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Question Number 42519 by gyugfeet last updated on 27/Aug/18

cosec2A+cosec4A+cosec8A=cotA−cot8A(prlve ghis)

cosec2A+cosec4A+cosec8A=cotAcot8A(prlveghis)

Answered by tanmay.chaudhury50@gmail.com last updated on 27/Aug/18

cotA−(cosec2A+cosec4A+cosec8A)  cotA−cose2A−(cosec4A+cosec8A)  ((cosA)/(sinA))−(1/(2sinAcosA))−(cosec4A+cosec8A)  ((2cos^2 A−1)/(2sinAcosA))−(cosec4A+cosec8A)  ((cos2A)/(sin2A))−cosec4A−cosec8A  cot2A−cosec4A−cosec8A  ((cos2A)/(sin2A))−(1/(sin4A))−cosec8A  ((2cos^2 2A−1)/(2sin2Acos2A))−cosec8A    ((cos4A)/(sin4A))−(1/(sin8A))  ((2cos^2 4A−1)/(sin8A))  ((cos8A)/(sin8A))  cot8A  proved

cotA(cosec2A+cosec4A+cosec8A)cotAcose2A(cosec4A+cosec8A)cosAsinA12sinAcosA(cosec4A+cosec8A)2cos2A12sinAcosA(cosec4A+cosec8A)cos2Asin2Acosec4Acosec8Acot2Acosec4Acosec8Acos2Asin2A1sin4Acosec8A2cos22A12sin2Acos2Acosec8Acos4Asin4A1sin8A2cos24A1sin8Acos8Asin8Acot8Aproved

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