyzA瀳rQO{Lۢ/( I]5зtZy2}-dR Lxqo:8-48WgG5h }bf=U3(kV#Unk̡Y&p[# V',AӜCHL2Ч*gB.#ݠGRAn2p^<M|@[TbY_U.iX<5Y#EjIZ1KOy(1=b3"Pk4|hI:ꁏ¼Ifss{G<. MCDf|W>g]Ē2{<ʀa݃!yjL_X\IL˶ٴEpM@aH- ^~p:gg#u$3C~6 (RҽRYiCU}>]RKaRzQԡFU]7׾6^CH8 : v3UO$P:&TIW!HQԱҡ1ß[8cAՆѹ'7[gIDATxUU{[Y {8cHlfffŘn:iwmճ40ta!щsd4y*6d4_q,X4s O@[$$C/pylbC"Ik'-ATa׫f <ݾ ]8| CTQJN e+@|#ozFQWɲ$$gz=E峜*SȭytQcգ*wr6"WNipؼJl%/޲YU1P{ַGIb>+Љh\ui9_-^푡o6FN=?L f)P arǢ~Hyh1jWN9jЗ=9"ز$ՠR`;o|q7on TW1s2t2&/.k>\痮_~{H8VkdS'4P7B*]hdߵ۷{G5:ՇO-_4dΒg\X\6IW.V"v8U$ ҝExݲ,@w,Ya#_p52-̏vG Lr]l~ A0x.[2IENDB` {\displaystyle \cup } {\displaystyle log_{10}\pi ={\frac {ln\pi }{ln10}}\simeq 0,4971498726941338543512683...} {\displaystyle AB_{C}\simeq 12\;g/mole,\;AB_{H}\simeq 1\;g/mole,\;AB_{O}\simeq 16\;g/mole,} {\displaystyle y={\alpha }^{f(x)}} {\displaystyle (\lambda \mu ){\vec {\alpha }}} {\displaystyle \Pi =CRT\simeq 1\cdot 0,082\cdot 273\simeq 22,4\;atm.} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {\sqrt {3}}{180.075{\sqrt {2\pi }}}}r^{3}{\begin{pmatrix}28-\rho \end{pmatrix}}e^{-{\frac {\rho }{7}}}{\begin{pmatrix}\sigma \upsilon \nu ^{2}\theta -\eta \mu ^{2}\theta \sigma \upsilon \nu ^{2}\phi \end{pmatrix}}\eta \mu \theta \eta \mu \phi } {\displaystyle M\simeq 14\cdot 12+10\cdot 1=178\;g/mole.} {\displaystyle M={\frac {M}{m}}={\frac {P_{0}}{P_{0}-P}}{\frac {m}{m_{0}}}{M_{0}}={\frac {98,6}{98,6-86,7}}{\frac {106,3}{863,5}}78\simeq 80} {\displaystyle {\ce {5RCH2OH + 4KMnO4 + 6H2SO4 -> 5RCOOH + 4MnSO4 + 2K2SO4 + 11H2O}}} {\displaystyle {\vec {\alpha }}_{\vec {\beta }}=|{\vec {\alpha }}|\sigma \upsilon \nu ({\hat {{\vec {\alpha }},{\vec {\beta }}}}){\hat {\beta }}=|{\vec {\alpha }}|\sigma \upsilon \nu ({\hat {{\vec {\alpha }},{\vec {\beta }}}}){\frac {\vec {\beta }}{|{\vec {\beta |}}}}={\frac {|{\vec {\alpha }}||{\vec {\beta }}|\sigma \upsilon \nu ({\hat {{\vec {\alpha }},{\vec {\beta }}}})}{|{\vec {\beta }}|^{2}}}{\vec {\beta }}} {\displaystyle \mathrm {det(A-lx)=det} {\bigl (}{\begin{smallmatrix}4-l&-5\\2&-3-l\end{smallmatrix}}{\bigr )}\mathrm {=(4-l)(-3-l)+10} =l^{2}-l-2} {\displaystyle Q_{\pi }=\int _{\tau }\rho _{\pi }d{\tau }} PNG  IHDR h@ 6PLTEGpLgggjggfggjgggfgfgtRNS$(7IDATxc s2siA `a6F`bI󳀴32 0hLIENDB` {\displaystyle \!\Delta _{\nu }^{\mu }={\frac {\mu !}{(\mu -\nu )!