Question

The number of common solution(s) of $y=\sin x$ and $y=(2x-\pi {)}^2$ is

• A. $0$
• B. $1$
• C. $2$
• D. $3$

Answer 1

The correct option is C $2$

Drawing the graph of $y=\sin x$ and $y=(2x-\pi {)}^2$


From the graph, it is clear that there are $2$ points of intersection.
Thus $2$ solutions.