About 599 results
Open links in new tab
  1. Khan Academy | Khan Academy

    Oops. Something went wrong. Please try again. Uh oh, it looks like we ran into an error. You need to refresh. If this problem persists, tell us.

  2. 𝘶-substitution: double substitution (video) | Khan Academy

    Finding the indefinite integral of cos (5x)/e^ [sin (5x)]. To do that, we need to perform 𝘶-substitution twice.

  3. Trig and u substitution together (part 1) (video) | Khan Academy

    How do you do u substitution right over here? And the key when you have powers of trig functions, especially when you have one of them as an odd power, what you want to do is …

  4. 𝘶-substitution warmup (article) | Integrals | Khan Academy

    Before diving into our practice exercise, gain some risk-free experience performing 𝘶-substitution. Find each indefinite integral.

  5. 𝘶-substitution: indefinite integrals (practice) | Khan Academy

    𝘶-substitution: indefinite integrals Google Classroom Microsoft Teams ∫ 3 x 2 (x 3 + 1) 6 d x =

  6. Reverse chain rule introduction (video) | Khan Academy

    Well we just said u is equal to sine of x, you reverse substitute, and you're going to get exactly that right over here. So when we talk about the reverse chain rule, it's essentially just doing u …

  7. 𝘶-substitution: special application (video) | Khan Academy

    Using 𝘶-substitution in a situation that is a bit different than "classic" 𝘶-substitution. In this case, the substitution helps us take a hairy expression and make it easier to expand and integrate.

  8. 𝘶-substitution with definite integrals - Khan Academy

    In the u-substitution exercises for definite integrals, the next exercise asks us to integrate functions like 1/ (1+x²) and check our answer using the derivative of arctan (x), even though …

  9. 𝘶-substitution: defining 𝘶 (practice) | Khan Academy

    Given an integral that should be found using u-substitution, determine what u should be.

  10. 𝘶-substitution (article) | Integrals | Khan Academy

    Key takeaway: Sometimes we need to multiply or divide the entire integral by a constant, so we can achieve the appropriate form for u -substitution without changing the value of the integral.