Wie können Daten dargestellt werden?

Gib an, wo du schon einmal Diagramme gesehen hast!
Zu sehen ist eine Skizze eines Diagramms.[br]Um welche Diagrammart handelt es sich hier?[br][br][img]data:image/png;base64,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[/img]
Welchen Vorteil bieten Diagramme im Vergleich zu einer Urliste.

Einen Prozentstreifen zeichnen

★☆☆ [br]Erkläre, warum es sinnvoll ist, den Prozentstreifen 100 mm lang zu zeichnen.
★☆☆ [br]✋Du benötigst: Geodreieck, Bleistift [br]In der 2a tragen 22 % der Kinder eine Brille. 78 % tragen keine Brille.[br]Stelle diesen Sachverhalt mit einem Prozentstreifen dar.[br][br]Der Prozentstreifen soll eine Länge von 10 cm haben.[br]Beschrifte den Prozentstreifen und füge eine Legende hinzu.
★★☆[br]Alex möchte einen weiteren Prozentstreifen mit denselben Angaben zeichnen.[br]Dieser Prozentstreifen soll jetzt aber 200 mm lang sein.[br][br]Gib an, wie viele mm die jeweiligen Kategorien (WhatsApp, Instagram, TikTok, Snapchat) im neuen Prozentstreifen lang sein müssen.[br]
★★★[br]Jonah behauptet: [br]"In der 2b haben 52 % der Kinder ein Haustier.[br]In der 2c haben 37 % der Kinder ein Haustier.[br]Das kann ich folgendermaßen in einem Prozentstreifen darstellen."[br][br][img]data:image/png;base64,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[/img][br]Beschreibe, welcher Fehler Jonah unterlaufen ist.

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[color=#ffffff]FLINKe Grüße[/color]

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