How to find the Residues of a Complex Function

In this video, I describe 3 techniques behind finding residues of a complex function: 1) Using the Laurent series, 2) A residue-finding approach for simple poles, and 3) A residue-finding approach for non-simple poles.

I also prove/verify these techniques, which are ultimately going to be used to calculate complex integrals (and even real integrals) when applying the Residue Theorem.

Questions/suggestions? Let me know in the comments! Also, yes, I spelled 'technique' wrong at 8:50. Pls forgive my transgression.

Prereqs: The playlist so far (the first 7 videos, especially the Laurent series and residue theorem one):    • Complex Variables and Functions  

Lecture Notes: https://drive.google.com/file/d/0B_ur...

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