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If q=fw/f+w, how do I solve for 'w'?
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\[q=\frac{fw}{f+w}\] like that?
Yes
get rid of the denominator first, by rewriting as \[q(f+w)=fw\]
then distribute on the left to get \[qf+qw=fw\] subtract \(qw\) from both sides to get all the terms with a \(w\) on one side, get \[qf=fw-qw\] factor out the \(w\) on the right \[qf=w(f-q)\] then divide both sides by \(f-q\) to get \(w\) by itself \[\frac{qf}{f-q}=w\]
Thanks a bunch for giving a detailed explanation and not just the answer.
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