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prove: tan inverse [ cos x / (1+sin x)] = pie /4 - (x/2)
Answer :Using formula of half angle of sin and cos the we get,= cos2(x/2) - sin2 (x/2) / sin2(x/2)+cos2(x/2)+2 sin(x/2) cos(x/2)= [cos(x/2) - sin(x/2)] [cos(x/2) + sin(x/2)] / [sin(x/2)+cos(x/2)]2= [cos(x/2) - sin(x/2)] / [cos(x/2) + sin (x/2)]= 1 - tan(x/2) / 1+tan(x/2)= tan (pi/4 - x/2)=tan-1[tan(pi/4 - x/2)]= pi/4 - x/2Thanks.
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