SSC SSC CHSL TIER-I Solved Paper Held on 08.01.2017

  • question_answer
    If \[\cos C+\cos D=x,\]then the value of \[x\]is

    A) \[2\cos \left[ \frac{C+D}{2} \right]\cos \left[ \frac{C-D}{2} \right]\]

    B) \[2\sin \left[ \frac{C+D}{2} \right]\sin \left[ \frac{C-D}{2} \right]\]

    C) \[2\cos \left[ \frac{C+D}{2} \right]\sin \left[ \frac{C-D}{2} \right]\]

    D) \[2\sin \left[ \frac{C+D}{2} \right]\cos \left[ \frac{C-D}{2} \right]\]  

    Correct Answer: A

    Solution :

    \[\cos C+\cos D\] \[=2\cos \frac{C+D}{2}.\cos \frac{C-D}{2}\]


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