}}} {\displaystyle {\frac {d\alpha ^{x}}{dx}}={\frac {d(e^{lna})^{x}}{dx}}={\frac {de^{lna\cdot x}}{dx}}={\frac {de^{lna\cdot x}}{d(lna\cdot x)}}{\frac {d(lna\cdot x)}{dx}}=e^{lna\cdot x}\cdot lna=lna\cdot a^{x}} {\displaystyle \mathrm {l=-1} } {\displaystyle (\partial D)} {\displaystyle -{\begin{bmatrix}{\frac {h^{2}}{8\pi ^{2}m}}\nabla ^{2}+{\frac {q^{2}}{4\pi \epsilon _{0}}}{\frac {1}{\sqrt {x^{2}+y^{2}+z^{2}}}}\end{bmatrix}}\psi =E\psi } {\displaystyle f(t)={\frac {1}{2\pi }}\int _{-\infty }^{+\infty }F(\omega )cos(\omega t)d\omega } {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {k}{457.400{\sqrt {70\pi }}}}r^{4}{\begin{pmatrix}24-\rho \end{pmatrix}}e^{-{\frac {\rho }{6}}}\eta \mu ^{3}\theta \sigma \upsilon \nu \phi \sigma \upsilon \nu \theta {\begin{pmatrix}1-2\eta \mu ^{2}\phi \end{pmatrix}}} {\displaystyle R={V \over I}} {\displaystyle ||(3,4)||={\sqrt {<(3,4),(3,4)>}}={\sqrt {3^{2}+4^{2}}}={\sqrt {25}}=5} {\displaystyle A\cup B} {\displaystyle ({\vec {\alpha }}\cdot {\vec {\beta }})^{2}+({\vec {\alpha }}\times {\vec {\beta }})^{2}={\vec {\alpha }}^{2}{\vec {\beta }}^{2}} {\displaystyle \omega } {\displaystyle {\vec {\alpha }}\times {\vec {\beta }}={\vec {0}}} {\displaystyle {\vec {r}}=\langle t,{\frac {4}{\sqrt {-(t^{2}+3t+2)}}},ln(t)\rangle } {\displaystyle maxf=f(2,4)=20} {\displaystyle f(x_{1},y_{1})=0,f(x_{2},y_{2})=20} {\displaystyle 5.39116\cdot 10^{-44}s} {\displaystyle \psi {\begin{pmatrix}r,\theta ,\phi \end{pmatrix}}={\frac {2}{81{\sqrt {2\pi }}}}r{\begin{pmatrix}6-\rho \end{pmatrix}}e^{-{\frac {\rho }{3}}}\eta \mu \theta \sigma \upsilon \nu \phi }  Xapian Glassn3igIk#yP !) {{gX6Συστήματα Λειτουργίας social mediaΚαινή Διαθήκη8Πύλη Κοινότητας/Βικιεπιστήμιο-Θρησκευτικά Δ' ΔημοτικούdΠληροφοριακά Συστήματα στις Ναυτιλιακές ΕπιχειρήσειςPΔιαχείριση κινδύνων και εσωτερικός 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10,371`10,361`10,351`10,341`10,331`10,321`10,311`10,301`10,3&1N$`10,291=`10,281=`10,271=`10,261=`10,251=`10,241=`10,231=`10,22 &1=`10,21 &1=`10,20 &1$`10,2&1N$`10,19 &1$` 10,180,000?1`10,18&1N$`10,17&1N$`10,16&1N$`10,15 &1N$`10,14&1N$`10,13&1N$`10,12&1N$`10,11&1N$C`10,10&1N$`10,1&1N$` 10,01a 101 9       -          .1` 1.957.6001` 1.924.5641` 1.904.5691` 1.900kg|1`1.884,71` 1.8755459561` 1.874.5901` 1.870.8301` 1.868.9111` 1.822.7641`1.818,21` 1.792.9921`1.7543809597837221` 1.720.1331` 1.700.8101` 1.662.2101` 1.648.1951`1.6162291` 1.564.1161` 1.5361` 1.535m1` 1.516.7021` 1.514.6531` 1.512.9931` 1.512 1 ` 1.5001`1.5,1.51` 1.51` 1.496.0471` 1.451.2001`1.4168081`1.4142135623730951` 1.41` 1.381.300.0001`1.358,71` 1.351`1.349,21` 1.336.000.0001` 1.315.9441` 1.3.71`1.3.61`1.3.51`1.3.41`1.3.31`1.3.21`1.3.1_1q` 1.31` 1.2.31` 1.2.21` 