MCQ
$\int\limits_{ - \,a}^a {\,f\,(x)\,dx} $=
- ✓$\int\limits_0^a {\,\left[ {f\,(x)\,\, + \,\,f\,( - \,x)} \right]\,dx} $
- B$\int\limits_0^a {\,\left[ {f\,(x)\,\, - \,\,f\,( - \,x)} \right]\,dx} $
- C$2$ $\int\limits_0^a {\,f\,(x)\,dx} $
- D$Zero$
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$\frac{{bc}}{{(8b + 1)(8c + 1)}} + \frac{{ac}}{{(8a + 1)(8c + 1)}} + \frac{{ab}}{{(8a + 1)(8b + 1)}}$ is equal to
$(\bar{z})^2+\frac{1}{z^2}$
are integers, then which of the following is/are possible value($s$) of $|z|$ ?