Sie sollten nun erkannt haben: Um alle Fälle bei der Addition und Subtraktion in Z berechnen zu können, müssen wir manchmal die Beträge der Zahlen subtrahieren. [br][br]Schauen Sie dazu das folgende Video zur schriftlichen Subtraktion. Lösen Sie danach zur Kontrolle die Beispielaufgaben unter dem Video!
Berechnen Sie mit der schriftlichen Subtraktion das Ergebnis von 748-25!
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[/img]
Berechnen Sie mit der schriftlichen Subtraktion das Ergebnis von 723-325!
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[/img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