1.2.11`1.2s1x`1.1οι1` 1.167.2421` 1.1041` 1.1.51` 1.1.41` 1.1.31`1.1.21`1.1.11`1.1 ?13g`1.090,81` 1.091` 1.057.8251` 1.049.7601` 1.035.9381` 1.004.0071` 1.001.559.000?1` 1.000.0001T*1`1.000?1^`1.01` 1,9999999981` 1,9861` 1,951`1,9&1L$` 1,86oc1` 1,861` 1,8451` 1,831`1,8,2,121`1,8 &1L$`1,7810724179901979852m1` 1,772453850905516027298167m1` 1,7501`1,7320508075688772935m1` 1,7,10,15,161`1,7 &1L$FQ` 1,6x101` 1,6mm1` 1,6831` 1,6801` 1,6751`1,674821` 1,6731` 1,672621581`1,672521` 1,6621`1,6487212707001281468m1`1,6021017`!1,6 &1L$<[` 1,5811` 1,5501` 1,541` 1,531` 1,521` 1,511` 1,5001` 1,501` 1,5,101`!1,5 &1a &L$kX` 1,491` 1,481` 1,471`1,46&1`1,45&1` 1,442249570m1`1,44&1`1,43&1`1,4251` 1,4231`1,42&1`1,4142135623730950488m1`1,41&1` 1,4001`1,40&1` 1,4,9,10,71` 1,4,91` 1,4,101`1,4 &1'9&L$`1,39&1`1,38&1`1,37&1`1,36&1.` 1,3501`1,35&1` 1,3451`1,34&1`1,33&1`1,32&1`1,31&1`1,30&1` 1,3,7,4,9,231` 1,3,7,2,101` 1,3,71` 1,3,61` 1,3,5,7,91`1,3,5,71`1,3,51` 1,3,31` 1,3,21` 1,3,11` 1,3 &1a&L$&`1,29&1`1,28&1`1,27&1` 1,2631`1,26&1` 1,259921050m1`1,25&1` 1,245730940m1`1,24&1`1,23&1`1,22 &1`1,21 &1`1,20 &1`1*1,2,6,24,120,720,5040,40320,362880,36288001` 1,2,5,4,31` 1,2,3,5,61`,&1,2,3,4,5,6,7,8,9,10,11,12,13,14,15,161`1,2,3,4,5,6,7,8,91` 1,2,3,4,5,61` 1,2,3,4,51`1,2,3,41`1,2,3U1& ` 1,2,21` 1,2,11`&1,2 &1a&L$92&`1,19 &1` 1,1881` 1,184,9111`1,18&1L=`1,17&1L$`1,16&1L$`1,15&1L$` 1,148698355m1`1,14&1L$`1,13&1L$`1,12 &1L$`1,11&1L$` 1,10 &1L$F&` 1,1,31` 1,1,21` 1,1,1,2,4,81`1,1,11`$1,1 $&1L$f&)s` 1,098612288668109691395245m1` 1,0551` 1,0481` 1,02oc1` 1,0271` 1,0251` 1,021` 1,0101` 1,008y1` 1,008g1` 1,0081`1,000,000,000,000,000b1`1,000,000,000,000b1` 1,000,000,000b1` 1,000,000b1` 1,000b1` 1,0,01`1,01m`1+m1:i`# 1&isallowed )1nFv< -b11  & :       /  N    "  ,  1' C`  EU  B$  'ugYB3$}l^O@4'X;uY=!z`F,vaL;*qTD'p`RB2"}eWI;- obTF8(yk]P=.  p_QC6(x\@$zhVB. teVG8) ufWH+ wgWI9) s e W I ; -    w g Y K = /  ~ p ^ P B 4 &   r d V I : -   [ L <  k[=nW@)yfSD5&sdU8) bR5qbTF:,` 13321` 13311` 13301` 133;1` 13291` 13241` 132,81` 131351` 13121`131.9571`131.3371` 131.0851` 131b1`1301` 13.8121` 13.100.0001` 13.0001`13,9&1N$`13,8&1N$` 13,7601`13,7&1N$`13,6&1N$ ` 13,591` 13,581`13,571` 13,561` 13,551` 13,541` 13,531` 13,521` 13,511` 13,501`13,5&1N$` 13,491` 13,481` 13,471` 13,461` 13,451` 13,441` 13,431` 13,421` 13,411` 13,401`13,4&1N$` 13,391` 13,381` 13,371` 13,361` 13,351`13,341`13,331`13,321$`13,311$`13,301$`13,3&1N$`13,291$`13,281$`13,271$`13,261$`13,251N$`13,241N$`13,231N$`13,22 1N$`13,21 