Proofs in Competition Math: Volume 1

Proofs in Competition Math: Volume 1

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  • Author: Alexander Toller
  • Publisher: Lulu.com
  • ISBN: 0359714927
  • Category :
  • Languages : en
  • Pages : 460


Proofs in Competition Math: Volume 2

Proofs in Competition Math: Volume 2

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  • Author: Alexander Toller
  • Publisher: Lulu.com
  • ISBN: 0359781985
  • Category :
  • Languages : en
  • Pages : 452


Concepts in Competitive Mathematics

Concepts in Competitive Mathematics

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  • Author: Zachary M. Boazman
  • Publisher: Zachary Boazman
  • ISBN:
  • Category : Mathematics
  • Languages : en
  • Pages : 96

This short reference book contains fundamental concepts crucial to solving math competition problems such as those found on the Mathematical Association of America's AMC 10, AMC 12, and AIME, as well as those found in local or regional competitions. Full of formulas as well as examples and solutions, this book shows how specific problems can be best solved in order to succeed in math competitions. Content is organized by mathematical topic and has been selected for its diversity. Topics include Number Theory, Combinatorics, Probability, Statistics, Sequences and Series, Algebra, Geometry, Trigonometry, and Coordinate Mathematics. The book even contains a section containing the author's own tips from past experience in math competitions. All in all, this is a must buy for math competition participants and teachers alike. Contains: Nine Chapters, Table of Contents, Index.


Competition Math for Elementary School

Competition Math for Elementary School

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  • Author: Yongcheng Chen
  • Publisher: Createspace Independent Publishing Platform
  • ISBN: 9781470130329
  • Category :
  • Languages : en
  • Pages : 194

This book can be used by students in grades 3-5: (1) who seek material more challenging than they typically encounter in their math classroom, and (2) who would like to build a solid problem solving foundation for future math competitions such as AMC 8, Mathcounts, and other math competitions. Each chapter consists of (1) basic skill and knowledge section with plenty of examples, (2) exercise problems, and (3) detailed solutions to all exercise problems.


Competition Mathematics

Competition Mathematics

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  • Author:
  • Publisher:
  • ISBN: 9780646258195
  • Category : Mathematics
  • Languages : en
  • Pages : 248


Articles and Excerpts, Volume 1

Articles and Excerpts, Volume 1

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  • Author: AoPS Incorporated
  • Publisher: AoPS Incorporated
  • ISBN: 1934124001
  • Category :
  • Languages : en
  • Pages : 98


Fifty Lectures for American Mathematics Competitions

Fifty Lectures for American Mathematics Competitions

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  • Author: Jane Chen
  • Publisher: Createspace Independent Pub
  • ISBN: 9781470164287
  • Category : Education
  • Languages : en
  • Pages : 272

While the books in this series are primarily designed for AMC competitors, they contain the most essential and indispensable concepts used throughout middle and high school mathematics. Some featured topics include key concepts such as equations, polynomials, exponential and logarithmic functions in Algebra, various synthetic and analytic methods used in Geometry, and important facts in Number Theory. The topics are grouped in lessons focusing on fundamental concepts. Each lesson starts with a few solved examples followed by a problem set meant to illustrate the content presented. At the end, the solutions to the problems are discussed with many containing multiple methods of approach. I recommend these books to not only contest participants, but also to young, aspiring mathletes in middle school who wish to consolidate their mathematical knowledge. I have personally used a few of the books in this collection to prepare some of my students for the AMC contests or to form a foundation for others. By Dr. Titu Andreescu US IMO Team Leader (1995 - 2002) Director, MAA American Mathematics Competitions (1998 - 2003) Director, Mathematical Olympiad Summer Program (1995 - 2002) Coach of the US IMO Team (1993 - 2006) Member of the IMO Advisory Board (2002 - 2006) Chair of the USAMO Committee (1996 - 2004) I love this book! I love the style, the selection of topics and the choice of problems to illustrate the ideas discussed. The topics are typical contest problem topics: divisors, absolute value, radical expressions, Veita's Theorem, squares, divisibility, lots of geometry, and some trigonometry. And the problems are delicious. Although the book is intended for high school students aiming to do well in national and state math contests like the American Mathematics Competitions, the problems are accessible to very strong middle school students. The book is well-suited for the teacher-coach interested in sets of problems on a given topic. Each section begins with several substantial solved examples followed by a varied list of problems ranging from easily accessible to very challenging. Solutions are provided for all the problems. In many cases, several solutions are provided. By Professor Harold Reiter Chair of MATHCOUNTS Question Writing Committee. Chair of SAT II Mathematics committee of the Educational Testing Service Chair of the AMC 12 Committee (and AMC 10) 1993 to 2000.


Mathematical Olympiad Challenges

Mathematical Olympiad Challenges

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  • Author: Titu Andreescu
  • Publisher: Springer Science & Business Media
  • ISBN: 9780817641559
  • Category : Mathematics
  • Languages : en
  • Pages : 284

Mathematical Olympiad Challenges is a rich collection of problems put together by two experienced and well-known professors and coaches of the U.S. International Mathematical Olympiad Team. Hundreds of beautiful, challenging, and instructive problems from algebra, geometry, trigonometry, combinatorics, and number theory were selected from numerous mathematical competitions and journals. An important feature of the work is the comprehensive background material provided with each grouping of problems. The problems are clustered by topic into self-contained sections with solutions provided separately. All sections start with an essay discussing basic facts and one or two representative examples. A list of carefully chosen problems follows and the reader is invited to take them on. Additionally, historical insights and asides are presented to stimulate further inquiry. The emphasis throughout is on encouraging readers to move away from routine exercises and memorized algorithms toward creative solutions to open-ended problems. Aimed at motivated high school and beginning college students and instructors, this work can be used as a text for advanced problem- solving courses, for self-study, or as a resource for teachers and students training for mathematical competitions and for teacher professional development, seminars, and workshops.


The Substitution Method

The Substitution Method

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  • Author: Yongcheng Chen
  • Publisher: Createspace Independent Publishing Platform
  • ISBN: 9781542743891
  • Category :
  • Languages : en
  • Pages : 158

This is the sixth book of Math Contest Books Series. The book introduces the substitution method. The book can be used by students preparing for math competitions such as Mathcounts, AMC 8/10/12, and AIME. Each chapter consists of (1) basic skill and knowledge section with examples, (2) exercise problems, and (3) detailed solutions to all problems. 9th book: Problem Solving Using Auxiliary Lines https: //www.amazon.com/dp/1975681754 10th book: https: //www.amazon.com/Problem-Solving-Using-Vietas-Theorem/dp/1542800056


The Mathematical Olympiad Handbook

The Mathematical Olympiad Handbook

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  • Author: Anthony Gardiner
  • Publisher: Oxford Science Publications
  • ISBN: 9780198501053
  • Category : Juvenile Nonfiction
  • Languages : en
  • Pages : 252

Olympiad problems help able school students flex their mathematical muscles. Good Olympiad problems are unpredictable: this makes them worthwhile but it also makes them seem hard and even unapproachable. The Mathematical Olympiad Handbook contains some of the problems and solutions from the British Mathematical Olympiads from 1965 to 1996 in a form designed to help bright students overcome this barrier.