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On le note en général $\Omega$ (oméga) ou $E$. + L'ensemble des issues est appelée \textbf{univers}. On le note en général $\Omega$ (oméga). \end{definition} \paragraph{Exemples} @@ -27,10 +27,10 @@ \end{itemize} \afaire{Pour les 3 expériences, décrire l'univers et donner l'exemple de quelques issues.} -\begin{definition}{Loi de probabilité} +\begin{definition}[ Loi de probabilité ] Une expérience aléatoire peut être modélisée avec une \textbf{loi de probabilité}. - Pour cela, on va associer à toutes les issues de cette expérience un nombre compris entre 0 et 1 de sorte à ce que la somme de ces nombres face 1. + Pour cela, on va associer à toutes les issues de cette expérience un nombre compris entre 0 et 1 de sorte à ce que la somme de ces nombres fasse 1. Ce nombre modélisera la \textbf{probabilité} de l'issue. Plus ce nombre est proche de 0 moins l'issue aura de chance d'être réalisé. Plus il sera proche de 1 plus l'issue aura de chance d'être réalisé. \end{definition} @@ -65,7 +65,7 @@ \end{tabular} \end{itemize} \end{multicols} -\afaire{Pour les 3 expériences, décrire l'univers et donner l'exemple de quelques issues.} +\afaire{Compléter les tableaux décrivant les lois de probabilité} \begin{definition}[ Loi équirépartie ] @@ -76,9 +76,9 @@ \end{definition} \paragraph{Exemples:} -\afaire{Donner des exemples d'expériences aléatoire modélisables avec une loi équirépartie} +\afaire{Donner des exemples d'expériences aléatoires modélisables avec une loi équirépartie} -\paragraph{Remarque:} il existe d'autre loi de probabilités "remarquable" comme celle là. Elles ne seront pas étudiées avant la terminale. +\paragraph{Remarque:} il existe d'autre loi de probabilités "remarquables" comme celle là. 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@@ -17,7 +17,7 @@ \begin{definition} Une ensemble d'issues d'une expérience aléatoire est appelée \textbf{évènement}. - On les décrit en général avec une letter capitale. On liste ou l'on décrit les issues en accolades $\{... \}$ + On les décrit en général avec une lettre capitale. On liste ou l'on décrit les issues en accolades $\{... \}$ \end{definition} \paragraph{Exemples}: @@ -40,9 +40,9 @@ \end{propriete} \begin{propriete}[Cas d'une loi équiprobable] - Si l'on considère une expérience aléatoire modélisable par une loi équiprobable alors la probabilité d'une évènement $A$ se calcule + Si l'on considère une expérience aléatoire, d'univers est $\Omega$, modélisable par une loi équiprobable alors la probabilité d'une évènement $A$ se calcule \[ - P(A) = \frac{\mbox{Nombre d'issues dans }A}{\mbox{Nombre total d'issue}} + P(A) = \frac{\mbox{Effectif de }A}{\mbox{Effectif de } \Omega} \] \end{propriete} diff --git a/2nd/05_Introduction_Probabilites/2E_banque.pdf b/2nd/05_Introduction_Probabilites/2E_banque.pdf index fd7d9dd5a94f5719885592e7c0401e3f1d490898..9ba2a6ca23c32648976309ea54d2b352cc8c0be9 100644 GIT binary patch delta 13906 zcmajFLzFH|xU5;WZF`q(+qP|6UvZah+qS*Swr$($|J>E*PI}O@Cn7Uf<}BZ}BJLJJ ztL8xKB_KeVnK+V+z^DM%+B$KEt?2%F1_f;`f$94>3nEIaayUd(na$WoW*mq(Iy`Cx 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