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calc help, product rule xe^(x^(2)) f'*g + g'*f e^(x^(2)) + ? * x not sure what the derivative of e^(x^(2)) is
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Product rule \[d(f\times g)=f'\times g+f\times g'\]
if the x didnt have a ^2 id be fine but i just dont how to solve for that
Use \[\frac{d}{dx}e^{f(x)}=e^{f(x)}\cdot f'(x)\]
\[ (e^{x^2})' =e^{x^2} \cdot 2x \]
here we have \[(xe^{x^2})=e^{x^2}\frac d {dx} (x)+x\frac d {dx} (e^{x^2})\times {\frac{d}{dx}x^2}\]
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so then the answer of the problem would be 1 + 2x^2?
multiplied by \(e^{x^2}\)
ok thanks alot
@kingpin do you understand this?
mhmm
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