MCQ
Let $f(x)=\frac{\sin (x-a)+\sin (x+a)}{\cos (x-a)-\cos (x+a)}$, then
- A$f(x+2 \pi)=f(x)$ but $f(x+\alpha) \neq f(x)$ for any $0<\alpha < 2 \pi$
- B$f$ is a strictly increasing function
- C$f$ is a strictly decreasing function
- ✓$f$ is a constant function