This document provides an overview of integration by parts. It states the basic formula as ∫udv = uv - ∫vdu and discusses when to let u = x^n, dv = x^n, and dv = e^ax. It provides example problems and reminds the reader to recall the integration by parts formula. The document concludes by wishing the reader the best in their mathematical endeavors and quoting Albert Einstein.

7. Example = ?

8. Example = ? Recall Formula:

9. Example = ? Recall Formula: u

10. Example = ? Recall Formula: u dv

11. Example = ? Recall Formula: u dv

12. Example = ? Recall Formula: u dv ∫ u dv = u v - ∫ v du

13. Example = ? Recall Formula for Substitutions: u dv u v v du ∫ u dv = u v - ∫ v du

14. Example Recall Formula: u v v du ∫ u dv = u v - ∫ v du

15. Example Recall Formula: u v v du ∫ u dv = u v - ∫ v du

16. Example Recall Formula: u v v du ∫ u dv = u v - ∫ v du

17. Example Recall Formula: u v v du ∫ u dv = u v - ∫ v du

18. Example Recall Formula: u v v du ∫ u dv = u v - ∫ v du Final Answer: