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Question Number 37663 by Rio Mike last updated on 16/Jun/18

show that ((sin2A)/(1+cos2A)) = tanA.

showthatsin2A1+cos2A=tanA.

Answered by Joel579 last updated on 16/Jun/18

((2 sin x cos x)/(1 + (2cos^2  x − 1)))  = ((2 sin x cos x)/(2 cos^2  x))  = tan x

2sinxcosx1+(2cos2x1)=2sinxcosx2cos2x=tanx

Answered by kunal1234523 last updated on 16/Jun/18

((2sinAcosA)/((sin^2 A+cos^2 A)+(cos^2 A−sin^2 A)))  =((2sinA)/(2cosA))  =tanA

2sinAcosA(sin2A+cos2A)+(cos2Asin2A)=2sinA2cosA=tanA

Answered by Ahmed Neutron last updated on 17/Jun/18

((2sinA.cosA)/(1+cos^2 A−sin^2 A))  ((2sinA.cosA)/(sin^2 A+cos^2 A+cos^2 A−sin^2 A))  ((2sinA.cosA)/(2cos^2 A))=((sin A)/(cos A))=tanA

2sinA.cosA1+cos2Asin2A2sinA.cosAsin2A+cos2A+cos2Asin2A2sinA.cosA2cos2A=sinAcosA=tanA

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