[PDF] Top 20 Mathematical Excalibur, Volume 13, Number 5
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Mathematical Excalibur, Volume 13, Number 5
... On-line: http://www.math.ust.hk/mathematical_excalibur/ The editors welcome contributions from all teachers and students. With your submission, please include your name, address, school, email, telephone ... See full document
5
Mathematical Excalibur, Volume 13, Number 1
... On-line: http://www.math.ust.hk/mathematical_excalibur/ The editors welcome contributions from all teachers and students. With your submission, please include your name, address, school, email, telephone ... See full document
6
Mathematical Excalibur, Volume 13, Number 2
... On-line: http://www.math.ust.hk/mathematical_excalibur/ The editors welcome contributions from all teachers and students. With your submission, please include your name, address, school, email, telephone ... See full document
6
Mathematical Excalibur, Volume 13, Number 3
... On-line: http://www.math.ust.hk/mathematical_excalibur/ The editors welcome contributions from all teachers and students. With your submission, please include your name, address, school, email, telephone ... See full document
6
Mathematical Excalibur, Volume 13, Number 4
... At a certain party, there are two or more 3-cliques, but no 5-clique. Every pair of 3-cliques has at least one person in common. Prove that there exist at least one, and not more than two persons at the party, ... See full document
6
Mathematical Excalibur, Volume 5, Number 5
... On-line: http://www.math.ust.hk/mathematical_excalibur/ The editors welcome contributions from all teachers and students. With your submission, please include your name, address, school, email, telephone ... See full document
4
Mathematical Excalibur, Volume 1, Number 5
... hours. Letf be an odd prime. The display initially shows 0. Given any positive rational number q, show that pressing some finite sequence of buttons will yield q. Assume that [r] ... See full document
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Mathematical Excalibur, Volume 10, Number 5
... On-line: http://www.math.ust.hk/mathematical_excalibur/ The editors welcome contributions from all teachers and students. With your submission, please include your name, address, school, email, telephone ... See full document
6
Mathematical Excalibur, Volume 11, Number 5
... = CA and CY = BA. The line XY meets the perpendicular bisector of side BC at P. Show that ∠ BPC + ∠ BAC = 180 o . Problem 4. An exam consisting of six questions is sat by 2006 children. Each question is marked right or ... See full document
6
Mathematical Excalibur, Volume 12, Number 5
... On-line: http://www.math.ust.hk/mathematical_excalibur/ The editors welcome contributions from all teachers and students. With your submission, please include your name, address, school, email, telephone ... See full document
6
Mathematical Excalibur, Volume 14, Number 5
... On-line: http://www.math.ust.hk/mathematical_excalibur/ The editors welcome contributions from all teachers and students. With your submission, please include your name, address, school, email, telephone ... See full document
6
Mathematical Excalibur, Volume 15, Number 5
... Below are the problems of the 2011 Canadian Math Olympiad, which was held on March 23, 2011. Problem 1. Consider 70-digit numbers n, with the property that each of the digits 1, 2, 3, …, 7 appears in the decimal ... See full document
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Mathematical Excalibur, Volume 16, Number 5
... On-line: http://www.math.ust.hk/mathematical_excalibur/ The editors welcome contributions from all teachers and students. With your submission, please include your name, address, school, email, telephone ... See full document
6
Mathematical Excalibur, Volume 17, Number 5
... On-line: http://www.math.ust.hk/mathematical_excalibur/ The editors welcome contributions from all teachers and students. With your submission, please include your name, address, school, email, telephone ... See full document
6
Mathematical Excalibur, Volume 18, Number 5
... same number of cards in a way that the following condition holds: if Andriy has a card with a number n then Nick has a card with a number ...maximal number of cards could be taken by the two ... See full document
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Mathematical Excalibur, Volume 19, Number 5
... In 1980, Kiev, Moscow and Riga participated in a mathematical problem solving contest for high school students, later called the Tournament of the Towns. At present thousands of high school students from dozens of ... See full document
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Mathematical Excalibur, Volume 2, Number 5
... With an even parity code, the receiver can detect one transmission error, but unable to correct it... Mathematical Excalibur, Vol.[r] ... See full document
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Mathematical Excalibur, Volume 20, Number 5
... The rest of the solution follows by induction on the number of sides of the polygon and the two claims. Problem 4. A set of positive integers is called fragrant if it contains at least two elements and each of its ... See full document
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Mathematical Excalibur, Volume 21, Number 5
... Mathematical Excalibur, Vol. 21, No. 5, ...the number of different starting arrangements for which the books will finally be ordered ... See full document
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Mathematical Excalibur, Volume 4, Number 5
... On-line: http://www.math.ust.hk/mathematical_excalibur/ The editors welcome contributions from all teachers and students. With your submission, please include your name, address, school, email, telephone ... See full document
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