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a/TST_sti2d/Questions_Flash/P5/QF_21_05_17-1.tex b/TST_sti2d/Questions_Flash/P5/QF_21_05_17-1.tex new file mode 100755 index 0000000..8148e07 --- /dev/null +++ b/TST_sti2d/Questions_Flash/P5/QF_21_05_17-1.tex @@ -0,0 +1,57 @@ +\documentclass[14pt]{classPres} +\usepackage{tkz-fct} + +\author{} +\title{} +\date{} + +\begin{document} +\begin{frame}{Questions flashs} + \begin{center} + \vfill + Terminale ST \\ Spé sti2d + \vfill + 30 secondes par calcul + \vfill + \tiny \jobname + \end{center} +\end{frame} + +\begin{frame}[fragile]{Calcul 1} + Résoudre l'équation différentielle + \[ + \begin{cases} + y' =& 2y + 4\\ + f(0) =& 0 + \end{cases} + \] +\end{frame} + +\begin{frame}{Calcul 2} + \vfill + Calculer la quantité suivante + \[ + \lim_{x\rightarrow +\infty} \frac{-3x^2 + 2x -1}{x - 100} = + \] + \vfill +\end{frame} + +\begin{frame}{Calcul 3} + Démontrer que + \[ F(x) = (2x+1)\ln(x) + \] + est une primitive de + \[ + f(x) = \frac{2x\ln(x) + 2x+1}{x} + \] + +\end{frame} + +\begin{frame}{Fin} + \begin{center} + On retourne son papier. + \end{center} +\end{frame} + + +\end{document}