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differentiate f(x) = xe^2cscx
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is this \[f(x)=xe^{2\csc x}\]?
i mean e^x
xe^xcscx
\[f(x)=xe^x\csc x\]?
yes
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well you know the product rule, right?
yes
so split this sucker up into two parts, like\[f(x)=(xe^x)\cdot(\csc x)\]then the derivative becomes\[f'(x)=(xe^x)'(\csc x)+(xe^x)(csc x)'\]
\[e^xcscx+xe^x-cscxcotx\]?
maybe i didn't do it lol
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hm no seems a bit off do you follow my explanation?
yeah
i think you just made a small error somewhere. your answer is very close, just missing a csc term
i don't get it
Product rule works the same way with three terms :d \[\Large\rm (uvw)'=u'vw+uv'w+uvw'\] \[\large\rm (x e^x \csc x)'=(x)' e^x \csc x+x(e^x)' \csc x+ x e^x(\csc x)'\]
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thanks
So your middle term just needs to be fixed a little bit :)
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