Punkte im Koordinatensystem zeichnen 2

★☆☆ [br]✋ Du benötigst: Geodreieck, Bleistift [br]Zeichne nun selbst ein Koordinatensystem und trage die Punkte[br]P = ( 4 | -1); Q = ( 0 | 3) und T = ( -2 | 2) ein.
★★☆ [br]Juri zeichnet die Koordinate (-1 | 5) in das Koordinatengitter ein.[br]Beschreibe, welcher Fehler Juri unterlaufen ist.[br][br][img]data:image/png;base64,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[/img]
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Information: Punkte im Koordinatensystem zeichnen 2