Apostila ITA Matrizes Determinantes PROBLEMAS

 

LINK
http://www.mediafire.com/?sougqc8ds9985s4

416 Apostila ITA Matrizes Determinantes

413 Apostila ITA Dinamica Vinicius II PROBLEMAS

LINK
http://www.mediafire.com/?fliwtg9eaajigp2

413 Apostila ITA Dinamica Vinicius II

BIENVENIDA EN PERU A LOS MEDALLISTAS EN LA XVIII OLIMPIADA IBEROAMERICANA DE FISICA 2013 SANTO DOMINGO

Escolar de 16 años ANTONHY MIRANDA ingresó a Ingeniería Mecatrónica UNIVERSIDAD NACIONAL TRUJILLO PERU

Geometria ( Circunferências Ex-inscritas ) Nível 3

Teoria dos Números ( O Teorema Chinês dos Restos - Revisão ) - Nível 2

INSCRIBED CIRCLE OF GENERAL SEMI-REGULAR POLYGON AND SOME OF ITS FEATURES NENAD U. STOJANOVIC

INTERNATIONAL JOURNAL OF GEOMETRY Vol. 2 (2013), No. 1, 5 - 22 INSCRIBED CIRCLE OF GENERAL SEMI-REGULAR POLYGON AND SOME OF ITS FEATURES
NENAD U. STOJANOVIC
DOWNLOAD LINK
http://ijgeometry.com/wp-content/uploads/2013/04/1.pdf

PERU GANHA MEDALHAS DE PRATA E BRONZE NA XVIII OLIMPIADA IBEROAMERICANA DE MATEMATICAS

AGRADECENDO A COLABORAÇÃO DO SITE PERUANO MATEMATICAS E OLIMPIADAS
LINK http://www.matematicasyolimpiadas.org/

Resultados de la Olimpiada Iberoamericana de Matemática

==============================================

Christian Altamirano Modesto 41 puntos Medalla de Plata

Christian Suyo Burga 35 puntos Medalla de Plata

Kevin Aza Valencia 30 puntos Medalla de Bronce

Jimmy Espinoza Palacios 29 puntos Medalla de Bronce

Cabe mencionar los cortes de puntajesde medallas, que por cierto estuvieron bastante altos, sobre todo el de oro.

Medalla de oro 42 puntos, es decir puntaje perfecto, solo se dieron 5 medallas de oro.

Medalla de plata 31 puntos
Medalla de bronce 21 puntos


PARABENS PELA MEDALHAS DE PRATA E BRONZE VOCES SÃO A DEMOSTRAÇAO QUE COM DISCIPLINA,ESTUDO,PERSEVERANCIA SE VÃO LONGE,A CONTINUAR TREINANDO E ESTUDANDO HOJE PRATA E BRONZE,AMANHA A CONQUISTAR AS MEDALHAS DE OURO ,FELICIDADES.

Journal of Classical GEOMETRY

The Journal of Classical Geometry is a refereed electronic journal devoted to problems of classical Euclidean geometry. It is addressed for school teachers, advanced high-school students, and everyone with an interest in classical geometry. The journal values synthetic arguments, intelligibility and illustration.

The journal focuses on new results in triangle geometry, geometry of conics, non-Euclidean and elementary combinatorial geometry. New synthetic proofs for known facts and interesting unsolved problems are also welcome.

Volume 1 (2012)

Order the paper version

1. Ilya I. Bogdanov, Two theorems on the focus-sharing ellipses: a three-dimensional view, pp. 1-5.
Abstract    Article

2. Alexey A. Pakharev, On certain transformations preserving perspectivity of triangles, pp. 6-16.
Abstract    Article

3. Lev A. Emelyanov and Pavel A. Kozhevnikov, Isotomic similarity, pp. 17-22.
Abstract    Article

4. Arseniy V. Akopyan, Conjugation of lines with respect to a triangle, pp. 23-31.
Abstract    Article

5. Nguyen Minh Ha, A proof of Vittas’ Theorem and its converse, pp. 32-39.
Abstract    Article

6. Darij Grinberg, Ehrmann’s third Lemoine circle, pp. 40-52.
Abstract    Article

7. Nikolai Ivanov Beluhov, An elementary proof of Lester’s theorem, pp. 53-56.
Abstract    Article

8. Dmitry S. Babichev, Circles touching sides and the circumcircle for inscribed quadrilaterals, pp. 57-61.
Abstract    Article

9. Vladimir N. Dubrovsky, Two applications of a lemma on intersecting circles, pp. 62-64.
Abstract    Article

10. Alexey A. Zaslavsky, Geometry of Kiepert and Grinberg–Myakishev hyperbolas, pp. 65-71.
Abstract    Article

11. Problem section, pp. 72-74. pdf

12. Geometrical olympiad in honor of I.F. Sharygin, pp. 75-86. pdf

DOWNLOAD the whole volume:pdf.
WEBSITE ORIGINAL
http://jcgeometry.org/articles.php

IX Geometrical Olympiad in honour of I.F.Sharygin Final round. Ratmino, 2013, August 1

IX Geometrical Olympiad in honour of I.F.Sharygin
Final round. Ratmino, 2013, August 1
Solutions
DOWNLOAD
http://www.mediafire.com/?pumhui2tpipu1xd

Касание окружностей Conferencia PA Kozhevnikov en la final de la geometría Olimpiada Sharygin

Math Problem Book I compiled by Kin Y. Li Hong Kong Mathematical Society International Mathematical Olympiad Hong Kong Committee

HOJE SABADAO SURFANDO ENCONTREI UM LIVRO PARA TREINAMENTO DOS ESTUDANTES NINJA E TIGRES DE MATEMATICA DE TUDO MUNDO ESPERO QUE SE
DIVIERTAM E DESCUBRAM A BELEZA DAS MATEMATICAS SAUDAÇÕES DESDE SÃO PAULO DE ARMANDINHO CAVERO.
ESTE LIVRO O PODES BAIXAR NO SEGUINTE SITE;
DOWNLOAD
http://matematica.cubaeduca.cu/medias/pdf/843.pdf