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Abzählaufgaben mit Hilfe eines Baumdiagramms lösen
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1. Entdecken
- Fasching
- Im Restaurant
- Smoothie-Mixer
- Kaugummiautomat
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2. Üben
- Rundolfs Outfitwahl
- Das modebewusste Zahlenmonster
- Abzählaufgaben - Level 1
- Abzählaufgaben - Level 2
- Ⓔ Knobelaufgaben
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Abzählaufgaben mit Hilfe eines Baumdiagramms lösen
FLINK-Team, Jul 4, 2022
Table of Contents
- Entdecken
- Fasching
- Im Restaurant
- Smoothie-Mixer
- Kaugummiautomat
- Üben
- Rundolfs Outfitwahl
- Das modebewusste Zahlenmonster
- Abzählaufgaben - Level 1
- Abzählaufgaben - Level 2
- Ⓔ Knobelaufgaben
Fasching
Auf der Faschingsfeier kann Alex zwischen 2 verschiedenen Getränken und 4 verschiedenen Süßigkeiten wählen. [br][br]Zeichne zuerst ein Baumdiagramm.[br]Bestimme dann, wie viele Möglichkeiten Alex hat, wenn er nur 1 Getränk und 1 Süßigkeit wählen darf!
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[/img][br]Alex hat 2 · 4 = 8 Möglichkeiten.
Emma wählt für die Faschingsfeier ein Kostüm mit Hut und Umhang aus.[br]Insgesamt hat sie 12 Möglichkeiten. Emma hat 4 verschiedenen Hüte.[br]Wie viele Umhänge hat Emma zur Auswahl?
[br]Emma hat 3 verschiedene Umhänge.[br]3 Umhänge und 4 Hüte ergeben 12 Möglichkeiten, da 3 · 4 = 12.
Nora verkleidet sich als Polizistin. Sie hat 2 verschiedene Uniformen und 6 verschiedene Kappen zur Auswahl.[br]Welche Rechnung passt dazu?
Welche Angabe passt zu dieser Rechnung?[br] 5 · 10 = 50
Rundolfs Outfitwahl
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