Import work from year 2013-2014
This commit is contained in:
Benjamin Bertrand
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3e/Nombres_Calculs/racine_carree/Conn/Conn1202.pdf
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3e/Nombres_Calculs/racine_carree/Conn/Conn1202.pdf
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3e/Nombres_Calculs/racine_carree/Conn/Conn1202.tex
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3e/Nombres_Calculs/racine_carree/Conn/Conn1202.tex
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\documentclass{/media/documents/Cours/Prof/Enseignements/Archive/2013-2014/tools/style/classConn}
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% Title Page
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\title{}
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\author{}
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\date{}
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\begin{document}
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\begin{multicols}{2}
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Nom - Prénom:
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\section{Connaissance}
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\begin{enumerate}
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\item La racine carré d'un nombre \rule{2cm}{0.5pt} $a$ est notée \rule{2cm}{0.5pt}
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\vspace{0.5cm}
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\item Si $a$ et $b$ sont deux nombres \rule{2cm}{0.5pt} alors
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\begin{equation*}
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\sqrt{a\times b} = \rule{3cm}{0.5pt}
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\end{equation*}
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\item Si $a$ est positif, combien de solution a l'équation suivante $x^2 = a$?
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\vspace{0.5cm}
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Qui sont: \rule{2cm}{0.5pt}
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\item Donner la définition du PGCD:
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\vspace{0.5cm}
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\end{enumerate}
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\vspace{0.5cm}
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Nom - Prénom:
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\section{Connaissance}
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\begin{enumerate}
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\item Donner la définition du PGCD:
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\vspace{0.5cm}
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\item La racine carré d'un nombre \rule{2cm}{0.5pt} $a$ est notée \rule{2cm}{0.5pt}
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\vspace{0.5cm}
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\item Si $a$ et $b$ sont deux nombres \rule{2cm}{0.5pt} alors
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\begin{equation*}
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\sqrt{a\times b} = \rule{3cm}{0.5pt}
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\end{equation*}
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\item Si $a$ est positif, combien de solution a l'équation suivante $x^2 = a$?
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\vspace{0.5cm}
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Qui sont: \rule{2cm}{0.5pt}
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\end{enumerate}
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\columnbreak
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Nom - Prénom
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\section{Connaissance}
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\begin{enumerate}
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\item La racine carré d'un nombre \rule{2cm}{0.5pt} $a$ est notée \rule{2cm}{0.5pt}
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\vspace{0.5cm}
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\item Si $a$ et $b$ sont deux nombres \rule{2cm}{0.5pt} alors
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\begin{equation*}
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\frac{\sqrt{a}}{\sqrt{b}} = \rule{3cm}{0.5pt}
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\end{equation*}
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\item Si $a$ est negatif, combien de solution a l'équation suivante $x^2 = a$?
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\vspace{0.5cm}
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Qui sont: \rule{2cm}{0.5pt}
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\item Donner la définition du PGCD:
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\vspace{0.5cm}
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\end{enumerate}
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\vspace{0.5cm}
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Nom - Prénom
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\section{Connaissance}
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\begin{enumerate}
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\item Donner la définition du PGCD:
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\vspace{0.5cm}
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\item La racine carré d'un nombre \rule{2cm}{0.5pt} $a$ est notée \rule{2cm}{0.5pt}
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\vspace{0.5cm}
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\item Si $a$ et $b$ sont deux nombres \rule{2cm}{0.5pt} alors
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\begin{equation*}
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\frac{\sqrt{a}}{\sqrt{b}} = \rule{3cm}{0.5pt}
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\end{equation*}
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\item Si $a$ est negatif, combien de solution a l'équation suivante $x^2 = a$?
