import work from year 2016-2017

This commit is contained in:
Benjamin Bertrand
2017-06-16 09:49:23 +03:00
commit 7da91996d2
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Notes sur le premier chapitre de géométrie pour les 5e
######################################################
:date: 2016-08-28
:modified: 2016-08-28
:tags: geometrie, construction
:category: 5e
:authors: Bertrand Benjamin
:summary: Chapitre de géométrie dessinée pour reprendre en main la construction de figure pour les 5e.
Objectifs
=========
- Coder une figure
- Vocabulaire sur les figures de bases
- Utiliser les outils de géométrie
- Suivre une programme de construction
Déroulement
===========
Au vu du découpage des heures, ce chapitre sera commencé dès le début de l'année en demi groupe. À ce moment la remédiation sera simplifiée.
Séance 1
--------
`Activité de reproduction <./act_reproduction.pdf>`_ des carrés emboités. On demande aux élèves de reproduire la figure.
Une fois que quelques dessins ont été fait, on pose la question de comment vérifier si les dessins faits sont bien identiques au modèle. Ce qui devrait mener à une liste des caractéristiques du dessin.
C'est le moment où l'on rappelle comment coder une figure et le nom des formes que l'on voit sur le dessin.
Séance 2
--------
`Activité de vérification <./act_verification.pdf>`_ d'un programme de construction.
Dans cette activité, on utilise les outils de géométrie pour vérifier des tracés. C'est aussi l'occasion de montrer le signe "appartient à" et de revoir le vocabulaire du cercle.
Séance 3
--------
`Activité de transmission <./act_transmission.pdf>`_ le but est de faire un croquis tracé sans instruments de géométrie suffisamment bien codé pour qu'un camarade soit capable de reproduire la figure à l'identique.
Séance 4
--------
Écriture d'un programme de construction avec Géogébra.
En plénière, on regarde une `première figure <./construction_n1.ggb>`_ à construire et on écrit une phrase pour décrire chaque étape. Chaque phrase sera discutée pour utiliser le bon vocabulaire.
Ensuite, on leur montre une `deuxième figure <./construction_n2.ggb>`_ à construire. Après quelques visionnages, on demande individuellement à chaque élève d'écrire une phrase par étape de construction en laissant la figure finale au tableau. On peut donner la `BD <./BD_construction.pdf>`_ pour rappeler les étapes.
Travail sur la durée
--------------------
Des programmes de constructions à suivre.
Trace dans le cahier de bord
----------------------------
- `carre et rectance <./carre_rectangle.pdf>`_
- La définition du signe "appartient à"
- La description de la construction de la deuxième figure

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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{Programme de construction - Exercices}
% \seconde \premiereS \PSTMG \TSTMG
\classe{Cinquième}
\date{Octobre 2016}
\newcommand{\lexo}{%
\setcounter{exo}{0}
\begin{Exo}
Voici un programme de construction géométrique.
\begin{center}
\Ovalbox{%
\begin{minipage}{0.3\textwidth}
\begin{itemize}
\item Placer 3 points A, B et C
\item Tracer les demi-droites $[AB)$ et $[AC)$
\item Tracer le segment $[BC]$
\item Placer $D$ au mileu de $[AB]$
\item Placer $E$ le milieu du segment $[AC]$
\item Tracer le segment $[DE]$
\end{itemize}
\end{minipage}
}
\end{center}
\begin{enumerate}
\item Executer ce programme avec Géogébra.
\item Mesurer les segment $[BC]$ et $[DE]$. Quelle conjecture pouvez vous faire?
\end{enumerate}
\end{Exo}
}
\pagestyle{empty}
\begin{document}
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Notes sur la contruction des quadrilatères et des triangles pour les 5e
#######################################################################
:date: 2017-01-08
:modified: 2017-01-08
:tags: geometrie
:category: 5e
:authors: Bertrand Benjamin
:summary: Chapitre sur la construction au crayon des quadrilatères et des triangles.
Étape 1
=======
On demande aux élèves de tracer
- Un rectangle de 3cm de longueur et de 5cm de largeur.
- Le carré ABCD tel que AB=4cm
Les élèves essaie d'abord seul. Puis en plénière on insiste sur le fait de faire un croquis que l'on va coder. Ils continuent à construire leurs figures.
Pour ceux qui terminent rapidement, on peut ajouter un point ou une droite pour les faire travailler les symétries.
Cahier de bord: Croquis d'un carré et d'un triangle avec la définition d'un croquis.
Étape 2
=======
On leurs demande de tracer un triangle avec 3 longueurs.
- Le triangle IJK tel que IJ=3cm, JK=4cm et IK=5cm

