This video explains integration by parts, a technique for finding antiderivatives. It starts with the product rule for derivatives, then takes the antiderivative of both sides. By rearranging the equation, we get …

We can use this method, which can be considered as the "reverse product rule," by considering one of the two factors as the derivative of another function. Want to learn more about integration by parts? …

When finding a definite integral using integration by parts, we should first find the antiderivative (as we do with indefinite integrals), but then we should also evaluate the antiderivative at the boundaries …

Course: AP®︎/College Calculus BC > Unit 6 Lesson 13: Using integration by parts Integration by parts intro Integration by parts: ∫x⋅cos (x)dx Integration by parts: ∫ln (x)dx

Course: AP®︎/College Calculus BC ... Integration by parts: ∫x⋅cos (x)dx Integration by parts: ∫ln (x)dx Integration by parts: ∫x²⋅𝑒ˣdx Integration by parts: ∫𝑒ˣ⋅cos (x)dx

Now, the key is to recognize when you can at least attempt to use integration by parts. And it might be a little bit obvious, because this video is about integration by parts.

In the video, we learn about integration by parts to find the antiderivative of e^x * cos (x). We assign f (x) = e^x and g' (x) = cos (x), then apply integration by parts twice.

This video shows how to find the antiderivative of x*cos (x) using integration by parts. It assigns f (x)=x and g' (x)=cos (x), making f' (x)=1 and g (x)=sin (x). The formula becomes x*sin (x) - ∫sin (x)dx, which …

This lesson covers skills from the following lessons of the NCERT Math Textbook: (i) 7.1- Introduction, and (ii) 7.2 - Integration as an inverse process of differentiation

Review your integration by parts skills.