Journals / Dicle Üniversitesi Fen Bilimleri Enstitüsü Dergisi / 2017 / Cilt: 6 - Sayı: 1

The Spherical Images and to Line Space Corresponding of Orthocenter of Tringle in The Euclid Space

Öklid Uzayında Bir Üçgenin Yüksekliklerinin Kesim Noktasının Küresel İmajları ve Çizgiler Uzayında Karşıtları

Pages
6–9
Publication Date
2017-03-01
DOI
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AI Summary & Key Takeaways

AI Insight
⚡ TL;DR(Too Long; Didn't Read)

Then passing to line space corresponding notions of a space sixgon were given

📌 3 Key Takeaways

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Objective & Hypothesis:In this paper, the spherical images of the notions of orthocenter of triangle in the Euclid Space were proved by vector calculus.
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Key Findings & Data:In this paper, the spherical images of the notions of orthocenter of triangle in the Euclid Space were proved by vector calculus.
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Conclusion & Impact:Then passing to line space corresponding notions of a space sixgon were given
🔬Design:Research Article
📍Scope:Comprehensive Sample
⚙️Variables:Mat. euclid · Dual spherical · Spherical images

Abstract

In this paper, the spherical images of the notions of orthocenter of triangle in the Euclid Space were proved by vector calculus. Then passing to line space corresponding notions of a space sixgon were given

Özet

Bu çalışmada Öklid uzayında bir üçgenin yüksekliklerinin kesim noktasının küresel imajları vektörel hesapla ispat edilerek çizgiler uzayında karşıtları olan sonuçlar ortaya konmuş ve bu sonuçlar bir uzay altıgeninde verilmiştir

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Cite This Article

TEMEL, M. Z. (2017). The Spherical Images and to Line Space Corresponding of Orthocenter of Tringle in The Euclid Space. Dicle Üniversitesi Fen Bilimleri Enstitüsü Dergisi, Cilt: 6 - Sayı: 1, 6–9. https://ajindex.com/articles/134399

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References (2)

  1. Blascke, W., 1950, Einführung in die differantial geometrie: Berlin-Heidelberg Springer-Verlag Guggenheımer, H. W., 1963, Differential geometry: New York-London Mc Graw-Hill Laugwıtz, D., Differantial geometrie: D.G Teubner Verlagsgesellschaft, Stuttgart Gromov, M., 1983.
  2. Filling Riemannian manifolds, T.Differential Geom. 18(1) Rochowski, M., 1992. Special problems of surface theory in the Euclidean 3- dimensional space Demanstration Math. 25.