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Cos A = 2 x/(1 +x^2)
Sin^2 A +Cos^2 A = 1
Sin^2 A = 1- 2 x/(1 +x^2)
Sin^2 A = [1 +x^2 - 2 x] / (1 +x^2)
Sin^2 A = [x^2 - 2 x +1] / (1 +x^2)
= [x^2-x -x+1] / (1 +x^2)
=[x(x-1) -1(x-1)] / (1 +x^2)
=[(x-1)(x-1)] / (1 +x^2)
=(x-1)^2 / (1 +x^2)
Sin A = (x-1) /√(1 +x^2)
tan A= Sin A/Cos A
tan A= (x-1) /√(1 +x^2) / 2 x/(1 +x^2)
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