MCQ
$\int {\left( {{{\sin }^4}x - {{\cos }^4}x} \right)\,dx = } $
- A$ - \frac{{\cos 2x}}{2} + c$
- ✓$ - \frac{{\sin 2x}}{2} + c$
- C$\frac{{\sin 2x}}{2} + c$
- D$\frac{{\cos 2x}}{2} + c$
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$[3,5]$
$[-1,1]$
$\Big[-\sqrt5,-\sqrt3\Big]\cup\Big[\sqrt3,\sqrt5\Big]$
$\Big[-\sqrt5,-\sqrt3\Big]\cap\Big[\sqrt3,\sqrt5\Big]$
$\mathrm{x}-2=-\mathrm{y}=\mathrm{z}-1,2(\mathrm{x}+1)=2(\mathrm{y}-1)=\mathrm{z}+1$
and be parallel to the line $\frac{x-2}{3}=\frac{y-1}{1}=\frac{z-2}{2}$.
Then which of the following points lies on $\mathrm{L}$ ?