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Question Number 88567 by jagoll last updated on 11/Apr/20

(1+cos (π/(11)))(1+cos ((3π)/(11)))(1+cos ((5π)/(11)))(1+cos ((7π)/(11)))(1+cos ((9π)/(11)))

(1+cosπ11)(1+cos3π11)(1+cos5π11)(1+cos7π11)(1+cos9π11)

Commented by jagoll last updated on 11/Apr/20

T= (2cos^2 ((π/(22))))(2cos^2  (((3π)/(22))))(2cos^2 (((5π)/(22))))  (2cos^2 (((7π)/(22))))(2cos^2 (((9π)/(22))))  = 32 [ cos (π/(22))cos ((3π)/(22))cos ((5π)/(22))cos ((7π)/(22))cos ((9π)/(22))]^2   cos ((((2k−1)π)/(22))) = −cos (π−((((2k−1)π)/(22))))  T= −32cos (((22−(2k−1))/(22))π)  tobe continue

T=(2cos2(π22))(2cos2(3π22))(2cos2(5π22))(2cos2(7π22))(2cos2(9π22))=32[cosπ22cos3π22cos5π22cos7π22cos9π22]2cos((2k1)π22)=cos(π((2k1)π22))T=32cos(22(2k1)22π)tobecontinue

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