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Find the derivative h(y) = ay* e^(by) find dh/dy
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Use the product rule \[h'=aybe^{by}+ae^{by}\]
\[\frac{ dh }{ dy } = ay ^{by}\] apply product rule.
\[ay*e ^{by} = ay'(e ^{by}) + ay(e ^{by})'\]
But in this case y'=1
\[\frac{ dh }{dy }aye ^{by}+ ay \frac{ dh }{ dy }e ^{by} = ae ^{by} + abye ^{by}\] \[\frac{ dh }{ dy } = ae ^{by}(1+by)\] @benitob
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