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Deltoid - Flächeninhalt
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1. Entdecken
- Flächeninhalt eines Deltoids
- Auswirkungen von Änderungen auf den Flächeninhalt
- Besondere Deltoide
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2. Üben
- Flächeninhalt des Deltoids im Raster - Level 1
- Flächeninhalt des Deltoids im Raster - Level 2
- Flächeninhalt des Deltoids berechnen
- Flächeninhalt von besonderen Deltoiden berechnen
- Dragomir und seine Familie
- Was passt zusammen?
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Deltoid - Flächeninhalt
FLINK-Team, 7 sept. 2023
Table des matières
- Entdecken
- Flächeninhalt eines Deltoids
- Auswirkungen von Änderungen auf den Flächeninhalt
- Besondere Deltoide
- Üben
- Flächeninhalt des Deltoids im Raster - Level 1
- Flächeninhalt des Deltoids im Raster - Level 2
- Flächeninhalt des Deltoids berechnen
- Flächeninhalt von besonderen Deltoiden berechnen
- Dragomir und seine Familie
- Was passt zusammen?
Flächeninhalt eines Deltoids
Berechne den Flächeninhalt A des Deltoids mit den folgenden Diagonalenlänge:[br]e = 11 cm[br]f = 6 cm
[br]Der Flächeninhalt beträgt 33 cm[sup]2[/sup].[br][br]Berechnung:[br][math]\frac{f}{2}=\frac{6}{2}=3[/math][br][math]A=e\cdot\frac{f}{2}=11·3=33[/math]
Tobi berechnet den Flächeninhalt eines Deltoids mit den Diagonalenlängen e = 5 cm und f = 4 cm folgendermaßen: [br][math]A=e·f=5\cdot4=20[/math][br]A = 20 cm[sup]2[/sup][br]Beschreibe, welcher Fehler Tobi unterlaufen ist.[br]Stelle das Ergebnis richtig.
[br]Tobi hat vergessen das Zwischenergebnis durch 2 zu dividieren.[br]Das richtige Ergebnis lautet:[br][math]A=e\cdot\frac{f}{2}=5\cdot\frac{4}{2}=5\cdot2=10[/math][br]A = 10 cm[sup]2[/sup]
Moritz behauptet: "Ich kann den Flächeninhalt A eines Deltoids berechnen, indem ich zuerst die Länge beider Diagonalen multipliziere und dann durch 2 dividiere."[br][math]A=\frac{e·f}{2}[/math][br]Erkläre mithilfe einer Skizze warum Moritz recht hat.
[br]Moritz denkt sich um das Deltoid ein Rechteck. [br]Der Flächeninhalt A dieses orangen Rechtecks beträgt [math]e·f[/math].[br][img]data:image/png;base64,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[/img][br][br]Alle farbigen Teile des Deltoids kommen im Rechteck 2-mal vor. Der Flächeninhalt des Rechtecks ist daher 2-mal so groß wie der Flächeninhalt des Deltoids. Deshalb muss der Ausdruck[math]e·f[/math] durch 2 dividiert werden.[br][img]data:image/png;base64,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[/img][br]
Mit welcher Formel kann der Flächeninhalt A eines Deltoids berechnet werden?
Flächeninhalt des Deltoids im Raster - Level 1
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