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Given f(5)=0 and f'(5)=4 find the value of h'(5) based on h(x)=(f(x))^3
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discrete math?
Calc
Use the power/chain rules on h(x) to differentiate it: \[h'(x)=3[f(x)]^2\cdot f'(x)\] Then, \(h'(5)=3[f(5)]^2\cdot f'(5)\)
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