Simplify \({2}^{12}\) to \(4096\).
\[Simpl\imath f\imath eraumax\imath mumA=\sqrt{\frac{4096+{4}^{3}}{{2}^{10}+{4}^{2}}}B\]
Simplify \({4}^{3}\) to \(64\).
\[Simpl\imath f\imath eraumax\imath mumA=\sqrt{\frac{4096+64}{{2}^{10}+{4}^{2}}}B\]
Simplify \(4096+64\) to \(4160\).
\[Simpl\imath f\imath eraumax\imath mumA=\sqrt{\frac{4160}{{2}^{10}+{4}^{2}}}B\]
Simplify \({2}^{10}\) to \(1024\).
\[Simpl\imath f\imath eraumax\imath mumA=\sqrt{\frac{4160}{1024+{4}^{2}}}B\]
Simplify \({4}^{2}\) to \(16\).
\[Simpl\imath f\imath eraumax\imath mumA=\sqrt{\frac{4160}{1024+16}}B\]
Simplify \(1024+16\) to \(1040\).
\[Simpl\imath f\imath eraumax\imath mumA=\sqrt{\frac{4160}{1040}}B\]
Simplify \(\frac{4160}{1040}\) to \(4\).
\[Simpl\imath f\imath eraumax\imath mumA=\sqrt{4}B\]
Since \(2\times 2=4\), the square root of \(4\) is \(2\).
\[Simpl\imath f\imath eraumax\imath mumA=2B\]
Regroup terms.
\[mmmplfraauuxSi\imath \imath e\imath mA=2B\]
Simplify \(mmmplfraauuxSi\imath \imath e\imath mA\) to \({m}^{3}plfr{a}^{2}{u}^{2}xSi\imath \imath e\imath mA\).
\[{m}^{3}plfr{a}^{2}{u}^{2}xSi\imath \imath e\imath mA=2B\]
Use Product Rule: \({x}^{a}{x}^{b}={x}^{a+b}\).
\[{m}^{3}plfr{a}^{2}{u}^{2}xSi{\imath }^{3}emA=2B\]
Isolate \({\imath }^{2}\).
\[{m}^{3}plfr{a}^{2}{u}^{2}xSi{\imath }^{2}\imath emA=2B\]
Use Square Rule: \({i}^{2}=-1\).
\[{m}^{3}plfr{a}^{2}{u}^{2}xSi\times -1\times \imath emA=2B\]
Simplify \({m}^{3}plfr{a}^{2}{u}^{2}xSi\times -1\times \imath emA\) to \({m}^{3}plfr{a}^{2}{u}^{2}xSi\times -\imath emA\).
\[{m}^{3}plfr{a}^{2}{u}^{2}xSi\times -\imath emA=2B\]
Regroup terms.
\[-SiemA\imath {m}^{3}plfr{a}^{2}{u}^{2}x=2B\]
Divide both sides by \(-Si\).
\[emA\imath {m}^{3}plfr{a}^{2}{u}^{2}x=-\frac{2B}{Si}\]
Divide both sides by \(e\).
\[mA\imath {m}^{3}plfr{a}^{2}{u}^{2}x=-\frac{\frac{2B}{Si}}{e}\]
Simplify \(\frac{\frac{2B}{Si}}{e}\) to \(\frac{2B}{Sie}\).
\[mA\imath {m}^{3}plfr{a}^{2}{u}^{2}x=-\frac{2B}{Sie}\]
Divide both sides by \(mA\).
\[\imath {m}^{3}plfr{a}^{2}{u}^{2}x=-\frac{\frac{2B}{Sie}}{mA}\]
Simplify \(\frac{\frac{2B}{Sie}}{mA}\) to \(\frac{2B}{SiemA}\).
\[\imath {m}^{3}plfr{a}^{2}{u}^{2}x=-\frac{2B}{SiemA}\]
Divide both sides by \(\imath \).
