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Ayalon, Michal; Wilkie, Karina J.; Eid, Katrin Hajjar – Educational Studies in Mathematics, 2022
Argumentative problem solving in mathematics classrooms is a crucial practice that supports important student learning goals via collaborative deliberation and consensus building, but also places substantial cognitive and affective demands on both students and teacher. In this in-depth qualitative study, we considered how students' emotions during…
Descriptors: Persuasive Discourse, Problem Solving, Psychological Patterns, Mathematics Education
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Liu, Qimeng; Liu, Jian; Cai, Jinfa; Zhang, Zhikun – Educational Studies in Mathematics, 2020
This study explored 1634 Chinese eighth-grade students' domain- and task-specific self-efficacy and its relationship to their problem-posing performance. In particular, the linear regression model, generalized additive model (GAM), and piecewise regression model (PRM) were used to detail the linear and non-linear relationships between these…
Descriptors: Self Efficacy, Problem Solving, Mathematics Instruction, Mathematics Achievement
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Kop, Peter M. G. M.; Janssen, Fred J. J. M.; Drijvers, Paul H. M.; van Driel, Jan H. – Educational Studies in Mathematics, 2020
Students in secondary school often struggle with symbol sense, that is, the general ability to deal with symbols and to recognize the structure of algebraic formulas. Fostering symbol sense is an educational challenge. In graphing formulas by hand, defined as graphing using recognition and reasoning without technology, many aspects of symbol sense…
Descriptors: Graphs, Mathematical Formulas, Symbols (Mathematics), Algebra
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Nesher, Pearla; Hershkovitz, Sara – Educational Studies in Mathematics, 1994
Studied schemes involved in solving two-step arithmetic word problems in (n=1824) elementary schoolchildren in Israel. Compound schemes and combinations of operations were found to affect the difficulty level of the problems. Appendix includes two versions of the test instrument. (Contains 17 references.) (MKR)
Descriptors: Addition, Arithmetic, Division, Elementary Education
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Cox, Caryl; Mouw, John T. – Educational Studies in Mathematics, 1992
The explicit, experimental introduction of a series of logical inconsistencies is described and recommended as a means of disrupting the faulty logic and, thereby, enhancing the use of more appropriate probabilistic reasoning by graduate students enrolled in an introductory inferential statistics course. (14 references) (JJK)
Descriptors: Heuristics, Higher Education, Logical Thinking, Mathematics Education