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\vspace{0.5cm}
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Qui sont: \rule{2cm}{0.5pt}
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\end{enumerate}
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\end{multicols}
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\end{document}
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%%% Local Variables:
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%%% mode: latex
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%%% TeX-master: "master"
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%%% End:
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3e/Nombres_Calculs/racine_carree/Conn0217/Conn0217.pdf
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3e/Nombres_Calculs/racine_carree/Conn0217/Conn0217.pdf
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3e/Nombres_Calculs/racine_carree/Conn0217/Conn0217.tex
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3e/Nombres_Calculs/racine_carree/Conn0217/Conn0217.tex
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\documentclass{/media/documents/Cours/Prof/Enseignements/Archive/2013-2014/tools/style/classConn}
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% Title Page
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\title{}
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\author{}
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\date{}
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\begin{document}
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\begin{multicols}{2}
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Nom - Prénom:
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\section{Connaissance}
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\begin{enumerate}
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\item Si $a$ et $b$ sont deux nombres \rule{2cm}{0.5pt} alors
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\begin{equation*}
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\sqrt{a\times b} = \rule{3cm}{0.5pt}
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\end{equation*}
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\vfill
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\item Énoncer le théorème qui permet de démontrer dans le dessin suivant que le triangle est rectangle.
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\begin{minipage}[h]{0.2\textwidth}
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\includegraphics[scale=0.15]{./fig/triCercle}
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\end{minipage}
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\begin{minipage}[h]{0.25\textwidth}
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~\\[0.5cm]
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Si \dotfill
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~\\[0.5cm]
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.\dotfill
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~\\[0.5cm]
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Alors \dotfill
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\end{minipage}
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\vfill
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\item Quel théorème permet de calculer $AB$ dans le dessin suivant (il n'est pas demander d'écrire le théorème). Quelles hypothèses a-t-on besoin pour pouvoir appliquer le théorème?
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\begin{minipage}[h]{0.2\textwidth}
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\includegraphics[scale=0.2]{./fig/thales}
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\end{minipage}
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\begin{minipage}[h]{0.25\textwidth}
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~\\[0.5cm]
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Nom du théorème: \dotfill
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~\\[0.5cm]
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Hypothèses: \dotfill
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~\\[0.5cm]
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.\dotfill
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\end{minipage}
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\end{enumerate}
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\vfill
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Nom - Prénom:
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\section{Connaissance}
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\begin{enumerate}
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\item Si $a$ et $b$ sont deux nombres \rule{2cm}{0.5pt} alors
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\begin{equation*}
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\sqrt{\frac{a}{b}} = \rule{3cm}{0.5pt}
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\end{equation*}
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\vfill
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\item Quel théorème permet de démontrer que les droites $(BC)$ et $(DE)$ sont parallèles avec le dessin suivant. Quelles sont les hypothèses de ce théorème.
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\begin{minipage}[h]{0.2\textwidth}
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\includegraphics[scale=0.2]{./fig/recipthales}
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\end{minipage}
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\begin{minipage}[h]{0.25\textwidth}
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~\\[0.5cm]
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Nom du théorème: \dotfill
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~\\[0.5cm]
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Hypothèses: \dotfill
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~\\[0.5cm]
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.\dotfill
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\end{minipage}
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\vfill
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\item Quel théorème permet de calculer $AB$ dans le dessin suivant (il n'est pas demander d'écrire le théorème). De quelles longueurs aura-t-on besoin?
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\begin{minipage}[h]{0.2\textwidth}
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\includegraphics[scale=0.15]{./fig/triangleRectABC}
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\end{minipage}
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\begin{minipage}[h]{0.25\textwidth}
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~\\[0.5cm]
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Nom du théorème: \dotfill
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~\\[0.5cm]
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Longueurs nécessaires: \dotfill
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~\\[0.5cm]
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.\dotfill
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\end{minipage}
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\end{enumerate}
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\end{multicols}
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\end{document}
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%%% Local Variables:
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%%% mode: latex
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%%% TeX-master: "master"
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%%% End:
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3e/Nombres_Calculs/racine_carree/Conn0217/fig/recipthales.pdf
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3e/Nombres_Calculs/racine_carree/Conn0217/fig/thales.pdf
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3e/Nombres_Calculs/racine_carree/Conn0217/fig/thales.pdf
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3e/Nombres_Calculs/racine_carree/Conn0217/fig/thales.svg
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3e/Nombres_Calculs/racine_carree/Conn0217/fig/thales.svg
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