(vii)
sin A - 2 sin³A/
2 cosA - cosA= tanA
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Step-by-step explanation:
sin A - 2 Sin^3A/2cos^3A - CosA = Tan A
Sin A ( 1 - 2Sin^2A)/ CosA(2cos^2A - 1)
2Cos^2A - 1 = 2(1- sin^2A) - 1 [1 - Sin2^A = Cos^2A]
= 2 - 2Sin^2A -1
= 1 - 2Sin^2A
hence 1 - 2Sin^2A = 2cos^2A - 1
Now, we can cancel then after cancelling we get,
SinA/CosA = TanA [SinA/CosA = tanA]
Hence Proved
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