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Showing 1 to 15 of 47 results Save | Export
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Sunil Dehipawala; Tak Cheung – International Society for Technology, Education, and Science, 2024
The Physics One Mechanics in a community college syllabus usually allocates more time to cover the topics in kinematics, dynamics, energy, momentum, and rotation; with relatively less time for the topics of fluid mechanics and heat diffusion in the creation of a knowledge gap for those students deciding on mechanical and chemical engineering…
Descriptors: Community College Students, Student Projects, Physics, College Science
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Dae S. Hong – North American Chapter of the International Group for the Psychology of Mathematics Education, 2023
This study explores opportunities to learn definite integrals in three widely used textbooks in the U.S. Definitions, worked examples, and exercise problems were coded using research-based cognitive resources in definite integrals. The results show that limited opportunities for students to explore multiplicative relationship between two…
Descriptors: Mathematics Instruction, Teaching Methods, Calculus, Mathematical Concepts
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Luis E. Montero-Moguel; Verónica Vargas-Alejo; Guadalupe Carmona; Dinorah Méndez Huerta – North American Chapter of the International Group for the Psychology of Mathematics Education, 2023
This research contributes to the need to identify and expand learning environments that encourage undergraduate students to develop collaborative work skills and apply their classroom knowledge to solve real-world problems. Using qualitative methods, we examine the effects of the interaction between two teams of students when solving a…
Descriptors: Undergraduate Students, College Mathematics, Cooperative Learning, Problem Solving
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Richard Velasco; Dae S. Hong – North American Chapter of the International Group for the Psychology of Mathematics Education, 2023
In this study, we examined one experienced mathematician's class practices, with particular attention to cognitive model described in genetic decomposition. Our findings indicate that students only had limited opportunities to be familiar with the first three steps in genetic decomposition, which may potentially lead students to answer limit tasks…
Descriptors: Mathematics Education, Mathematical Concepts, Mathematics Skills, Mathematics Instruction
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Fifty, David; Buchbinder, Orly; McCrone, Sharon – North American Chapter of the International Group for the Psychology of Mathematics Education, 2020
This paper characterizes the engagement of two groups of students in a Precalculus course at a four-year public university. A set of "Multiple Solutions Activities" was designed for the course to expose groups of students to alternative solution methods, allowing instructors to explicitly negotiate productive norms to foster students'…
Descriptors: Undergraduate Students, Calculus, Problem Solving, Social Behavior
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Tyburski, Brady A.; Drimalla, James; Byerley, Cameron; Boyce, Steven; Grabhorn, Jeffrey; Moore, Kevin C. – North American Chapter of the International Group for the Psychology of Mathematics Education, 2021
The fields of quantitative and covariational reasoning boast a wide range of powerful theoretical tools, which are described carefully in the literature. Less frequent and explicit attention, however, has been paid to writing down detailed, practical guidance for operationalizing these theoretical constructs. Some guidance is provided by…
Descriptors: Guidelines, Thinking Skills, Student Behavior, Calculus
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Bussotti, Paolo – International Baltic Symposium on Science and Technology Education, 2021
This research deals with a possible use of history of mathematics in mathematics education. In particular, history can be a fundamental element for the introduction of the concept of integral through a problem-centred and intuitive approach. Therefore, what follows is dedicated to the teaching of mathematics in the last years of secondary schools,…
Descriptors: Calculus, Mathematics Education, Interdisciplinary Approach, Teaching Methods
Palisse, Jennifer; King, Deborah; MacLean, Mark – Mathematics Education Research Group of Australasia, 2021
Comparative judgement is a relatively new way of facilitating peer-assessment where students are shown pairs of other students' work and judge which of the two is better. Literature on example-based learning suggests that students should be able to learn from comparative judgement. We present the case of one student, Josie, whose understanding of…
Descriptors: Decision Making, Case Studies, Peer Evaluation, Comparative Analysis
Moala, John Griffith – Mathematics Education Research Group of Australasia, 2018
This paper addresses the need for empirical research on the processes by which students create algorithms. I analyse the collaborative work of three high-school students on a contextualised graph theory task, in which they created an algorithm for maximising the happiness score of a seating arrangement. The group found an optimal arrangement but…
Descriptors: Mathematics, Group Activities, Graphs, Foreign Countries
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Wade, Carol H.; Wilkens, Christian; Sonnert, Gerhard; Sadler, Philip M. – North American Chapter of the International Group for the Psychology of Mathematics Education, 2020
Cognitive Load Theory's Four Component Instructional Design (4C/ID) Model has been used in mathematics education but not confirmed as an instructional theory. Using the Factors Influencing College Success in Mathematics (FICSMath) project and confirmatory factor equation modeling, we empirically validated the model and created the 4C/IDMath Model.…
Descriptors: Instructional Design, College Mathematics, Mathematics Instruction, Models
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Dorko, Allison – North American Chapter of the International Group for the Psychology of Mathematics Education, 2015
This paper explores students' ways of thinking about the average rate of change of a multivariable function and how they generalize those ways of thinking from rate of change of single-variable functions. I found that while students thought about the average rate of change of a multivariable function as the change in the independent quantity with…
Descriptors: Mathematical Concepts, Mathematics Instruction, Generalization, College Mathematics
Bardini, Caroline; Pierce, Robyn; Vincent, Jill – Mathematics Education Research Group of Australasia, 2015
Analysis of mathematical notations must consider both syntactical aspects of symbols and the underpinning mathematical concept(s) conveyed. We argue that the construct of "syntax template" provides a theoretical framework to analyse undergraduate mathematics students' written solutions, where we have identified several types of…
Descriptors: Mathematics Achievement, College Freshmen, Symbols (Mathematics), Mathematical Concepts
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Czocher, Jennifer A. – North American Chapter of the International Group for the Psychology of Mathematics Education, 2014
This study utilized an innovative data analysis approach to examine how engineering undergraduates engaged in mathematical modelling. Individual modelling routes were constructed via modelling activity diagrams and were used to critically examine the theoretical framework. Implications for the theoretical model are offered along with implications…
Descriptors: Undergraduate Students, Engineering Education, Mathematical Models, Mathematics Skills
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Dawkins, Paul Christian – North American Chapter of the International Group for the Psychology of Mathematics Education, 2015
This paper presents results from three teaching experiments intended to guide students to reinvent truth-functional interpretations for mathematical disjunctions. The initial teaching experiments revealed that students' emergent strategies for assessing disjunctions did not entail or facilitate the development of a relevant partitioning of example…
Descriptors: Learning Strategies, College Mathematics, College Students, Calculus
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Cetner, Michelle – North American Chapter of the International Group for the Psychology of Mathematics Education, 2015
In Calculus, students are often both presented problems with and taught to use three interconnected types of representations: symbolic, graphic, and numeric. However, students often fail to notice the relationship between mathematical objects (and even the same object) that are presented using different types of representations. Using the APOS…
Descriptors: Mathematics Instruction, Calculus, Mathematical Concepts, Problem Solving
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