MCQ
The Function $\text{f}(\text{x})=\frac{\lambda+\sin\text{x}+2\cos\text{x}}{\sin\text{x}+\cos\text{x}}$ is increasing, if:
- A$\lambda<1$
- B$\lambda>1$
- C$\lambda<2$
- ✓$\lambda>2$
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$(A)$ $57$ $(B)$ $55$ $(C)$ $58$ $(D)$ $56$
$7 x+11 y+\alpha z=13$
$5 x+4 y+7 z=\beta$
$175 x+194 y+57 z=361$
has infinitely many solutions, then $\alpha+\beta+2$ is equal to
Statement $-1 :$ $gof $ is differentiable at $x=0$ and its derivative is continuous at that point
Statement $-2 :$ $gof $ is twice differentiable at $x=0 $