1N$`13,20 1N$`13,2&1N$` 13,1901`13,19 &1N$`13,18&1N$`13,17&1N$`13,16&1N$` 13,1501`13,15&1N$`13,14&1N$`13,13&1N$`13,12&1N$`13,11&1N$`13,10&1N$`13,1&1N$` 13,0851` 13,051`v137v1 "  "#  B, $  `12ου1` 12ο1` 12ης1` 12z1` 12y1` 12x1` 12ml1` 12kcl1` 1299 1` 12981` 12971` 12961` 12951` 12931` 129191` 129.8461` 129.5411` 1291` 12861` 12851` 12841` 128,11`1281j` 12741` 12731` 12721` 12701` 127.0.0.1^1` 12671` 12611` 126.860.0001` 12581` 12571`12566515400&adgroupid1` 12541` 12531` 125&phpsessid1`1251` 124651` 12461` 12431` 12401` 12371` 1236951` 1236031` 123456789)1U` 12341` 12311` 12301` 1231` 12251` 12201` 122,91` 1221` 12161` 12151` 12141` 12041` 12031` 12021` 12001`120.5381`120,2oc1` 120,21`120192D` 12.3.61` 12.3.51` 12.3.41` 12.3.31` 12.3.21` 12.3.11` 12.31` 12.2.31` 12.2.11` 12.21` 12.1861` 12.1.21` 12.1.11` 12.000.0001`12,9 &1N=`12,8&1N$`12,7&1N$`12,6&1N$` 12,511` 12,501`12,5&1N$` 12,491` 12,481` 12,471` 12,461` 12,4501` 12,451` 12,441` 12,431` 12,421` 12,411` 12,401`12,4&1N$` 12,391` 12,381` 12,371` 12,361` 12,351` 12,341` 12,331` 12,321`12,31&1`12,30&1`12,3&1N$` 12,2941`12,29&1`12,28&1`12,27&1`12,26&1`12,25&1`12,24&1=`12,23&1=`12,22&1`12,21&1`12,20&1`12,2&1N$<`12,19&1`12,18&1=`12,17&1=`12,16&1=`12,15 &1N=`12,14 &1N=`12,13 &1N=`12,12 &1N=`12,11 &1N=`12,10 &1N=`12,1&1N$`12,011x1` 12,0111` 12,0001`12L1   "  "+  =    C` 11χρονο1` 11ος1` 11ο1` 11ης1` 11x1` 11h2o1`11deppsaps_math1` 11991` 11911` 1191` 11891` 11841`118,5oc1` 118,51` 118,21`11810` 11791` 11731` 11721` 11711` 11701`117.649k1`117.6491`1171` 11651` 116151`116101lH"` 1161` 11581` 11531` 11501`1151` 11471` 11431`114001D` 1141` 11371` 11361` 11321` 11311`1131Z*` 1129071` 11251` 11241` 11211` 1120&1` 112.943.0401` 112.6151`112,91` 112,61` 112,41` 1121` 11151` 11141` 11111` 111.9751` 111,11`111v1Z` 11071` 11051` 11041` 11031`11001/`110.9101` 110.8281` 110,741`1101` 11.5861` 11.3501` 11.327.9861` 11.3.61` 11.3.51` 11.3.41` 11.3.31` 11.3.21` 11.3.11` 11.31` 11.2.31` 11.2.11` 11.21` 11.1261` 11.1.21` 11.1.11`11,9&1N$`11,8&1N$`11,7&1N$` 11,6001`11,6&1N$` 11,5001`11,5&1N$` 11,471` 11,461` 11,451` 11,441` 11,431` 11,421` 11,411`11,401ts`11,4&1N$`11,391ts`11,381ts`11,371ts`11,361ts`11,351s`11,341s`11,331s`11,32 &1s`11,31 &1s`11,30 &1s`11,3&1N$*`11,29 &1s`11,28 &1s`11,27 &1s`11,26 &1s`11,25 &1s`11,24 &1s`11,23 &1N$`11,22 &1N$`11,21 &1N$`11,20 &1N$`11,2&1N$`11,19 &1N$`11,18 &1N$`11,17 &1N$`11,16 &1N$`11,15 &1N$`11,14 &1N$`11,13 &1N$`11,12 &1N$`11,11 &1N$`11,10&1N$`11,1&1N$`11D1      (/+   k` 10ο.1` 