Mathematics · Complex Analysis

Let γ be the positively oriented circle {z ∈ &mathbb;C} : |z| = 32}. Suppose that ∫γ eiπz(z - 1)(z - 2i)2 dz = 2πiC. Then |C| equals:

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Let γ be the positively oriented circle {z ∈ &mathbb;C} : |z| = 32}. Suppose that ∫γ eiπz(z - 1)(z - 2i)2 dz = 2πiC. Then |C| equals:

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Let γ be the positively oriented circle {z ∈ &mathbb;C} : |z| = 32}. Suppose that ∫γ eiπz(z - 1)(z - 2i)2 dz = 2πiC. Then |C| equals:

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