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Question

If sin A=n sin B, then n1n+1tanA+B2=


A

sinAB2

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B

tanAB2

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C

cotAB2

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D

None of these

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Solution

The correct option is B

tanAB2


We have sin A=n sin Bn1=sin Asin B
n1n+1=sin Asin Bsin A+sin B=2 cosA+B2sinAB22 sinA+B2cosAB2
=tanAB2cotA+B2
n1n+1 tan(A+B2)=tanAB2.


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