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Did I do this right? Finding Derivatives...
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Derivative of \[f(x)=x^{2}cosx\]
product rule for sure
I got \[-\sin^{3}x-2\cos^{2}x\]
hhhmm no
\[\left(fg\right)'=f'g+g'f\] with \[f(x)=x^2, f'(x)=2x,g(x)=\cos(x), g'(x)=-\sin(x)\] make a direct substitution
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\[(x^{2})(-sinx)-(cosx)(2x)\]
second minus should be a plus
oops
\[-x^2\sin(x)+2x\cos(x)\] is the nice way to make it look
Do I simplify further
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i wouldn't, no you can factor out an x if you like, no real reason to do so
ohhh ok thanks :)
yw
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