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Analytische Geometrie im Raum

In: Höhere Mathematik griffbereit

Author

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  • M. J. Wygodski

Abstract

Zusammenfassung En § 30 wurde der Vektor als Kennzeichnung einer Parallelverschiebung, d. h. als gerichtete Strecke, definiert. Die Definition und die aus ihr gezogenen Folgerungen bleiben sinnvoll, wenn man Parallelverschiebungen des Raumes betrachtet, denn auch diese werden durch eine gerichtete orientierte Strecke gekennzeichnet. Die in den §§ 37ff. aufgestellten Gesetze der Vektoralgebra bleiben für räumliche Vektoren unverändert gültig. Es sind lediglich einige Ergänzungen notwendig, die sich daraus ergeben, daß drei räumliche Vektoren i. a. nicht in einer Ebene liegen.

Suggested Citation

  • M. J. Wygodski, 1976. "Analytische Geometrie im Raum," Springer Books, in: Höhere Mathematik griffbereit, edition 2, chapter 0, pages 155-268, Springer.
    • Handle: RePEc:spr:sprchp:978-3-322-90113-2_2
    DOI: 10.1007/978-3-322-90113-2_2
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