Einen Drachen konstruieren

Von einem Deltoid sind die Diagonalen e und f sowie die Seite b gegeben.[br]Leider sind die Konstruktionsschritte durcheinander geraten. [br]Bringe die Konstruktionsschritte in die richtige Reihenfolge.[br][br]a. Zeichne die Streckensymmetrale der Diagonale f.[br]b. Nimm die Länge der Diagonale e in den Zirkel. Schlage diese vom Eckpunkt C aus ab.[br]c. Skizziere ein Deltoid und markiere die gegebenen Größen.[br]d. Beschrifte den Schnittpunkt des Winkelbogens mit der Streckensymmetrale mit C.[br]e. Nimm die Länge der Seite b in den Zirkel. Schlage von den Eckpunkten B und D diese Länge nach unten hin ab.[br]f. Zeichne die fehlenden Diagonalen und Winkel ein. Beschrifte das Deltoid vollständig. Fertig![br]g. Zeichne zuerst die Diagonale f. Beschrifte die Eckpunkte B und D.[br]h. Beschrifte den Schnittpunkt des Winkelbogens mit der Streckensymmetrale mit A.[br]i. Verbinde die Eckpunkte.[br]
Konstruiere ein Deltoid mit den angegebenen Maßen:[br]b = 4 cm [br]e = 6 cm[br]f = 4 cm
☆ Gegeben sind a, b und f.[br]Beschreibe eine Vorgehensweise, wie du das Deltoid konstruieren kannst.[br]Zeichne dazu eine Skizze.
☆ Kreuze an, mit welchen Angaben ein Deltoid eindeutig konstruiert werden kann.[br][br][img]data:image/png;base64,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[/img]
☆ Gegeben sind [math]\alpha[/math], [math]\beta[/math] und [math]\gamma[/math].[br]Beschreibe, warum man dieses Deltoid [u]nicht[/u] eindeutig konstruieren kann.
🔎 Worauf musst du achten, wenn du einen Drachen bastelst, der auch fliegen können soll?
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Information: Einen Drachen konstruieren