Divide both sides by \(Bc\).
\[a{pB}^{c}=\frac{ph\imath }{Bc}\]
Divide both sides by \({pB}^{c}\).
\[a=\frac{\frac{ph\imath }{Bc}}{{pB}^{c}}\]
Simplify \(\frac{\frac{ph\imath }{Bc}}{{pB}^{c}}\) to \(\frac{ph\imath }{Bc{pB}^{c}}\).
\[a=\frac{ph\imath }{Bc{pB}^{c}}\]
a=(p*h*IM)/(Bc*pB^c)
