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Peer reviewedVan Dyke, Frances – Mathematics Teacher, 1998
Presents an activity on linear functions that is designed to help students become familiar with the graphs, equations, and tables of these functions while focusing on issues related to cost, revenue, and profit. (ASK)
Descriptors: Costs, Equations (Mathematics), Functions (Mathematics), Graphs
Peer reviewedDaniels, David S. – Mathematics Teacher, 1989
Discusses the use of scaling test scores for an algebra class. Provides example data, several equations used in scaling, and graphs. (YP)
Descriptors: Algebra, Equated Scores, Equations (Mathematics), Mathematical Concepts
Peer reviewedKennedy, Paul A.; And Others – Mathematics and Computer Education, 1991
Presented is a method for factoring quadratic equations that helps the teacher demonstrate how to eliminate guessing through establishment of the connection between multiplication and factoring. Included are examples that allow the student to understand the link between the algebraic and the pictorial representations of quadratic equations. (JJK)
Descriptors: Algebra, Equations (Mathematics), Mathematical Formulas, Mathematical Models
Peer reviewedAustin, Joe Dan – Mathematics Teacher, 1982
The problems involved in making reservations for airline flights is discussed in creating a mathematical model designed to maximize an airline's income. One issue not considered in the model is any public relations problem the airline may have. The model does take into account the issue of denied boarding compensation. (MP)
Descriptors: College Mathematics, Equations (Mathematics), Higher Education, Mathematical Applications
Peer reviewedMcNaughton, Alastair – Mathematics Teacher, 1986
A method is described for representing quadratic functions by three-dimensional wire models. This enables one to form a simple geometric concept of the location of imaginary zeros. (MNS)
Descriptors: Algebra, Equations (Mathematics), Functions (Mathematics), Geometric Concepts
Peer reviewedKennedy, Jane B. – Mathematics Teacher, 1996
Presents activities in which students study exponential growth and decay by collecting data, constructing graphs, and discovering algebraic formulas. (MKR)
Descriptors: Algebra, Equations (Mathematics), Exponents (Mathematics), Graphs
Vandehaar, Ann; Reed, Gail – 1979
Activities and teaching methods for developing an understanding of fractions are presented. The activities, which use mathematical models (visual representations of fractions), are divided into three sections: (1) equivalent fraction circles; (2) fraction bars; and (3) multiplication of fractional numbers using squares. Each section includes the…
Descriptors: Elementary School Mathematics, Equations (Mathematics), Fractions, Instructional Materials
Peer reviewedParish, Charles R. – Mathematics Teacher, 1992
Presents an approach to the concept of absolute value that alleviates students' problems with the traditional definition and the use of logical connectives in solving related problems. Uses a model that maps numbers from a horizontal number line to a vertical ray originating from the origin. Provides examples solving absolute value equations and…
Descriptors: Algebra, Concept Formation, Equations (Mathematics), Functions (Mathematics)
Peer reviewedHaubner, Mary Ann – Arithmetic Teacher, 1992
Discusses the equation and proportion methods for teaching how to solve percent problems. Supplements the teaching of each method by introducing a representational model that enhances understanding when solving percent problems. (MDH)
Descriptors: Equations (Mathematics), Intermediate Grades, Mathematical Applications, Mathematical Models
Peer reviewedMacGregor, M. E. – Australian Mathematics Teacher, 1987
Explores the problem of combining algebraic terms from the students' point of view and suggests changes in certain traditional teaching practices. (PK)
Descriptors: Algebra, Equations (Mathematics), Logical Thinking, Mathematical Formulas
Peer reviewedGamble, R. – Physics Education, 1986
Considers several aspects of quantitative relationships involved in learning physics. Includes discussions of proportionality, various kinds of equality, and the need for generality. Argues that clear distinctions are necessary if the physics curriculum is to be examined with regard to pupil outcomes. (TW)
Descriptors: Definitions, Equations (Mathematics), Foreign Countries, Mathematical Applications
Peer reviewedSandefur, James T. – Mathematics Teacher, 1992
Discusses the use of technology in solving compound interest-rate problems that can be modeled by linear relationships. Uses a graphing calculator to solve the specific problem of determining the amount of money that can be borrowed to buy a car for a given monthly payment and interest rate. (MDH)
Descriptors: Computer Assisted Instruction, Credit (Finance), Equations (Mathematics), Graphing Calculators


