If \[\int \frac{\sin x}{\sin (x-\alpha )}dx=Ax+B\,\,\log \sin (x-\alpha )+c,\] then the value of (A, B) is

\[(-\sin \alpha ,\,\cos \alpha )\]

\[(cos\alpha ,\,\sin \alpha )\]

\[(-\cos \alpha ,\,\sin \alpha )\]

If \[\int \frac{\sin x}{\sin (x-\alpha )}dx=Ax+B\,\,\log \sin (x-\alph

1.	If \[\int \frac{\sin x}{\sin (x-\alpha )}dx=Ax+B\,\,\log \sin (x-\alpha )+c,\] then the value of (A, B) is
A.	\[(sin\alpha ,\,cos\alpha )\]
B.	\[(cos\alpha ,\,\sin \alpha )\]
C.	\[(-\sin \alpha ,\,\cos \alpha )\]
D.	\[(-\cos \alpha ,\,\sin \alpha )\]
Answer» C. \[(-\sin \alpha ,\,\cos \alpha )\]

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If \[\int \frac{\sin x}{\sin (x-\alpha )}dx=Ax+B\,\,\log \sin (x-\alpha )+c,\] then the value of (A, B) is

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