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Showing 1 to 15 of 177 results Save | Export
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Svitlana Rogovchenko; Yuriy Rogovchenko – IEEE Transactions on Education, 2024
Contribution: This article identifies possible ruptures between the ways fundamental notions of exact differential and exact differential equations (EDEs) are employed in mathematics courses and professional engineering disciplines. Background: Engineering students often experience difficulties with mathematics courses which may even lead to…
Descriptors: Engineering Education, Difficulty Level, Calculus, Learning Problems
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Ölmez, Ibrahim Burak – Mathematics Education Research Journal, 2023
This study aimed at investigating how preservice teachers' understandings of division and reasoning about ratios support and constrain their formation of proportional relationships in terms of quantities. Six preservice teachers from a middle-grade preparation program in the USA were selected purposefully based on their mathematics performance in…
Descriptors: Preservice Teachers, Knowledge Level, Division, Mathematical Concepts
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Mi Yeon Lee; Ji-Eun Lee – International Journal of Science and Mathematics Education, 2025
The aim of this study was to examine how pre-service teachers performed in tasks related to three specific aspects of curricular noticing. The participants completed a two-part written task in which they solved three pattern generalization problems and sequenced them for teaching purposes. Inductive content analysis was used to analyze the…
Descriptors: Preservice Teachers, Teacher Education Programs, Problem Solving, Mathematics Curriculum
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Thabiso Khemane; Padayachee Pragashni; Shaw Corrinne – IEEE Transactions on Education, 2024
This study investigates the challenges faced by second-year undergraduate engineering students in understanding Stokes' theorem in vector calculus, focusing on the misconceptions found in interconnected concepts that form its foundation. Stokes' theorem involves the application of line integrals, surface integrals, the curl of a vector field, and…
Descriptors: Calculus, Misconceptions, Mathematical Concepts, Concept Formation
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Yusuke Uegatani; Hiroki Otani; Shintaro Shirakawa; Ryo Ito – Mathematics Education Research Journal, 2024
Due to the learning paradox, students cannot have real difficulty in understanding a mathematical concept that they have not yet understood. There is a gap between real difficulties, directly experienced by students, and illusionary ones, only observed by researchers. This paper aims to offer a critical reflection on our understanding of the term…
Descriptors: Mathematics Education, Concept Formation, Mathematical Concepts, Difficulty Level
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Kai-Hsiang Yang; Hui-Chun Chu; Gwo-Jen Hwang; Tzu-Jung Liu – Educational Technology Research and Development, 2025
Digital game-based learning (DGBL) has emerged as an effective strategy to enhance students' learning effectiveness. Concept mapping, recognized as a valuable tool for knowledge construction, has been widely implemented in educational settings. However, research indicates challenges when integrating concept maps into games, particularly when the…
Descriptors: Concept Mapping, Computer Games, Educational Games, Mathematics Education
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Rickard Östergren; Ulf Träff; Jessica Elofsson; Hugo Hesser; Joakim Samuelsson – Scandinavian Journal of Educational Research, 2024
The study set out to explore different mathematical difficulties among 877 second-grade children and to test the effect of memorization versus conceptual practices with number combinations. It used a latent profile analysis of baseline measurements of digit writing speed, number combination fluency, multidigit calculation, and number sense skills…
Descriptors: Grade 2, Elementary School Mathematics, Difficulty Level, Mathematical Concepts
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James Dixon; Tom Mahoney – Australian Primary Mathematics Classroom, 2024
This article draws from Hiroko Kawaguchi Warshauer's conceptualisation of productive struggle, which capitalises on experiences that elicit struggle, that is, those that require students to 'expend intellectual effort' and that are productive, in the sense that they seek to 'advance thinking and deepen' understanding of mathematical concepts and…
Descriptors: Elementary Secondary Education, Mathematics Instruction, Mathematics Teachers, Mathematical Concepts
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Merel Bakker; Joke Torbeyns; Lieven Verschaffel; Bert De Smedt – Child Development, 2024
This 5-year longitudinal study examined whether high mathematics achievers in primary school had cognitive advantages before entering formal education. High mathematics achievement was defined as performing above Pc 90 in Grades 1 and 3. The predominantly White sample (M[subscript age] in preschool: 64 months) included 31 high achievers (12 girls)…
Descriptors: Cognitive Ability, Children, Mathematics Achievement, High Achievement
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Karen Zwanch; Heather Carlile Carter; Jianna Davenport – Research in Mathematics Education, 2024
This case study investigated the relationship between five undergraduate interior design students' reasoning with numerical units and reasoning about length and area. The multiplicative concepts frame participants' coordination of numerical units. Differences were found between participants' reasoning about length and area, based on their…
Descriptors: Undergraduate Students, Interior Design, Correlation, Mathematics Skills
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Khatin-Zadeh, Omid; Farsani, Danyal; Yazdani-Fazlabadi, Babak – Cogent Education, 2022
In this article, we discuss the process of understanding continuity, which is one of the most fundamental concepts in mathematics. The continuity of mathematical functions is formally defined in terms of abstract symbols and operations. This representation of continuity is very abstract or dis-embodied. Therefore, it is difficult to acquire a…
Descriptors: Mathematical Concepts, Mathematics, Symbols (Mathematics), Concept Formation
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Wijeratne, Chanakya; Zazkis, Rina – Teaching Mathematics and Its Applications, 2021
In this study we consider a classic paradox of infinity and its variations and suggest how the sources of misleading intuition can be analysed using the concept of uniform convergence of functions. We then examine how six mathematics honour students engage with a variation of the paradox. Despite their advanced mathematical training, the…
Descriptors: Mathematical Concepts, Intuition, Misconceptions, Logical Thinking
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De Keersmaeker, Karen; Van Hoof, Jo; Van Dooren, Wim – European Journal of Psychology of Education, 2023
Processing rational numbers is difficult for many children. The natural number bias is one possible explanation for why children struggle with rational numbers. It refers to the tendency to overgeneralize the properties of natural numbers. In this study, it is argued that in order to be successful in rational number tasks, individuals need to…
Descriptors: Elementary School Students, Elementary School Mathematics, Mathematical Concepts, Number Concepts
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Maria Al Dehaybes; Johan Deprez; Paul van Kampen; Mieke De Cock – Physical Review Physics Education Research, 2025
When learning physics, students need more than just an understanding of mathematical and physical concepts. Integrating the two fields is crucial, as research indicates that students often struggle even when they have a strong grasp of both. In this paper, we use the heat equation as an example from higher education. Given the importance of the…
Descriptors: Calculus, Physics, Science Instruction, Mathematical Concepts
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Qi Lang; Shengjing Tian; Mo Wang; Jianan Wang – IEEE Transactions on Learning Technologies, 2024
Entrepreneurship education is critical in encouraging students' innovation, creativity, and entrepreneurial spirit. It provides essential skills and knowledge, enabling them to open their creative potential and apply innovative thinking across diverse professional fields. With the widespread application of large language models in education,…
Descriptors: Entrepreneurship, Business Administration Education, Artificial Intelligence, Creativity
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