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evaluate the following integral g'(x)=?
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\[\int\limits_{0}^{\sqrt{x}} \ln(t+3^t)dt\]
I think something should be the u but i'm not sure what to do. I have tried multiple different u's
You don't actually have to integrate, you have to differentiate it with respect to x.
ok can you show me how please i don't understand what to do thanks
My OS is lagging very badly and giving me headache so am unable to help you at the moment, but am sure someone else would step in for the rescue! ^_^
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use second fundamental theorem of calculus.
It goes like ths \[ F(x) = \int_0^{g(x)} h(t) dt, \; \; \; F'(x) = h(g(x)) g'(x)\] your \(g(x) = \sqrt x \) and h(t) = ...
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