Q1 (10 points) 2 Let a, b = R, with a > |b|. Evaluate f dtl(a...

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Q1 (10 points) 2 Let a, b = R, with a > |b|. Evaluate f dtl(a + b sin(t)) by considering an integral around the unit circle, z = exp(it), writing sin(t) = (z 1/z)/(2i), and using Cauchy's theorem. Q1 (10 points) 2 Let a, b = R, with a > |b|. Evaluate f dtl(a + b sin(t)) by considering an integral around the unit circle, z = exp(it), writing sin(t) = (z 1/z)/(2i), and using Cauchy's theorem.

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To evaluate the integral 2 dt a b sint we can use Cauchys theorem by considering an integral around ... View the full answer