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Ling Zhang; Naiqing Song; Guowei Wu; Jinfa Cai – Educational Studies in Mathematics, 2025
This study concerns the cognitive process of mathematical problem posing, conceptualized in three stages: understanding the task, constructing the problem, and expressing the problem. We used the eye tracker and think-aloud methods to deeply explore students' behavior in these three stages of problem posing, especially focusing on investigating…
Descriptors: Cognitive Processes, Mathematics Skills, Problem Solving, Eye Movements
Zhang, Jiayi; Andres, Juliana Ma. Alexandra L.; Hutt, Stephen; Baker, Ryan S.; Ocumpaugh, Jaclyn; Nasiar, Nidhi; Mills, Caitlin; Brooks, Jamiella; Sethuaman, Sheela; Young, Tyron – Journal of Educational Data Mining, 2022
Self-regulated learning (SRL) is a critical component of mathematics problem-solving. Students skilled in SRL are more likely to effectively set goals, search for information, and direct their attention and cognitive process so that they align their efforts with their objectives. An influential framework for SRL, the SMART model (Winne, 2017),…
Descriptors: Problem Solving, Mathematics Instruction, Learning Management Systems, Learning Analytics
Özkubat, Ufuk; Özmen, Emine Rüya – International Electronic Journal of Elementary Education, 2021
The purpose of this study was to examine the effects of cognitive strategies and metacognitive functions of students with learning disabilities (LD), students with low-achieving (LA), and students with average-achieving (AA) over their math problem-solving performance. The study sample consisted of 150 students with 50 students from each group.…
Descriptors: Metacognition, Learning Strategies, Mathematics Achievement, Low Achievement
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
Cox, Sarah K.; Root, Jenny R. – Exceptional Children, 2021
The Common Core State Standards for Mathematics highlight the importance of not only content standards for mathematics but also mathematical practices such as communication, representation, and reasoning, skills that are often difficult for students with autism spectrum disorder (ASD). Through a single-case multiple-probe-across-participants…
Descriptors: Word Problems (Mathematics), Mathematics Instruction, Mathematics Skills, Students with Disabilities
Özcan, Zeynep Çigdem; Imamoglu, Yesim; Katmer Bayrakli, Vildan – Educational Sciences: Theory and Practice, 2017
Problem solving is highlighted in many mathematics curricula and has recently become one of the most investigated topics in the field of mathematics education. Extensive studies report that developing students' problem solving skills enhances their understanding of mathematics. Therefore, there is a focus on investigating problem solving processes…
Descriptors: Problem Solving, Protocol Analysis, Cognitive Processes, Grade 6
Care, Esther; Vista, Alvin; Kim, Helyn – Center for Universal Education at The Brookings Institution, 2020
This paper marks the second in a series of five reports detailing the work of the Optimizing Assessment for All (OAA) project at Brookings to strengthen education systems capacity to integrate 21st century skills into teaching and learning, using assessment as a lever for changing classroom practices. Twenty-first century skills (21CS) are now…
Descriptors: Foreign Countries, 21st Century Skills, Teaching Methods, Student Evaluation
Rott, Benjamin – Center for Educational Policy Studies Journal, 2013
It is well known that the regulation of processes is an important factor in problem solving from Grade 7 to university level (cf. Mevarech & Kramarski, 1997; Schoenfeld, 1985). We do not, however, know much about the problem-solving competencies of younger children (cf. Heinze, 2007, p. 15). Do the results of studies also hold true for…
Descriptors: Problem Solving, Grade 5, Metacognition, Cognitive Processes
Olsen, Jennifer K.; Belenky, Daniel M.; Aleven, Vincent; Rummel, Nikol – Grantee Submission, 2014
While collaborative Intelligent Tutoring Systems (ITSs) have been designed for older students and have been shown to support sense-making behaviors, there has not been as much work on creating systems to support collaboration between elementary school students. We have developed and tested, with 84 students, individual and collaborative versions…
Descriptors: Intelligent Tutoring Systems, Elementary School Students, Fractions, Cooperative Learning
Elementary Students' Spontaneous Metacognitive Functions in Different Types of Mathematical Problems
Mokos, Evagelos; Kafoussi, Sonia – REDIMAT - Journal of Research in Mathematics Education, 2013
Metacognition is the mind's ability to monitor and control itself or, in other words, the ability to know about our knowing (Dunlosky & Bjork, 2008). In mathematics education, the importance of the investigation of students' metacognition during their mathematical activity has been focused on the area of mathematics problem solving. This study…
Descriptors: Metacognition, Elementary School Students, Elementary School Mathematics, Mathematics Education
Basaraba, Deni; Zannou, Yetunde; Woods, Dawn; Ketterlin-Geller, Leanne – Society for Research on Educational Effectiveness, 2013
Within the current test-centered educational reform movement, considerable emphasis is placed on using assessment results to make instructional decisions for individual students. Test scores are used to estimate a student's current level of skill, monitor his or her progress during instruction, and identify whether the student has gained the…
Descriptors: Protocol Analysis, Metacognition, Problem Solving, Educational Assessment
Weisenburgh-Snyder, Amy B.; Malmquist, Susan K.; Robbins, Joanne K.; Lipshin, Alison M. – Learning Disabilities: A Contemporary Journal, 2015
In the generative classroom, teachers provide well-designed learning environments that result in the combination, recombination, and reorganization of repertoires such that new untaught repertoires are likely to occur. One component that can contribute to such generativity is Precision Teaching (PT), a frequency building instructional…
Descriptors: Response to Intervention, Precision Teaching, Progress Monitoring, Mathematics Instruction
Woodward, John; Beckmann, Sybilla; Driscoll, Mark; Franke, Megan; Herzig, Patricia; Jitendra, Asha; Koedinger, Kenneth R.; Ogbuehi, Philip – What Works Clearinghouse, 2012
The Institute of Education Sciences (IES) publishes practice guides in education to bring the best available evidence and expertise to bear on current challenges in education. Authors of practice guides combine their expertise with the findings of rigorous research, when available, to develop specific recommendations for addressing these…
Descriptors: Mathematics Instruction, Problem Solving, Educational Research, Evidence
Mundia, Lawrence – International Electronic Journal of Elementary Education, 2012
This mixed-methods study incorporated elements of survey, case study and action research approaches in investigating an at-risk child. Using an in-take interview, a diagnostic test, an error analysis, and a think-aloud clinical interview, the study identified the child's major presenting difficulties. These included: inability to use the four…
Descriptors: Mixed Methods Research, Case Studies, Surveys, Action Research
Ketterlin-Geller, Leanne; Liu, Kimy – Behavioral Research and Teaching, 2008
The purpose of this technical report is to describe a research study exploring students' cognitive processing while solving problems related to division of fractions. Four students were interviewed using verbal protocol techniques with the intention of better understanding their cognitive processing when dividing fractions. Information gained from…
Descriptors: Protocol Analysis, Cognitive Processes, Problem Solving, Mathematics
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