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4)$ n'est pas un point de l'ensemble $(a)$ car son ordonnée est 4 et non 2. On note $U \not\in (a)$ - \item $A(-2; 2)$ est un point de l'ensemble $(a)$ car son ordonnée est 2. On note $A \not\in (a)$ + \item $A(-2; 2)$ est un point de l'ensemble $(a)$ car son ordonnée est 2. On note $A \in (a)$ \item Un point quelconque $M$ de coordonnées $(x; y)$ est un point de $(a)$ si et seulement si $y=2$ \end{itemize} On dit que $(a)$ a pour \textbf{équation} $y = 2$ @@ -32,8 +32,8 @@ Dans cette partie, on décrit succinctement les ensembles de points et les notat \item On a noté $(b)$ \textbf{l'ensemble des points d'ordonnée égal à l'abscisse}. \begin{itemize} \item $U(2; 4)$ n'est pas un point de l'ensemble $(b)$ car son ordonnée est 4 et son abscisse est 2. On note $U \not\in (b)$ - \item $A(-2; 2)$ est un point de l'ensemble $(b)$ car son ordonnée est 2 et son abscisse est -2. On note $A \not\in (b)$ - \item Un point quelconque $M$ de coordonnées $(x; y)$ est un point de $(b)$ si et seulement si $y=-x$ + \item $B(2; 2)$ est un point de l'ensemble $(b)$ car son ordonnée est 2 et son abscisse est -2. On note $B \in (b)$ + \item Un point quelconque $M$ de coordonnées $(x; y)$ est un point de $(b)$ si et seulement si $y=x$ \end{itemize} On dit que $(b)$ a pour \textbf{équation} $y = -x$ \end{itemize} @@ -47,6 +47,6 @@ Dans cette partie, on décrit succinctement les ensembles de points et les notat \end{tikzpicture} \end{minipage} -\afaire{Placer les points $A(-2; 2)$, $B(-3; 2)$, $C(-3; 3)$ et $U(2; 4)$ dans le repère. Puis tracer les ensembles $(a)$ et $(b)$} +\afaire{Placer les points $A(-2; 2)$, $B(2; 2)$, $C(-4; 3)$ et $U(2; 4)$ dans le repère. Puis tracer les ensembles $(a)$ et $(b)$} \end{document}