International mathematical Olympiads, 1978-1985 And Forty Supplementary Problems

By: Klamkin, Murray SMaterial type: TextTextLanguage: English Series: New mathematical library ; 31Publication details: Washington The Mathematical Association of America 1986Description: xii,142 pISBN: 088385631XSubject(s): Geschichte 1979-1985 | Mathematics Competitions | Internationale Mathematik-Olympiade Mathematics | Mathematics
Contents:
Editors Note Preface Olympiad Problems Supplementary Problems Solutions of Olympiad Problems Olympiad 20,1978 Olympiad 21,1979 Olympiad 22,1981 Olympiad 23,1982 Olympiad 24,1983 Olympiad 25,1984 Olympiad 26,1985 Solutions of Supplementary Problems Algebra Number Theory Plane Geometry Solid Geometry Geometric Inequalities Inequalities Combinatorics Appendix A Appendix B List of Symbols Glossary References
Summary: This title is the sequel to NML27 International Mathematical Olympiads, 1959#x96;1977. International Mathematical Olympiads 1978#x96;1985 is a compilation of 116 problems of arresting ingenuity given to high school students competing in the International Mathematical Olympiads. All are accessible to secondary school students. The alternative solutions are particularly interesting because they show that there are many ways to solve a problem
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Editors Note
Preface
Olympiad Problems
Supplementary Problems
Solutions of Olympiad Problems
Olympiad 20,1978
Olympiad 21,1979
Olympiad 22,1981
Olympiad 23,1982
Olympiad 24,1983
Olympiad 25,1984
Olympiad 26,1985
Solutions of Supplementary Problems
Algebra
Number Theory
Plane Geometry
Solid Geometry
Geometric Inequalities
Inequalities
Combinatorics
Appendix A
Appendix B
List of Symbols
Glossary
References

This title is the sequel to NML27 International Mathematical Olympiads, 1959#x96;1977. International Mathematical Olympiads 1978#x96;1985 is a compilation of 116 problems of arresting ingenuity given to high school students competing in the International Mathematical Olympiads. All are accessible to secondary school students. The alternative solutions are particularly interesting because they show that there are many ways to solve a problem

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