Multiplikation mit mehrstelligen Faktoren

Wende den Algorithmus an und rechne auf Papier. [br]432 · 56 =
Welche Ziffer fehlt? [br][img]data:image/png;base64,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[/img]
Welche Ziffern fehlen? [br][img]data:image/png;base64,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[/img]
Close

Information: Multiplikation mit mehrstelligen Faktoren