cos square theta bracket 1 - cos theta bracket close by sin square theta bracket 1 - sin theta bracket close barabar 1 + sin theta by 1 + cos theta
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Answer:is given below
Step-by-step explanation:
Cos^2(A){1-CosA}/{Sin^2(A)(1-SinA)}=(1+SinA/1+cosA)
RHS=(1+sinA)/(1+cosA)
=(1+sinA)(1-cosA)/(1+CosA)(1-cosA)
=(1+sinA)(1-cosA)/(1-cos^2A)
=(1+sinA)(1-cosA)/(Sin^2A)
=(1+sinA)(1-cosA)(1-SinA)/{Sin^2A(1-SinA)}
=(1-Sin^2A)(1-cosA)/{Sin^2A(1-SinA)}
=Cos^2A(1-cosA)/{Sin^2A(1-SinA)}
=LHS
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0
Answer:
Answer is 1 .
I hope it helps..
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