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Question


What is the length of the third side in the above triangle?


A

tanθ

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B

cotθ

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C

secθ

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D

cosθ

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Solution

The correct option is B

cotθ



From Pythagoras theorem, we have

BC2+AC2=AB2

AC2=AB2BC2
AC=(cosec θ)212
As we know, cosec2θ1=cot2θ
AC=cot2θ
=cot θ


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