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Simplify: (w^3-w^2y)/(wz-w) /((w-y)/(z-1))^2
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Is the problem \[\large{\frac{\frac{w^3-w^2y}{wz-w}}{(\frac{w-y}{z-1})^2}}\]
\[\left(\begin{matrix}w^3-w^2y \\ wz-w\end{matrix}\right)\div \left(\begin{matrix}w-y \\ z-1\end{matrix}\right)^2\]
=[w^2*(w-y)/w*(z-1)]/[(w-y)/(z-1)]^2 =[w*(w-y)/(z-1)]/[(w-y)/(z-1)]^2 =w*(z-1)/(w-y)
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