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Geometric Inequalities: In Mathematical Olympiad And Competitions (Paperback): Gangsong Leng Geometric Inequalities: In Mathematical Olympiad And Competitions (Paperback)
Gangsong Leng; Translated by Yong-Ming Liu
R693 Discovery Miles 6 930 Ships in 10 - 15 working days

In China, lots of excellent maths students take an active interest in various maths contests and the best six senior high school students will be selected to form the IMO National Team to compete in the International Mathematical Olympiad. In the past ten years China's IMO Team has achieved outstanding results - they won the first place almost every year.The author is one of the coaches of China's IMO National Team, whose students have won many gold medals many times in IMO.This book is part of the Mathematical Olympiad Series which discusses several aspects related to maths contests, such as algebra, number theory, combinatorics, graph theory and geometry. The book elaborates on Geometric Inequality problems such as inequality for the inscribed quadrilateral, the area inequality for special polygons, linear geometric inequalities, etc.

Geometric Inequalities: In Mathematical Olympiad And Competitions (Hardcover): Gangsong Leng Geometric Inequalities: In Mathematical Olympiad And Competitions (Hardcover)
Gangsong Leng; Translated by Yong-Ming Liu
R1,251 Discovery Miles 12 510 Ships in 10 - 15 working days

In China, lots of excellent maths students take an active interest in various maths contests and the best six senior high school students will be selected to form the IMO National Team to compete in the International Mathematical Olympiad. In the past ten years China's IMO Team has achieved outstanding results - they won the first place almost every year.The author is one of the coaches of China's IMO National Team, whose students have won many gold medals many times in IMO.This book is part of the Mathematical Olympiad Series which discusses several aspects related to maths contests, such as algebra, number theory, combinatorics, graph theory and geometry. The book elaborates on Geometric Inequality problems such as inequality for the inscribed quadrilateral, the area inequality for special polygons, linear geometric inequalities, etc.

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