Prove that (1+cos²A)sin²A =1
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Need to prove :(1+cos²A) sin²A = 1
1+cos²A (sin²A)
= (1+cos²A)(1-cos²A)
= (1+cos²A)(1)
= 1+cos²A ≠ 1
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Answer:
cos A+cos^2 A=1 ————(1)
cos A =1-cos^2 A
[sin^2 A=1- cos^2 A]
cos A= sin^2 A ———-(2)
Substitute value of cos A in Eqn. (1)
(sin^2 A) + (sin^2 A)^2=1
sin^2 A + sin^4 A=1 [Proved]
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