-

Great Solutions for an Angle Question in the Triangle

In this study, we have shown that there are different solutions of an angle question in the triangle of secondary education

Keywords:

G. D. Birkhoff and R. Beatley, Basic Geometry, AMS Chelsea Publ., 2000, 3rd edition
D. A. Brannan, M. F. Esplen, J. J. Gray, Geometry, Cambridge University Press, 2002
J. N. Cederberg, A Course in Modern Geometries, Springer, 1989
A. De Morgan, On the Study and Difficulties of Mathematics, Dover, 2005
D. Hilbert, Foundations of Geometry, Open Court, 1999
T. Hobbes, Leviathan, ch. 46, Penguin Classics, 1982 B. Jowett, The 3.2 Other solutions Dialogues of Plato, Random House, 1982
F. Klein, Elementary Mathematics from an Advanced Standpoint: Geometry, Dover, 2004
D. Pedoe, Geometry: A Comprehensive Course, Dover, 1988
C. Pritchard (ed.), The Changing Shape of Geometry, Cambridge University Press, 2003
S. Roberts, King of Infinite Space, Walker & Company, 2006
S.Hizarci, S.Elmas. A.Kaplan, A.S.Ipek, C.Isık, Düzlem Geometri,Palme Yayıncılık, Ankara,2009
S .Elmas ,Golden Ratio in Plain and Spehere,International Journal Of Academic Research, 2015
S.Elmas , S. Hizarci .A Different Look at the Pol Erdos-Mordell , International Journal of Science and Technology Volume 2 No. 4, April, 201
S.Elmas , S. Hizarci , Altın Oranın Farklı Formu ,Journal of the Fine Arts Institute (GSED),Number 38, Erzurum, 2017, 99-10
S.Elmas , S. Hizarci,The Golden Ratio, the Golden Number and a review on Fixed Point,Ciencia e Tecnica Vitivinicola. ISSN:0254-0223 Vol. 31 ,n. 12.2016.
Kaplan.A, Tortumlu .N,Hizarci. S, A Simple Construction of the Golden Ratio, World Applied Sciences Journal 7(7),833-833.2009.

Sayıdaki Diğer Makaleler