Nick versucht, die folgende Aufgabe zu lösen:[br][br][i]24 sind 20 % vom Grundwert G. Berechne G.[/i][br][br][img]data:image/png;base64,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[/img][br][br]Betrachte die Rechnung. Welchen Fehler hat Nick gemacht?
[br]Im zweiten Schritt in der Tabelle hat Nick die Dezimalzahl gerundet. Das Ergebnis wird dadurch zu ungenau.[br]Wenn man an Stelle von Dezimalzahlen mit Brüchen rechnet, kann man Runden vermeiden.[br][br][img]data:image/png;base64,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[/img]