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Q11] Integrate counterclockwise around C. Show the details. sin3z 1) ,C:Iz| = t z2 5z3 2) ,C: Iz| = 3 z2+4 5z3 3) ,C: \z – il = ni z²+4 25z3 4) ,C: |z – 5| = 1 (z-5)2 5) ez, C:|z – 1- i| = 2

Q11] Integrate counterclockwise around C. Show the details. sin3z 1) ,C:Iz| = t z2 5z3 2) ,C: Iz| = 3 z2+4 5z3 3) ,C: \z – il = ni z²+4 25z3 4) ,C: |z – 5| = 1 (z-5)2 5) ez, C:|z – 1- i| = 2

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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Q11] Integrate counterclockwise around C. Show the details. sin3z 1) z2 C:|z| = T , 5z3 ,C:|z| = 3 2) z2+4 5z3 3) z2+4 ,C: |z – i| = %3D 25z3 4) ,C: |z – 5| = 1 (z-5)2 2 5) ez, C:|z – 1 – i| = 2
Transcribed Image Text:Q11] Integrate counterclockwise around C. Show the details. sin3z 1) z2 C:|z| = T , 5z3 ,C:|z| = 3 2) z2+4 5z3 3) z2+4 ,C: |z – i| = %3D 25z3 4) ,C: |z – 5| = 1 (z-5)2 2 5) ez, C:|z – 1 – i| = 2
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