MCQ
The maximum and minimum values of the function $|\sin 4x + 3|$ are
- A$1, 2$
- ✓$4, 2$
- C$2, 4$
- D$-1, 1$
We know that minimum value of $\sin x$ is $-1$ and maximum is $ 1.$
Hence minimum $|\sin 4x + 3|\, = \,| - 1 + 3| = 2$ and
maximum $|\sin 4x + 3| = |1 + 3| = 4$.
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