1. Neigungswinkel zwischen Gerade und Ebene

1. Definition: Neigungswinkel einer Geraden g gegen eine Ebene E
Übertrage die Definition aus dem Buch Seite 150 in dein Heft und ergänze entsprechend die Skizze in deinem Hefteintrag.
2. Neigungswinkel: Beispiel
Gib an, welche Darstellung richtig ist, um den Neigungswinkel [math]\alpha[/math] zwischen Gerade und Ebene einzuzeichnen.
3. Beispiel: Quader
Zeichne den Neigungswinkel ein, den die Raumdiagonale [EC] mit der Grundfläche ABCD einschließt. Die Maße des folgenden Quaders stehen in deinem Heft...[br][img]data:image/png;base64,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[/img]
4. Berechnung des Neigungswinkels
Berechne am obigen Beispiel, den Neigungswinkel, den die Raumdiagonale [EC] mit der Grundfläche ABCD einschließt.
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Information: 1. Neigungswinkel zwischen Gerade und Ebene