If 2 sin theta = √3, then cot theta = ?
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Answer:
Step-by-step explanation:
Suppose a triangle ABC in which theta=<C
AB=√3 and AC=2
2sin theta= √3
So, sin theta = √3/2 = AB/AC
So, AB= √3 and AC= 2
By Pythagoras' Theorem
BC^2=AC^2 - AB^2
BC^2= (2)^2 - (√3)^2
BC^2= 4 - 3
BC^2= 1
BC = √1=1
Therefore, cot theta= BC/AB = 1/√3
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