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Find the derivative pf ((x^2-1)^5-x)^3
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So you have: \[\frac{d}{dx}((x^2-1)^5-x)^3\] So you have 2 chain rules. One for (x^2-1)^5 and the other for (...)^3; So we have: \[\frac{d}{dx}f(g(h(x)))=f'(g(h(x))g'(h(x))h'(x)\] Or practically: \[(3)((x^2-1)^5-x)^2* \frac{d}{dx}((x^2-1)^5-x)\] \[=3((x^2-1)^5-x)^2*(5)((x^2-1)^4-1)*\frac{d}{dx}(x^2-1)=\] \[15((x^2-1)^5-x)((x^2-1)^4-1)(2x)=30x((x^2-1)^5-x)((x^2-1)^4-1)\]
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