10ης1` 10η1`10x1` 10t1` 10g1` 10cos1` 109ο1` 10981`10977501` 10961` 10951` 10921` 109.1181`109;1:0` 10891` 10831` 10821` 1081` 10791` 10781` 107701` 107601`10711M` 10681` 10651` 10641` 106,31`106;1e` 10551` 10541` 10531` 105.7701` 105,71`105v1whZL;+( uW;z`F/yfS@-xeVG7( tW: obQC5( tfXJ;+xcF8*wgYL%rbE' sU7u^G0n[H8%|m^O@1~aRC4%{iXH4& t c S 8 *    q d V H ; -  m ] @ "  z a H /  k T = & x[>0qWF2% |k]OB3% ~k]OB4$rT6~iVC0 `17,271`17,261`17,251`17,241`17,231`17,221`17,211`17,20&1`17,2&1N$`17,19&1`17,18&1`17,17&1`17,16 &1$`17,15 1$`17,14 &1$`17,13&1N$`17,12&1N$`17,11&1N$`17,10&1N$`17,1&1N$`G17 /1  8 6N "#6FA   ^` 16ο;1&%` 16ης1` 16901` 1691` 16881` 16871` 1676003311` 16721` 16701890651`1671`1665+1` 16621` 16611` 166,71` 16581` 16541` 16531` 16521` 16501` 1651fe` 1644 1` 16431` 16421`164.6401` 1641` 16341` 16281` 16241` 16231`162,0001` 1621` 16161` 16151` 16141` 16131` 16111` 1611`1607+1`1601+1`16001/B` 160.970.0001`1601` 16.81` 16.076.0001`16,9&1N$`16,8&1N$`16,7&1N$`16,6&1N$` 16,561`16,5&1N$`16,4&1N$` 16,361`16,351`16,341`16,331`16,321`16,311s`16,301s`16,3&1N$ `16,291s`16,281s`16,271s`16,261s`16,251s`16,241s`16,231s`16,22 &1s`16,21 &1s`16,20 &1s`16,2&1N$`16,19 &1s`16,18 &1s`16,17 &1s`16,16 &1s`16,15 &1s`16,14 &1s`16,13 &1s`16,12 &1s`16,11 &1s`16,10&1N$`16,1&1N$` 16,0001`r1651 = ?  # 3      '` 15ου1`15οa1,`15ηp1t<x` 15oc1` 15an1` 1591` 15891` 15771` 1571` 15641` 15601`1561` 15591` 15581` 15571` 15541`155121605909617931` 15511` 155.3241` 1551` 15471` 15451`154262241479264190m1` 154.6241`1541` 15361` 1532a1` 15261`15231` 15221`1521` 15111` 15101` 151.6121` 151,011` 1511^]` 15091` 15031`150015` 150.3871`150.0001`150~1` 15.5491` 15.4901`15.0001`15,999z1` 15,9991`15,9&1N$`15,8&1N$`15,7&1N$` 15,631` 15,621` 15,611` 15,601`15,6&1N$` 15,591` 15,581` 15,571` 15,561` 15,551` 15,541` 15,531` 15,521` 15,511` 15,501`15,5&1N$` 15,491` 15,481` 15,471` 15,461` 15,451` 15,441` 15,431` 15,421`15,411`15,401`15,4&1N$`15,391`15,381`15,371`15,361` 15,3501`15,351`15,341`15,331$`15,321$`15,311$` 15,3001`15,301$`15,3&1N$`15,291$`15,281$`15,271$`15,261$`15,251$`15,241$`15,23 &1$`15,22 &1$`15,21 &1$`15,20&1N$`15,2&1N$`15,19&1N$`15,18&1N$`15,17&1N$`15,16&1N$`15,154262241479264190m1`15,15&1N$`15,14&1N$`15,13&1N$`15,12&1N$`15,11&1N$`15,10&1N$`15,1&1N$` 15,0501` 15&plangue1`15B1 (/  D # +  Gd` 14ου1`$14η (1H"-0s+,!1*` 1492a1` 14901` 149.3541` 1491` 148698355m1` 14801` 14761` 1472,51` 14721` 147191`147.5701`147.1811`146845206107161531` 14671` 14661` 14631`146282078800&device1` 