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-0,0 +1,74 @@ +\documentclass[14pt]{classPres} +\usepackage{tkz-fct} +\usepackage{listings} + +\author{} +\title{} +\date{} + +\begin{document} +\begin{frame}{Questions flash} + \begin{center} + \vfill + 2nd + \vfill + 30 secondes par calcul + \vfill + \tiny \jobname + \end{center} +\end{frame} + +\begin{frame}[fragile]{Calcul 1} + % Probabilités + Compléter le programme pour avoir une probabilité égale à $\dfrac{10}{15}$ de gagner. + + \vfill + + \lstinputlisting[language=Python]{./code/50-1.py} + \vfill +\end{frame} + +\begin{frame}{Calcul 2} + % Réduction + \vfill + Démontrer que pour n'importe quel nombre $x$ on a + + \[ + 3x - 3x(x+1) = -3x^2 + \] + \vfill +\end{frame} + +\begin{frame}[fragile]{Calcul 3} + % Inversion formule + \vfill + On rappelle la formule + \begin{center} + \includegraphics[scale=0.2]{./fig/gravitation} + \end{center} + + \vfill + + Quelle formule permet de calculer $m_a$ + + \vfill +\end{frame} + +\begin{frame}{Calcul 4} + % Taux d'évolution + + \vfill + Une quantité était de 6. On la fait évoluer avec un taux d'évolution de +10\%. + \vfill + Quelle est sa nouvelle valeur? + \vfill +\end{frame} + +\begin{frame}{Fin} + \begin{center} + On retourne son papier. + \end{center} +\end{frame} + + +\end{document} diff --git a/2nd/Questions_flashs/P2/QF_S50-3.pdf b/2nd/Questions_flashs/P2/QF_S50-3.pdf new file mode 100644 index 0000000000000000000000000000000000000000..d6399b8435942fd39688d7346ac5b8250185a6ff GIT binary patch literal 80250 zcmce-1CS?8zctvlZBE;^ZQHhOW4fpRZM&y!+jjS~ZQI7qbNAkjjs5P%-ESk_w<-!z znT3;?r+zq9WQwBVbWHSYFl4g}Ln|;$j6{q?4#w6nyu2_Bs$Py}L=2h=#@1#gt}qNL zZpNj zhjDRrHZ!t=@m!lnoK~cq-T?uE`~<#%F|#-Q&yv4;|2#Vr%ik;in?SJs%RsRG`#`Y& z%Rq4a`#^C1t3WXS`-T(qzic=$|I^3+9!@a-)9L>bVl#97+d#1V^V0g4fM8+%_ks9l zgH*WE60j zkh+gGCXo@&y=|{6{i?L7ohJ5|)X}wt%S44mqTZf)_BU_CO&8IWEQLt)1D-m&>qeTx zY7BP=2Cte%>6|-^27@Uq3Tpb;rt?T!b@~@gy@?)Xv_se)1ez*#uV^kr8kne}X1@nl zp!o#Ng+oGPcYN(4p*o@Kg523wdk+lRf0de!mS_$rAjQLr?o+M~?#o%z)(aEjUiaOy zHa0QxL{P~VlVF2B2vE6x@d>WiUS45Z9G875+< 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+\begin{frame}[fragile]{Calcul 1} + % Probabilités + Compléter le programme pour avoir une probabilité égale à $\dfrac{2}{5}$ de gagner. + + \vfill + + \lstinputlisting[language=Python]{./code/50-1.py} + \vfill + + +\end{frame} + +\begin{frame}{Calcul 2} + % Réduction + \vfill + Démontrer que pour n'importe quel nombre $x$ on a + + \[ + (-x - 4)(-x + 5) = x^2 + x - 20 + \] + \vfill +\end{frame} + +\begin{frame}[fragile]{Calcul 3} + % Inversion formule + \vfill + On rappelle la formule + \begin{center} + \includegraphics[scale=0.2]{./fig/gravitation} + \end{center} + + \vfill + + Quelle formule permet de calculer $G$ + + \vfill +\end{frame} + +\begin{frame}{Calcul 4} + % Taux d'évolution + + \vfill + Une quantité est passée de 40 à 10. + \vfill + Calculer le taux d'évolution de cette transformation. + \vfill +\end{frame} + +\begin{frame}{Fin} + \begin{center} + On retourne son papier. + \end{center} +\end{frame} + + +\end{document} diff --git a/2nd/Questions_flashs/P2/QF_S50-2.pdf 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