U-substitution, a technique to integrate expressions involving composite functions
Diane R Koenig Diane R Koenig
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 Published On Jan 25, 2021

Evaluating indefinite integrals using u substitution is a helpful technique when the integrated is the product of a composite function and the input function's derivative, or a multiple of it's derivative. There are many forms integrands can take that u-substitution works for and in this video I give six examples. For a review of basic integration and other u-substitution examples, view:
How do you integrate using u-substitution? Examples involving trig, exponential, and polynomials.
   • How do you integrate using u-substitu...  
What are antiderivatives and indefinite integrals?
   • What are antiderivatives and indefini...  
Examples of basic indefinite integrals, part 1
   • Examples of basic indefinite integral...  
Examples of basic indefinite integrals, some involving trig functions, part 2
   • Examples of indefinite integrals, som...  
Examples of basic indefinite integrals, part 3
   • Examples of basic indefinite integral...  

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