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Prove that (1 + cot^2A) sin^2A = 1
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(1 + cot^2A) sin^2A = 1
prove that (1+cot2A) sin2A=1
(sec2a-1)cot2a=1
cos2a+1/1+cot2a=1
(sec^2a-1)cot^2a=1
tan2a cos2a=1-cos2a
prove that cosec2a+cot2a=cota
cosec theta √1-cos^2 theta =1
tan^2 theta cos^theta=1-cos^2 theta
(1-cos2a)cosec2a=1
prove that (1+cot2A) sin2A=1
(sec2a-1)cot2a=1
cos2a+1/1+cot2a=1
(sec^2a-1)cot^2a=1
tan2a cos2a=1-cos2a
prove that cosec2a+cot2a=cota
cosec theta √1-cos^2 theta =1
tan^2 theta cos^theta=1-cos^2 theta
(1-cos2a)cosec2a=1