Es gibt nur eine Möglichkeit, dass zueinander supplementäre Winkel gleich groß sind.[br]Gib die Größe dieser supplementären Winkel an.[br]
[br]Die beiden Winkel messen jeweils 90°.[br][br][img]data:image/png;base64,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[/img][br][br][b]Zusatzinfo:[/b] [br]Euklid (ein Mathematik der 250 v. Chr. lebte) definierte einen rechten Winkel folgendermaßen: [br][i]Wenn ein Winkel und sein Nebenwinkel gleich groß sind, dann sind die beiden Winkel rechte Winkel.[/i][br][br]