Let M and m respectively be the maximum and the minimum values of f(x)=\left|\begin{array}{c}1+ \sin \\\^2 x & \cos ^2 x & 4 \sin \\\4 x \ \sin \\\^2 x & 1+\cos ^2 x & 4 \sin \\\4 x \ \sin \\\^2 x & \cos ^2 x & 1+4 \sin \\\4 x |\end{array}, x \in R Then M^4-m^4 is equal to [29 Jan 2025 Shift 1]

Matrices and Determinants Part 4

Section: Mathematics

Question : 38 of 58

Marks: +1, -0

Let M and m respectively be the maximum and the minimum values of
f(x)=|

|,x∈R
Then M4−m4 is equal to

[29 Jan 2025 Shift 1]

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