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MTH3332 ADVANCED THEORY OF COMPLEX FUNCTIONS - MIDTERM - 13.04.2021 z+i dz throughout the contours C: + 2z 1. Calculate the integral - a.) |z+2-i| = 2 ; b.) |z – 2i| = 1 ; c.) |z| = 3 ; d.) |z – 1| = 2 %3D

MTH3332 ADVANCED THEORY OF COMPLEX FUNCTIONS - MIDTERM - 13.04.2021 z+i dz throughout the contours C: + 2z 1. Calculate the integral - a.) |z+2-i| = 2 ; b.) |z – 2i| = 1 ; c.) |z| = 3 ; d.) |z – 1| = 2 %3D

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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(it is advanced theory of complex funtion question.)

solve the 1st question in the picture

MTH3332 ADVANCED THEORY OF COMPLEX FUNCTIONS - MIDTERM - 13.04.2021 1. Calculate the integral || z +i dz throughout the contours C: + 2z? a.) \z+2- i| = 2 ; b.) |z– 2i| = 1 ; c.) |z| = 3 ; d.) |z– 1| = 2
Transcribed Image Text:MTH3332 ADVANCED THEORY OF COMPLEX FUNCTIONS - MIDTERM - 13.04.2021 1. Calculate the integral || z +i dz throughout the contours C: + 2z? a.) \z+2- i| = 2 ; b.) |z– 2i| = 1 ; c.) |z| = 3 ; d.) |z– 1| = 2
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