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\documentclass[a5paper,12pt]{/media/documents/Cours/Prof/Enseignements/2016-2017/tools/style/classExo}
\usepackage{/media/documents/Cours/Prof/Enseignements/2016-2017/theme}
% Title Page
\titre{Découverte du parallélogramme - Exercices}
% \seconde \premiereS \PSTMG \TSTMG
\classe{Cinquième}
\date{Mai 2017}
\newcommand{\lexo}{%
\setcounter{exo}{0}
\begin{Exo}
On veut découvrir une nouvelle figure géométrique avec Géogébra \includegraphics[scale=0.05]{./fig/geog_logo}. Pour cela, nous allons utiliser ce programme de construction.
\begin{center}
\Ovalbox{%
\begin{minipage}{0.9\textwidth}
\hspace{1cm}Construction d'un \textbf{parallélogramme}
\begin{itemize}
\item Tracer deux segments $[AB]$ et $[BC]$.
\includegraphics[scale=0.5]{./fig/geog_seg}
\item Tracer la droite $(h)$ parallèle à $(AB)$ et qui passe par $C$.
\includegraphics[scale=0.5]{./fig/geog_para}
\item Tracer la droite $(i)$ parallèle à $(BC)$ et qui passe par $A$.
\item Placer le point $D$ à l'intersection de $(h)$ et $(i)$.
\end{itemize}
\end{minipage}
}
\end{center}
\begin{enumerate}
\item Executer ce programme avec Géogébra.
\item Déformer ce parallélogramme pour obtenir un rectangle, puis un carré.
\item Tracer les diagonales $[AC]$ et $[BD]$ puis placer $E$ le point d'intersection.
\item Mesurer $AE$ et $EC$. Que constatez vous quand vous déformez la figure?
\includegraphics[scale=0.5]{./fig/geog_mes}
\end{enumerate}
\end{Exo}
}
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\lexo
\end{document}
%%% Local Variables:
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%%% TeX-master: "master"
%%% End:

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Notes sur la construction de parallelogramme pour les 5e
########################################################
:date: 2017-04-19
:modified: 2017-05-29
:tags: Geometrie, Parallelogramme
:category: 5e
:authors: Bertrand Benjamin
:summary: Construction d'un parallelogramme pour les 5e
Objectifs
=========
- Tracer des droites parallèles et perpendiculaires
- Tracer un parallelogramme
- Initier la découverte des propriétés des parallelogrammes.
Étape 1
=======
Découverte du parallélogramme avec Geogebra.
`Constrution d'un parallélogramme <./constr_paralllelogramme_geogeb.pdf>`_.
Étape 2
=================
Reconnaître des parallelogrammes particuliers, les nommer puis trouver leurs propriétés.
`Quadrilatères sur géogébra <./Quadrilateres.ggb>`_

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style="font-style:normal;font-variant:normal;font-weight:bold;font-stretch:normal;font-size:13.06028461px;line-height:1.25;font-family:sans-serif;-inkscape-font-specification:'sans-serif Bold'"
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style="font-size:16.32034302px;line-height:1.25">Les pièces du Curvica triangulaire s'obtiennent à partir d'un triangle équilatéral dont chaque côté est creusé, bombé ou laissé en l'état :</flowPara></flowRoot><flowRoot
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id="flowPara6014">Les pièces du Curvica triangulaire s'obtiennent à partir d'un triangle équilatéral dont chaque côté est creusé, bombé ou laissé en l'état :</flowPara></flowRoot></g><use
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Notes sur la notion de périmètre et la géométrie mathématique pour les 5e
#########################################################################
:date: 2017-02-20
:modified: 2017-05-19
:tags: Geometrie
:category: 5e
:authors: Bertrand Benjamin
:summary: Chapitre sur la notion de périmètre et la géométrie mathématique pour les 5e
Étape 1
=======
Quelques `exercices de construction <./longueur_tour.pdf>`_ où l'on de calculer la longueur du tour de la figure. Certain, à cause de leur taille, ne peuvent pas être dessinés. Les élèves sont forcés à utiliser le croquis et à faire des calculs.
Cahier de bord: Définition du périmètre d'une figure.
En calcul mental, on pourra ensuite s'autoriser à calculer le périmètre de figures.
Étape 2
=======
Activité Curvica, il faut classer les figures en fonction de leur périmètre puis en fonction de leur aire.
- `Curvica triangulaire <./curvica.pdf>`_
Étape 3
=======
On va chercher à assimiler que la notion de découpage et recolage préserve l'aire. Et on commencera à élaborer des formules pour calculer ces aires.
- `Aire des polygones <./aire_polyognes.pdf>`_
Prolongation de l'activité (les vacances sont passées) avec d'autres polygones.
- `Classer les polygones <./classer_perim_aire.pdf>`_
On peut conclure avec des questions bonus:
- Dessiner sur le quadrillage 2 figures avec le même périmètre mais pas la même aire.
- Dessiner sur le quadrillage 2 figures avec la même aire mais pas le même périmètre.
Étape 4
=======
On veut chercher des formules pour calculer les aires de certaines figures.
On dessine un rectangle au tableau et on demande de quoi a-t-on besoin pour calculer l'aire de cette figure.
Une fois la formule trouvée, on peut s'exercicer lors des calculs mentals.
Étape 5
=======
On reproduit la même chose avec un triangle rectangle.

