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Peer reviewedHara, Noriko – Journal of Educational Computing Research, 2002
Introduces the use of Formal Concept Analysis (FCA) as a methodology to visualize the data in computer-mediated communication. Bases FCA on a mathematical lattice theory and offers visual maps (graphs) with conceptual hierarchies, and proposes use of FCA combined with content analysis to analyze computer-mediated communication. (Author/LRW)
Descriptors: Computer Mediated Communication, Content Analysis, Graphs, Mathematical Concepts
Stylianou, Despina A.; Smith, Beverly; Kaput, James J. – Journal of Computers in Mathematics and Science Teaching, 2005
This article reports on results of an exploratory study on undergraduate pre-service teachers' understanding of graphical representations of motion functions. The study described pre-service teachers' explorations using a CBR device. Pre-service teachers' growth was studied in two dimensions: (a) in their learning of the mathematics involved and…
Descriptors: Motion, Misconceptions, Mathematics Education, Mathematics Instruction
Bracey, Gerald W. – Phi Delta Kappan, 2004
Graphs don't always show what the graphers say they do. The most notorious recent example of a misleading graph is the one produced by the U.S. Department of Education that plots National Assessment of Educational Progress (NAEP) reading scores against total federal spending on education. This graph was taken apart by Howard Wainer and Daniel…
Descriptors: Graphs, Educational Finance, National Competency Tests, Expenditures
Staples, Ed – Australian Senior Mathematics Journal, 2005
One of the most remarkable devices embedded in a Microsoft Excel spreadsheet is known as the spinner. Its staggering simplicity is undoubtedly its strength. As an incrementing device that allows graphs to dance across the screen, it gives the concept of variability a whole new meaning. Spinners and their close cousins scroll bars can be grabbed…
Descriptors: Spreadsheets, Computer Graphics, Mathematics, Computer Uses in Education
Gonzalez-Martin, Alejandro S.; Camacho, Matias – International Journal of Mathematical Education in Science and Technology, 2004
This paper analyses the answers of a group of first-year university Mathematics students to a questionnaire, with the aim of determining the difficulties they have when carrying out non-routine tasks related to improper integrals. The questionnaire consisted of nine questions including not only calculus tasks and determining the convergence of…
Descriptors: College Mathematics, Higher Education, Calculus, Mathematics Education
Groetsch, C. W. – College Mathematics Journal, 2005
Resistance destroys symmetry. In this note, a graphical exploration serves as a guide to a rigorous elementary proof of a specific asymmetry in the trajectory of a point projectile in a medium offering linear resistance.
Descriptors: College Mathematics, Mathematics Instruction, Validity, Mathematical Logic
Grovei, Larry – College Mathematics Journal, 2005
The five Platonic solids are constructed (as graphs) from their rotational symmetry groups. The constructions are based on an idea of Bertram Kostant and are quite simple; conjugacy classes in the group are the vertices of the graphs and products determine adjacency.
Descriptors: Mathematics Activities, Graphs, Geometric Concepts, Mathematics Instruction
Mihas, Pavlos – Physics Education, 2003
The motion of a magnet through a coil is analysed through a model of magnetic monopoles. The magnetic flux of a monopole passing through a loop is explained and also its rate of change. By a superposition of voltages produced by the monopoles on the coils the shape of the voltage versus time graph is explained. Also examined is the interaction of…
Descriptors: Computer Simulation, Energy, Magnets, Computer Software
Skurnick, Ronald; Davi, Charles; Skurnick, Mia – Mathematics and Computer Education, 2005
Since 1952, several well-known graph theorists have proven numerous results regarding Hamiltonian graphs. In fact, many elementary graph theory textbooks contain the theorems of Ore, Bondy and Chvatal, Chvatal and Erdos, Posa, and Dirac, to name a few. In this note, the authors state and prove some propositions of their own concerning Hamiltonian…
Descriptors: Textbooks, Graphs, College Mathematics, Mathematical Concepts
Pitts Bannister, Vanessa R.; Jamar, Idorenyin; Mutegi, Jomo W. – Science and Children, 2007
In this article, the learning progress of one fifth-grade student is examined with regard to the development of her graph interpretation skills as she participated in the Junior Science Institute (JSI), a two-week, science intensive summer camp in which participants engaged in microbiology research and application. By showcasing the student's…
Descriptors: Grade 5, Microbiology, Cognitive Processes, Graphs
LoPresto, Michael C.; Jacobs, Diane A. – Physics Education, 2007
In this exercise the US Standard Atmosphere is used as "data" that a student is asked to model by deriving equations to reproduce it with the help of spreadsheet and graphing software. The exercise can be used as a laboratory or an independent study for a student of introductory physics to provide an introduction to scientific research…
Descriptors: Scientific Research, Physics, Independent Study, Models
Moschkovich, Judit N. – Journal of the Learning Sciences, 2008
This article examines a classroom discussion of multiple interpretations of the scales on two distance versus time graphs. The analysis describes how two students and a teacher used multiple meanings for phrases of the form "I went by" and coordinated these meanings with different views of the scales. Students' ambiguous and shifting meanings did…
Descriptors: Mathematics Education, Discussion (Teaching Technique), Mathematical Concepts, Concept Formation
Kovalik, Susan J.; Olsen, Karen D. – Corwin, 2010
This book examines learning science from multiple perspectives--especially a child's. The whimsical character of Mary Froggins guides readers through the steps of igniting students' natural sense of wonder, incorporating brain research, integrating science concepts with other subjects, and applying science to daily life. The authors demonstrate…
Descriptors: Educational Strategies, Curriculum Development, Multiple Intelligences, Science Programs
McDonald, Todd – AMATYC Review, 2006
This paper presents a visual representation of complex solutions of quadratic equations in the xy plane. Rather than moving to the complex plane, students are able to experience a geometric interpretation of the solutions in the xy plane. I am also working on these types of representations with higher order polynomials with some success.
Descriptors: Geometric Concepts, Algebra, Mathematics Instruction, Equations (Mathematics)
Bosse, Michael J. – AMATYC Review, 2006
Within statistics instruction, students are often requested to sketch the curve representing a normal distribution with a given mean and standard deviation. Unfortunately, these sketches are often notoriously imprecise. Poor sketches are usually the result of missing mathematical knowledge. This paper considers relationships which exist among…
Descriptors: Mathematics Instruction, Geometric Concepts, Geometry, Mathematical Concepts

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