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Question 3.2: Let G : z(1) =-1+÷e“, 0si< 2n and C, : z(1) =1+÷e“, 0si<2n and C: z(1) = 2e“, 0

Question 3.2: Let G : z(1) =-1+÷e“, 0si< 2n and C, : z(1) =1+÷e“, 0si<2n and C: z(1) = 2e“, 0

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section: Chapter Questions
Problem 43RE
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Let:C1: z(t)=-1+1/2*e^it,0<=t<=2pi and C2: z(t)=1+1/2*e^it,0<=t<=2pi and C; z(t)=2e^it,0<=t<=2pi. 

Question 3.2: Let G: z(1)=-1+-e“, 0<1<2n and C, : z(1)=1+-e", 0<1< 2n and C: z(1) = 2e", 0<IS 2n. Also let f(2) = Use the Cauchy Integral Theorem to deduce that LS()d z =[, S(=)dz+ S S(=)dz
Transcribed Image Text:Question 3.2: Let G: z(1)=-1+-e“, 0<1<2n and C, : z(1)=1+-e", 0<1< 2n and C: z(1) = 2e", 0<IS 2n. Also let f(2) = Use the Cauchy Integral Theorem to deduce that LS()d z =[, S(=)dz+ S S(=)dz
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