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Question

In a triangle ABC, if sinAcosB=14 and 3 tan A = tan B, then cot2A

A
2
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B
3
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C
4
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D
5
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Solution

The correct option is B 3
3 sin A cos B = sin B cos A
cosAsinB=34
sin(A+B)=1C=π2,B=π2A
3tanA=tan(π2A)
3=cot2A

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