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Find the derivative. h(z)=e^-z^2/z
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You mean this?\[h(z)=\frac{e ^{-z^2} }{ z}\]
h(z)=e^(-z^2/z)
apply the chain rule: \[e ^{\frac{ -z^2 }{ z }}=(\frac{ -z^2 }{ z})'*e ^{\frac{ -z^2 }{ z }}\]
would you mind showing me how to do this?
i just did ask me what's unclear
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what would the answer be for this problem? I have two answers but I do not think either one is right
I will continue even if the answer is almost obvious\[(\frac{ -z^2 }{ z })'*e ^{\frac{ -z^2 }{ z }}=(-z)'*e ^{-z}\]
okay, thanks that actually was one of my answers
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