The number of values of $ heta$ in the interval $\left( \ - \frac{\pi}{2},\frac{\pi}{2} ight)$ satisfying the equation $\left( \sqrt{3} ight)^{\sec^{2} heta} = an^{4}{ heta + 2 an^{2} heta}$ is

Question

The number of values of $	heta$ in the interval $\left( \ - \frac{\pi}{2},\frac{\pi}{2} ight)$ satisfying the equation $\left( \sqrt{3} ight)^{\sec^{2}	heta} = 	an^{4}{	heta + 2	an^{2}	heta}$ is

Dr. Abubacker · Accepted Answer

The correct answer is Option B: 2.

Q. The number of values of $\theta$ in the interval $\left( \ - \frac{\pi}{2},\frac{\pi}{2} \right)$ satisfying the equation $\left( \sqrt{3} \right)^{\sec^{2}\theta} = \tan^{4}{\theta + 2\tan^{2}\theta}$ is

Explanation

Reviewed by Dr. Abubacker

Want more practice?