MCQ
$\int_{}^{} {\frac{{\cos x}}{{(1 + \sin x)(2 + \sin x)}}\;dx = } $
- A$\log [(1 + \sin x)(2 + \sin x)] + c$
- B$\log \frac{{2 + \sin x}}{{1 + \sin x}} + c$
- ✓$\log \frac{{1 + \sin x}}{{2 + \sin x}} + c$
- DNone of these
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that $S$ lies on the diagonal OT. If $\overrightarrow{ p }=\overrightarrow{ SP }, \overrightarrow{ q }=\overrightarrow{ SQ }, \overrightarrow{ r }=\overrightarrow{ SR }$ and $\overrightarrow{ t }=\overrightarrow{ ST }$, then the value of $|(\overrightarrow{ p } \times \overrightarrow{ q }) \times(\overrightarrow{ r } \times \overrightarrow{ t })|$ is. . . . . . ..