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Tue, Jul 16, 18:22
\begin{question}{SCQ-01}
Let the subset $E\subset \mathbb{R}$ defined by
$\displaystyle E=\Bigg\{2\left(1+\frac 1 n\right)
^{\hspace{-1mm}n}: n\in \mathbb{N}\setminus\{0\}\Bigg\}$.
\\Then
\begin{reponses}
\bonne{$10$ is a majorant of $E$}
\mauvaise{the minimum of $E$ is $2$}
\mauvaise{$E$ is closed}
\mauvaise{the supremum of $E$ belongs to $E$}
\end{reponses}
\end{question}

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