[PDF] Top 20 Mathematical Excalibur, Volume 18, Number 3
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Mathematical Excalibur, Volume 18, Number 3
... (continued on page 4) IMO 2016 Logo Design Competition Hong Kong will host the 57th International Mathematical Olympiad (IMO) in July 2016. The Organising Committee now holds the IMO 2016 Logo Design Competition ... See full document
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Mathematical Excalibur, Volume 18, 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
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Mathematical Excalibur, Volume 18, Number 2
... Problem 1, which was supposed to be a number theory problem, is more like an algebra problem (no prime numbers, no factorization of integers, merely algebraic manipulation and some induction). And finally of ... See full document
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Mathematical Excalibur, Volume 18, Number 4
... of mathematical induction: when we use induction, our task is essentially to prove the original statement about an arbitrary positive integer but equipped with an additional tool – the assumption that the ... See full document
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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 3, Number 3
... 38th IMO Kin-Yin Li For the first time in history, the International Mathematical Olympiad (IMO) was held in the southern hemisphere. Teams representing a record 82 countries and regions participated in the event ... See full document
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Mathematical Excalibur, Volume 1, Number 3
... FOK (Homantin Government Secondary School), Michael LAM Wing Young (St. Paul's College), LIN Kwong Shing (University of Illinois). and LIU Wai Kwong (Pui Tak Canossian[r] ... See full document
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Mathematical Excalibur, Volume 10, 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
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Mathematical Excalibur, Volume 11, 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
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Mathematical Excalibur, Volume 12, 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
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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 14, 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
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Mathematical Excalibur, Volume 15, Number 3
... | (Here we set A 2n+1 =A 1 . For a set X, let |X| denote the number of elements in X.) Problem 2. In ⊿ABC, AB=AC. Point D is the midpoint of side BC. Point E lies outside ⊿ABC such that CE⊥AB and BE=BD. Let M be ... See full document
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Mathematical Excalibur, Volume 16, Number 3
... odd number of points on the ...the number of points on the two sides remain the same, except when two points are on the line during the change of ...even number of points on the ... See full document
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Mathematical Excalibur, Volume 17, 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
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Mathematical Excalibur, Volume 19, Number 3
... which satisfies the following condition: for any integers i, j, k, with 1 ≤ i, j, k ≤ n+1, a i +a j ≠ 3a k . Find a 2015 . Problem 3. Let ABC be an equilateral triangle, and let D be a point on AB between A ... See full document
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Mathematical Excalibur, Volume 2, Number 3
... Kin-Yin Li, Dept of Mathematics, Hong Kong Wniversiv of Science and Technology, Clear Water Bay, Kowloon. Eight students took part in a contest with eight problems[r] ... See full document
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Mathematical Excalibur, Volume 20, Number 3
... Problem 1. A local supermarket is responsible for the distribution of 100 supply boxes. Each box is ought to contain 10 kilograms of rice and 30 eggs. It is known that a total of 1000 kilograms of rice and 3000 eggs are ... See full document
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Mathematical Excalibur, Volume 21, Number 3
... the volume 8, number 1 issue of Math Excalibur, we provided a number of examples of functional equation ...the volume 10, number 5 issue of Math Excalibur, problem 243 in ... See full document
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Mathematical Excalibur, Volume 22, Number 3
... On-line: http://www.math.ust.hk/excalibur/ The editors welcome contributions from all teachers and students. With your submission, please include your name, address, school, email, telephone and fax numbers (if ... See full document
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