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\begin{document}
	\thispagestyle{empty}	
	\begin{center}SANS CALCULATRICE\end{center}\vskip -1.5cm
	
	
	\boxit{4pt}{Minitest N°5 }\rightarrowfill\quad\boxit{3pt}{$\begin{matrix}\cr\hbox{Nom :}\hskip 5cm~\hfill\cr\cr \hbox{Prénom :
			}\hfill~\cr\;\end{matrix}$}\medskip
	


Graphe de $e^x$\\
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$exp(x)$ se note aussi .......... \bigskip

$e^0 = ....................$\qquad $e \approx ..................$\bigskip

$e^{-1}\approx ...............$\bigskip

$e^A\times e^B = ............................$\bigskip

$e^{-A} = ....................$\bigskip

$\dfrac{e^A}{e^B} = ........................$\bigskip


\end{minipage}



\begin{minipage}{0.80\linewidth}
$\lim\limits_{x\to-\infty} e^x = ...................$\bigskip

$\lim\limits_{x\to+\infty} e^x = .....................$\bigskip

$(e^x)' = ..................$\bigskip


$(e^u)' = ....................$
\end{minipage}

Simplifier les expressions suivantes :

		 $\bullet\quad (e^x)^3e^{-2x}$\hfil $\bullet\quad \dfrac{e^{x-1}}{e^{x+2}}$\vskip 3cm
		


Calculer les dérivées des fonctions suivantes

$\bullet\quad f(x) = (x^2-2x)e^x$\hfil 	$\bullet\quad f(x) = \dfrac{e^x}{3x+2}$


\end{document} 