cours 2Nde samedi
authorDenise sur Lya <sekhmet@lya>
Fri, 8 Apr 2016 19:07:55 +0000 (21:07 +0200)
committerDenise sur Lya <sekhmet@lya>
Fri, 8 Apr 2016 19:07:55 +0000 (21:07 +0200)
16 files changed:
2nde/chapitre10_vecteurs/activite.pdf [new file with mode: 0644]
2nde/chapitre10_vecteurs/activite.tex [new file with mode: 0644]
2nde/chapitre10_vecteurs/activite_2pages.pdf [new file with mode: 0644]
2nde/chapitre10_vecteurs/chap10.pdf [new file with mode: 0644]
2nde/chapitre10_vecteurs/chap10.tex [new file with mode: 0644]
2nde/chapitre10_vecteurs/intro.ggb [new file with mode: 0644]
2nde/chapitre10_vecteurs/intro.pdf [new file with mode: 0644]
2nde/interro_04-09/graphe1.ggb [new file with mode: 0644]
2nde/interro_04-09/graphe1.pdf [new file with mode: 0644]
2nde/interro_04-09/graphe2.ggb [new file with mode: 0644]
2nde/interro_04-09/graphe2.pdf [new file with mode: 0644]
2nde/interro_04-09/interro.tex [new file with mode: 0644]
2nde/interro_04-09/interro_A_corrige.pdf [new file with mode: 0644]
2nde/interro_04-09/interro_A_enonce.pdf [new file with mode: 0644]
2nde/interro_04-09/interro_B_corrige.pdf [new file with mode: 0644]
2nde/interro_04-09/interro_B_enonce.pdf [new file with mode: 0644]

diff --git a/2nde/chapitre10_vecteurs/activite.pdf b/2nde/chapitre10_vecteurs/activite.pdf
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diff --git a/2nde/chapitre10_vecteurs/activite.tex b/2nde/chapitre10_vecteurs/activite.tex
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+\input{../../header_a5.tex}
+
+\begin{document}
+
+\section*{Des translations}
+
+Dans la figure ci-dessous, on peut passer du triangle $ABC$ au triangle $A_1B_1C_1$ à l'aide d'un \og glissement \fg, qu'on appelle \souligne{translation}. Cette opération transforme $A$ en $A_1$, $B$ en $B_1$, $C$ en $C_1$.
+
+\includegraphics[width=10.5cm]{intro.pdf}
+
+\begin{enumerate}
+\item Construire les point $D_1$ et $E_1$, images de $D$ et $E$ par cette translation, en utilisant le quadrillage.
+\item Décrire avec une (ou plusieurs) phrase(s) comment, si on se donne un point $M$ quelconque, on peut construire son image par cette translation. 
+\item Sans l'aide du quadrillage : à l'aide d'outils (et de figures) géométriques, chercher comment on peut construire $F_1$, l'image de $F$ par cette translation.
+\item Reprendre la question 2, en supposant cette fois qu'on ne peut pas utiliser le quadrillage.
