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Mowahed, Ahmad Khalid; Song, Naiqing; Xinrong, Yang; Changgen, Pei – International Electronic Journal of Mathematics Education, 2020
This study explored the influence of proof understanding strategies and negative self-concept on undergraduate Afghan students' achievement in modern algebra 1. To examine the relationships among proof understanding strategies, negative self-concept and achievement in modern algebra 1, we used structural equation modeling on data collected from…
Descriptors: Validity, Mathematical Logic, Algebra, Mathematics Achievement
Morton, Karisma; Riegle-Crumb, Catherine – Educational Researcher, 2020
This brief utilizes data from the U.S. Trends in International Mathematics and Science Study of 2011 (TIMSS) to investigate the extent to which teacher reports of content coverage in eighth grade algebra classes vary according to school racial/ethnic composition. The analytic sample is comprised of eighth grade algebra classrooms in 111 schools…
Descriptors: Foreign Countries, Algebra, Racial Composition, Blacks
Tanisli, Dilek; Türkmen, Handegül; Turgut, Melih; Köse, Nilüfer – Journal of Pedagogical Research, 2020
The main purpose of this study was to assess seventh-graders? algebra performance when their teachers received professional development support regarding hypothetical learning trajectories through a web-based platform. Secondly, we aimed to investigate the relationship between student performance and the teachers? professional development in…
Descriptors: Professional Development, Inservice Teacher Education, Mathematics Teachers, Mathematics Achievement
Hidayah, Indriati Nurul; Sa'dijah, Cholis; Subanji; Sudirman – Journal on Mathematics Education, 2020
When students solve an algebra problem, students try to deduce the facts in the problem. This step is imperative, students can draw conclusions from the facts and devise a plan to solve the problem. Drawing conclusions from facts is called reasoning. Some kinds of reasoning are deductive, inductive, and abductive. This article explores the…
Descriptors: Logical Thinking, Problem Solving, Mathematical Logic, Mathematics Education
Apsari, Ratih Ayu; Putri, Ratu Ilma Indra; Sariyasa; Abels, Mieke; Prayitno, Sudi – Journal on Mathematics Education, 2020
The present study is a part of design research in local instructional theory in a pre-algebraic lesson using the Realistic Mathematics Education (RME) approach. The article will focus on recommendations for the type of pre-algebra class that supports elementary school students' algebraic thinking. As design research study, it followed the three…
Descriptors: Elementary School Students, Elementary School Mathematics, Grade 5, Geometry
Faizah, Siti; Nusantara, Toto; Sudirman, Sudirman; Rahardi, Rustanto – Online Submission, 2020
Mathematical proof is a logically formed argument based on students' thinking process. A mathematical proof is a formal process which needs the ability of analytical thinking to solve. However, researchers still find students who complete the mathematical proof process through intuitive thinking. Students who have studied mathematical proof in the…
Descriptors: Mathematical Logic, Validity, Algebra, Cognitive Processes
Calor, Sharon M.; Dekker, Rijkje; van Drie, Jannet P.; Zijlstra, Bonne J. H.; Volman, Monique L. L. – Mathematics Education Research Journal, 2020
We investigated whether early algebra lessons that explicitly aimed to elicit mathematical discussions (shift-problem lessons) invoke more and qualitatively better mathematical discussions and raise students' mathematical levels more than conventional lessons in a small group setting. A quasi-experimental study (pre- and post-test, control group)…
Descriptors: Mathematics Instruction, Algebra, Discussion (Teaching Technique), Mathematics Skills
Tooher, Helen; Johnson, Patrick – Issues in Educational Research, 2020
This pilot study explores the effectiveness of a strategy for overcoming post-primary students' misconceptions within the topic of algebra. Although central to the study of mathematics, algebra can be an area of difficulty for many students. A misconception is typically classified as flawed understanding of a concept causing repeated errors, and…
Descriptors: Misconceptions, Algebra, Secondary School Students, Mathematics Instruction
Sadita, Lia; Hirashima, Tsukasa; Hayashi, Yusuke; Wunnasri, Warunya; Pailai, Jaruwat; Junus, Kasiyah; Santoso, Harry Budi – Research and Practice in Technology Enhanced Learning, 2020
The design of interactions among peers plays a key role in collaborative learning. Various strategies have been applied to assist learners in collaborating and creating a continuous effort to construct and maintain shared knowledge, such as utilizing a concept map as a representational tool during discourse. Some previous studies have revealed its…
Descriptors: Concept Mapping, Cooperative Learning, Algebra, Comprehension
Kazunga, Cathrine; Bansilal, Sarah – Educational Studies in Mathematics, 2020
The concept of determinant plays a central role in many linear algebra concepts and is also applied to other branches of mathematics and science. In this study, we focus on the application of determinant and inverse matrix concepts, in solving systems of equations by a group of 116 in-service mathematics teachers who were studying the topic at a…
Descriptors: Foreign Countries, Mathematical Concepts, Mathematical Applications, Mathematics Teachers
Jiménez, Cristina; Arís, Nuria; Magreñán Ruiz, Ángel Alberto; Orcos, Lara – Education Sciences, 2020
One of the main objectives in mathematics education is to motivate students due to the fact that their interest in this area is often very low. The use of different technologies, as well as gamification in the classroom, can help us to meet this goal. In this case, it is presented the use of two techniques, which are a digital escape room, using…
Descriptors: Computer Simulation, Mathematics Education, Algebra, Secondary School Students
Sholihah, Ummu; Maryono, Maryono – Journal of Research and Advances in Mathematics Education, 2020
Visual thinking plays an essential role in solving problems and in learning mathematics. Many students do not understand how to graphically or geometrically represent problems and solve algebra problems. Visual thinking is the ability, process, and results of creating, interpreting, using, and imagining images and diagrams on paper or with…
Descriptors: Visualization, Problem Solving, Thinking Skills, Mathematics Education
Ferretti, Federica – International Electronic Journal of Mathematics Education, 2020
The learning of algebra represents a difficulty within the mathematics learning process. Precisely because of their epistemological and ontological nature, semiotics provides a good key to understanding the main difficulties that hinder the learning of algebraic objects. The answers to a large scale assessments task that requires a treatment in…
Descriptors: Algebra, Learning Processes, Semiotics, Secondary School Students
Pournara, Craig; Sanders, Yvonne – Africa Education Review, 2020
The transition from arithmetic to algebra is a well-known difficulty in school mathematics. In order to succeed, learners require inter alia a better understanding of algebraic symbols, equality, equations and working with negatives/subtraction. This article reports on a response pattern analysis (RPA) of learners' responses to six test items…
Descriptors: Foreign Countries, Arithmetic, Algebra, Equations (Mathematics)
Inchaustegui, Yeni Acosta; Alsina, Ángel – Australasian Journal of Early Childhood, 2020
The mathematics curricula of countries such as the United States, Singapore, Australia and New Zealand have started to incorporate the teaching of algebra in early childhood education. From this perspective, our study has two objectives: (a) to design a learning trajectory and teaching itinerary introducing patterns for children between the ages…
Descriptors: Preschool Children, Learning Processes, Algebra, Mathematics Instruction

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