Take out the constants.
\[g\imath venQ+\sqrt{2}=(3\times 41\times 2)llcuattthprrmofCaeee\imath ee\]
Simplify \(3\times 41\) to \(123\).
\[g\imath venQ+\sqrt{2}=(123\times 2)llcuattthprrmofCaeee\imath ee\]
Simplify \(123\times 2\) to \(246\).
\[g\imath venQ+\sqrt{2}=246llcuattthprrmofCaeee\imath ee\]
Simplify \(246llcuattthprrmofCaeee\imath ee\) to \(246{l}^{2}cua{t}^{3}hp{r}^{2}mofCaeee\imath ee\).
\[g\imath venQ+\sqrt{2}=246{l}^{2}cua{t}^{3}hp{r}^{2}mofCaeee\imath ee\]
Use Product Rule: \({x}^{a}{x}^{b}={x}^{a+b}\).
\[g\imath venQ+\sqrt{2}=246{l}^{2}cua{t}^{3}hp{r}^{2}mofCa{e}^{5}\imath \]
Regroup terms.
\[g\imath venQ+\sqrt{2}=246Ca{e}^{5}\imath {l}^{2}cua{t}^{3}hp{r}^{2}mof\]
Regroup terms.
\[\sqrt{2}+g\imath venQ=246Ca{e}^{5}\imath {l}^{2}cua{t}^{3}hp{r}^{2}mof\]
Subtract \(\sqrt{2}\) from both sides.
\[g\imath venQ=246Ca{e}^{5}\imath {l}^{2}cua{t}^{3}hp{r}^{2}mof-\sqrt{2}\]
Regroup terms.
\[g\imath venQ=-\sqrt{2}+246Ca{e}^{5}\imath {l}^{2}cua{t}^{3}hp{r}^{2}mof\]
Divide both sides by \(\imath \).
\[gvenQ=\frac{-\sqrt{2}+246Ca{e}^{5}\imath {l}^{2}cua{t}^{3}hp{r}^{2}mof}{\imath }\]
Rationalize the denominator: \(\frac{-\sqrt{2}+246Ca{e}^{5}\imath {l}^{2}cua{t}^{3}hp{r}^{2}mof}{\imath } \cdot \frac{\imath }{\imath }=-(-\sqrt{2}+246Ca{e}^{5}\imath {l}^{2}cua{t}^{3}hp{r}^{2}mof)\imath \).
\[gvenQ=-(-\sqrt{2}+246Ca{e}^{5}\imath {l}^{2}cua{t}^{3}hp{r}^{2}mof)\imath \]
Divide both sides by \(v\).
\[genQ=-\frac{(-\sqrt{2}+246Ca{e}^{5}\imath {l}^{2}cua{t}^{3}hp{r}^{2}mof)\imath }{v}\]
Divide both sides by \(e\).
\[gnQ=-\frac{\frac{(-\sqrt{2}+246Ca{e}^{5}\imath {l}^{2}cua{t}^{3}hp{r}^{2}mof)\imath }{v}}{e}\]
Simplify \(\frac{\frac{(-\sqrt{2}+246Ca{e}^{5}\imath {l}^{2}cua{t}^{3}hp{r}^{2}mof)\imath }{v}}{e}\) to \(\frac{(-\sqrt{2}+246Ca{e}^{5}\imath {l}^{2}cua{t}^{3}hp{r}^{2}mof)\imath }{ve}\).
\[gnQ=-\frac{(-\sqrt{2}+246Ca{e}^{5}\imath {l}^{2}cua{t}^{3}hp{r}^{2}mof)\imath }{ve}\]
Divide both sides by \(nQ\).
\[g=-\frac{\frac{(-\sqrt{2}+246Ca{e}^{5}\imath {l}^{2}cua{t}^{3}hp{r}^{2}mof)\imath }{ve}}{nQ}\]
Simplify \(\frac{\frac{(-\sqrt{2}+246Ca{e}^{5}\imath {l}^{2}cua{t}^{3}hp{r}^{2}mof)\imath }{ve}}{nQ}\) to \(\frac{(-\sqrt{2}+246Ca{e}^{5}\imath {l}^{2}cua{t}^{3}hp{r}^{2}mof)\imath }{venQ}\).
\[g=-\frac{(-\sqrt{2}+246Ca{e}^{5}\imath {l}^{2}cua{t}^{3}hp{r}^{2}mof)\imath }{venQ}\]
g=-((-sqrt(2)+246*Ca*e^5*IM*l^2*c*u*a*t^3*h*p*r^2*m*o*f)*IM)/(v*e*nQ)
