2. Let C₁ denote the positively oriented boundary of the square whose sides lie along the lines x = ±1, y = 1 and let C₂ be the positively oriented circle |z| = 4 (Fig. 63). With the aid of the corollary in Sec. 49, point out why when (a) f(z) = 1 3z²+1 C₁ C₂ Lo f(z) dz= = √₂ (b) f(z) = 4 2+2 sin(z/2) f(z) dz (c) f(z) = N 120
2. Let C₁ denote the positively oriented boundary of the square whose sides lie along the lines x = ±1, y = 1 and let C₂ be the positively oriented circle |z| = 4 (Fig. 63). With the aid of the corollary in Sec. 49, point out why when (a) f(z) = 1 3z²+1 C₁ C₂ Lo f(z) dz= = √₂ (b) f(z) = 4 2+2 sin(z/2) f(z) dz (c) f(z) = N 120
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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