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Peer reviewedWeld, Kathryn – Primus, 1999
Cooperative student work often fails to generate individual understanding of abstract algebra materials. Suggests techniques that enable abstract algebra students to master proofs and enhance cooperative work. (Author/ASK)
Descriptors: Algebra, College Mathematics, Cooperative Learning, Grouping (Instructional Purposes)
Peer reviewedFriedlander, Alex – Mathematics Teacher, 1998
Discusses reasons for using spreadsheets in mathematics education. Presents mathematics activities for beginning algebra classes using spreadsheets. (ASK)
Descriptors: Algebra, Educational Technology, Mathematics Activities, Mathematics Education
Peer reviewedYerushalmy, Michal – Educational Studies in Mathematics, 2000
Analyzes student construction of function-based problem solving methods in introductory algebra. Describes longitudinal observation of a pair of students that studied algebra for three years using the function approach including intensive use of graphing technology. Offers terms for describing and explaining what and how do learners appreciate and…
Descriptors: Algebra, Computer Uses in Education, Educational Technology, Functions (Mathematics)
Peer reviewedFendel, Dan; And Others – NASSP Bulletin, 1997
As times change, so has the role of algebra in the educational program. The Interactive Mathematics Program (IMP) offers secondary students an opportunity to learn algebra in a college preparatory sequence that combines basic skills, problem solving, and conceptual understanding while integrating algebra into a problem-based program. Designed for…
Descriptors: Algebra, Calculus, Case Studies, Elementary Secondary Education
Peer reviewedSchultz, Kyle T. – Ohio Journal of School Mathematics, 1998
Reviews three geometry textbooks in order to examine both the quantity and content of algebra review. Concludes that although the books incorporate a great deal of algebra, much of it is noncontextual review. (ASK)
Descriptors: Algebra, Geometry, Mathematics Education, Review (Reexamination)
Peer reviewedvan den Essen, Arno – American Mathematical Monthly, 1990
Discussed is the use of magic squares as examples in a first year course in linear algebra. Four examples are presented with each including the proposition, the procedure, and a proof. (KR)
Descriptors: Algebra, College Mathematics, Higher Education, Learning Activities
Peer reviewedRotman, Jack W. – AMATYC Review, 1990
Ideas which apply language concepts to the study of algebra are presented. Discussed are algebraic notation, vocabulary, vocalization, and written assignments. The careful use of algebraic language in mathematics classes is emphasized. (CW)
Descriptors: Algebra, College Mathematics, Higher Education, Language Acquisition
Peer reviewedLambdin, Diana V.; Lynch, R. Kathleen; McDaniel, Heidi – Mathematics Teaching in the Middle School, 2000
Describes a series of lessons in which 6th grade students explore notions of rates of change and their effect on the shapes of graphs. Addresses aspects of the algebra content standard for the middle grades. (YDS)
Descriptors: Algebra, Graphs, Mathematical Applications, Mathematics Activities
Peer reviewedBarbeau, Edward J. – Mathematics Teacher, 1991
Described are two examples involving recursive mathematical sequences designed to integrate a holistic approach to learning algebra. These examples promote pattern recognition with algebraic justification, full class participation, and mathematical values that can be transferred to other situations. (MDH)
Descriptors: Algebra, Discovery Learning, Holistic Approach, Learning Activities
Peer reviewedFouche, Katheryn K. – Mathematics Teaching in the Middle School, 1997
Describes an action research project conducted in eighth-grade algebra and prealgebra classes. Suggests ways in which students can use their creativity to progress from a simple solution method to a method that produces a generalization and a formula. (AIM)
Descriptors: Action Research, Algebra, Experiential Learning, Generalization
Peer reviewedOty, Karla J.; Elliott, Brett M.; McArthur, John M.; Clark, Bryon K. – Primus, 2000
Describes an interdisciplinary quantitative reasoning course that uses algebra to answer questions from science. Describes the development, philosophy, and structure of the course and demonstrates two of the projects developed for this course. Presents student reactions and attitudes towards the course. (Contains 11 references.) (Author/ASK)
Descriptors: Algebra, Course Descriptions, Higher Education, Interdisciplinary Approach
Peer reviewedArcavi, Abraham; Bruckheimer, Maxim – College Mathematics Journal, 1991
Presents the algorithm to approximate square roots as reproduced from the 1579 edition of an algebra book by Rafael Bombelli. The sequence of activities illustrates that the process of understanding an original source of mathematics, first at the algorithmic level and then with respect to its mathematical validity in modern terms, can be an…
Descriptors: Algebra, Algorithms, College Mathematics, Content Area Reading
Peer reviewedSutherland, David C. – School Science and Mathematics, 1990
Discusses common error-detecting identification codes using linear algebra terminology to provide an interesting application of algebra. Presents examples from the International Standard Book Number, the Universal Product Code, bank identification numbers, and the ZIP code bar code. (YP)
Descriptors: Algebra, Coding, College Mathematics, Higher Education
Miller, Cynthia A.; Smith, Brenda D. – Focus on Learning Problems in Mathematics, 1994
Pre- and posttests of prerequisite vocabulary terms were given to (n=162) intermediate and (n=178) college algebra students to determine their word knowledge and differences between the intermediate and college algebra students. (11 references) (MKR)
Descriptors: Algebra, College Mathematics, Higher Education, Mathematics Instruction
Peer reviewedCarlson, David; And Others – College Mathematics Journal, 1993
Presents five recommendations of the Linear Algebra Curriculum Study Group: (1) The syllabus must respond to the client disciplines; (2) The first course should be matrix oriented; (3) Faculty should consider the needs and interests of students; (4) Faculty should use technology; and (5) At least one follow-up course should be required. Provides a…
Descriptors: College Mathematics, Core Curriculum, Course Descriptions, Curriculum Development


