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Samuel Kenney; Forster D. Ntow – SAGE Open, 2024
This article uses the concurrent mixed methods design to explore the errors made by 171 Grade Seven learners in algebraic problem-solving within the Assin Central Municipality in Ghana. The participants were categorized into low-achieving and high-achieving groups based on their performance in a pretest, to help provide a detailed examination of…
Descriptors: Problem Solving, Algebra, Mathematics Instruction, Low Achievement
Jace'Karmon Thomas – ProQuest LLC, 2021
Errors in mathematics are common hurdles for teachers and students; therefore, it is important to learn what errors students make and how students treat them. This study initially identified the types of errors students made while working with algebraic expressions and documented and analyzed the process of students completing an error analysis…
Descriptors: Mathematics Education, Error Patterns, Formative Evaluation, Mathematics Tests
Ellis, Amy B.; Horne, Dru; Bloodworth, Anna; Nielsen, Annelise; Ely, Robert – North American Chapter of the International Group for the Psychology of Mathematics Education, 2022
Interest-driven activities, such as mathematical play, can support student agency, motivation, and engagement, and can foster dispositions that reflect authentic disciplinary engagement. However, the bulk of research on mathematical play investigates the mathematics that emerges in young children's natural play or in informal spaces such as video…
Descriptors: Play, Algebra, Mathematics Instruction, Learner Engagement
Finke, Sabrina; Kemény, Ferenc; Sommer, Markus; Krnjic, Vesna; Arendasy, Martin; Slany, Wolfgang; Landerl, Karin – Computer Science Education, 2022
Background: Key to optimizing Computational Thinking (CT) instruction is a precise understanding of the underlying cognitive skills. Román-González et al. (2017) reported unique contributions of spatial abilities and reasoning, whereas arithmetic was not significantly related to CT. Disentangling the influence of spatial and numerical skills on CT…
Descriptors: Spatial Ability, Cognitive Ability, Abstract Reasoning, Arithmetic
Dolev, Sarit; Even, Ruhama – International Journal of Science and Mathematics Education, 2015
This study analyzes six seventh grade Israeli mathematics textbooks, examining (1) the extent to which students are required to justify and explain their mathematical work, and (2) whether students are asked to justify a mathematical claim that is stated by the textbook or a mathematical claim that they themselves generated when solving a problem.…
Descriptors: Foreign Countries, Textbook Content, Textbook Evaluation, Textbook Research
Caspi, Shai; Sfard, Anna – PNA, 2012
Taking as a point of departure the vision of school algebra as a formalized meta-discourse of arithmetic, we have been following six pairs of 7th-grade students (12-13 years old) as they gradually modify their spontaneous meta-arithmetic toward the "official" algebraic form of talk. In this paper we take a look at the very beginning of…
Descriptors: Algebra, Arithmetic, Grade 7, Achievement Gains
Graf, Edith Aurora – Educational Testing Service, 2009
This report makes recommendations for the development of middle-school assessment in mathematics, based on a synthesis of scientific findings in cognitive psychology and mathematics education. The focus is on background research, rather than test specifications or example tasks. Readers interested in early development and pilot efforts associated…
Descriptors: Mathematics Education, Middle Schools, Cognitive Psychology, Grade 6
Pitts Bannister, Vanessa R.; Wilkins, Jesse L. M. – Mathematics Teaching in the Middle School, 2007
This article describes concepts exhibited by seventh-grade prealgebra students as they approached algebraic-thinking tasks. (Contains 7 Figures.)
Descriptors: Algebra, Grade 7, Mathematical Concepts, Concept Formation
Issakova, Marina; Lepp, Dmitri; Prank, Rein – International Journal for Technology in Mathematics Education, 2006
T-algebra is a project for creating an interactive learning environment for expression manipulation tasks of elementary algebra. Our main didactical principle has been that all the necessary decisions and calculations at each solution step should be made by the student, and the program should be able to understand the mistakes. This paper…
Descriptors: Algebra, Mathematics Instruction, Problem Solving, Equations (Mathematics)

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