Imo Problems, Theorems, And Methods: Geometry (Paperback)
Tianqi Lin
Sold by Grand Eagle Retail, Bensenville, IL, U.S.A.
AbeBooks Seller since October 12, 2005
New - Soft cover
Condition: New
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Add to basketSold by Grand Eagle Retail, Bensenville, IL, U.S.A.
AbeBooks Seller since October 12, 2005
Condition: New
Quantity: 1 available
Add to basketPaperback. The problems in the International Mathematical Olympiad (IMO) are not only novel and interesting but also deeply rooted in profound mathematical context. The team at the International Mathematical Olympiad Research Center at East China Normal University has compiled and studied problems from past IMOs, dividing them into four volumes based on the mathematical fields involved: algebra, geometry, number theory, and combinatorics.In the geometry volume, the IMO geometry problems are organized into seven chapters: 'Similarity and Congruence,' 'Basic Properties of Circles and Four Points on a Circle,' 'Power of a Point, Radical Axis, and Radical Center,' 'Special Points and Special Lines in a Triangle,' 'Trigonometry, Areas, and Analytic Geometry,' 'Solid Geometry,' and 'Geometric Inequalities.' Each chapter begins with an introduction to the relevant foundational knowledge and methods, followed by a reclassification and reorganization of past IMO problems. Multiple elegant solutions are provided for some of the problems, along with a statistical analysis of their difficulty.The book concludes with a record of past IMO participation and award information, as well as an index of geometry problems, facilitating further study and convenient reference. This series is suitable for researchers in mathematical competitions, mathematics educators, and contestants. This item is printed on demand. Shipping may be from multiple locations in the US or from the UK, depending on stock availability.
Seller Inventory # 9789819806898
Xinyuan Yang is a PhD from School of Mathematical Sciences, East China Normal University. His research focuses on mathematics education and mathematics competitions. During the doctoral period, he was sent to the University of Haifa for one year by the officially-sponsored study abroad program. Over the years, he has maintained a keen interest in mathematical competitions, especially in geometry and number theory. He served as an external mentor for mathematics competition courses at several high schools and participated multiple times in the grading work for major mathematics competitions in China.
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