import work from year 2016-2017
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5e/Nombres_et_calculs/Nombres_relatifs/bilan_nbr_relatifs.pdf
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5e/Nombres_et_calculs/Nombres_relatifs/bilan_nbr_relatifs.pdf
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\documentclass[a4paper,10pt]{/media/documents/Cours/Prof/Enseignements/2016-2017/tools/style/classCours}
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\usepackage{/media/documents/Cours/Prof/Enseignements/2016-2017/theme}
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% Title Page
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\titre{Cours nombres relatifs}
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% \seconde \premiereS \PSTMG \TSTMG
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\classe{Cinquième}
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\date{Octobre 2016}
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\pagestyle{empty}
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\newcommand{\bilan}{%
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Les mathématiciens ont inventé les nombres négatifs pour que la soustraction soit toujours possible.
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-15 est le résultat de la soustraction 0 - 15
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\begin{itemize}
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\item -15 et -6,3 sont des nombres \textbf{négatifs}.
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\item 85 et 3,7 sont des nombres \textbf{positifs}.
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\end{itemize}
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\begin{center}
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\Ovalbox{
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\makebox{Un nombre relatif est un nombre négatif ou positif}
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}
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\end{center}
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Attention, le "-" de "-15" n'est pas une soustraction: c'est la marque qui permet de dire que le nombre est négatif.
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Dans la vie courante on peut dire:
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\begin{multicols}{2}
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\icon[scale=0.3]{thermometer_snow} La température est de $-7^{o}$C.
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\icon[scale=0.3]{diving} Le plongeur est descendu à -50m.
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\icon[scale=0.3]{coins} Le solde de votre compte est de -400\euro.
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\icon[scale=0.3]{elevator} L'ascenseur s'est arrêté à l'étage -2.
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\icon[scale=0.3]{papers} L'écriture à été inventé en -3000.
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\end{multicols}
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}
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\begin{document}
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\bilan
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\vfill
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\bilan
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\vfill
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\bilan
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\vfill
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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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28
5e/Nombres_et_calculs/Nombres_relatifs/index.rst
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5e/Nombres_et_calculs/Nombres_relatifs/index.rst
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Notes sur le chapitre d'introduction des nombres relatifs pour les 5e
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#####################################################################
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:date: 2016-10-24
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:modified: 2017-01-08
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:tags: Nombres et calculs
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:category: 5e
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:authors: Bertrand Benjamin
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:summary: Chapitre d'introduction des nombres relatifs pour les 5e de l'année 2016-2017
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Étape 1
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-------
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Des soustractions (avec à la fin des soustractions dites impossibles) sont écrites au tableau.
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Les élèves travaillent individuellement pour donner des réponses. Puis plénière de mise en commun.
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On écrit des problèmes où l'on aurait besoin de faire les calculs pour discuter des résultats.
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Un `bilan sur les nombres relatifs <./bilan_nbr_relatifs.pdf>`_ est donné.
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Étape 2
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-------
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Comparaison des nombres relatifs et placement sur un axe (insister sur le fait que pour comparer des nombres, on peut les placer sur un axe).
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Entrainement sur la durée pour faire ces soustractions et comparer les nombres relatifs.
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