Grundwert berechnen

Mascha berechnet das Ergebnis ebenfalls mit der Tabelle, kommt aber auf andere Zwischenergebnisse. [br]Vervollständige die Tabelle und überprüfe, ob du mit Maschas Vorgehensweise auch auf das richtig Ergebnis kommst.[br][br][img]data:image/png;base64,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[/img]
Berechne: 9 € sind 2 % von ____ €.
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 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