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On nomme $I$ \textit{l'intervalle de fluctuation au niveau 95\%}. \item Interpréter le sens de $I$ dans le contexte de la population. \end{enumerate} - \item \textbf{Appartenance à la population:} On considère quatre groupes de 30 individus + \item \textbf{Application - appartenance à la population:} On considère quatre échantillons de 30 individus \begin{multicols}{2} \begin{itemize} - \item Groupe 1: $17\triangle$ et $13\square$ - \item Groupe 2: $14\triangle$ et $16\square$ - \item Groupe 3: $11\triangle$ et $19\square$ - \item Groupe 4: $25\triangle$ et $5\square$ + \item Échantillon 1: $17\triangle$ et $13\square$ + \item Échantillon 2: $14\triangle$ et $16\square$ + \item Échantillon 3: $11\triangle$ et $19\square$ + \item Échantillon 4: $25\triangle$ et $5\square$ \end{itemize} \end{multicols} - Quels sont les groupes que l'on peut considéré comme issus de la population étudiée à la question 1 avec un niveau de confiance de 95\%? + Quels sont les échantillons que l'on peut considéré comme issus de la population étudiée à la question 1 avec un niveau de confiance de 95\%? \item \textbf{Simulation de l'échantillonnage:} Cette partie se fait avec le tableur. Vous êtes en charge de l'organisation de votre feuille de calcul. \begin{enumerate} \item Simuler la sélection de 30 individus puis calculer le nombre de $\triangle$ dans ce groupe. @@ -344,5 +346,10 @@ \end{enumerate} \end{exercise} +\begin{exercise}[subtitle={Travail bilan}, step={5}, origin={Création}, topics={Binomiale et echantillonnage}, tags={Probabilité, Binomiale}] + Dans ce travail, vous allez chercher à appliquer tout ce qui a été vu sur la loi binomiale à une situation issue de l'une de vos spécialités. Vous reprendrez ensuite les étapes de l'exercice 1 que vous adapterez à la situation choisie. + + Grille de notation: +\end{exercise} \collectexercisesstop{banque}