Ⓔ Würfeln

Mathilda würfelt einen Würfel 6-mal.[br]Ihre Würfelergebnisse zeichnet sie in ein Säulendiagramm.[br][br][img]data:image/png;base64,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[/img][br][br]Wieso sieht Mathildas Diagramm anders aus, als Paulis Diagramm?
Pauli wirft eine Münze sehr oft.[br]Die Münze hat zwei Seiten (Wappen und Zahl).[br][br]Pauli zeichnet ein Säulendiagramm, um die Häufigkeit von Wappen und Zahl darzustellen.[br]Triff eine Aussage über die Höhe der beiden Säulen für Wappen und Zahl.
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Information: Ⓔ Würfeln