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Series and Sequences (Series (Tests for Convergence ((Integral Test # # # …

- - - - All harmonic series are divergent
    - - If r < 1, the series is convergent and the sum can be found as such
      - Geometric Distributions (Probability)
  - - - Integral Test # # # # #
    - - Alternating Series Test
    - - Root Test
    - - Limit Comparison Test
    - - Comparison Test
- - - - n even
      - n odd
        
        Method A: set aside a cos, u = sin, use 1-sin^2 = cos^2, write in terms of sin only
    - - n even
        
        Method B: set aside a sin, u = cos, use 1-cos^2 = sin^2, write in terms of cos
      - n odd
        
        Either go A or B
  - - - Method A: set aside tansec, u = sec, 1+tan^2 = sec^2, rewrite in terms of u
    - - Method B: set aside sec^2, u = tan, use 1+tan^2 = sec^2, rewrite in terms of u
    - - Method is not clear cut :cry:
- - - - For example: