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Showing all 12 results Save | Export
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Konstantinos P. Christou; Despoina Ioanna Kyrvei; Xenia Vamvakoussi – Mathematical Thinking and Learning: An International Journal, 2024
In this study, we investigated how secondary students interpret algebraic expressions that contain literal symbols to stand for variables. We hypothesized that the natural number bias (i.e., the tendency to over-rely on knowledge and experiences based on natural numbers) would affect students to think that the literal symbols stand for natural…
Descriptors: Algebra, Mathematics Instruction, Grade 8, Grade 9
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Heyd-Metzuyanim, Einat; Haataja, Eeva S. H.; Hannula, Markku S.; Garcia Moreno-Esteva, Enrique – Instructional Science: An International Journal of the Learning Sciences, 2023
We present the analysis of an episode of mathematical problem solving in a group, where data came from multiple advanced recorders, including multiple video cameras, Smartpen recorders, and mobile eye tracking glasses. Analysis focused on a particular group that was ineffective in their problem-solving process. Relying on the commognitive theory…
Descriptors: Problem Solving, Eye Movements, Discourse Analysis, Geometric Concepts
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Braessas, Zisimos; Patronis, Tasos – International Journal of Mathematical Education in Science and Technology, 2021
In this paper, we investigate the ways in which 15 year-old students conceive interrelated issues of randomness. We deal with these issues of randomness as a whole and not separately from each other, in contrast to the research so far. In order to analyse the students' ways we introduce a modification of Kyburg's Schema [(1974). "The logical…
Descriptors: Student Attitudes, Secondary School Students, Schemata (Cognition), Probability
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Raz Harel; Shai Olsher; Michal Yerushalmy – Research in Mathematics Education, 2024
Conjectures are a key component of mathematical inquiry, a process in which the students raise conjectures, refute or dismiss some of them, and formulate additional ones. Taking a design-based research approach, we formulated a design principle for personal feedback in supporting the iterative process of conjecturing. We empirically explored the…
Descriptors: Mathematics Instruction, Teaching Methods, Feedback (Response), Thinking Skills
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DiNapoli, Joseph – North American Chapter of the International Group for the Psychology of Mathematics Education, 2018
Perseverance, or initiating and sustaining productive struggle in the face of obstacles, promotes making sense of mathematics. Yet, engaging in struggle can be grueling and is avoided for some students. I investigate the effect of scaffolding mathematics tasks on student perseverance. The results show how prompting secondary students to…
Descriptors: Mathematics Instruction, Problem Solving, Scaffolding (Teaching Technique), Instructional Effectiveness
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Brownlow, Luke – Mathematics Teaching Research Journal, 2021
There is significant research addressing identities in mathematics focusing on school children and maximizing testing scores. However, mathematics confidence in preservice teachers is something that needs further attention as they will have foundational roles in students developing lifelong mathematics identities. Hence, mathematics confidence in…
Descriptors: Word Problems (Mathematics), Mathematics Instruction, Self Concept, Preservice Teachers
Patahuddin, Sitti; Logan, Tracy; Ramful, Ajay – Mathematics Education Research Group of Australasia, 2018
This paper attempted to make explicit some of the underlying characteristics of spatial visualisation using the concept of area of composite shapes. By engaging students with metric-free tasks, we identify the type of perceptual and visual/spatial manoeuvres that they deploy in such situations. Interview data collected from three students in Grade…
Descriptors: Visualization, Spatial Ability, Task Analysis, Grade 7
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Bempeni, Maria; Vamvakoussi, Xenia – Frontline Learning Research, 2015
We present the results of an in-depth qualitative study that examined ninth graders' conceptual and procedural knowledge of fractions as well as their approach to mathematics learning, in particular fraction learning. We traced individual differences, even extreme, in the way that students combine the two kinds of knowledge. We also provide…
Descriptors: Individual Differences, Fractions, Qualitative Research, Statistical Analysis
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Daher, Wajeeh; Anabousy, Ahlam – International Journal for Mathematics Teaching and Learning, 2015
The study of function transformations helps students understand the function concept which is a basic and main concept in mathematics, but this study is problematic to school students as well as college students, especially when transformations are performed on non-basic functions. The current research tried to facilitate grade 9 students'…
Descriptors: Middle School Students, Secondary School Mathematics, Student Attitudes, Grade 9
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Schukajlow, Stanislaw; Leiss, Dominik; Pekrun, Reinhard; Blum, Werner; Muller, Marcel; Messner, Rudolf – Educational Studies in Mathematics, 2012
In this study which was part of the DISUM-project, 224 ninth graders from 14 German classes from middle track schools (Realschule) were asked about their enjoyment, interest, value and self-efficacy expectations concerning three types of mathematical problems: intra-mathematical problems, word problems and modelling problems. Enjoyment, interest,…
Descriptors: Self Efficacy, Grade 9, Word Problems (Mathematics), Teaching Methods
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Magiera, Marta T.; Zawojewski, Judith S. – Journal for Research in Mathematics Education, 2011
This exploratory study focused on characterizing problem-solving situations associated with spontaneous metacognitive activity. The results came from connected case studies of a group of 3 purposefully selected 9th-grade students working collaboratively on a series of 5 modeling problems. Students' descriptions of their own thinking during…
Descriptors: Video Technology, Metacognition, Grade 9, Problem Solving
Herman, Jan; Ilucova, Lucia; Kremsova, Veronika; Pribyl, Jiri; Ruppeldtova, Janka; Simpson, Adrian; Stehlikova, Nada; Sulista, Marek; Ulrychova, Michaela – International Group for the Psychology of Mathematics Education, 2004
Within the large range of potential theoretical perspectives on fractions, this paper considers one particular interpretation: fractions' duality as process and object. By considering the number-fractionbar-number composite symbol as simultaneously representing division and rational, some process-object theories imply that fraction-as-process and…
Descriptors: Mathematics, Mathematics Instruction, Cognitive Processes, Foreign Countries