+\item * Que se passerait-il si on demandait de construire l'image d'un point $M$ qui serait aligné avec $A$ et $A_1$ ? \emph{En supposant qu'on n'a que $A$ et $A_1$ comme \og point de départ \fg de la translation.}
+\end{enumerate}
+
+
+
+\end{document}
diff --git a/2nde/chapitre10_vecteurs/activite_2pages.pdf b/2nde/chapitre10_vecteurs/activite_2pages.pdf
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diff --git a/2nde/chapitre10_vecteurs/chap10.pdf b/2nde/chapitre10_vecteurs/chap10.pdf
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diff --git a/2nde/chapitre10_vecteurs/chap10.tex b/2nde/chapitre10_vecteurs/chap10.tex
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+\input{../../header.tex}
+
+\title{\vspace{-1cm}Chapitre 10 -- Vecteurs \vspace{-1.5cm}}
+\date{}
+
+\begin{document}
+\maketitle
+
+\section{Notion de vecteur}
+
+\begin{defn} $A$ et $B$  désignent deux points du plan. La \souligne{translation} qui transforme $A$ en $B$ associe à tout point $M$ du plan l'unique point $P$ tel que \dotfill 
+
+\smallskip
+\lignepoint
+\lignepoint
+\end{defn}
+
+Exemple : 
+\vspace{3cm}
+
+\begin{defn}[vecteur]
+La translation qui tranforme $A$ en $B$ est appelée \dotfill
+\end{defn}
+\vspace{2cm}
+
+Vocabulaire : 
+\begin{itemize2}
+\item On dit que le vecteur $\ve{AB}$ a pour \souligne{origine} \ldots \ldots et pour \souligne{extrémité} \ldots\ldots
+\item La translation de vecteur $\ve{AA}$ \dotfill \lignepoint
+\item La translation de vecteur $\ve{BA}$ \dotfill
+\lignepoint \lignepoint
+\end{itemize2}
+\vspace{1cm}
+
+\begin{defn}[Vecteurs égaux]
+Dire que deux vecteurs $\ve{AB}$ et $\ve{CD}$ sont égaux signifie \dotfill
+\lignepoint
+
+On note alors \dotfill
+\end{defn}
+
+\begin{prop}(admise)
+Deux vecteurs $\ve{AB}$ et $\ve{CD}$ sont égaux si et seulement si \dotfill
+\lignepoint
+\end{prop}
+Exemple :
+
+\vspace{3cm}
+
+\lignepoint \lignepoint \lignepoint
+
+
+\end{document}
diff --git a/2nde/chapitre10_vecteurs/intro.ggb b/2nde/chapitre10_vecteurs/intro.ggb
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diff --git a/2nde/chapitre10_vecteurs/intro.pdf b/2nde/chapitre10_vecteurs/intro.pdf
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diff --git a/2nde/interro_04-09/interro.tex b/2nde/interro_04-09/interro.tex
new file mode 100644 (file)
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--- /dev/null
@@ -0,0 +1,37 @@
+\input{../../header.tex}
+
+\begin{document}
+\section*{Interrogation écrite --\version{A}{B} \hspace{3cm}\dateoucorr{9 avril 2016}}
+
+
+
+\nomprenom
+
+\section{Droites du plan (8)}
+\begin{enumerate}
+\item Donner l'équation des droites tracées ci-dessous (pas de justification demandée) : \bareme{2}
+
+\begin{minipage}{8cm}
+\version{\includegraphics[width=8cm]{graphe1.pdf}}{\includegraphics[width=8cm]{graphe2.pdf}}
+\end{minipage}
+\begin{minipage}{8cm}
+
+\end{minipage}
+\item Tracer dans le repère ci-dessus les droites suivantes : \bareme{2}
+\[
+\D_3 : \version{y=3x}{y=-3x + 1} \qquad \D_4 : \version{y=-x + 4}{x=3}
+\]
+\item Montrer que $\D_3$ et $\D_5 : y=2x-2$ sont sécantes, et déterminer les coordonnées de leur point d'intersection. \bareme{2}
+\newpage
+
+\item On a \version{$A(-1; 2)$, $B(1; 1)$, $C(0; 0)$, $D(4; -2)$}{$A(-2; 3)$, $B(0; 2)$, $C(-1; 1)$, $D(3; -1)$}. Montrer que les droites $(AB)$ et $(CD)$ sont parallèles.%, et que les droites $(AC)$ et $(BD)$ sont sécantes. \bareme{2}
+\bareme{2}
+\end{enumerate}
+
+\vspace{10cm}
+\section{Échantillonnage (2)}
+On tire une pièce à pile ou face 200 fois, et on observe \version{82}{88} pile. Y a-t-il lieu de penser que la pièce n'est pas équilibrée ?
+
+
+
+\end{document}
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