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Cañadas, María C.; Molina, Marta; del Río, Aurora – Educational Studies in Mathematics, 2018
Some errors in the learning of algebra suggest that students might have difficulties giving meaning to algebraic symbolism. In this paper, we use problem posing to analyze the students' capacity to assign meaning to algebraic symbolism and the difficulties that students encounter in this process, depending on the characteristics of the algebraic…
Descriptors: Algebra, Mathematical Logic, Symbols (Mathematics), Questionnaires
Mielicki, Marta K.; Wiley, Jennifer – Journal of Problem Solving, 2016
Successful algebraic problem solving entails adaptability of solution methods using different representations. Prior research has suggested that students are more likely to prefer symbolic solution methods (equations) over graphical ones, even when graphical methods should be more efficient. However, this research has not tested how representation…
Descriptors: Algebra, Problem Solving, Graphs, Equations (Mathematics)
Schueler-Meyer, Alexander – EURASIA Journal of Mathematics, Science & Technology Education, 2016
Flexibility in transforming algebraic expressions is recognized as fundamental for a rich procedural knowledge. Here, flexibility in-depth is proposed as the ability to apply one strategy to a wide range of unfamiliar expressions. In this study, design experiments with four groups of students were conducted to support students' flexibility…
Descriptors: Algebra, Qualitative Research, Problem Solving, Cognitive Style
Gasco, Javier; Villarroel, Jose-Domingo – Electronic Journal of Research in Educational Psychology, 2014
Introduction: Motivation is an important factor in the learning of mathematics. Within this area of education, word problem solving is central in most mathematics curricula of Secondary School. The objective of this research is to detect the differences in motivation in terms of the strategies used to solve word problems. Method: It analyzed the…
Descriptors: Secondary School Students, Word Problems (Mathematics), Problem Solving, Student Motivation
Ross, Dan; Reys, Robert; Chavez, Oscar; McNaught, Melissa D.; Grouws, Douglas A. – School Science and Mathematics, 2011
A central goal of secondary mathematics is for students to learn to use powerful algebraic strategies appropriately. Research has demonstrated student difficulties in the transition to using such strategies. We examined strategies used by several thousand 8th-, 9th-, and 10th-grade students in five different school systems over three consecutive…
Descriptors: Algebra, Problem Sets, Problem Solving, Mathematical Applications
McLeay, Heather – Mathematics Teaching Incorporating Micromath, 2007
In this article, the author reflects on her session at the 2006 conference, including the learning styles and strategies she observed. In her session, they explored some of the more unusual aspects of convex polyhedra (with regular faces), including the notions of "valence" and "species". Although the session was about shape and space, there was…
Descriptors: Algebra, Cognitive Style, Learning Strategies, Mathematics Education

Fulkerson, Paul – Arithmetic Teacher, 1992
Discusses how a single problem can be utilized to discuss mathematical skills and concepts at several different levels. Presents a problem involving fractions examined at the following four levels according to the abilities of the students: (1) finding solutions; (2) identifying methods for finding solutions; (3) exploring similar examples; and…
Descriptors: Algebra, Cognitive Processes, Cognitive Style, Cooperative Learning

Shama, Gilli; Dreyfus, Tommy – Educational Studies in Mathematics, 1994
Identified and classified solution strategies of (n=49) 10th-grade students who were presented with linear programming problems in a predominantly visual setting in the form of a computerized game. Visual strategies were developed more frequently than either algebraic or mixed strategies. Appendix includes questionnaires. (Contains 11 references.)…
Descriptors: Algebra, Cognitive Style, Computer Assisted Instruction, Functions (Mathematics)
James Madison Univ., Harrisonburg, VA. Workforce Improvement Network. – 2002
This guide presents math-focused learning projects and accompanying inquiry activities to help students pass the math portion of the GED 2002. It is Volume 2 of a proposed four-volume series; Volume 1 describing the concept of the GED as project is also available. Section 1 relates GED as project to the math portion of the GED and explains how…
Descriptors: Adult Education, Algebra, Classroom Techniques, Cognitive Style