Der Zahlenstrahl

Welche Aussagen sind richtig?
Welche der Aussagen sind richtig?
Welche Eigenschaften treffen auf einen Zahlenstrahl zu?

Vom Zahlenstrahl zur Zahlengerade

Welcher Satzteil fehlt?[br]Die Zahlengerade ist ____ unendlich lang.
Beschreibe den Unterschied zwischen einem Zahlenstrahl und einer Zahlengerade. [br]Verwende für deine Antwort die Begriffe der Wortwolke: [br][br][img]data:image/png;base64,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[/img]
Betrachte den Wortsalat. Bringe die Wörter in die richtige Reihenfolge. [br]Bilde pro Zeile einen Satz. [br][br]1. Satz: Zahlen - der - links - stehen - auf - Negative - von 0. - Zahlengerade[br]2. Satz: von 0. - rechts - der - auf - stehen - Zahlen - Zahlengerade - Positive
Welches Wort fehlt? [br]Die Zahl 0 ist ____ .
Welches Bild zeigt einen Zahlenstrahl? [br]Welches eine Zahlengerade?[br][br][img]data:image/png;base64,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[/img]
Welches Bild zeigt einen Zahlenstrahl? [br]Welches eine Zahlengerade?[br][br][img]data:image/png;base64,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[/img]
☆ Überlege dir, ob hier ein Zahlenstrahl oder eine Zahlengerade abgebildet ist. [br]Begründe deine Entscheidung. [br][br][img]data:image/png;base64,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[/img]
Zeichne selbst eine Zahlengerade mit Stift und Papier.

Zahlen ablesen - Level 1

[size=200][size=100][size=150]Löse mehrere Aufgaben richtig, um ins nächste Level zu gelangen. [br][/size][/size][/size][size=150]Zeige dein Können! [/size]
[color=#ffffff]FLINKe Grüße[/color]

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