Use Product Rule: \({x}^{a}{x}^{b}={x}^{a+b}\).
\[ov{e}^{2}rl\imath n\times 16x=12\]
Regroup terms.
\[16{e}^{2}\imath ovrlnx=12\]
Divide both sides by \(16\).
\[{e}^{2}\imath ovrlnx=\frac{12}{16}\]
Simplify \(\frac{12}{16}\) to \(\frac{3}{4}\).
\[{e}^{2}\imath ovrlnx=\frac{3}{4}\]
Divide both sides by \({e}^{2}\).
\[\imath ovrlnx=\frac{\frac{3}{4}}{{e}^{2}}\]
Simplify \(\frac{\frac{3}{4}}{{e}^{2}}\) to \(\frac{3}{4{e}^{2}}\).
\[\imath ovrlnx=\frac{3}{4{e}^{2}}\]
Divide both sides by \(\imath \).
\[ovrlnx=\frac{\frac{3}{4{e}^{2}}}{\imath }\]
Simplify \(\frac{\frac{3}{4{e}^{2}}}{\imath }\) to \(\frac{3}{4{e}^{2}\imath }\).
\[ovrlnx=\frac{3}{4{e}^{2}\imath }\]
Divide both sides by \(o\).
\[vrlnx=\frac{\frac{3}{4{e}^{2}\imath }}{o}\]
Simplify \(\frac{\frac{3}{4{e}^{2}\imath }}{o}\) to \(\frac{3}{4{e}^{2}\imath o}\).
\[vrlnx=\frac{3}{4{e}^{2}\imath o}\]
Divide both sides by \(v\).
\[rlnx=\frac{\frac{3}{4{e}^{2}\imath o}}{v}\]
Simplify \(\frac{\frac{3}{4{e}^{2}\imath o}}{v}\) to \(\frac{3}{4{e}^{2}\imath ov}\).
\[rlnx=\frac{3}{4{e}^{2}\imath ov}\]
Divide both sides by \(r\).
\[lnx=\frac{\frac{3}{4{e}^{2}\imath ov}}{r}\]
Simplify \(\frac{\frac{3}{4{e}^{2}\imath ov}}{r}\) to \(\frac{3}{4{e}^{2}\imath ovr}\).
\[lnx=\frac{3}{4{e}^{2}\imath ovr}\]
Divide both sides by \(l\).
\[nx=\frac{\frac{3}{4{e}^{2}\imath ovr}}{l}\]
Simplify \(\frac{\frac{3}{4{e}^{2}\imath ovr}}{l}\) to \(\frac{3}{4{e}^{2}\imath ovrl}\).
\[nx=\frac{3}{4{e}^{2}\imath ovrl}\]
Divide both sides by \(n\).
\[x=\frac{\frac{3}{4{e}^{2}\imath ovrl}}{n}\]
Simplify \(\frac{\frac{3}{4{e}^{2}\imath ovrl}}{n}\) to \(\frac{3}{4{e}^{2}\imath ovrln}\).
\[x=\frac{3}{4{e}^{2}\imath ovrln}\]
x=3/(4*e^2*IM*o*v*r*l*n)