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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{Périmetre - Exercices}
% \seconde \premiereS \PSTMG \TSTMG
\classe{Cinquième}
\date{Février 2017}
\newcommand{\lexo}{%
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\begin{Exo}[Longueur du tour]
\begin{enumerate}
\item $ABC$ est un triangle tel que $AB = 4cm$ et $AC = CB = 6cm$.
\begin{enumerate}
\item Faire un croquis et dessinner ce triangle.
\item \textbf{Mesurer} la longueur du tour de ce triangle.
\item \textbf{Calculer} la longueur du tour de ce triangle.
\end{enumerate}
\item Abdou a un champ rectangulaire dont un côté mesure 5m et l'autre 3m. Il veut mettre du barrière autour. Quelle sera la longueur de cette barrière?
\item $EFGH$ est un carré tel que $GF = 70cm$ et $FGI$ un triangle équilatéral. Quelle est la longueur du tour de la figure $AFIGH$?
\end{enumerate}
\end{Exo}
}
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Notes sur la (re)découverte de symétries pour les 5e
####################################################
:date: 2016-10-27
:modified: 2017-03-31
:tags: Geometrie, Symetrie
:category: 5e
:authors: Bertrand Benjamin
:summary: Chapitre d'appropriation des symétries pour les 5e.
Objectifs
=========
- Reconnaitre des 2 types de symétries
- Tracer le symétrique de figures
Étape 1
=======
Retrouver les transformations sur des `cocottes <./classer_symetries_A4.pdf>`_.
Sur la cahier de groupe, on range les cocottes qui ont subit les mêmes transformations et on écrit une phrase pour la décrire.
Étape 2
=======
On s'intéresse à la famille *symétrie axiale*.
En reliant les sommets correspondant, on retrouve l'axe de symétrie et on la notion de médiatrice.
On colle les 2 vignettes correspondant à cette famille et on note le vocabulaire.
Étape 3
=======
On s'intéresse à la (nouvelle) famille *symétrie centrale*.
On demande comment décrire cette transformation.
En reliant les sommets, on retrouve le centre de symétrie.
On colle les 3 vignettes correspondant à cette famille et on note le vocabulaire.
On parle rapidement de la vignette restante.
Étape 4
=======
`Premières symétries <./tracer_symetries1.pdf>`_ à tracer pour construire une technique de construction.
Étape 5
=======
Cette étape a été faite beaucoup plus tard dans l'année avec une classe plutôt faible. Il s'agit de reconstituer un vitrail cassé, le travail sur la symétrie facilite beaucoup la reproduction.
`Vitraux cassés <./TC_vitrail.pdf>`_

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Notes sur les propriétés des symétries pour les 5e
###################################################
:date: 2017-04-19
:modified: 2017-04-19
:tags: Geometrie, Symetrie
:category: 5e
:authors: Bertrand Benjamin
:summary: Découvertes des propriétés des symétries pour les 5e
Objectifs
=========
- Revoir les symétries (constructions à la main)
- Connaître les grandeurs convervées par ces tranformations
L'essentiel de cette séquence se fait avec Géogébra (donc en demi groupe).
Étape 1
=======
Avec géogébra, on cherche à reconnaître les transformations puis de découvrir ce qu'elles concervent.
- `Transformations avec géogébra <./transformations.ggb>`_
- `Tableau des transformations <./tbl_transformations.pdf>`_
Étape 2
=======
Étude des transformations d'objets mathématiques et des propriétés qui en découlent (avec Géogébra). C'est un exercice à la fois d'autonomisation avec Géogébra et de recherche de propriétés géométriques.
Étape 3
=======
Construction de figures avec des morceaux manquants. Les élèves auront besoin de réutiliser les propriétés pour les terminer.

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