[i]Begleitmaterial: [url=https://www.geogebra.org/m/bbbnjse5]geogebra.org/m/bbbnjse5[/url][/i][b][br][br][br]1. Faltbeispiel[/b][br][br]Ein rechteckiges Blatt wird durch Falten in 6 gleich große Teile zerlegt. Anschließend werden 2 dieser Teile farbig markiert.[br][br][img width=282,height=169]data:image/png;base64,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[/img][br][br][b]Sprich:[/b] „Ich nehme [b]zwei Sechstel [/b]des ganzen Blattes.[br][br][br][br][b]2. Grundbegriffe[/b][br][br] [img width=250,height=86]data:image/png;base64,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[/img] [br][br][list][*][b]Der[/b][b] Zähler[/b]: [b]Der Zähler gibt an, wie viele dieser gleich großen Teile[/b][b] genommen werden. [/b][/*][*][b]Der [/b][b]Nenner[/b]: [b]Der Nenner gibt an, in wie viele gleich große Teile das[/b][b] Ganze zerlegt wird.[/b][/*][/list]