MCQ
Range of the function $\frac{1}{{2 - \sin 3x}}$ is
- A$[1, 3]$
- ✓$\left[ {\frac{1}{3},\,\,1} \right]$
- C$(1, 3)$
- D$\left( {\frac{1}{3},\;1} \right)$
Hence $f(x)$ lies in $\left[ {\frac{1}{3},\,\,1} \right]$.
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| $\mathrm{x}$ | $\mathrm{x}_{1}=2$ | $\mathrm{x}_{2}=6$ | $\mathrm{x}_{3}=8$ | $\mathrm{x}_{4}=9$ |
| $\mathrm{f}$ | $4$ | $4$ | $\alpha$ | $\beta$ |
be $6$ and $6.8$ respectively. If $x_{3}$ is changed from $8$ to $7 ,$ then the mean for the new data will be:
$ +60(1+x)^{60}, x \neq 0 \text {, and }(60)^2 S(60)=a(b)^b+b$ where $a, b N$, then $(a+b)$ equal to...............