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If $\frac{5\pi}{2} < x < 3\pi$,then the value of the expression $\frac{\sqrt{1 - \sin x} + \sqrt{1 + \sin x}}{\sqrt{1 - \sin x} - \sqrt{1 + \sin x}}$ is

$\operatorname{cosec} 2 \theta - \cot 2 \theta = ?$

$\frac{\cot ^2 15^{\circ}-1}{\cot ^2 15^{\circ}+1} = $

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If $\sin(x+3\alpha) + 3\sin(x-\alpha) = 0$,then

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