Bruchhilde und das Knobelblatt: Vergleichen von Brüchen durch Umrechnen in Dezimalzahlen

Erfinde selbst eine knifflige Aufgabe für das Knobelblatt. [br]Gib zwei Brüche an, die schwierig zu vergleichen sind.
Ermittle, welcher der Brüche [math]\frac{41}{5}[/math] und [math]\frac{15}{2}[/math] größer ist. [br]Rechne die Brüche dazu in Dezimalzahlen um.
Sandi möchte eine Lösung zur folgenden Aufgabe aus dem Knobelblatt finden. 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[/img][br][br]Sandi braucht dabei Hilfe. [br]Schreibe eine Nachricht an Sandi, in der du erklärst, wie man zu einer Lösung der Aufgabe gelangen kann.[br][br]
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Information: Bruchhilde und das Knobelblatt: Vergleichen von Brüchen durch Umrechnen in Dezimalzahlen