Betrachte die Abbildung. 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[/img][br]Der Winkel [math]\beta[/math] misst 70°. [br]Ermittle die Größen der Winkel [math]\gamma[/math] und [math]\varepsilon[/math].
[br][math]\beta[/math] und [math]\gamma[/math] sind Parallelwinkel, daher gilt: [math]\beta[/math] = [math]\gamma[/math] = 70° [br][math]\beta[/math] und [math]\varepsilon[/math] sind Parallelwinkel, daher gilt: [math]\beta[/math] = [math]\varepsilon[/math] = 70°[br][br]