Zeichne einen Zahlenstrahl, auf dem die Zahlen 6, 18 und 24 markiert sind. [br]Wähle Strichabstand und Schrittweite so, dass du die Zahlen flink markieren kannst.
[br][b]Möglichkeit 1:[/b][br]Schrittweite: 3[br]Strichabstand: 1[br][img]data:image/png;base64,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[/img][br][br][b]Möglichkeit 2: [/b][br]Schrittweite: 2 [br]Strichabstand: 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[/img][br]