# Single Residue : Interior to Closed Contour

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5. Let the degress of the polynomials {see attachment} be such that m [less than or equal to] n+2. Use the theorem in Sec. 64 {see attachment} to show that if all of the zeros of Q(z) are interior to a simple closed contour C, then {see attachment}

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A residue and closed contour are investigated. The solution is detailed and well presented. The response received a rating of "5" from the student who originally posted the question.

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Problem #5

, , .

Let . Since all the zeros of are interior to a simple closed contour , then all the singular points of ...

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