⭐︎ Lauri möchte die folgende Frage beantworten: [br]Wie verändert sich das Volumen eines Quaders, wenn jede Kantenlänge verdoppelt wird?[br]Lauri vermutet, dass auch das Volumen verdoppelt wird. [br]Beschreibe anhand eines Beispiels, warum Lauris Vermutung falsch ist.[br]
[math][/math][br][b]Beispiel: [br][/b][img]data:image/png;base64,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[/img][br]a = 1 cm [br]b = 1 cm [br]c = 1 cm [br][br]V = a · b · c [br]V = 1 · 1 · 1[br]V = 1 cm[math]^3[/math][br][br]Werden die Kantenlängen verdoppelt, so folgt: [br]a[math]_1[/math] = 2 cm [br]b[math]_1[/math] = 2 cm [br]c[math]_1[/math] = 2 cm [br][br]V[math]_1[/math] = 2 · 2 · 2 [br]V[math]_1[/math] = 8 cm[math]^3[/math][br][br]1 muss mit 8 multipliziert werden, um 8 zu erhalten.[br]Somit gilt, dass das Volumen verachtfacht wird.[br][br][br][br][br]