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Prove that (1-cosx+sinx)/(1+cosx + sinx) = tan(x/2)
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{(1 - cosx) + sinx}/{(1 + cosx) + sinx} 1 - cosx = 2*sin²(x/2) 1 + cosx = 2*cos²(x/2) sin(x) = 2*sin(x/2)*cos(x/2) {2*sin²(x/2) + 2*sin(x/2)*cos(x/2)}/{2*cos²(x/2) + 2*sin(x/2)*cos(x/2)} = 2*sin(x/2){sin(x/2) + cos(x/2)}/[2*cos(x/2){cos(x/2) + sin(x/2)}] = sin(x/2)/cos(x/2) = tan(x/2)
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