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Question Number 63060 by rajesh4661kumar@gamil.com last updated on 28/Jun/19

Answered by Hope last updated on 28/Jun/19

(√(((1+cosθ)^2 )/(sin^2 θ)))   =∣((1+cosθ)/(sinθ))∣  =((∣1+cosθ∣)/(∣sinθ∣))  when   π>θ>0  so sinθ=+ve  cosθ<0   but ∣cosθ∣<1  ∣1+cosθ∣=1+cosθ  so  ((∣1+cosθ∣)/(∣sinθ∣))  =((1+cosθ)/(sinθ))=cosecθ+cotθ  but when  2π>θ>π  =((∣1+cosθ∣)/(∣sinθ∣))  =((1+cosθ)/(−sinθ))  =−cosecθ−cotθ

(1+cosθ)2sin2θ=∣1+cosθsinθ=1+cosθsinθwhenπ>θ>0sosinθ=+vecosθ<0butcosθ∣<11+cosθ∣=1+cosθso1+cosθsinθ=1+cosθsinθ=cosecθ+cotθbutwhen2π>θ>π=1+cosθsinθ=1+cosθsinθ=cosecθcotθ

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