Parallele Geraden

Finde eine Erklärung, wieso das Parallelogramm genau diesen Namen trägt.
Gegeben sind zwei parallele Geraden. [br]Erkläre, wie du vorgehen kannst, um ein Parallelogramm zu konstruieren. [br][img]data:image/png;base64,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[/img]
Im Parallelogramm sind je zwei Seiten parallel. [br]Beschreibe, wie sich die Parallelität der Seiten auf die Länge der Seiten auswirkt.
Gegeben sind zwei Paar parallele Geraden, die ein Parallelogramm erzeugen. [br]Erkläre, wie du auf dem schnellsten Weg ein weiteres Parallelogramm einzeichnen kannst. [br][br][img]data:image/png;base64,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[/img]
Im Parallelogramm sind je zwei Seiten parallel. [br]Beschreibe, wie sich die Parallelität der Seiten auf die Größe der Winkel auswirkt.
Gibt es ein Parallelogramm, bei dem alle Seiten unterschiedlich lang sind? [br]Begründe deine Antwort.
Welche Seiten im Parallelogramm sind gleich lang?
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Information: Parallele Geraden