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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
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
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
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
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

Levine, Stephanie Holliman; Mansheim, Jan – Mathematics and Computer Education, 1987
One way in which a computer simulation can convince students of the validity of formulas for the density and distributive functions of the sum of two variables is described. Four computer program listings are included. (MNS)
Descriptors: College Mathematics, Computer Simulation, Functions (Mathematics), Graphs

Kemeny, John G. – Mathematics and Computer Education, 1991
Various ways in which computers can be used in the classroom depending on the subject, students' background, and individual teaching style are discussed. A way to evaluate professional software packages for use in the classroom is included. (KR)
Descriptors: Calculus, College Mathematics, Computer Assisted Instruction, Computer Literacy

Braverman, Harvey – Mathematics and Computer Education, 1989
Presents a program for the Apple II computer that teachers can use for exam questions and homework assignments. Prints out all cubic polynomials whose roots, maximum and minimum points, and points of inflection are all integers. (MVL)
Descriptors: College Mathematics, Computer Graphics, Computer Oriented Programs, Computer Uses in Education