prove : (cos theta /1-tan theta)- (sin^2theta /cos theta - sin theta) = cos theta +sin theta
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Step-by-step explanation:
Cos θ/ 1-Tanθ = Cos θ/ (Cos θ - sin θ/ Cos θ)
= Cos² θ/ Cos θ - Sin θ
Given,
Cos θ/ 1-Tanθ - Sin²θ/ Cos θ- Sinθ =
= Cos² θ/( Cos θ - Sin θ) - Sin²θ/ Cos θ- Sinθ
= Cos² θ - Sin²θ/Cos θ - Sin θ
= (Cos θ - Sin θ)(Cos θ + Sin θ) / (Cos θ - Sin θ)
= (Cos θ + Sin θ)
Because a² - b²= (a+b)(a-b)
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