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Peer reviewedKnill, George – Mathematics Teacher, 1980
The formula used by the telephone company to determine long distance charges is presented and several sample problems are included. (MP)
Descriptors: Algebra, Algorithms, Enrichment Activities, Geometric Concepts
Peer reviewedEdelman, Leslie – Mathematics Teaching in the Middle School, 1997
Describes a project that allows students to derive fractions with varying denominators, estimate that fractional representation in a pie chart as a piece of the whole, and add their various fractions to find the sum equal to one whole. Includes samples of student work. (DDR)
Descriptors: Arithmetic, Estimation (Mathematics), Fractions, Graphs
Peer reviewedMiddleton, James A.; van den Heuvel-Panhuizen, Marja; Shew, Julia A. – Mathematics Teaching in the Middle School, 1998
Examines bar models as graphical representations of rational numbers and presents related real life problems. Concludes that, through pairing the fraction bars with ratio tables and other ways of teaching numbers, numeric strategies become connected with visual strategies that allow students with diverse ways of thinking to share their…
Descriptors: Concept Formation, Elementary Education, Graphs, Mathematical Concepts
Peer reviewedFeicht, Louis – Mathematics Teacher, 1997
Presents an activity that establishes a graphical foundation for parametric equations by using a graphing output form called tubeplots from the computer program Maple. Provides a comprehensive review and exploration of many previously learned topics. (ASK)
Descriptors: Class Activities, Computer Uses in Education, Educational Technology, Equations (Mathematics)
Peer reviewedAbramovich, Sergei; Brown, Gary – Journal of Computers in Mathematics and Science Teaching, 1996
Describes how a software package that includes a spreadsheet, a relation grapher, and a dynamic geometry can contribute to teacher training through an exploratory problem-solving course. Discusses the ways in which technology-rich environments enhance and extend traditional topics. Contains 17 references. (DDR)
Descriptors: Classroom Environment, Computer Software, Course Content, Discovery Learning
Peer reviewedLapp, Douglas A.; Cyrus, Vivian Flora – Mathematics Teacher, 2000
Examines four areas of difficulty with graphing and modeling, identifies confusions and misconceptions, and shows how these areas interact in the presence of data-collection devices. (KHR)
Descriptors: Educational Technology, Graphs, Instructional Materials, Interdisciplinary Approach
Peer reviewedAppelbaum, Elizabeth Berman – Mathematics Teacher, 2000
Describes a simulation using dice-tossing students in a population cluster to model the growth of cancer cells. This growth is recorded in a scatterplot and compared to an exponential function graph. (KHR)
Descriptors: Educational Games, Graphs, Interdisciplinary Approach, Mathematical Concepts
Peer reviewedFiore, Greg – Mathematics Teacher, 2000
Discusses Einstein's special relativity theory and some of the developmental mathematics involved. Presents motivational classroom materials used in discussing relative-motion problems, evaluating a radical expression, graphing with asymptotes, interpreting a graph, studying variation, and solving literal and radical equations. (KHR)
Descriptors: Algebra, Curriculum Development, Graphs, Instructional Materials
Peer reviewedTimmons, Maryellen – Science Teacher, 2003
Presents an inquiry-based research model for high school students to engage in inquiry learning. Provides students and teachers with a better understanding of inquiry and greater confidence in their critical thinking skills. (Author/SOE)
Descriptors: Biology, Critical Thinking, Graphs, High School Students
Peer reviewedAinley, Janet – Journal of Mathematical Behavior, 1996
Addresses the early stages of children's introduction to the use of variables in formal algebraic notation. Describes a teaching approach that aims to situate the use of formal notation in meaningful contexts. Presents a study of a teaching sequence based on children working with this approach using graphical feedback in problem solutions. (AIM)
Descriptors: Algebra, Critical Thinking, Elementary Education, Elementary School Mathematics
Peer reviewedBrehm, Julia L. – Mathematics Teaching in the Middle School, 1996
Describes a graphing activity that promotes mathematical connections with social studies lessons. Students should be familiar with graphing on the Cartesian coordinate system to play this variation of the game Battleship on maps of various regions of the world. (AIM)
Descriptors: Geography, Graphs, Integrated Activities, Interdisciplinary Approach
Embregts, Petri J. C. M. – Education and Training in Developmental Disabilities, 2003
This study evaluated effects of a training package to improve behaviors of residents with mental retardation and staff responses. The training procedure included video feedback and self-management procedures (for residents) and video and graphic feedback (for staff). Results showed improved behaviors for residents with both internalizing and…
Descriptors: Adolescents, Behavior Change, Behavior Problems, Feedback
Peer reviewedLenne, Dominique; Lagrange, Jean-Baptiste; Gelis, Jean-Michel; Py, Dominique – International Journal of Computer Algebra in Mathematics Education, 2002
Describes an approach to the design of learning environments around a computer algebra kernel. Presents two environments to help students learn precalculus. Provides students with symbolic, graphic, and numeric tools as well as functionalities to help them build proofs. (Author/KHR)
Descriptors: Algebra, Calculus, Computer Uses in Education, Curriculum Development
Peer reviewedTimmerman, Maria A. – School Science and Mathematics, 2002
Describes how prospective elementary teachers examined, analyzed, and evaluated four students' written responses on a graphing task for an end-of-course performance assessment in a mathematics methods course. Provides evidence of the prospective teachers' pedagogical content knowledge. Indicates the importance of process and correct answers and…
Descriptors: Communication (Thought Transfer), Curriculum Development, Elementary Education, Evaluation
Peer reviewedSnapper, Ernst – American Mathematical Monthly, 1990
Presented is a method of interchanging the x-axis and y-axis for viewing the graph of the inverse function. Discussed are the inverse function and the usual proofs that are used for the function. (KR)
Descriptors: Calculus, College Mathematics, Graphs, Higher Education


