[size=150]Die Winkel, die an der Geradenkreuzung entstehen, sind genauer charakterisiert.[br][br]Je zwei nebeneinanderliegende Winkel an zwei sich schneidenden Geraden heißen [b]Nebenwinkel. [/b][/size]
[size=100]Ein Nebenwinkelpaar[/size]
Wie viele Paare von Nebenwinkel gibt es?
Es entstehen 4 Paare von Nebenwinkeln. 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[/img]
[color=#1e84cc][b][size=200]Bewege die Punkte A, B, C oder D und betrachte die Größen der Winkel. [/size][/b][/color]
[size=150]Die Nebenwinkel ergänzen einander immer zu einem __?__ Winkel.[/size]
[size=150]Kreuze die richtigen Aussagen für die Paare der Nebenwinkel an.[/size]