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Marrero, Osvaldo; Pasles, Paul C. – Mathematics and Computer Education, 2011
Like many mathematics teachers, the authors often find that students who struggle with a difficult concept may be assisted by the use of a well-chosen graph or other visual representation. While one should not rely solely on such tools, they can suggest possible theorems which then might be proved with the proper rigor. Even when a picture…
Descriptors: Probability, Calculus, Mathematics Instruction, College Mathematics
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Nord, Gail M. – Mathematics and Computer Education, 2011
Calculators and computers make new modes of instruction possible; yet, at the same time they pose hardships for school districts and mathematics educators trying to incorporate technology with limited monetary resources. In the "Standards," a recommended classroom is one in which calculators, computers, courseware, and manipulative materials are…
Descriptors: Computer Software, Educational Technology, Mathematical Concepts, Calculus
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Jerome, Lawrence – Mathematics and Computer Education, 2011
As anyone who has taught or taken a statistics course knows, statistical calculations can be tedious and error-prone, with the details of a calculation sometimes distracting students from understanding the larger concepts. Traditional statistics courses typically use scientific calculators, which can relieve some of the tedium and errors but…
Descriptors: Textbooks, Visual Learning, Graphs, Hypothesis Testing
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Flesher, Tatyana; Holder, Eleanor – Mathematics and Computer Education, 2007
One of the main problems in undergraduate research in pure mathematics is that of determining a problem that is, at once, interesting to and capable of solution by a student who has completed only the calculus sequence. It is also desirable that the problem should present something new, since novelty and originality greatly increase the enthusiasm…
Descriptors: Computer Software, Graphs, Calculus, Algebra
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Cupillari, Antonella; DeThomas, Elizabeth – Mathematics and Computer Education, 2007
It is in the field of numerical analysis that this "easy-looking" function, also known as the Runge function, exhibits a behavior so idiosyncratic that it is mentioned even in most undergraduate textbooks. In spite of the fact that the function is infinitely differentiable, the common procedure of (uniformly) interpolating it with polynomials that…
Descriptors: Undergraduate Students, Textbooks, Intervals, Exhibits
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Maruszewski, Richard F., Jr. – Mathematics and Computer Education, 2006
One of the units of in a standard differential equations course is a discussion of the oscillatory motion of a spring and the associated material on forcing functions and resonance. During the presentation on practical resonance, the instructor may tell students that it is similar to when they take their siblings to the playground and help them on…
Descriptors: Equations (Mathematics), Calculus, Mathematics Instruction, Mathematics
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Glaister, P. – Mathematics and Computer Education, 2006
In this article, the author considers a student exercise that involves determining the exact and numerical solutions of a particular differential equation. He shows how a typical student solution is at variance with a numerical solution, suggesting that the numerical solution is incorrect. However, further investigation shows that this numerical…
Descriptors: Calculus, Mathematics Instruction, Learning Strategies, Educational Strategies
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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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Chrysafi, Loucas; Gordon, Sheldon – Mathematics and Computer Education, 2006
We examine the behavior of the curvature function associated with most common families of functions and curves, with the focus on establishing where maximum curvature occurs. Many examples are included for student illustrations. (Contains 18 figures.)
Descriptors: Science Activities, Equations (Mathematics), Mathematics Instruction, Mathematical Concepts