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110 Geometry Problems for the International Mathematical Olympiad

Titu Andreescu University of Texas at Dallas, Richardson , TX
Cosmin Pohoata Columbia University, New York, NY
A publication of XYZ Press
Available Formats:
Hardcover ISBN: 978-0-9885622-2-6
Product Code: XYZ/14
List Price: $59.95 AMS Member Price:$47.96
Please note AMS points can not be used for this product
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110 Geometry Problems for the International Mathematical Olympiad
Titu Andreescu University of Texas at Dallas, Richardson , TX
Cosmin Pohoata Columbia University, New York, NY
A publication of XYZ Press
Available Formats:
 Hardcover ISBN: 978-0-9885622-2-6 Product Code: XYZ/14
 List Price: $59.95 AMS Member Price:$47.96
Please note AMS points can not be used for this product
• Book Details

XYZ Series
Volume: 142014; 249 pp
MSC: Primary 00; 97;

This book represents a collection of carefully selected geometry problems designed for passionate geometers and students preparing for the IMO. Assuming the theory and the techniques presented in the first two geometry books published by XYZ Press, 106 Geometry Problems from the AwesomeMath Summer Program and 107 Problems from the AwesomeMath Year-Round Program, this book presents a multitude of beautiful synthetic solutions that are meant to give a sense of how one should think about difficult geometry problems. On average, each problem comes with at least two such solutions and with additional remarks about the underlying configuration.

Middle and high school students interested in mathematics competition preparation.

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Volume: 142014; 249 pp
MSC: Primary 00; 97;

This book represents a collection of carefully selected geometry problems designed for passionate geometers and students preparing for the IMO. Assuming the theory and the techniques presented in the first two geometry books published by XYZ Press, 106 Geometry Problems from the AwesomeMath Summer Program and 107 Problems from the AwesomeMath Year-Round Program, this book presents a multitude of beautiful synthetic solutions that are meant to give a sense of how one should think about difficult geometry problems. On average, each problem comes with at least two such solutions and with additional remarks about the underlying configuration.