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Rodríguez-Nieto, Camilo Andrés; Font Moll, Vicenç; Borji, Vahid; Rodríguez-Vásquez, Flor Monserrat – International Journal of Mathematical Education in Science and Technology, 2022
This article presents a networking of two theories, the Extended Theory of Mathematical Connections (ETC) and the Onto-semiotic Approach (OSA). In particular, concordances and complementarities are identified in the respective conceptions of mathematical connections, as a result of applying these theoretical frameworks to a student's response…
Descriptors: Semiotics, Mathematics Instruction, Theories, Problem Solving
Cognitive Flexibility: Exploring Students' Problem-Solving in Elementary School Mathematics Learning
Rahayuningsih, Sri; Sirajuddin, Sirajuddin; Nasrun, Nasrun – Journal of Research and Advances in Mathematics Education, 2021
In classroom learning, students need mathematical cognitive flexibility to be able to solve mathematical problems with the various ideas they express. To solve the problems, they must be able to grasp the problem, see it from various points of view, and should not be rigid thinking with one solving method. In fact, the students still lack the…
Descriptors: Elementary School Students, Problem Solving, Mathematics Instruction, Creativity
Wibawa, Kadek Adi; Nusantara, Toto; Subanji; Parta, I. Nengah – International Education Studies, 2017
This study aims to reveal the fragmentation of thinking structure's students in solving the problems of application definite integral in area. Fragmentation is a term on the computer (storage) that is highly relevant correlated with theoretical constructions that occur in the human brain (memory). Almost every student has a different way to…
Descriptors: Cognitive Processes, Thinking Skills, Problem Solving, Qualitative Research
Quek, Khiok Seng; Toh, Tin Lam; Leong, Yew Hoong; Ho, Foo Him – North American Chapter of the International Group for the Psychology of Mathematics Education, 2014
We adopted Brown's (1987) conceptualisation of metacognition to examine how student teachers can be taught metacognitive control while solving mathematical problems. In addition, tasks given to these student teachers were in-built with opportunities for them to be aware of the need for metacognition. We describe the use of the Practical Worksheet…
Descriptors: Worksheets, Metacognition, Problem Solving, Mathematics Instruction
Lamanauskas, Vincentas, Ed. – International Baltic Symposium on Science and Technology Education, 2021
These proceedings contain papers of the 4th International Baltic Symposium on Science and Technology Education (BalticSTE2021) held in Šiauliai, Lithuania, June 21-22, 2021. This symposium was organized by the Scientific Methodical Center "Scientia Educologica" in cooperation with Scientia Socialis, Ltd. Lithuania. The proceedings are…
Descriptors: STEM Education, Science Education, Worksheets, Mathematics Education
Bosma, Jennifer – 1984
The effect of computer-assisted instruction on spatial problem solving skills was examined in this study. Subjects were fifth grade students from nine classes, who were divided into three treatment groups in a nonrandom fashion: (1) computer-assisted group, which used computer software designed to help students improve spatial problem solving…
Descriptors: Cognitive Processes, Computer Assisted Instruction, Elementary School Students, Grade 5
Peer reviewedFennell, Francis, Ed. – Arithmetic Teacher, 1992
Presents a series of hands-on activities for grades K-2, 3-4, 5-6, and 6-8 using the common theme of kites to develop number sense in basic operations and fractions. Teachers' guides and worksheets are provided. (MDH)
Descriptors: Cognitive Processes, Elementary Secondary Education, Enrichment Activities, Fractions
Peer reviewedNaraine, Bishnu – Mathematics Teacher, 1993
Presents an activity in which students develop their own theorem involving the relationship between the triangles determined by the squares constructed on the sides of any triangle. Provides a set of four reproducible worksheets, directions on their use, worksheet answers, and suggestions for follow-up activities. (MDH)
Descriptors: Cognitive Processes, Concept Formation, Generalization, Geometric Concepts

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