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Aneta Gacovska Barandovska; Boce Mitrevski; Lambe Barandovski – International Journal of Mathematical Education in Science and Technology, 2023
Problem-solving is an essential part of teaching, learning, and assessment of physics and mathematics. The continuing educational reforms have a deep impact on everyday teaching as well as working with talented students. In the Macedonian educational system, the curricula do not explicitly point out the connection between mathematics and physics,…
Descriptors: Problem Solving, Geometry, Mathematics Instruction, Optics
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Kenderov, Petar S. – ZDM: Mathematics Education, 2022
For a century and a half, the scene of mathematics competitions underwent a remarkable transformation from isolated and geographically scattered events to a full-scale and a full-featured vibrant global ecosystem comprising an impressive variety of competitions, school students, university students, teachers, mentors, scientists, schools,…
Descriptors: Mathematics Education, Competition, Global Approach, Educational Development
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Nieto-Said, José Heber; Sánchez-Lamoneda, Rafael – ZDM: Mathematics Education, 2022
In this paper, we consider mathematical competitions for pre-university students, such as the "International Mathematical Olympiad" (IMO) and many national and regional Olympiads following a similar model. The problems proposed in these contests must be solvable by 'elementary' methods (i.e., without using calculus) and belong…
Descriptors: Mathematics Education, Competition, Global Approach, Problem Solving
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Elgrably, Haim; Leikin, Roza – ZDM: Mathematics Education, 2021
This study was inspired by the following question: how is mathematical creativity connected to different kinds of expertise in mathematics? Basing our work on arguments about the domain-specific nature of expertise and creativity, we looked at how participants from two groups with two different types of expertise performed in…
Descriptors: Creativity, Problem Solving, Expertise, Mathematics Skills
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Wares, Arsalan – International Journal of Mathematical Education in Science and Technology, 2020
The purpose of these notes is to generalize and extend a challenging geometry problem from a mathematics competition. The notes also contain solution sketches pertaining to the problems discussed.
Descriptors: Generalization, Competition, Mathematics, Problem Solving
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Shelley, Mack, Ed.; Admiraal, Wilfried, Ed.; Akcay, Hakan, Ed. – International Society for Technology, Education, and Science, 2021
"Proceedings of International Conference on Education in Mathematics, Science and Technology" includes full papers presented at the International Conference on Education in Mathematics, Science and Technology (ICEMST) which took place on April 1-4, 2021 in Antalya, Turkey. The aim of the conference is to offer opportunities to share…
Descriptors: STEM Education, Chemistry, Science Instruction, Climate
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Engelbrecht, Johann; Mwambakana, Jeanine – African Journal of Research in Mathematics, Science and Technology Education, 2016
The purpose of mathematics competitions, and in our case the South African Mathematics Olympiad (SAMO), is to promote problem solving skills and strategies, to generate interest and enthusiasm for mathematics and to identify the most talented mathematical minds. SAMO is organised in two divisions--a junior and a senior division--over three rounds.…
Descriptors: Mathematics Instruction, Junior High School Students, Competition, Foreign Countries
Koichu, Boris; Berman, Abraham – Journal of Secondary Gifted Education, 2005
This article describes the following phenomenon: Gifted high school students trained in solving Olympiad-style mathematics problems experienced conflict between their conceptions of "effectiveness" and "elegance" (the EEC). This phenomenon was observed while analyzing clinical task-based interviews that were conducted with three members of the…
Descriptors: Academically Gifted, High School Students, Geometry, Problem Solving
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Litwiller, Bonnie H.; Duncan, David R. – Mathematics Teacher, 1992
Applies Pascal's Triangle to determine the number of ways in which a given team can win a playoff series of differing lengths. Presents the solutions for one-, three-, five-, seven-, and nine-game series, and extends the solution to the general case for any series. (MDH)
Descriptors: Athletics, Competition, Enrichment Activities, Learning Activities
Springfield Public Schools, MO. – 1987
This document provides a description of the competitions involved in the Mathematics Olympics held in the Springfield Public Schools (Missouri). It provides descriptions of the team events (which involved a scavenger hunt, computers, and computations) and the individual events (which involved applied geometry, calculators, conversion from ratio to…
Descriptors: Calculators, Competition, Computation, Computer Uses in Education
Goos, Merrilyn, Ed.; Brown, Ray, Ed.; Makar, Katie, Ed. – Mathematics Education Research Group of Australasia, 2008
This document presents the proceedings of the 31st Annual Conference of the Mathematics Education Research Group of Australasia (MERGA). The theme of this conference is "Navigating Currents and Charting Directions." The theme reminds us that, although we are constantly pushed to account for the quality and impact of our research, we…
Descriptors: Feedback (Response), Constructivism (Learning), Educational Development, Practicums