\[{m}^{3}plfr{a}^{2}{u}^{2}x=-\frac{\frac{2B}{SiemA}}{\imath }\]
Simplify \(\frac{\frac{2B}{SiemA}}{\imath }\) to \(\frac{2B}{SiemA\imath }\).
\[{m}^{3}plfr{a}^{2}{u}^{2}x=-\frac{2B}{SiemA\imath }\]
Divide both sides by \({m}^{3}\).
\[plfr{a}^{2}{u}^{2}x=-\frac{\frac{2B}{SiemA\imath }}{{m}^{3}}\]
Simplify \(\frac{\frac{2B}{SiemA\imath }}{{m}^{3}}\) to \(\frac{2B}{SiemA\imath {m}^{3}}\).
\[plfr{a}^{2}{u}^{2}x=-\frac{2B}{SiemA\imath {m}^{3}}\]
Divide both sides by \(l\).
\[pfr{a}^{2}{u}^{2}x=-\frac{\frac{2B}{SiemA\imath {m}^{3}}}{l}\]
Simplify \(\frac{\frac{2B}{SiemA\imath {m}^{3}}}{l}\) to \(\frac{2B}{SiemA\imath {m}^{3}l}\).
\[pfr{a}^{2}{u}^{2}x=-\frac{2B}{SiemA\imath {m}^{3}l}\]
Divide both sides by \(f\).
\[pr{a}^{2}{u}^{2}x=-\frac{\frac{2B}{SiemA\imath {m}^{3}l}}{f}\]
Simplify \(\frac{\frac{2B}{SiemA\imath {m}^{3}l}}{f}\) to \(\frac{2B}{SiemA\imath {m}^{3}lf}\).
\[pr{a}^{2}{u}^{2}x=-\frac{2B}{SiemA\imath {m}^{3}lf}\]
Divide both sides by \(r\).
\[p{a}^{2}{u}^{2}x=-\frac{\frac{2B}{SiemA\imath {m}^{3}lf}}{r}\]
Simplify \(\frac{\frac{2B}{SiemA\imath {m}^{3}lf}}{r}\) to \(\frac{2B}{SiemA\imath {m}^{3}lfr}\).
\[p{a}^{2}{u}^{2}x=-\frac{2B}{SiemA\imath {m}^{3}lfr}\]
Divide both sides by \({a}^{2}\).
\[p{u}^{2}x=-\frac{\frac{2B}{SiemA\imath {m}^{3}lfr}}{{a}^{2}}\]
Simplify \(\frac{\frac{2B}{SiemA\imath {m}^{3}lfr}}{{a}^{2}}\) to \(\frac{2B}{SiemA\imath {m}^{3}lfr{a}^{2}}\).
\[p{u}^{2}x=-\frac{2B}{SiemA\imath {m}^{3}lfr{a}^{2}}\]
Divide both sides by \({u}^{2}\).
\[px=-\frac{\frac{2B}{SiemA\imath {m}^{3}lfr{a}^{2}}}{{u}^{2}}\]
Simplify \(\frac{\frac{2B}{SiemA\imath {m}^{3}lfr{a}^{2}}}{{u}^{2}}\) to \(\frac{2B}{SiemA\imath {m}^{3}lfr{a}^{2}{u}^{2}}\).
\[px=-\frac{2B}{SiemA\imath {m}^{3}lfr{a}^{2}{u}^{2}}\]
Divide both sides by \(x\).
\[p=-\frac{\frac{2B}{SiemA\imath {m}^{3}lfr{a}^{2}{u}^{2}}}{x}\]
Simplify \(\frac{\frac{2B}{SiemA\imath {m}^{3}lfr{a}^{2}{u}^{2}}}{x}\) to \(\frac{2B}{SiemA\imath {m}^{3}lfr{a}^{2}{u}^{2}x}\).
\[p=-\frac{2B}{SiemA\imath {m}^{3}lfr{a}^{2}{u}^{2}x}\]
p=-(2*B)/(Si*e*mA*IM*m^3*l*f*r*a^2*u^2*x)
