MCQ
$2{x^3} - 6x + 5$ is an increasing function if
- A$0 < x < 1$
- B$ - 1 < x < 1$
- ✓$x < - 1$ or $x > 1$
- D$ - 1 < x < - 1/2$
==> ${x^2} - 1 > 0$==> $(x - 1)$ $(x + 1) > 0$
==>$x > 1$ or $x < - 1$.
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$(A)$ $\frac{2 \log _3 2}{2 \log _3 2-1}$ $(B)$ $\frac{2}{2-\log _2 3}$ $(C)$ $\frac{1}{1-\log _4 3}$ $(D)$ $\frac{2 \log _2 3}{2 \log _2 3-1}$