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Showing 196 to 210 of 283 results Save | Export
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Caulfield, Michael; And Others – College Mathematics Journal, 1986
The problem of controlling the grizzly bear population at Yellowstone is described. The results are presented in graphical form and discussed. A computer program is included. (MNS)
Descriptors: College Mathematics, Computer Software, Graphs, Higher Education
Gonzalez-Martin, Alejandro S.; Camacho, Matias – International Group for the Psychology of Mathematics Education, 2004
In this work we show some activities designed with a First Year group of the Mathematics Degree to give the graphic register back its mathematical status and promote its use on the part of the students. In particular, we have chosen the topic related to improper integration to reinforce the use of this register by the students. [For complete…
Descriptors: Problem Solving, Foreign Countries, Mathematics Education, College Mathematics
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Smith, Betsy Darken – Mathematics Teacher, 1983
It is noted that all graphs of cubic equations are symmetric about their inflection points. This is proven through the use of some calculus and the fundamental theorem of algebra. A table sums up the nature of symmetry for polynomials of any degree. (MP)
Descriptors: Calculus, College Mathematics, Equations (Mathematics), Graphs
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Kouba, Vicky L. – School Science and Mathematics, 1989
Explores whether the differences in use of terminology were related to respective fields or to idiosyncratic characteristics of experience and education. Reports differences among college teachers, high school teachers, and college students from a 16-item survey on algebraic and graphing terminology used in mathematics and science. (YP)
Descriptors: Algebra, College Mathematics, College Science, Graphs
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Hornsby, E. John, Jr. – Mathematics Teacher, 1990
Describes a five-step graphing method for various trigonometric periodic functions. Emphases is on teaching constants and functions. (YP)
Descriptors: College Mathematics, Functions (Mathematics), Graphs, Higher Education
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Kmiecik, Joan – Mathematics Teacher, 1990
Presented is a simple method which may be used to determine points of intersection in graphs of functions if they do exist. Several examples are given with illustrations of the functions. (CW)
Descriptors: Calculus, College Mathematics, Functions (Mathematics), Graphs
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van Dyke, Frances; White, Alexander – PRIMUS, 2004
This paper presents an assessment tool which can be used during the first weeks of calculus to measure students' visual thinking skills. We have developed and applied this instrument in classes for the last three years, tabulating results and interviewing students on a regular basis. We discuss our findings and provide hints to using the…
Descriptors: Mathematical Concepts, Interviews, Calculus, Thinking Skills
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Cook, Darwyn – Mathematics and Computer Education, 2006
For those instructors lacking artistic skills, teaching 3-dimensional calculus can be a challenge. Although some instructors spend a great deal of time working on their illustrations, trying to get them just right, students nevertheless often have a difficult time understanding some of them. To address this problem, the author has written a series…
Descriptors: Calculus, Mathematics Achievement, Computation, Problem Solving
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Ubuz, Behiye – International Journal of Mathematical Education in Science and Technology, 2007
This present study investigated engineering students' conceptions and misconceptions related to derivative, particularly interpreting the graph of a function and constructing its derivative graph. Participants were 147 first year engineering students from four universities enrolled in first year undergraduate calculus courses with or without the…
Descriptors: Misconceptions, Mathematical Concepts, Engineering, Diagnostic Tests
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Cooley, Laurel; Trigueros, Maria; Baker, Bernadette – Journal for Research in Mathematics Education, 2007
This article examines a "calculus graphing schema" and the triad stages of schema development from Action-Process-Object-Schema (APOS) theory. Previously, the authors studied the underlying structures necessary for students to process concepts and enrich their knowledge, thus demonstrating various levels of understanding via the calculus…
Descriptors: Developmental Stages, Calculus, Schemata (Cognition), Epistemology
Utterback, Allen C. – MATYC Journal, 1975
The author describes use of hand calculators and computers in the college classroom. He discusses his philosophy about their use, and presents several problems which are especially amenable to use of a computer with a plotting facility. (SD)
Descriptors: Calculators, College Mathematics, Computer Graphics, Computers
Yates, Robert C. – 1974
This volume, a reprinting of a classic first published in 1952, presents detailed discussions of 26 curves or families of curves, and 17 analytic systems of curves. For each curve the author provides a historical note, a sketch or sketches, a description of the curve, a discussion of pertinent facts, and a bibliography. Depending upon the curve,…
Descriptors: Analytic Geometry, College Mathematics, Geometric Concepts, Geometry
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Chartrand, Gary; And Others – College Mathematics Journal, 1988
There are many problems that can be translated into the language of graph theory. Such a problem, discussed in this article is to show that in any group of two or more people, there are at least two people who have the same number of acquaintances in the group. (PK)
Descriptors: College Mathematics, Graphs, Higher Education, Mathematical Applications
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Prichett, Gordon D. – Two-Year College Mathematics Journal, 1976
The game of "Sprouts" is explained, then several theorems concerning the game are stated and proved. (DT)
Descriptors: College Mathematics, Educational Games, Game Theory, Graphs
Mathematics Teaching, 1970
A collection of brief articles on mathematics and teaching mathematics. (FL)
Descriptors: College Mathematics, Graphs, Instruction, Mathematical Applications
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