1.Let mmm and MMM be respectively the minimum and maximum values of∣cos2x1+sin2xsin2x1+cos2xsin2xsin2xcos2xsin2x1+sin2x∣\begin{vmatrix} \cos^{2}x & 1+\sin^{2}x & \sin2x \\ 1+\cos^{2}x & \sin^{2}x & \sin2x \\ \cos^{2}x & \sin^{2}x & 1+\sin2x \end{vmatrix}cos2x1+cos2xcos2x1+sin2xsin2xsin2xsin2xsin2x1+sin2xThen the ordered pair (m,M)(m,M)(m,M) is equal to:a.(3,3)(3,3)(3,3)b.(−3,−1)(-3,-1)(−3,−1)c.(4,1)(4,1)(4,1)d.(1,3)(1,3)(1,3)Login to continueOnly logged in users canattempt or see the solution.