146.838.9931` 146.544.7101`1461` 14571` 14561` 14541`1453101` 14501`145.8001` 145.7971` 14471` 14441` 144.8501` 144121` 14381` 14341` 14331` 143.6181`143.1001` 143,91` 14281` 14241` 14211` 14201` 14161`141592653589793238462643m1` 141591` 14151` 1414v1` 14131` 14091`140734_1` 1407v1`140692632779269006m1` 140001` 14001HG` 14.8741` 14.406 1 ` 14.0371` 14.000.000?1PO`14,9&1N$` 14,8001`14,8&1N$*`14,7&1N$`14,6&1N$` 14,571` 14,561` 14,551` 14,541` 14,531` 14,521` 14,511` 14,501`14,5&1N$` 14,4901` 14,491` 14,481` 14,4771` 14,471` 14,461`14,451`14,441`14,431`14,421`14,411`14,401`14,4&1N$`14,391`14,381`14,371`14,361`14,351`14,341`14,331`14,321`14,311`14,301`14,3&1N$`14,29&1`14,28&1`14,27&1`14,26&1`14,25&1`14,24 &1`14,23 &1`14,22 &1`14,21 &1`14,20 &1s`14,2&1N$`14,19 &1s`14,18 &1s`14,17 &1s`14,16 &1s`14,15&1N$`14,14&1N$`14,13&1N$`14,12&1N$`14,11&1N$`14,10&1N$`14,1&1N$`p1441 $ MQ "# B+  J `13ου1`13ο1q` 13ης1`13η1<x` 13m1` 13991` 13981` 13891` 13851` 138.0471`1381` 13781` 13731` 137,51` 13621` 13611` 13601` 1361` 13511` 13501` 1351` 13451` 13431` 1341}`C${m_QC6( veWI;-tgUG9+yiL.z\> qU9~aR5m\N@2 scUC5#qcUD4& zl\OA4&{hZL>,|m\L<o_A#o[<kT=taR3$ l ] N /  p b M ; +   n ` S B 1   v e S B 4 v e W A 4 %  u[M=)p`H8&o[B,_G-uh[C*17,271`17,261`17,251`17,241`17,231`17,221`17,211`17,20&1`17,2&1N$`17,19&1`17,18&1``1ου1`1ος1)`01ο & D/lG`9T&6`1ης 1_S`1η1)` 1st1` 1s11` 1s1` 1r1` 1ml1` 1m1` 1l1` 1k1`19ουs1 `19ο1` 19o1`1999K1@ 'q`19981-`1997 v1qx`19961-3`1995 ]1-xVx`19941I `19931T`1992 1`1991 1T` 1990s1` 1990 1~~S-$k@-`199.9511`19891T.`19881Tq`19871>L`19861T`19851%T` 19841UT`1983;1`19821`19811T`1980 1T48  ` 1981`19781` 19771UT`19761` 19751`19741TW^` 19731WV`19721`19711Tm`1970 1"{  `197.8101` 19691UT` 1968 1UT`19671T` 19661U T` 19651UT`19641`19631T` 19621UT` 19611`19601#,` 196.230.0001` 1961`1959}1`19581` 19571UT`1956a1)s` 19551`19531T` 1951 1`19501` 195,91` 1951`1949 1T` 19481`1947 1`1946 1T`1945 1`1944 1-`1943 1` 19421` 19411.-`1940 1-%`194.4001`1939 1)`19381T` 19371`1936P1`19351`1933 1`1932 1` 19311` 19301` 193.2881` 19281` 19271`19261^`19251P`19241` 19231`1922 1-)`1921 1`1920P1` 1921` 19191`1918 1` 1917 1` 19161`19151`19141`1913 1]x`1912 1]R`1911a1`1910 1O`1911` 19091zy`19081`19051` 19031`19011` 19001` 190.0711` 19.760.0001`19.692,31`19,9&1N$` 19,8951`19,8&1N$`19,7&1N$`19,6&1N$w` 19,511` 19,501`19,5 &1N$w` 19,491` 19,481` 19,4701` 19,471` 19,461` 19,451` 19,441` 19,431` 19,421` 19,411` 19,401`19,4&1N$w` 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