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Let $f(x)=\frac{\sin (x-a)+\sin (x+a)}{\cos (x-a)-\cos (x+a)}$, then-
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$\mathrm{f}$ is a constant function
$f(x)=\frac{\sin (x-a)+\sin (x+a)}{\cos (x-a)-\cos (x+a)}=\frac{2 \sin (x) \cdot \cos a}{2 \sin x \cdot \sin a}=\cot a$
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