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\end{center} +\end{frame} + +\begin{frame}[fragile]{Calcul 1} + % Fractions + + Calculer la quantité suivante + \[ + \frac{2}{5} - \frac{1}{10} = + \] +\end{frame} + +\begin{frame}{Calcul 2} + % inéquation + Résoudre l'inéquation + + \[ + 3x - 9 \geq 0 + \] +\end{frame} + +\begin{frame}[fragile]{Calcul 3} + % Statistiques + Déterminer la moyenne de la série statistique suivante + \vfill + \begin{center} + \begin{tabular}{|c|*{3}{c|}} + \hline + Valeurs & 1 & 10 & 100 \\ + \hline + Effectif & 2 & 3 & 5 \\ + \hline + \end{tabular} + \end{center} + \vfill +\end{frame} + +\begin{frame}[fragile]{Calcul 4} + % Tableaux signe et variations + \vfill + \begin{tikzpicture}[baseline=(a.north)] + \tkzTabInit[lgt=3,espcl=2]{$ x $/1, Variations de $ f $/2}{-2, -1, 0, 5 } + \tkzTabVar{ +/-1, -/-2, +/0, -/-1} + \end{tikzpicture} + + \vfill + Pour quelle valeur de $x$, la fonction $f$ atteint son maximum? + \vfill +\end{frame} + +\begin{frame}{Fin} + \begin{center} + On retourne son papier. + \end{center} +\end{frame} + + +\end{document} diff --git a/2nd/Questions_flashs/P3/QF_S04-2.pdf b/2nd/Questions_flashs/P3/QF_S04-2.pdf new file mode 100644 index 0000000000000000000000000000000000000000..5ca8ab0522617acf8df312c025f7e09d2f079635 GIT binary patch literal 24079 zcmce-1CVXawl!GxDciPf+vX|Twr$(CZCj`6lx^EapYOf?`+k4C`@eqC9rvz?y>>?C z-Ya9qnj=TfF=vv<3yab)(6T_0OfB{=46n=%jX*Kb13sOgpsgFe)}O!9<1^6z=SLf#PDbC!!Thg& zhW{M-kNcl~MPo->X9q)LM|_6AMil=%%iPMz*x}E&mA;d)u(6@7(VvN>jcrVw%P8k1kfqxC+89Dx~mN5Ob+Wl)R zVPgFETJo1O|BEd7|BZMiRz_NOCKh}q7FuQ|Cj9>qtuX!TfY17Og8c7ji=CO_Z@l#n z+FDebw83J4>3XMn09Fv`1_c4sWT%MJ!rqR^L6z|+(_&Bk@(EolZfZf331l`m>`P%G zq;Mct>=fOkD&(!1`YnzQxsMyBK&zRpEzhbU!&(tacV^@4Snx0-DkC7n*AMn+R~wT* zouE2p@iy+R%*oFx4IC;r(UE5uHDR8ci0M+W63BB79A&! zOGIILu|}+&kXZ>izrEn)nca80(#SAg|Kb@NsE~FX#iWlqKGi8C6C-X^JWK+<^b#2W z;hUrrL|-chQ?=AQ#hIB!rSL%(U>Er=nGU-JG)&#CNRjn)mg?|L#so81OEDrX^~})U z)MSF+P%ZB}cLG;7X8>WJix;CLC(6f%*o1*Ivi+JUC6BjtVBV%bDzd=(Z13`3QOcL9 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série statistique suivante + \vfill + \begin{center} + \begin{tabular}{|c|*{3}{c|}} + \hline + Valeurs & 1 & 10 & 100 \\ + \hline + Effectif & 4 & 3 & 3 \\ + \hline + \end{tabular} + \end{center} + \vfill +\end{frame} + +\begin{frame}[fragile]{Calcul 4} + % Tableaux signe et variations + \vfill + \begin{tikzpicture}[baseline=(a.north)] + \tkzTabInit[lgt=3,espcl=2]{$ x $/1, Variations de $ f $/2}{-10, -5, 1, 5 } + \tkzTabVar{ +/10, -/9, +/11, -/8} + \end{tikzpicture} + + \vfill + Pour quelle valeur de $x$, la fonction $f$ atteint son minimum? + \vfill +\end{frame} + +\begin{frame}{Fin} + \begin{center} + On retourne son papier. + \end{center} +\end{frame} + + +\end{document}