[size=100]★☆☆ [br]Beschreibe die besonderen Eigenschaften einer Streckensymmetrale.[br]Verwende für deine Antwort die Begriffe der Wortwolke.[br][br][/size][img]data:image/png;base64,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[/img]
[br]Die Streckensymmetrale [math]s_{AB}[/math] ist die Symmetrieachse der Strecke AB.[br]Die Streckensymmetrale steht normal auf die Strecke AB. [br]Alle Punkte auf der Streckensymmetrale haben zu den Punkten A und B den gleichen Abstand.[br]