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Prove Cauchy's Integral Theorem for k-connected Jordan domains: Let be a k-connected Jordan domain and f(z) be analytic in some domain containing . Then,

Prove Cauchys Integral Theorem for k-connected Jordan domains: Let I be a k-connected Jordan domain and f(2) be analytic in

Prove Cauchy's Integral Theorem for k-connected Jordan domains: Let be a k-connected Jordan domain and f(z) be analytic in some domain containing . Then, Sof(z)dz = 0. Hint: Use the Deformation Principle.

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