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Got a Calculus question. Screenshot will be in the comments.
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here u have to use a theorem called leibnitz theorem which is \[if,\\ f(x)=\int\limits_{a}^{b}g(x).dx\\then\\f'(x)=g(b).\frac{ d }{ dx }(b)-g(a).\frac{ d }{ dx }(a)\]
here u are given \[f(x)=\int\limits_{5}^{x}t^6.dt\\so \\f'(x)=(x)^6.\frac{ d }{ dx }(x)-(5)^6.\frac{ d }{ dx }(5)\] getting this?
@Erixanders
See, I got 6x^5 for the first part, but it is saying it is incorrect. Didn't know if I was missing something.
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oh sorry my bad it wont be 6x^5 it will be only x^6 \[f'(x)=x^6.\frac{ d }{ dx }(x)-(5)^6.\frac{d}{dx}(5)\\=x^6-0=x^6\\f'(x)=x^6\\f'(4)=4^6\]
now try it it will surely work :)
That did it, thanks!
np :)
Just wondering, where do you get the 0?
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