I = 0 pi/2 (1+2cosx)/(2+cosx) Multiply divide by (2-cosx) => I = 0 pi/2 (2 + 3cosx -2cos 2x) / 3+sin 2x => I = 0 pi/2 2/(3+sin 2x) + 0 pi/23cosx/(3+sin 2x) - 0 pi/22cos 2x/(3+sin 2x) Let 0 pi/2 2/(3+sin 2x) = I 1 ; 0 pi/23cosx/(3+sin 2x) =I 2 ; 0 pi/22cos 2x/(3+sin 2x)=I 3 For I1 and I3...divide by cos2x and put tanx = t For I2....put sinx = t
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