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Can you walk me through this step by step?
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do u know the product rule
yes
ok so can u apply it here?
no idea
this would be a chain rule problem
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what would be the first part? i just need to know how it would look
\[(fg)'=f'g+g'f\] with \[f(x)=x^3, f'(x)=3x^2,g(x)=\sin(x), g'(x)=\cos(x)\] and leave 3 out front of everything
@satellite my teachers answer key says 3x^2(3sinx+xcosx). Is that right?
lets try it
\[3\left(3x^2\sin(x)+x^3\cos(x)\right)\] now maybe some factoring to get to your teacher's answer
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factor out an \(x^2\) from both terms and you have it
how did you get the coefficient 3 in the beginning?
because you started with a 3 out front
im not getting this at all im just going to skip it
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