Flo soll entscheiden, welche Zahl kleiner ist. 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[/img][br]Flo argumentiert: "1,15 liegt weiter rechts am Zahlenstrahl als 1,13. Daher ist 1,13 größer."[br]Stimmt Flos Lösung? Begründe![br]
[br]Flo hat nicht recht. [br]Es gilt, dass 1,15 weiter rechts am Zahlenstrahl liegt als 1,13. [br]Das bedeutet aber, dass 1,13 kleiner ist als 1,15.