import work from year 2016-2017

This commit is contained in:
Benjamin Bertrand
2017-06-16 09:49:23 +03:00
commit 7da91996d2
5354 changed files with 505520 additions and 0 deletions

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\documentclass[a4paper,12pt,landscape, twocolumn]{/media/documents/Cours/Prof/Enseignements/2016-2017/tools/style/classExo}
\usepackage{/media/documents/Cours/Prof/Enseignements/2016-2017/theme}
% Title Page
\titre{Expression litterale - Exercices}
% \seconde \premiereS \PSTMG \TSTMG
\classe{Cinquième}
\date{Mars 2017}
\renewcommand{\lexo}{%
\setcounter{exo}{0}
\begin{Exo}
\begin{center}
{\Large\textbf{Distance d'arrêt}}
\end{center}
La distance darrêt pour un automobiliste est la distance qu'il parcourt entre le moment où il voit un obstacle et le moment où il sarrête après avoir freiné.
La distance d'arrêt, notée $D$, depend de la vitesse du conducteur $V$ et de son état:
\begin{itemize}
\item Pour un conducteur lucide:
\[D = V\div 6 + 0,007\times V^2\]
\item Pour un conducteur peu lucide:
\[D = V\div 2 + 0,007\times V^2\]
\end{itemize}
\begin{enumerate}
\item Complète le tableau suivant en écrivant les calculs sur ton cahier.
\hspace{-0.7cm}
\begin{tabular}{|m{3.5cm}|*{5}{p{1.3cm}|}}
\hline
Vitesse $V$ en km/h & 50 & 90 & 100 & 110 & 130 \\
\hline
Distance $D$ d'arrêt pour le conducteur lucide & & & & & \\
\hline
Distance $D$ d'arrêt pour le conducteur peu lucide & & & & & \\
\hline
\end{tabular}
\item Un conducteur roule à 100 km/h. Un obstacle surgit à 100 m de lui. Pourra-t-il sarrêter à temps ?
\item Un conducteur lucide veut pouvoir sarrêter en 10 mètres au maximum. Détermine la vitesse quil ne doit pas dépasser.
\end{enumerate}
\end{Exo}
}
\pagestyle{empty}
\begin{document}
\lexo
\pagebreak
\lexo
\pagebreak
\end{document}
%%% Local Variables:
%%% mode: latex
%%% TeX-master: "master"
%%% End:

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Notes sur le calcul littéral en 5e
##################################
:date: 2017-02-02
:modified: 2017-03-27
:tags: Nombres et calculs, Expression littérale
:category: 5e
:authors: Bertrand Benjamin
:summary: Chapitre d'initiation au calcul littéral en 5e
Nous avons déjà travaillé sur le `sens du signe "=" <../Sens_de_egal_programme_calculs/>`_ et sur `l'enchainement des opérations <../Enchainement_operations>`_.
Étape 1
-------
Problème ouvert où il faut trouver une façon de compter des carrés de pierre dans un mosaïque.
`Carré de pierres <./carre_pierres.pdf>`_.
Les élèves commencent à compter un par un les mozaiques pour chaque carré de pierre. On laisse une trace dans le cahier de bord ce qui permet de quitter la notion du "petit/moyen/grand" carré de pierres.
On suggère que pour répondre à la question, il faut faire d'autres carrés de pierres (avec remédiation pour les "rectangles" de pierres). On laisse un trace dans le cahier de bord sur d'éventuelles erreurs sur les rectangles.
Il faut ensuite réussir à faire émerger la notion de formule pour calculer le nombre de mozaiques pour n'importe quel carré de pierre.
Étape 2
-------
Manipulation d'une formule, avec la calculatrice et le tableur, de distance d'arrêt.
`Distance d'arret <./distance_arret.pdf>`_

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