Vol. XVIII · Free shipping $75+ · Read the collection
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International Mathematical Talent Search Part 1 AIMO problems Diophantine Equations and Counting Techniques

International Mathematical Talent Search Part 1 AIMO problems Diophantine Equations and Counting TechniquesGeorge Berzsenyi sought to emulate KoMaL (the long established Hungarian journal) in fostering a problem solving program in talent development, first with the USA Mathematical Talent Search and then the International Mathematical Talent Search (IMTS). He seeks to encourage problem solving as an intellectual habit and this book contains many interesting and some unusual problems, many with detailed backgrounds and insights. Part 1 contains the problems

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Description

Diophantine Equations and Counting Techniques – areas that students consistently find difficult

The third volume in the series brings together hundreds of motivating and challenging questions set in the AMC from 1992 to 1998

Recommended as extension material for students in years 8–9

Within a category

counting techniques and congruence

International Mathematical Talent Search Part 1 AIMO problems Diophantine Equations and Counting TechniquesGeorge Berzsenyi sought to emulate KoMaL (the long established Hungarian journal) in fostering a problem solving program in talent development, first with the USA Mathematical Talent Search and then the International Mathematical Talent Search (IMTS). He seeks to encourage problem solving as an intellectual habit and this book contains many interesting and some unusual problems, many with detailed backgrounds and insights. Part 1 contains the problems

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