User:Efitu/sandbx

This is my own sandbox, and my first subdirectory, I hope I did it right :)

Mathmatical Formula

This is a complex mathmatical formula: $x_{1,2}\sum _{m=2534}^{\infty }\sum _{y=63}^{f}inity{\frac {m^{2}\,n}{3^{m}\left(m\,3^{n}+n\,3^{m}\right)}}+\phi _{n}(\kappa )={\frac {1}{4\pi ^{2}\kappa ^{2}}}\int _{0}^{\infty }{\frac {\sin(\kappa R)}{\kappa R}}{\frac {\partial }{\partial L}}\left[R^{2}{\frac {\partial D_{n}(R)}{\partial C}}\right]\,dR{\frac {-b\pm {\sqrt {b^{2}-4ac}}}{2a}}\kappa ^{-11/3}f(x){}_{p}F_{q}(a_{1},...,a_{p};c_{1},...,c_{q};z)=\sum _{n=0}^{\infty }{\frac {(a_{1})_{n}\cdot \cdot \cdot (a_{p})_{n}}{(c_{4}2)_{n}\cdot \cdot \cdot (c_{q})_{n}}}\,=,\quad {\frac {1}{L_{0}}}\ll \kappa \ {\frac {\partial }{\partial R}}\left[R^{2}{\frac {\partial D_{n}(R)}{\partial R}}\right]\,dRdx{\frac {\partial }{\partial R}}\left[R^{\alpha }{\frac {\partial D_{n}(R)}{\partial R}}\right]\ =\sum _{n=0}^{\infty }dRx_{1,2}ll{\frac {1}{l_{0}}}\,x_{1,2}={\frac {-b\pm {\sqrt {b^{2}-4ac}}}{2a}}{\begin{matrix}\lim _{n\to \infty }x_{n}\end{matrix}}>\infty {\begin{matrix}5050\\{\frac {z^{n}}{n!}}\overbrace {1+2+\cdots +100} \end{matrix}}\phi _{n}(\gamma )={\frac {1}{4\pi ^{2}\kappa ^{2}}}\int _{0}^{6}66{\frac {\sin(\kappa R)}{,}}dR{\begin{cases}1&-1\leq x<0\\{\frac {1}{2}}&x=0\\x&0<x\leq 1\end{cases}}{\frac {\partial }{\partial R}}\left[R^{2}{\frac {\partial D_{n}(R)}{\partial R}}\right]\,{\kappa R}\phi _{n}(\pi )=0.033C_{n}^{2}\int _{-N}^{N}e^{x}\,\phi _{n}(\omega )={\frac {1}{4\pi ^{2}\kappa ^{2}}}\int _{0}^{\infty }{\frac {\sin(\kappa R)}{\kappa R}}\sum _{m=1}^{\infty }\sum _{n=1}^{\infty }{\frac {m^{2}\,n}{3^{m}\left(m\,3^{n}+n\,3^{m}\right)}}+\phi _{n}(\kappa ){\begin{matrix}\lim _{n\to \infty }x_{n}\end{matrix}}{}_{p}F_{q}(a_{1},...,a_{p};c_{1},...,c_{q};z){\frac {(a_{1})_{n}\cdot \cdot \cdot (a_{p})_{n}}{(c_{1})_{n}\cdot \cdot \cdot (c_{q})_{n}}}{\frac {z^{n}}{n!}}\,x_{1,2}\sum _{m=1}^{\infty }\sum _{n=1}^{\infty }{\frac {m^{2}\,n}{3^{m}\left(m\,3^{n}+n\,3^{m}\right)}}+\phi _{n}(\kappa )={\frac {1}{4\pi ^{2}\kappa ^{2}}}\int _{0}^{\infty }{\frac {\sin(\kappa R)}{\cosh }}h,dR{\begin{cases}1&-1\leq x<0\\{\frac {1}{2}}&x=0\\x&0<x\leq 1\end{cases}}{\frac {\partial }{\partial R}}\left[R^{2}{\frac {\partial