MCQ
$\mathop {Limit}\limits_{h\,\, \to \,\,0} \frac{{\int\limits_a^{x\, + \,h} {\,\ell {n^2}t\,\,\,dt} \,\, - \,\,\int\limits_a^x {\,\ell {n^2}t\,\,\,dt} }}{h}$ =
- A$0$
- ✓$ln^2 x$
- C$\frac{{2\,\ell n\,x}}{x}$
- Ddoes not exist
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$a_{i j}= 1 , \quad\quad\text { if } i=j$
$\quad\quad-x ,\quad \text { if }|i-j|=1$
$\quad\quad2 x+1, \text { otherwise }$
Let a function f: $\mathrm{R} \rightarrow \mathrm{R}$ be defined as $\mathrm{f}(\mathrm{x})=\operatorname{det}(\mathrm{A})$. Then the sum of maximum and minimum values of $f$ on $R$ is equal to: