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If y=..... find second derivative wrt x
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\[\Huge y=xe^{x^2}\]
\[\LARGE logy=x^2 logxe\]
do i need to take log again?
There's really not reason to take the log in the first place. Just use the product rule.
\[\log y=\log (xe^{x^2}) \qquad=\qquad \log(x)+\log(e^{x^2}) \qquad=\qquad \log x+x^2 \log e\]
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Yah I'm not really sure why the log is being used here :D
okay :(
Don't frown, calculus is fun-ulus!
yup,true
\[\Large y'=\color{royalblue}{\left(x\right)'}e^{x^2}+x\color{royalblue}{\left(e^{x^2}\right)'}\] Any trouble taking the derivative of that second blue term? :o
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nope,i got it ,thanks!
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