MCQ
If $A + B + C = \pi ,$ then $\cos \,\,2A + \cos \,\,2B + \cos \,\,2C = $
- A$1 + 4\,\cos A\,\cos B\,\sin C$
- B$ - 1 + 4\,\sin A\,\sin B\,\cos C$
- ✓$ - 1 - 4\,\cos A\,\,\cos B\,\,\cos C$
- DNone of these
$ = - 1 - 2\cos C\cos (A - B) + 2{\cos ^2}C$
$ = - 1 - 2\cos C[\cos (A - B) + \cos (A + B)]$
$ = - 1 - 4\cos A\cos B\cos C$.
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