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Bossé, Michael J.; Young, Erica Slate; Bayaga, Anass; Lynch-Davis, Kathleen; DeMarte, Ashley M.; Fountain, Catherine – International Journal for Mathematics Teaching and Learning, 2020
While one branch of literature is replete with investigations of problem solving and another branch frequently investigates student use of dynamic mathematics environments (DMEs), most of the studies in both of these fields consider whether or not students can solve problems. Far fewer number of studies consider the cognitive processes associated…
Descriptors: Cognitive Processes, Problem Solving, Mathematics Education, Mathematics Skills
Gün, Özge; Tas, Fatih – International Journal for Mathematics Teaching and Learning, 2021
It is important to support pre-service teachers in terms of mathematical task design so as to increase the success of their future teaching. The purpose of this study was to evaluate mathematical tasks designed by pre-service primary and elementary mathematics teachers within the framework of task design principles. For this purpose, a total of 43…
Descriptors: Task Analysis, Preservice Teachers, Instructional Design, Teacher Education Programs
Kertil, Mahmut; Dede, Hande Gülbagci – International Journal for Mathematics Teaching and Learning, 2022
This study investigates prospective secondary school mathematics teachers' developing conceptions about the meaning of derivative (as rate of change) while working on a series of tasks involving different non-motion real-life contexts. The study was conducted by employing a case study method. The participants of the study were 25 prospective…
Descriptors: Problem Based Learning, Secondary School Teachers, Mathematics Teachers, Teaching Methods
Bossé, Michael J.; Bayaga, Anass; Lynch-Davis, Kathleen; DeMarte, Ashley M. – International Journal for Mathematics Teaching and Learning, 2021
In the context of an analytical geometry, this study considers the mathematical understanding and activity of seven students analyzed simultaneously through two knowledge frameworks: (1) the Van Hiele levels (Van Hiele, 1986, 1999) and register and domain knowledge (Hibert, 1988); and (2) three action frameworks: the SOLO taxonomy (Biggs, 1999;…
Descriptors: Geometry, Mathematics Instruction, Teaching Methods, Taxonomy
Jobrack, Matthew; Bossé, Michael J.; Chandler, Kayla; Adu-Gyamfi, Kwaku – International Journal for Mathematics Teaching and Learning, 2018
Student problem solving in the context of a dynamic mathematics environment (DME) has previously been investigated primarily through the lens of whether or not the student could complete a problem-solving task. Herein, we investigate what trajectories students employ in the realms of mathematics, technology, and problem solving as they attempt to…
Descriptors: Problem Solving, Mathematics Education, Geometry, Visual Aids
Bossé, Michael J.; Bayaga, Anass; Fountain, Catherine; Young, Erica Slate – International Journal for Mathematics Teaching and Learning, 2019
This study investigates representational code-switching (RCS) by considering three high school students' communications in the process of comparing and contrasting pairs of representations (e.g., equation and graph) in the context of rational functions. Supporting this study is research in the realms of students interacting with mathematical…
Descriptors: Code Switching (Language), Mathematics Instruction, Mathematical Concepts, Concept Formation
Brown, Molly; Bossé, Michael J.; Chandler, Kayla – International Journal for Mathematics Teaching and Learning, 2016
This study investigates the nature of student errors in the context of problem solving and Dynamic Math Environments. This led to the development of the Problem Solving Action Identification Framework; this framework captures and defines all activities and errors associated with problem solving in a dynamic math environment. Found are three…
Descriptors: Error Patterns, Student Projects, Problem Solving, Mathematics Activities
Switzer, J. Matt – International Journal for Mathematics Teaching and Learning, 2016
Research findings have established that students often struggle with mathematical symbols including common misconceptions for literal symbolic representations of variables but provide little evidence of when or how these misconceptions arise. This article reports findings from a study of grade 4-6 students' conception(s) for various…
Descriptors: Elementary School Mathematics, Grade 4, Grade 5, Grade 6