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derivative of (3+cos^3(3x))^-1/3
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-1/3(3+cos^3(3x))^-4/3, this is the first step in the chain rule for this problem. are you familiar with the chain rule?
\[\frac{ -1 }{ 3 } (\cos ^{3}(3x))^{-4/3}(-3\sin ^{2}(3x))(3)\] This is the complete chain rule for this problem, remember that if F=f(gx) then F'=(f'(gx))(g'(x))
but my professor gave me this as the answer. |dw:1350846831915:dw|
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