$\frac{{\sin 3\theta + \sin 5\theta + \sin 7\theta + \sin 9\theta }}{{\cos 3\theta + \cos 5\theta + \cos 7\theta + \cos 9\theta }} = $
$\tan 3\theta $
$\cot 3\theta $
$\tan 6\theta $
$\cot 6\theta $
$\frac{{\sec \,8\theta - 1}}{{\sec \,4\theta - 1}}$ is equal to
The value of $x$ that satisfies the relation $x = 1 - x + x^2 - x^3 + x^4 - x^5 + ......... \infty$
The value of $cosec \frac{\pi }{{18}} - \sqrt 3 \,sec\, \frac{\pi }{{18}}$ is a
$1 + \cos \,{56^o} + \cos \,{58^o} - \cos {66^o} = $
$\sin {20^o}\,\sin {40^o}\,\sin {60^o}\,\sin {80^o} = $