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Pregled bibliografske jedinice broj: 57664

Cevians as sides of triangles


Čerin, Zvonko
Cevians as sides of triangles // Mathematica Pannonica, 11 (2000), 2; 283-291 (podatak o recenziji nije dostupan, članak, znanstveni)


CROSBI ID: 57664 Za ispravke kontaktirajte CROSBI podršku putem web obrasca

Naslov
Cevians as sides of triangles

Autori
Čerin, Zvonko

Izvornik
Mathematica Pannonica 11 (2000), 2; 283-291

Vrsta, podvrsta i kategorija rada
Radovi u časopisima, članak, znanstveni

Ključne riječi
triangle; cevian; Euler line; triangular; central point; isogonal conjugate

Sažetak
We consider the problem to determine for which points X in the plane of the triangle ABC will lengths of cevians of X be sides of a triangle. We shall prove that points from the convex hull of only ten out of hundred and one central points from Kimberling's list have this property.

Izvorni jezik
Engleski

Znanstvena područja
Matematika



POVEZANOST RADA


Projekti:
037007

Ustanove:
Prirodoslovno-matematički fakultet, Matematički odjel, Zagreb

Profili:

Avatar Url Zvonko Čerin (autor)


Citiraj ovu publikaciju:

Čerin, Zvonko
Cevians as sides of triangles // Mathematica Pannonica, 11 (2000), 2; 283-291 (podatak o recenziji nije dostupan, članak, znanstveni)
Čerin, Z. (2000) Cevians as sides of triangles. Mathematica Pannonica, 11 (2), 283-291.
@article{article, author = {\v{C}erin, Zvonko}, year = {2000}, pages = {283-291}, keywords = {triangle, cevian, Euler line, triangular, central point, isogonal conjugate}, journal = {Mathematica Pannonica}, volume = {11}, number = {2}, title = {Cevians as sides of triangles}, keyword = {triangle, cevian, Euler line, triangular, central point, isogonal conjugate} }
@article{article, author = {\v{C}erin, Zvonko}, year = {2000}, pages = {283-291}, keywords = {triangle, cevian, Euler line, triangular, central point, isogonal conjugate}, journal = {Mathematica Pannonica}, volume = {11}, number = {2}, title = {Cevians as sides of triangles}, keyword = {triangle, cevian, Euler line, triangular, central point, isogonal conjugate} }

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  • Mathematical Reviews





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