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Identify integrals of following functions using Cauchy's integral formula/theorem 2z+3i A. f(z) = Jc z²+4 Here c is a circle given by |Z-0.5+0.7i|=0.5 z2+1 B. f(z) = Jc z²–1 Here c is a circle given by |Z-0.3|=0.7 cOS Z C. f(z) = Here c is boundary of a triangle with vertices 0 and +1+2i. (z-i)(z-5)

Identify integrals of following functions using Cauchy's integral formula/theorem 2z+3i A. f(z) = Jc z²+4 Here c is a circle given by |Z-0.5+0.7i|=0.5 z2+1 B. f(z) = Jc z²–1 Here c is a circle given by |Z-0.3|=0.7 cOS Z C. f(z) = Here c is boundary of a triangle with vertices 0 and +1+2i. (z-i)(z-5)

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.3: Trigonometric Functions Of Real Numbers
Problem 65E
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I Need The First 3 question Only. Kindly solve it Asap. Thank You ?
Identify integrals of following functions using Cauchy's integral formula/theorem 2z+3i A. f(z) = S. Here c is a circle given by |Z-0.5+0.7i|=0.5 %3| 'c z²+4 z²+1 B. f(z) = S. Here c is a circle given by |Z-0.3|=0.7 z²- c. f(z) = S.z-D(2-s cos z Here c is boundary of a triangle with vertices 0 and ±1+2i. %3D (z-i)(z-5) D. f(z) = Jc z²-4 ° 2z+3i Here c is a circle given by |Z-0.6+0.2i|=3 sin 3z f(2) = Here c is a unit circle i.e. [Z|=1 E. C (z-1.1)(z-0.7)* * -End of Assignment-
Transcribed Image Text:Identify integrals of following functions using Cauchy's integral formula/theorem 2z+3i A. f(z) = S. Here c is a circle given by |Z-0.5+0.7i|=0.5 %3| 'c z²+4 z²+1 B. f(z) = S. Here c is a circle given by |Z-0.3|=0.7 z²- c. f(z) = S.z-D(2-s cos z Here c is boundary of a triangle with vertices 0 and ±1+2i. %3D (z-i)(z-5) D. f(z) = Jc z²-4 ° 2z+3i Here c is a circle given by |Z-0.6+0.2i|=3 sin 3z f(2) = Here c is a unit circle i.e. [Z|=1 E. C (z-1.1)(z-0.7)* * -End of Assignment-
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