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If f(x) = the integral from -2 to x^4 of sqrt(t^2+8)dt then f'(x)=? I will write this as an equation as well below
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find f'(x) of \[F(x)=\int\limits_{-2}^{x^4}\sqrt{t^2+8}dt\]
Sorry It's x^8
\[\sqrt{x^8+8}\]
i'd go with \[4x^3 \times \sqrt{x^8 + 8}\]
sub x in f(t), and apply the chain rule to x^4
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thank you so much for the help it is much appreciated :)
Sorry, I'm wrong, I forgot to account for the upper limit being x^4 not just x
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