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Using the fundamental theorem of calculus, find the derivative of F(x) = definite intergral from x=10 to x=x (tan theta)dtheta steps please I've been trying to catch my mistake
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there is like 1 step ;)
\[d/dt\int tan\theta d\theta=Log[cos[x]-Log[Cos[10]]]\]= d/dt Log[Cos[x]]
Tan[x]
\[\frac{d}{dx}\int\limits_{a}^{x}f(\theta)d\theta=f(x)\]
you have to be careful about what values of x works here
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Cos[10] is negative which makes the answer imaginary, so..
it doesn't also the answer is \(\tan(x)\)
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