Untersuchung der Verschiebung in y-Richtung bei Parabel

Arbeitsauftrag
[img]data:image/png;base64,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[/img][br]1. Bewegen Sie den Schieberegler "c". [br]2. Untersuchen Sie die Veränderung.[br]3. Notieren Sie Ihre Erkenntnisse im Notizenfeld. Sichern Sie Ihre Notizen durch einen Screenshot. [br][br][img]data:image/png;base64,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[/img]Tipp: Klicken Sie auf die Büronadel und anschließend auf [b]Text[/b]. So können Sie ein Textfeld einfügen. [br]
Notizen
[img]data:image/png;base64,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[/img]Fertig? 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Information: Untersuchung der Verschiebung in y-Richtung bei Parabel