Journals / Fırat Üniversitesi Fen ve Mühendislik Bilimleri Dergisi / 2004 / Cilt: 16 - Sayı: 3

Orthoscheme and circumradius

Ortoşema ve çevrel küresinin yarıçapı

Pages
493–499
Publication Date
2022-10-17
DOI
—
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⚡ TL;DR(Too Long; Didn't Read)

The main of this paper are, to present orthoscheme type-(ij) which is generalization of ordinary Orthoscheme and to obtain an n- dimensional analogue of Pythagoran -like Theorem for orthoscheme and to compute its circumradius in terms of the edge lengths.

📌 3 Key Takeaways

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Objective & Hypothesis:The main of this paper are, to present orthoscheme type-(ij) which is generalization of ordinary Orthoscheme and to obtain an n- dimensional analogue of Pythagoran -like Theorem for orthoscheme and to compute its circumradius in terms of the edge lengths.
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Key Findings & Data:The main of this paper are, to present orthoscheme type-(ij) which is generalization of ordinary Orthoscheme and to obtain an n- dimensional analogue of Pythagoran -like Theorem for orthoscheme and to compute its circumradius in terms of the edge lengths.
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Conclusion & Impact:The main of this paper are, to present orthoscheme type-(ij) which is generalization of ordinary Orthoscheme and to obtain an n- dimensional analogue of Pythagoran -like Theorem for orthoscheme and to compute its circumradius in terms of the edge lengths.
🔬Design:Research Article
📍Scope:Comprehensive Sample
⚙️Variables:Domain Parameters

Abstract

The main of this paper are, to present orthoscheme type-(ij) which is generalization of ordinary Orthoscheme and to obtain an n- dimensional analogue of Pythagoran -like Theorem for orthoscheme and to compute its circumradius in terms of the edge lengths.

Özet

Bu çalışmanın amacı, adi ortoşemanın (ij)-tipinden genelleştirilmesini sunmak, ortoşema için Pisagoryan benzeri bir teoremin n-boyutlu uzaydaki analoğunu elde etmek ve ortoşemanın çevrel küresinin yarıçapını ayrıt uzunluklarına bağlı olarak elde etmektir.

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Cite This Article

YAKUT, A. T., KARLIĞA, B. (2022). Orthoscheme and circumradius. Fırat Üniversitesi Fen ve Mühendislik Bilimleri Dergisi, Cilt: 16 - Sayı: 3, 493–499. https://ajindex.com/articles/513645

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References (1)

  1. J. P. Quadret, J. B. Laserre and J. B. Hirriart-Urruty, Pythagoras Theorem for Areas, Amer. Math. Mounthly,108, 1908. 2.D. Veljan, The 2500-year-old Pythagorean Theorem, Mathematics Magazine, 73, 4, 2000 3.B. Gürünbaum, Convex Polytopes John Willey & Sons Ltd., 1967 4.E. C. Cho, The generalized cross product and the volume of simplex, Appl. Math. Let., 4, 6, 51-53,1991. 5.A. Dittmer, Cross Product Identities in arbitrary dimension, Amer. Math. Mount., 101, 887-891,1994. 6.M. Berger, Geometry I Springer-Verlag, 1987.