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f(x) = [ln x ]^(7) find f'(x) and f'(e^4)
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Remember to use the chain rule
this is the chain rule let u = ln(x) u' = 1/x y = u^7 y' = 7u^6 the f'(x) = 7(ln(x))^6 * 1/x
oh ok does it matter which one if u and v
No he just used it to make it look more simple and less intimidating
It can easily be done without doing a u substitution
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then substitute x = e^4
is this what im suppose to get 28672/e^4
well I would have thought you would have gotten \[\frac{7 \times((\ln(e^4))^6}{e^4} = \frac{7 \times 4^6}{e^4} = \frac{7 \times 4096}{e^4}\] which gives the answer you have.
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