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For the following exercises, find the antiderivatives for the given functions.
$$\cosh ^{2}(x) \sinh (x)$$
$\frac{\cosh ^{3}(x)}{3}+C$
Calculus 2 / BC
Chapter 6
Applications of Integration
Section 9
Calculus of the Hyperbolic Functions
Missouri State University
Baylor University
University of Nottingham
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we want to find the anti derivative of Kash squared X times since of X. Now, looking at this, you might notice that we have caution X squared, which is a function square. And then outside of this, well, the driver of a cosh iss cinch which may lead you to thing you need to do a u sub. We could let you equal to caution of X and the derivative of this would be cinch. Sore difference would be d'you use. You just send checks D x then this is exactly what we have there. You go ahead and set the sequel so it be you squared and then this here was exactly d'you. Now we could integrate so integrated that using power rule, we get 1/3 you cute plus C and lastly, we could go ahead and take you. We'll get back in. So that gives us 1/3 caution of X cubed while c so this would be our anti Drew
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