Prove : (sinA +cosA)^2=1+sin2A
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Solution
LHS (SinA+cosA)^2
sin^2A+2SinA.cosA+cos^2A
sin^2A+cos^2A+2SinA.CosA
1+2SinA.CosA. (sin^A+cos^2A=1)
1+SinA.CosA+SinA.CosA
1+sin(A+A). ( sin(A+B)=SinA.cosB+SinB.cosA)
1+sin2A
RHS=1+sin2A
LHS=RHS
hence proved
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