MCQ
$\frac{{\sin \theta }}{{1 - \cot \theta }} + \frac{{\cos \theta }}{{1 - \tan \theta }} = $
- A$0$
- B$1$
- C$\cos \theta - \sin \theta $
- ✓$\cos \theta + \sin \theta $
$ = \frac{{\sin \theta \,.\,\sin \theta }}{{\,\sin \theta - \cos \theta }} + \frac{{\cos \theta \,.\cos \theta }}{{\cos \theta - \sin \theta }}$
$ = \frac{{({{\cos }^2}\theta - {{\sin }^2}\theta )}}{{(\cos \theta - \sin \theta )}} = \cos \theta + \sin \theta $.
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