Cancel \(\imath \) on both sides.
\[IfRadus=thenfndCircumference\]
Regroup terms.
\[IfRadus=thnnnffrrccumedCieee\]
Simplify \(thnnnffrrccumedCieee\) to \(th{n}^{3}{f}^{2}{r}^{2}{c}^{2}umedCieee\).
\[IfRadus=th{n}^{3}{f}^{2}{r}^{2}{c}^{2}umedCieee\]
Use Product Rule: \({x}^{a}{x}^{b}={x}^{a+b}\).
\[IfRadus=th{n}^{3}{f}^{2}{r}^{2}{c}^{2}um{e}^{4}dCi\]
Regroup terms.
\[IfRadus={e}^{4}dCith{n}^{3}{f}^{2}{r}^{2}{c}^{2}um\]
Cancel \(u\) on both sides.
\[IfRads={e}^{4}dCith{n}^{3}{f}^{2}{r}^{2}{c}^{2}m\]
Divide both sides by \(IfRa\).
\[ds=\frac{{e}^{4}dCith{n}^{3}{f}^{2}{r}^{2}{c}^{2}m}{IfRa}\]
Divide both sides by \(s\).
\[d=\frac{\frac{{e}^{4}dCith{n}^{3}{f}^{2}{r}^{2}{c}^{2}m}{IfRa}}{s}\]
Simplify \(\frac{\frac{{e}^{4}dCith{n}^{3}{f}^{2}{r}^{2}{c}^{2}m}{IfRa}}{s}\) to \(\frac{{e}^{4}dCith{n}^{3}{f}^{2}{r}^{2}{c}^{2}m}{IfRas}\).
\[d=\frac{{e}^{4}dCith{n}^{3}{f}^{2}{r}^{2}{c}^{2}m}{IfRas}\]
d=(e^4*dCi*t*h*n^3*f^2*r^2*c^2*m)/(IfRa*s)
