Verminderten Grundwert berechnen

Der verminderte Grundwert G[sup]-[/sup] entspricht in der obigen Aufgabe ...
Jonas berechnet das obige Beispiel mit dem Fahrradpreis anders als Cora.[br]Jonas erhält mit seiner Rechenvariante auch das richtige Ergebnis. 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[/img][br][br]Beschreibe, wie Jonas bei seiner Rechenvariante vorgegangen ist.
In Coras Bücherregal befinden sich 125 Bücher.[br]Mit einer Spende an die Bücherei vermindert Cora ihren Buchbestand um 44 %.[br]Berechne, wie viele Bücher in Coras Bücherregal beliben.
Auf welche Arten kann der um p % verminderte Grundwert G[sup]-[/sup] berechnet werden?
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Information: Verminderten Grundwert berechnen