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Solve for Q: V= Q/x - Q/y A) Q= x+y/Vxy B) Q= Vxy/y-x
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first step towards the solution: V= Q/x - Q/y=Q(1/x - 1/y)
\[V=\frac{Q}{x}-\frac{Q}{y}\] clear fractions by multiplying by \(xy\) \[xyV=yQ-xQ\]factor our a \(Q\) \[xyV=(y-x)Q\] last step is to divide to get \(Q\) by itself
thanks!
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