1+ COSX
dx =
... +
sinx coSX
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Answer:
∫1−(1−2sin22x)x−sinxdx=∫2sin22xx−sinxdx
=21∫sin22xx−21∫sin22x2sin2xcos2xdx
=21∫x⋅cosec22x−∫cot2xdx
=21[x⋅∫cosec22x−∫{dxd<
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