Teilpunkt einer Strecke berechnen

Berechne die Koordinaten von T.
[i]Hinweis: zur Variation der Aufgabe kannst du die Punkte A, T und B bewegen![/i]
Berechne die Koordinaten von T.[br][br][img]data:image/png;base64,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[/img][br][br][i](Durch "Klick auf Antwort Überprüfen" kannst du die Musterlösung einsehen.)[/i]
Close

Information: Teilpunkt einer Strecke berechnen