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On Feurbach's Theorem and a Pencil of Circles in I_2 (CROSBI ID 513410)

Prilog sa skupa u zborniku | sažetak izlaganja sa skupa | međunarodna recenzija

Beban-Brkić, Jelena ; Kolar-Šuper, Ružica ; Kolar-Begović, Zdenka ; Volenec, Vladimir On Feurbach's Theorem and a Pencil of Circles in I_2 // Konstruktive Geometrie Balatonföldvar : abstracts. Balatonföldvar, 2005. str. 7-7

Podaci o odgovornosti

Beban-Brkić, Jelena ; Kolar-Šuper, Ružica ; Kolar-Begović, Zdenka ; Volenec, Vladimir

engleski

On Feurbach's Theorem and a Pencil of Circles in I_2

A trinagle in I_2 is called allowable if no one of its sides is isotropic. Each allowable triangle in an isotropic plane can be set in a standard position, in which it is possible to prove analitycally in a simplified way the geometric properties by means of the algebraic theory. Using that very method for adapting the well-known the well-known Euler and Feurbach theorems for the isotropic plane, the connection among the circumcircle, Euler circle, tangential circumcircle, and the polar circle of a given allowable triangle will be shown.

isotropic plane; circle; standard triangle

nije evidentirano

nije evidentirano

nije evidentirano

nije evidentirano

nije evidentirano

nije evidentirano

Podaci o prilogu

7-7.

2005.

objavljeno

Podaci o matičnoj publikaciji

Konstruktive Geometrie Balatonföldvar : abstracts

Balatonföldvar:

Podaci o skupu

Konstruktive Geometrie Balatonföldvar

predavanje

05.09.2005-09.09.2005

Balatonföldvár, Mađarska

Povezanost rada

Matematika