Show using Residue theorem: 1 2πί Is equal to pc+ix c-ix where n = rn sin no (21) 2a (1+2rn cos no + r²n) π |2|= sin po sin 2pa 2a dp kis or 2a = -. n

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section: Chapter Questions
Problem 22RE
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Show using Residue theorem:
1
i
Σπί
Is equal to
rctix
c-ix
-α<e<α
where n =
sin po
sin 2pa
r-P.
1
rn sin no
(2)
2a (1+2rn cos nº + r²n)
π
2a
dp
or 2a =
kis
n
Transcribed Image Text:Show using Residue theorem: 1 i Σπί Is equal to rctix c-ix -α<e<α where n = sin po sin 2pa r-P. 1 rn sin no (2) 2a (1+2rn cos nº + r²n) π 2a dp or 2a = kis n
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