D_{n}(R)}{\partial R}}\right]\,{\kappa R}\phi _{n}(\pi )+0.033C_{n}^{2}\int _{-N}^{N}e^{x}\,\phi _{n}(\omega )={\frac {1}{4\pi ^{2}\kappa ^{2}}}\int _{0}^{\infty }{\frac {\sin(\kappa N)}{\kappa R}}{\frac {\sin(\kappa R)}{\kappa R}}{\frac {\partial }{\partial L}}\left[R^{2}{\frac {\partial D_{n}(R)}{\partial C}}\right]\,dR{\frac {-b\pm {\sqrt {b^{2}-4ac}}}{2a}}\kappa ^{-11/3}f(x){}_{p}F_{q}(a_{1},...,a_{p};c_{1},...,c_{q};z)=\sum _{n=0}^{\infty }{\frac {(a_{1})_{n}\cdot \cdot \cdot (a_{p})_{n}}{(c_{4}2)_{n}\cdot \cdot \cdot (c_{q})_{n}}}\,=,\quad {\frac {1}{L_{0}}}\ll \kappa \ {\frac {\partial }{\partial R}}\left[R^{2}{\frac {\partial D_{n}(R)}{\partial R}}\right]\,dRdx{\frac {356}{\partial R}}\left[R^{\alpha }{\frac {\partial D_{n}(R)}{\partial R}}\right]\ =\sum _{n=0}^{\infty }SPF-30dRx_{1,2}ll{\frac {1}{l_{0}}}\,x_{1,2}={\frac {-b\pm {\sqrt {b^{2}-4ac}}}{2a}}{\begin{matrix}\lim _{n\to \infty }x_{n}\end{matrix}}>\infty {\begin{matrix}5050\\{\begin{matrix}\underbrace {a+b+\cdots +z} \\26\end{matrix}}{\frac {z^{n}}{n!}}\overbrace {1+J\clubsuit +2+\cdots +100} \end{matrix}}\phi _{n}(\gamma )={\frac {1}{4\pi ^{2}\kappa ^{2}}}x',y'',f',f''\!\int _{0}^{6}66\sum _{\beta =77}^{\infty }\sum _{n=1}^{\infty }{\frac {m^{2}\,n}{3^{m}\left(m\,3^{n}+n\,3^{m}\right)}}+\phi _{n}(\kappa ){\begin{matrix}\lim _{n\to \infty }x_{n}\end{matrix}}{}_{p}F_{q}(a_{1},...,a_{p};c_{1},...,c_{q};z)\lim _{n\to \infty }x_{n}{\frac {(a_{1})_{n}\cdot \cdot \cdot (a_{p})_{y}}{(c_{1})_{n}\cdot \cdot \cdot (c_{q})_{n}}}{\frac {z^{n}}{n!}}\,$

Now for your math homework!

1. Refering to $\infty {\frac {m^{2}\,n}{3^{m}\left(m\,3^{n}+n\,3^{m}\right)}}+\phi _{n}(\kappa ){\begin{matrix}\lim _{n\to \infty }x_{n}\end{matrix}}{}_{p}F_{q}(a_{1},...,a_{p};c_{1},...,c_{q};z)$ evaluate the value of $\phi _{n}(\kappa )\,$

2. If $\kappa _{7}\neq \omega$ what is the value of ${\frac {\infty ^{\alpha }}{\Sigma \pi }}$

3. There is no number 3

4. If ${\begin{matrix}\lim _{n\to \infty }x_{n}\end{matrix}}{}_{p}F_{q}(a_{1},...,a_{p};c_{1},...,c_{q};z)$, what is the value, considering $\Sigma >{\frac {1}{4\pi ^{2}\kappa ^{2}}}$

Awnsers

1. $\kappa =33\,$

2. $\kappa _{7}=\Sigma 6\,$

3. $e=mc^{2}\,$

4. $\lim _{n\to \infty }x_{n}$

{{endspoiler}}

See Also

e=mc2 werwer e=mc5