MCQ
If $y = \sqrt {\log x + \sqrt {\log x + \sqrt {\log x + .....\infty } } } $, then ${{dy} \over {dx}} = $
- A${x \over {2y - 1}}$
- B${x \over {2y + 1}}$
- ✓${1 \over {x(2y - 1)}}$
- D${1 \over {x(1 - 2y)}}$
$ \Rightarrow 2y\frac{{dy}}{{dx}} = \frac{1}{x} + \frac{{dy}}{{dx}} $
$\Rightarrow \frac{{dy}}{{dx}} = \frac{1}{{x(2y - 1)}}$.
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$\overline{O P} \cdot \overline{O Q}+\overline{O R} \cdot \overline{O S}=\overline{O R} \cdot \overline{O P}+\overline{O Q} \cdot \overline{O S}=\overline{O Q} \cdot \overline{O R}+\overline{O P} \cdot \overline{O S}$
Then the triangle $P Q R$ has $S$ as its