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Amir MZ, Zubaidah; Risnawati; Nurdin, Erdawati; Azmi, Memen Permata; Andrian, Dedek – International Journal of Instruction, 2021
Students' success in learning is inseparable from their high level of fighting power or the Adversity Quotient (AQ) they have. This study examines whether there was an Adversity Quotient (AQ) difference between Boarding Schools (BS) and NonBoarding Schools (NBS) students through the application of metacognitive learning Think-aloud cooperative…
Descriptors: Resilience (Psychology), Mathematics Instruction, Cooperative Learning, Metacognition
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I, Ji Yeong; Martinez, Ricardo; Dougherty, Barbara – Investigations in Mathematics Learning, 2020
This study focuses on proportional division, a specific problem type of proportions and proportional relationships, which embeds a part-part-whole relationship. We investigated how students in grades 6 to 9 solved and perceived three proportional division problems. Analysis of the students' performance on the tasks revealed three types of…
Descriptors: Division, Mathematics Instruction, Problem Solving, Misconceptions
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Brooks, Neon; Goldin-Meadow, Susan – Cognitive Science, 2016
Previous work has found that guiding problem-solvers' movements can have an immediate effect on their ability to solve a problem. Here we explore these processes in a learning paradigm. We ask whether guiding a learner's movements can have a delayed effect on learning, setting the stage for change that comes about only after instruction. Children…
Descriptors: Movement Education, Protocol Analysis, Mathematics Instruction, Mathematics Achievement
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Eric, Chan Chun Ming; Vapumarican, Rashidah; Vanessa, Oh Kaiwen; Tracy, Liu Huanjia; Shirley, Seah Yew Hwee – Journal of Science and Mathematics Education in Southeast Asia, 2016
The solving of structured multi-step word problems has been a dominant practice in schools and is seen as a way to develop students' mathematical reasoning abilities. Unfortunately, it is limited in scope and does not provide opportunities for eliciting deeper reasoning as they are neither rich enough nor anchored in authentic data that resemble…
Descriptors: Mathematical Models, Mathematical Logic, Elementary School Students, Word Problems (Mathematics)
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Muis, Krista R.; Psaradellis, Cynthia; Chevrier, Marianne; Di Leo, Ivana; Lajoie, Susanne P. – Journal of Educational Psychology, 2016
We developed an intervention based on the learning by teaching paradigm to foster self-regulatory processes and better learning outcomes during complex mathematics problem solving in a technology-rich learning environment. Seventy-eight elementary students were randomly assigned to 1 of 2 conditions: learning by preparing to teach, or learning for…
Descriptors: Problem Solving, Mathematics Instruction, Intervention, Teaching Methods
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Xin, Joy F.; Johnson, Mary L. – Preventing School Failure, 2015
This study examined the effect of using a remote device, a Clicker, on the on-task behavior of middle school students with behavior problems. Five students with behavior problems participated in the study. A single-subject research design with ABAB (phase A: baseline 1, phase B: intervention 1, phase A: baseline 2, phase B: intervention 2) phases…
Descriptors: Middle School Students, Behavior Problems, Student Behavior, Audience Response Systems
Greenlees, Jane; Patahuddin, Sitti Maesuri; Lowrie, Tom – Mathematics Education Research Group of Australasia, 2014
The World Bank 2007 TIMSS Video Study provided a distinctive insight into the practices of the Indonesian classroom and identified key strengths and weaknesses of current teaching. This investigation considered this evidence in the development of a structured lesson design that specifically addressed the instructional practices of the teaching and…
Descriptors: Lesson Plans, Classroom Techniques, Teaching Methods, Educational Practices
Lockhead, Jack – 1989
This paper describes the implications of constructivism both for what to teach and for how to teach. The first part discusses three approaches on what to teach: (1) relating mathematical knowledge to other knowledge; (2) checking for self-consistency; and (3) putting thinking before facts. The second part is on how to teach based on…
Descriptors: College Mathematics, Concept Formation, Concept Teaching, Higher Education