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Stockero, Shari L.; Freeburn, Ben; Van Zoest, Laura R.; Peterson, Blake E.; Leatham, Keith R. – North American Chapter of the International Group for the Psychology of Mathematics Education, 2018
We investigated teachers' responses to a common set of varied-potential instances of student mathematical thinking to better understand how a teacher can shape meaningful mathematical discourse. Teacher responses were coded using a scheme that both disentangles and coordinates the teacher move, who it is directed to, and the degree to which…
Descriptors: Teacher Student Relationship, Mathematics Instruction, Thinking Skills, Teaching Methods
Nejad, Masomeh Jamshid – North American Chapter of the International Group for the Psychology of Mathematics Education, 2016
Trigonometry is one of the fundamental topics taught in high school and university curricula, but it is considered as one of the most challenging subjects for teaching and learning. In the current study Mason's theory of attention has been used to examine undergraduate student's perception of the transformation of sinusoidal functions. Two types…
Descriptors: College Mathematics, Trigonometry, Undergraduate Students, Mathematical Concepts
Stockero, Shari L.; Van Zoest, Laura R.; Peterson, Blake E.; Leatham, Keith R.; Rougée, Annick O. T. – North American Chapter of the International Group for the Psychology of Mathematics Education, 2017
This study investigates teacher responses to a common set of high potential instances of student mathematical thinking to better understand the role of the teacher in shaping meaningful mathematical discourse in their classrooms. Teacher responses were coded using a scheme that disentangles the teacher move from other aspects of the teacher…
Descriptors: Mathematical Logic, Mathematics Instruction, Thinking Skills, Discussion (Teaching Technique)
Tague, Jenna; Joseph, Manjula Peter; Zhang, Pingping – North American Chapter of the International Group for the Psychology of Mathematics Education, 2017
The focus of the current proposal is to examine the effect of two dynamic simulations on the participants' conceptions of rate of change. Conceptions of rate of change were measured according to Carlson et al.'s (2002) Mental Actions framework and how the participants related the physical simulations to the graphical representations (Heid, et al.,…
Descriptors: Simulation, Mental Computation, Algebra, Mathematical Logic
Newman-Owens, Ashley; Brizuela, Bárbara M.; Blanton, Maria; Sawrey, Katharine; Gardiner, Angela Murphy – North American Chapter of the International Group for the Psychology of Mathematics Education, 2015
In this paper, we analyze individual semi-clinical interviews conducted with one kindergarten and one first-grade student. We build on prior research to offer evidence, via excerpts from these interviews, that children as young as kindergarten have a powerful, intuitive sense of generality and indeed naturally draw upon it to reason through…
Descriptors: Mathematics Instruction, Interviews, Kindergarten, Grade 1
Tillema, Erik; Gatza, Andrew – North American Chapter of the International Group for the Psychology of Mathematics Education, 2015
The study reported on in this paper is an interview study conducted with 20 7th and 8th grade students whose purpose was to understand the generalizations they could make about non-linear meanings of multiplication (NLMM) and non-linear growth (NLG) in the context of solving combinatorics problems. The paper identifies productive challenges for…
Descriptors: Middle School Students, Secondary School Mathematics, Generalization, Number Concepts
Ioannou, Marios – Mathematics Education Research Group of Australasia, 2016
Proving that a given set is indeed a subgroup, one needs to show that it is non-empty, and closed under operation and inverses. This study focuses on the first condition, analysing students' responses to this task. Results suggest that there are three distinct problematic responses: the total absence of proving this condition, the problematic…
Descriptors: Undergraduate Students, Mathematics Education, Problem Solving, Student Reaction
Ramful, Ajay; Ho, Siew Yin – Mathematics Education Research Group of Australasia, 2014
This case study describes the ways in which problems involving additive differences with unknown starting quantities, constrain the problem solver in articulating the inherent quantitative relationship. It gives empirical evidence to show how numerical reasoning takes over as a Grade 6 student instantiates the quantitative relation by resorting to…
Descriptors: Case Studies, Grade 6, Problem Solving, Statistical Analysis
Baldinger, Erin E. – North American Chapter of the International Group for the Psychology of Mathematics Education, 2015
The Common Core Standards require students to learn content and mathematical practices, and so teachers must have content knowledge and be able to engage in practices themselves. This raises the question of how novice teachers learn to engage in mathematical practices. I investigate pre-service secondary teacher learning of mathematical practices…
Descriptors: Common Core State Standards, Mathematics Instruction, Pedagogical Content Knowledge, Preservice Teachers
Prasad, Priya V. – North American Chapter of the International Group for the Psychology of Mathematics Education, 2015
Can professional development (PD) have a profound and lasting effect on participating teachers? The purpose of this study was to understand how teachers learn new mathematics content in professional development in order to contribute to the open question of how PD affects teachers' actual instructional choices in the classroom. Teachers were…
Descriptors: Faculty Development, Mathematics Instruction, Teaching Methods, Pedagogical Content Knowledge
Hunter, Jodie – Mathematics Education Research Group of Australasia, 2015
In recent years there has been an increased emphasis on integrating the teaching of arithmetic and algebra in primary school classrooms. This requires teachers to develop links between arithmetic and algebra and use pedagogical actions that facilitate algebraic reasoning. Drawing on findings from a classroom-based study, this paper provides an…
Descriptors: Foreign Countries, Elementary School Teachers, Primary Education, Elementary School Mathematics
Hauk, Shandy; Salguero, Katie; Kaser, Joyce – Grantee Submission, 2016
A web-based activity and testing system (WATS) has features such as adaptive problem sets, videos, and data-driven tools for instructors to monitor and scaffold student learning. Central to WATS adoption and use are questions about the implementation process: What constitutes "good" implementation and how far from "good" is…
Descriptors: Fidelity, Program Implementation, Web Based Instruction, Testing Programs
Hauk, Shandy; Matlen, Bryan – Grantee Submission, 2016
A variety of computerized interactive learning platforms exist. Most include instructional supports in the form of problem sets. Feedback to users ranges from a single word like "Correct!" to offers of hints and partially to fully worked examples. Behind-the-scenes design of such systems varies as well --from static dictionaries of…
Descriptors: Community Colleges, College Mathematics, Algebra, Web Based Instruction
Beatty, Ruth; Day-Mauro, Mary; Morris, Kate – North American Chapter of the International Group for the Psychology of Mathematics Education, 2013
This study explored the development of early functional thinking in fifteen Kindergarten to Grade 2 students. As part of a teaching intervention that emphasized the co-variation between position numbers and number of items in each position of linear growing patterns, students were given a pre and post interview assessment to document their ability…
Descriptors: Primary Education, Kindergarten, Grade 1, Grade 2
Johnson, Heather L. – North American Chapter of the International Group for the Psychology of Mathematics Education, 2012
This paper addresses how secondary students might reason about amounts of change in covarying quantities. Two empirically based forms of covariational reasoning are distinguished. The first form-- reasoning about quantities as varying simultaneously and independently--supports tandem comparison of amounts of change. The second form--coordination…
Descriptors: Secondary School Students, Mathematics Skills, Algebra, Abstract Reasoning