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Find an equation for dy/dx if 7=xy-e^xy
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Can you differentiate both sides? You might also need some implicit differentiation, or whatever you call it, using the chain rule.
I have this so far \[y+xy'-((y+xy')e ^{xy})=0\]
that looks fine to me. just isolate \(y'\).
That is where I am having trouble. Would it be\[y'=\frac{ -y }{ x-((y+x)e ^{xy}) }\]
To begin, write the expression as\[(y + xy') (1 - e^{xy}) = 0\]If \(x, y \ne 0\), then:\[y + xy' = 0 \Rightarrow y' = - \frac{y}{x}\]
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