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From the basic definition of complex integration, evaluate the integral f. f (z) dz, where C is the = elt, and where parameterized unit circle enclosing the origin, C: x(t) = cos t, y(t) = sin t or z = f (z) is given by %3D Z+1 (c)

From the basic definition of complex integration, evaluate the integral f. f (z) dz, where C is the = elt, and where parameterized unit circle enclosing the origin, C: x(t) = cos t, y(t) = sin t or z = f (z) is given by %3D Z+1 (c)

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Complex analysis integration help, please explain to help me get this.

 

1. From the basic definition of complex integration, evaluate the integral f. f (z) dz, where C is the parameterized unit circle enclosing the origin, C: x(t) = cos t, y(t) = sin t or z = eit, and where f (z) is given by (c) z+1 z2
Transcribed Image Text:1. From the basic definition of complex integration, evaluate the integral f. f (z) dz, where C is the parameterized unit circle enclosing the origin, C: x(t) = cos t, y(t) = sin t or z = eit, and where f (z) is given by (c) z+1 z2
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