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This document provides examples of calculating residues of functions at simple poles using the residue theorem. The examples involve calculating the contour integral of rational functions around various contours to find the sum of the residues enclosed by the contour. For simple poles nπ, the residue is equal to the limit of the function as z approaches nπ divided by the derivative of the factor (z-nπ).

Author

Engr Naveed

Language

EN