Ⓐ Konstruktionsanleitung Netze zeichnen

Uli behauptet: [br]Die Konstruktion des Netzes muss immer mit der Rückfläche begonnen werden. [br]Beschreibe, warum Ulis Aussage nicht stimmt. [br]
Anni hat das Netz eines Quaders skizziert. [br]Dabei ist ihr ein Fehler unterlaufen. [br]Beschreibe Annis Fehler. 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[/img][br]
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