From Erdös to Kiev : problems of Olympiad caliber / Ross Honsberger.

Format:

Book

Author/Creator:

Honsberger, Ross, 1929- author.

Series:

Dolciani Mathematical Expositions, v. 17

Language:

English

Subjects (All):

Mathematics--Problems, exercises, etc.

Mathematics.

Physical Description:

1 online resource (xii, 257 pages)

Place of Publication:

[Washington, DC] : Mathematical Association of America, c1996.

System Details:

Mode of access : World Wide Web

Contents:

Seven Solutions by George Evagelopoulos A Decomposition of a Triangle AIME

1987 A Problem from the 1991 AIME Examination Nine Unused Problems from the 1987 International Olympiad Two Problems from the 1988 USA Olymiad From the 1988 International Olympiad A Geometric Gem of Duane DeTemple A Key Olympiad Problem Some Student Favorites Four Unused Problems from the 1988 International Olympiad From the 1988 AIME Examination An Unused Bulgarian Problem on the Medial Triangle and the Gergonne Triangle Two Solutions by John Morvay from the 1982 Leningrad High School Olympiad Two Solutions by Ed Doolittle From the 1987 Spanish Olympiad A Problem from Johann Walter From the 1987 Balkan Olympiad From Various Kürschák Competitions Two Questions from the 1986 National Junior High School Mathematics Competition of the People's Republic of China From the 1986 Spanish Olympiad A Geometric Construction An Inequality Involving Logarithms On Isosceles Right-Angled Pedal Triangles Two Problems from the 1987 Austrian Olympiad From the 1988 Canadian Olympiad A Problem on Closed Sets From the 1987 Austrian-Polish Team Competition Two Problems from the Austrian-Polish Mathematics Competition An Engaging Property Concerning the Incircle of a Triangle On Floors and Ceilings Two Problems from the 1987 International Olympiad On Arithmetic Progressions A Property of Triangles Having an Angle of 30$^\circ $ From the 1985 Bulgarian Spring Competition An Unused International Olympiad Problem from Britain A Rumanian Olympiad Proposal From the 1984 Bulgarian Olympiad Two Erdös Problems From the 1985 Bulgarian Olympiad From a Chinese Contest A Japanese Temple Geometry Problem Two Problems from the Second Balkan Olympiad, 1985 A Property of Pedal Triangles Three More Solutions by George Evagelopoulos The Power Mean Inequality

Notes:

Includes bibliographical references and index.

Electronic reproduction. Providence, Rhode Island : American Mathematical Society. 2012

Description based on print version record.

Other Format:

Print version: Honsberger, Ross, 1929- From Erdös to Kiev :

ISBN:

9781470458409 (online)

Access Restriction:

Restricted for use by site license.