prove this --- sin(1)A - 2sin(3)A/ 2cos(3)A - cosA =tanA {valuse given in ( ) are degree of sin amd cos }
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Answer:
Step-by-step explanation:
SinA - 2Sin³A / 2Cos³A - CosA
= SinA (1 - 2Sin²A)/ CosA(2Cos²A - 1)
//But Cos2A = Cos²A - Sin²A = 2Cos²A - 1 = 1 - 2Sin²A.
= SinA/CosA[(1 - 2Sin²A)/(2Cos²A - 1)]
= TanA(Cos2A/Cos2A)
= TanA
= R.H.S
Hence Proved.
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