Trigonometric identities question

View attachment 30128
The correct answer is A, but I do not know how to get that.
This is a tricky numerical problem. May I suggest that you take note that π2θπ\dfrac{\pi}{2}\le\theta\le\pi so that θII\theta\in\text{I\,I}.
I would express tan(2θ)\tan(2\theta) in terms of sin(θ) & cos(θ)\sin(\theta)~\&~\cos(\theta).
I expect you to the other values.
 
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