This thesis discusses about Napoleon’s theorem on a quadrilateral that has is two pairs of parallel side with two cases: (i) square built toward outside and (ii) square built toward inside. The Napoleon’s theorem is proved by using congruence approach and trigonometric concepts. At the end of the discussion, the Napoleon’s theorem is developed by using the concept of intersecting parallel lines and using Geogebra applications
In this article we discuss a gem from Euclidean geometry that was discovered in post-revolution Fran...
AbstractMenelaus's theorem is basically for triangles. Some authors have developed in quadrilateral....
Thesis (M.A.)--University of Kansas, Mathematics, 1916. ; Includes bibliographical references
An elementary geometric construction, known as Napoleon’s theorem, produces an equilateral triangle,...
An elementary geometric construction, known as Napoleon’s theorem, produces an equilateral triangle,...
We recall a synthetic-geometric demonstration of Napoleon Theorem,which makes use of the Fermat poin...
AbstractThe following theorem about triangles in the Euclidean plane is attributed to Napoleon:Let A...
This paper deals with Napoleon Bonaparte’s special interest in science, and in particular, in mathem...
This paper deals with Napoleon Bonaparte’s special interest in science, and in particular, in mathem...
The various types of plane quadrilaterals are characterized by their side and diagonal lengths. Pant...
Ensino Médio::MatemáticaConstruct external equilateral triangles on the sides of a triangle. The cen...
AbstractThe following theorem about triangles in the Euclidean plane is attributed to Napoleon:Let A...
Abstract. It is an elementary fact in triangle geometry that the two Napoleon triangles are equilate...
Abstract. We investigate limit behavior for the recursive application of a variety of constructions ...
In an earlier issue of At Right Angles, we had studied a gem of Euclidean geometry called Napoleo...
In this article we discuss a gem from Euclidean geometry that was discovered in post-revolution Fran...
AbstractMenelaus's theorem is basically for triangles. Some authors have developed in quadrilateral....
Thesis (M.A.)--University of Kansas, Mathematics, 1916. ; Includes bibliographical references
An elementary geometric construction, known as Napoleon’s theorem, produces an equilateral triangle,...
An elementary geometric construction, known as Napoleon’s theorem, produces an equilateral triangle,...
We recall a synthetic-geometric demonstration of Napoleon Theorem,which makes use of the Fermat poin...
AbstractThe following theorem about triangles in the Euclidean plane is attributed to Napoleon:Let A...
This paper deals with Napoleon Bonaparte’s special interest in science, and in particular, in mathem...
This paper deals with Napoleon Bonaparte’s special interest in science, and in particular, in mathem...
The various types of plane quadrilaterals are characterized by their side and diagonal lengths. Pant...
Ensino Médio::MatemáticaConstruct external equilateral triangles on the sides of a triangle. The cen...
AbstractThe following theorem about triangles in the Euclidean plane is attributed to Napoleon:Let A...
Abstract. It is an elementary fact in triangle geometry that the two Napoleon triangles are equilate...
Abstract. We investigate limit behavior for the recursive application of a variety of constructions ...
In an earlier issue of At Right Angles, we had studied a gem of Euclidean geometry called Napoleo...
In this article we discuss a gem from Euclidean geometry that was discovered in post-revolution Fran...
AbstractMenelaus's theorem is basically for triangles. Some authors have developed in quadrilateral....
Thesis (M.A.)--University of Kansas, Mathematics, 1916. ; Includes bibliographical references