- A$0$
- B$-e$
- ✓$e$
- D$e^2$
$\mathop {\lim }\limits_{x \to 0} \left( {2{e^{{x^2}}} \cdot {e^{{x^2}}} - \frac{{\left( {{e^{{e^{{x^2}}}}} - e} \right)}}{{{x^2}}}} \right)$
$ = 2e - \mathop {\lim }\limits_{x \to 0} \frac{{{\rm{e}}\left( {{{\rm{e}}^{{x^2} - 1}} - 1} \right)}}{{{{\rm{x}}^2}}}$
$=2 \mathrm{e}-\mathrm{e}=\mathrm{e}$
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$(i)$ Maximum value of $z$.
$(ii)$ Minimum value of $z$.
$(iii)$ Maximum value of $z$ has at
$(iv)$ Minimum value of $z$ has at
$STATEMENT$ $-1: \overline{\mathrm{PQ}} \times(\overline{\mathrm{RS}}+\overline{\mathrm{ST}}) \neq \overrightarrow{0}$. because
$STATEMENT$ $-2: \overline{\mathrm{PQ}} \times \overline{\mathrm{RS}}=\overrightarrow{0}$ and $\overline{\mathrm{PQ}} \times \overline{\mathrm{ST}} \neq \overrightarrow{0}$.