correct answer is Acould you please show me how to compute using the residue theorem Consider A = {z = C: |Re(z)| < 2, |Im(z)| < 3}. The complex line integral1takes value:-2πί(A)(i - 4)²(B) 0(C)(D)-1(i - 4)²Απί(4-2)²Les (22dz(22 - 2iz 1)(z - 4)- −

Answer:- Concept Used: Residue Theorem and Contour IntegrationThe given integral is a complex…

Answered: Consider A = {z = C: |Re(z)| < 2,…

Consider A = {z = C: |Re(z)| < 2, |Im(z)| < 3}. The complex line integral 1 takes value: -2πί (A) (i - 4)² (B) 0 (C) (D) -1 (i - 4)² Απί (4-2)² Les (22 dz (22 - 2iz 1)(z - 4) - −

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter3: Functions And Graphs

Section: Chapter Questions

Problem 29RE

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Question

correct answer is A
could you please show me how to compute using the residue theorem

Consider A = {z = C: |Re(z)| < 2, |Im(z)| < 3}. The complex line integral
1
takes value:
-2πί
(A)
(i - 4)²
(B) 0
(C)
(D)
-1
(i - 4)²
Απί
(4-2)²
Les (22
dz
(22 - 2iz 1)(z - 4)
- −

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