1.The number of distinct real roots of ∣sinxcosxcosxcosxsinxcosxcosxcosxsinx∣=0\begin{vmatrix} \sin x & \cos x & \cos x \\ \cos x & \sin x & \cos x \\ \cos x & \cos x & \sin x \end{vmatrix} = 0sinxcosxcosxcosxsinxcosxcosxcosxsinx=0 in the interval −π4≤x≤π4-\frac{\pi}{4} \le x \le \frac{\pi}{4}−4π≤x≤4π isa.000b.222c.111d.>2>2>2Login to continueOnly logged in users canattempt or see the solution.