Question

The value of $\int \sqrt{\frac{x-a}{b-x}} d x$ is equal to

Accepted Answer

$(a-b)\left[\frac{\sin 2 	heta}{2}+	hetaight]+c$, where $a \sin ^2 	heta+b \cos ^2 	heta=x$

Answer

$(a+b)\left[\frac{\sin 2 	heta}{2}+	hetaight]+c$, where $a \sin ^2 	heta+b \cos ^2 	heta=x$

Answer

$(a-b)\left[\frac{\sin 2 	heta}{2}+	hetaight]+c$, where $a \sin ^2 	heta-b \cos ^2 	heta=x$

Answer

$(a+b)\left[\frac{\sin 2 	heta}{2}+	hetaight]+c$, where $a \sin ^2 	heta-b \cos ^2 	heta=x$

JEE MATHEMATICS MCQ: INDEFINITE INTEGRATION

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