cos²theta/1-tan theta + sin³theta/sin theta-cos theta=1+sin theta cos theta
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Cos2theta/ (1- tan theta) + Sin3theta/(sin theta - cos theta)
Cos2theta [1 - (sin theta/cos theta)] - Sin3theta/(Cos theta - Sin theta)
Cos2theta . Cos theta/(Cos theta - Sin theta) - Sin3theta/(Cos theta - Sin theta)
Cos3theta /(Cos theta - Sin theta) - Sin3theta/(Cos theta - Sin theta)
(Cos3theta - Sin3theta)/(Cos theta - Sin theta)
{a3 - b3} = (a - b) (a2 + ab + b2)
on applying above formula in numerator, we get:
(Cos theta - Sin theta)(Cos2theta + Sin2theta + Cos theta.Sin theta) /(Cos theta - Sin theta)
(Cos2theta + Sin2theta + Cos theta.Sin theta)
(1 + Cos theta.Sin theta) = R.H.S
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