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LGBADERIVATIVE: \[\huge \frac{\text d}{\text dx} x^{e^{x^2}}\]
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rewrite as \[e^{e^{x^2}\ln(x)}\] and use the chain rule
do you mean \[\ln y = e^{x^2} \ln x?\]
\[\huge x^{e^{x^2}}*lnx* e^{x^2}*2x\]
uhh how?
\[\huge y=a^{f(x)}\] \[\huge y'=a^{f(x)}*f'(x)*lna\]
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oh i see
yeah that makes sense thanks
I made a mistake..
x is not constant that formula is for constants
\[\huge x^{e^{x^2}}*\left( e^{x^2}*2x*lnx+\frac{e^{x2}}{x}\right)\]
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@mukushla you're right, but still we need that formula..
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