Janis zeichnet einen Winkel und bezeichnet diesen. [br]Beschreibe, welcher Fehler Janis unterlaufen ist. [br]Stelle richtig![br][br][img]data:image/png;base64,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[/img]
[br][br]Janis hat bei der Bezeichnung von Winkeln mithilfe von Schenkeln fälschlicherweise auch den Scheitelpunkt verwendet. [br]Werden Winkel mithilfe von Schenkel bezeichnet, so dürfen nur die beiden Schenkel angeführt werden. [br]Die richtige Bezeichnung laut: [math]\text{∡}vw[/math]