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Sinclair, Nathalie; Chorney, Sean; Rodney, Sheree – Mathematics Education Research Journal, 2016
In this paper, we investigate the mathematical, social and affective nature of children's engagement with "TouchCounts," a multitouch application for counting and doing arithmetic. In order to study these dimensions of engagement in a way that recognizes their fundamental intertwinement, we use rhythm as a primary unit of analysis.…
Descriptors: Courseware, Arithmetic, Computation, Elementary School Students
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Kimani, Patrick M.; Olanoff, Dana; Masingila, Joanna O. – Mathematics Teaching in the Middle School, 2016
This article discusses how teaching via problem solving helps enact the Mathematics Teaching Practices and supports students' learning and development of the Standards for Mathematical Practice. This approach involves selecting and implementing mathematical tasks that serve as vehicles for meeting the learning goals for the lesson. For the lesson…
Descriptors: Problem Solving, Mathematics Instruction, Mathematics Activities, Task Analysis
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Steinke, Dorothea A. – Journal of Research and Practice for Adult Literacy, Secondary, and Basic Education, 2017
Community college developmental math students (N = 657) from three math levels were asked to place five whole numbers on a line that had only endpoints 0 and 20 marked. How the students placed the numbers revealed the same three stages of behavior that Steffe and Cobb (1988) documented in determining young children's number sense. 23% of the…
Descriptors: Developmental Programs, Community Colleges, College Mathematics, Remedial Mathematics
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Lehtinen, Erno; Hannula-Sormunen, Minna; McMullen, Jake; Gruber, Hans – ZDM: The International Journal on Mathematics Education, 2017
Contemporary theories of expertise development highlight the crucial role of deliberate practice in the development of high level performance. Deliberate practice is practice that intentionally aims at improving one's skills and competencies. It is not a mechanical or repetitive process of making performance more fluid. Instead, it involves a…
Descriptors: Mathematics Skills, Drills (Practice), Educational Practices, Mathematics Activities
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Lockwood, Elise; Swinyard, Craig A.; Caughman, John S. – International Journal of Research in Undergraduate Mathematics Education, 2015
Counting problems provide an accessible context for rich mathematical thinking, yet they can be surprisingly difficult for students. To foster conceptual understanding that is grounded in student thinking, we engaged a pair of undergraduate students in a ten-session teaching experiment. The students successfully reinvented four basic counting…
Descriptors: Computation, Mathematical Formulas, Undergraduate Students, Mathematical Logic
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McDowell, Eric L. – Mathematics Teacher, 2016
By the time they reach middle school, all students have been taught to add fractions. However, not all have "learned" to add fractions. The common mistake in adding fractions is to report that a/b + c/d is equal to (a + c)/(b + d). It is certainly necessary to correct this mistake when a student makes it. However, this occasion also…
Descriptors: Fractions, Number Systems, Number Concepts, Numbers
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Hitt, Fernando; Saboya, Mireille; Zavala, Carlos Cortés – Educational Studies in Mathematics, 2017
Part of the research community that has followed the Early Algebra paradigm is currently delimiting the differences between arithmetic thinking and algebraic thinking. This trend could prevent new research approaches to the problem of learning algebra, hiding the importance of considering an arithmetico-algebraic thinking, a new approach which…
Descriptors: Arithmetic, Algebra, Educational Technology, Thinking Skills
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Salls, Jenny – Mathematics Teaching in the Middle School, 2014
Rational number interpretations can include part-whole, measure, ratio, quotient, and operator. These are all subconstructs of partitioning (Barnett-Clarke et al. 2010; Behr et al. 1980; Clarke, Roche, and Mitchell 2008; Flores, Samson, and Yanik 2006). Each of these subconstructs uses different cognitive skills (Driscoll 1984), so it is important…
Descriptors: Mathematics Instruction, Number Concepts, Rote Learning, Mathematics Activities
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McCormick, Kelly K.; Essex, N. Kathryn – Teaching Children Mathematics, 2017
This article reports on a study in which researchers asked children to "make up as story and a picture about marbles for this number sentence: 3 x 5 = 15." Students in this study came from pre - dominantly low- to average-income families living in three distinct geographical areas within the United States. A similar division task was…
Descriptors: Mathematics Instruction, Multiplication, Arithmetic, Elementary School Students
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Stephens, Ana; Strachota, Susanne; Knuth, Eric; Blanton, Maria; Isler, Isil; Gardiner, Angela – North American Chapter of the International Group for the Psychology of Mathematics Education, 2017
This research explores the interplay between students' understandings of proportional and functional relationships. Approximately 90 students participated in an early algebra intervention in Grades 3- 5. Before the intervention and after each year of the intervention, we evaluated their understandings of proportional and functional relationships.…
Descriptors: Algebra, Early Intervention, Grade 3, Grade 4
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Carney, Michele B.; Smith, Everett; Hughes, Gwyneth R.; Brendefur, Jonathan L.; Crawford, Angela – Mathematics Education Research Journal, 2016
Proportional reasoning is important to students' future success in mathematics and science endeavors. More specifically, students' fluent and flexible use of scalar and functional relationships to solve problems is critical to their ability to reason proportionally. The purpose of this study is to investigate the influence of systematically…
Descriptors: Cognitive Style, Learning Strategies, Problem Solving, Mathematical Aptitude
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Steinke, Dorothea A. – Journal of Adult Education, 2015
Earlier institution-sponsored research revealed that about 20% of students in community college basic math and pre-algebra programs lacked a sense of part-whole relationships with whole numbers. Using the same tool with a group of 86 workforce students, about 75% placed five whole numbers on an empty number line in a way that indicated lack of…
Descriptors: Community Colleges, Number Concepts, Number Systems, Numbers
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Lee, Joohi; Collins, Denise; Melton, Janet – Childhood Education, 2016
How can educators encourage and better prepare students to pursue science, technology, engineering, and mathematics (STEM)-based fields? To start, students are more likely to pursue these fields if they enjoy and perceive themselves to be good at them. This means introducing relevant concepts and skills at an early age and embedding them…
Descriptors: Early Childhood Education, Algebra, Mathematics Instruction, Preschool Children
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Tempier, Frédérick – Journal of Mathematics Teacher Education, 2016
Many studies have shown the difficulties of learning and teaching the decimal number system for whole numbers. In the case of numbers bigger than one hundred, complexity is partly due to the multitude of possible relationships between units. This study was aimed to develop conditions of a resource which can help teachers to enhance their teaching…
Descriptors: Mathematics, Mathematical Concepts, Mathematics Instruction, Mathematical Logic
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Moomaw, Sally – Teaching Children Mathematics, 2015
Skilled instructors observe consistent errors that young children may make in particular situations and seek ways to help children reform their thinking through conceptual understanding. Such teacher observations as those presented at the beginning of this article, combined with similar observations by teachers in other preschool and kindergarten…
Descriptors: Addition, Mathematical Concepts, Concept Teaching, Teaching Methods
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