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Peer reviewedKasprzak, Edward M. – Mathematics Teacher, 2002
Guides students through the process of designing a window. Allows them to use technology and a variety of representations while maximizing and minimizing the dimensions based on cost and light. Includes activity sheets. (Author/NB)
Descriptors: Data Analysis, Design, Graphing Calculators, Light
Peer reviewedForster, Patricia A.; Mueller, Ute – International Journal of Mathematical Education in Science and Technology, 2002
Investigates gender-related effects on the Western Australian Calculus Tertiary Entrance Examinations for the period 1995-2000, three years before and three years after graphics calculators were introduced. Considers students' total examination scores, scores on questions grouped by curriculum components, and students' use of graphics calculators…
Descriptors: Calculus, Computer Assisted Testing, Computer Uses in Education, Educational Strategies
Peer reviewedDemana, Franklin; Waits, Bert K. – Mathematics Teacher, 1989
Discusses the use of graphing calculators for polar and parametric equations. Presents eight lines of the program for the graph of a parametric equation and 11 lines of the program for a graph of a polar equation. Illustrates the application of the programs for planetary motion and free-fall motion. (YP)
Descriptors: College Mathematics, Computer Uses in Education, Equations (Mathematics), Graphing Calculators
Peer reviewedHirsch, Christian R.; And Others – Mathematics Teacher, 1995
The Core-Plus Mathematics Project (CPMP) is a four-year program emphasizing mathematical modeling, featuring full use of graphing calculators, building on the theme of mathematics as sense-making, and involving investigations of real-life contexts that lead to reinventing important mathematics. (MKR)
Descriptors: Demonstration Programs, Graphing Calculators, Mathematical Applications, Mathematical Models
Peer reviewedGass, Frederick – Primus, 1992
Discusses the rationale and a method for the instructional use of graphing calculators as an intermediary step between the intuitive notion of the concept of a limit and its formal epsilon-delta definition. (JJK)
Descriptors: Calculus, Cognitive Development, Concept Formation, Graphing Calculators
Peer reviewedWilliams, Carol G. – Mathematics and Computer Education, 1993
Discusses areas where teachers may harbor mistaken assumptions about their students' understanding when using graphing calculators: (1) confidence and competence with order of operations, (2) integration of algebraic and graphical knowledge, and (3) scaling a graph. (MKR)
Descriptors: Algebra, College Students, Concept Formation, Difficulty Level
Peer reviewedScariano, Stephen M.; Calzada, Maria E. – Mathematics and Computer Education, 1994
Challenges mathematics instructors to use graphing calculator technology in courses designed for non-mathematics majors and offers three types of open-ended problems that can be integrated into a basic skills mathematics curriculum: simultaneous equations, distance problems, and proportions using real data. (MKR)
Descriptors: College Mathematics, Distance, Equations (Mathematics), Graphing Calculators
Peer reviewedDunham, Penelope H.; Dick, Thomas P. – Mathematics Teacher, 1994
Presents an overview and discussion of some results of research on the use of graphing calculators organized into the following categories: (1) achievement studies, (2) conceptual understanding, (3) problem solving, (4) classroom dynamics, and (5) future research needed. (29 references) (MKR)
Descriptors: Classroom Environment, Concept Formation, Functions (Mathematics), Graphing Calculators
West, Peter – Teacher Magazine, 1991
The hand-held graphing calculator allows high school mathematics students to graph complex equations that would otherwise take hours of tedious work. This article presents high school mathematics teachers' opinions on its use in lower and upper level math courses. (SM)
Descriptors: Advanced Courses, Graphing Calculators, High Schools, Instructional Innovation
Peer reviewedTestone, Sharon – Research and Teaching in Developmental Education, 1998
Reports that as the number of students required to complete developmental mathematics courses increase, faculty turn to the American Mathematical Association of Two-Year Colleges (AMATYC) standards as guidelines for better instructional methods. Describes the necessity for educators to decide how graphing calculators can be used most effectively…
Descriptors: Algebra, Community Colleges, Developmental Studies Programs, Graphing Calculators
Peer reviewedForster, Pat – Australian Senior Mathematics Journal, 1998
Describes approaches taken with concepts associated with exponential functions by using graphing calculators to provide students with concrete meaning for the sometimes abstract concepts involved and to link students' learning with their existing knowledge. (ASK)
Descriptors: Constructivism (Learning), Educational Technology, Functions (Mathematics), Graphing Calculators
Peer reviewedForster, Pat – Australian Senior Mathematics Journal, 1997
Describes a study designing and implementing technology-based investigations and evaluates their impact on student learning. Discusses a teacher's mediation of the students' use of technology through curriculum materials, and considers some attributes of computers and graphics calculators that determined which tool was selected for each…
Descriptors: Computer Uses in Education, Educational Technology, Graphing Calculators, Instructional Materials
Peer reviewedOldknow, Adrian – Teaching Mathematics and Its Applications, 2000
Presents activities to model dynamic systems using graphing calculators and calculator based laboratories. (Author/ASK)
Descriptors: Differential Equations, Educational Technology, Graphing Calculators, Mathematical Applications
Peer reviewedMartinez-Cruz, Armando M.; Ratliff, Michael I. – Mathematics and Computer Education, 1998
Promotes the use of logistic modeling in high school and early college mathematics, to compare this model to commonly used models, and to give an alternative to the TI-83 built-in logistic-regression key method when that method fails to converge or gives an inappropriate model. (ASK)
Descriptors: College Mathematics, Educational Technology, Graphing Calculators, High Schools
Peer reviewedThomas, John P. – Mathematics and Computer Education, 2000
Presents two programs for the TI-83 to conduct the chi-square goodness-of-fit test in an elementary statistics course or any other course that might require students to conduct hypothesis tests relative to some frequency distribution. (ASK)
Descriptors: Chi Square, Elementary Secondary Education, Goodness of Fit, Graphing Calculators


