Compute the following contour integral, e.g. by using Cauchy's integral formula, 0 ez z² + 9' in the following three cases: 1. C = { z Є C : |z — i| = 3}, (traversed once) positively oriented, 2. C={C: |zi| = 3}, (traversed once) negatively oriented, 3. C = {z Є C : |z + 4| = 1}, (traversed once) negatively oriented.

Compute the following contour integral, e.g. by using Cauchy's integral formula, 0 ez z² + 9' in the following three cases: 1. C = { z Є C : |z — i| = 3}, (traversed once) positively oriented, 2. C={C: |zi| = 3}, (traversed once) negatively oriented, 3. C = {z Є C : |z + 4| = 1}, (traversed once) negatively oriented.

Linear Algebra: A Modern Introduction

4th Edition

ISBN:9781285463247

Author:David Poole

Publisher:David Poole

Chapter6: Vector Spaces

Section6.6: The Matrix Of A Linear Transformation

Problem 30EQ

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