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Ross, Kevin; Sun, Dennis L. – Journal of Statistics Education, 2019
Simulation is an effective tool for analyzing probability models as well as for facilitating understanding of concepts in probability and statistics. Unfortunately, implementing a simulation from scratch often requires users to think about programming issues that are not relevant to the simulation itself. We have developed a Python package called…
Descriptors: Simulation, Statistics, Computer Software, Programming Languages
Davis, Anna A.; Joswick, Candace – Mathematics Teacher, 2018
The correct use of visual perspective is one of the main reasons that virtual reality environments and realistic works of art look lifelike. Geometric construction techniques used by artists to achieve an accurate perspective effect were developed during the Renaissance. With the rise of computer graphics, translating the geometric ideas of 600…
Descriptors: Mathematics Instruction, Computer Graphics, Computer Simulation, Teaching Methods
Kaur, Manmohan; Wangler, Thomas – International Journal for Technology in Mathematics Education, 2014
Although most calculus students are comfortable with the Cartesian equations of curves and surfaces, they struggle with the concept of parameters. A multivariable calculus course is really the time to nail this concept down, once and for all, since it provides an easy way to represent many beautiful and useful surfaces, and graph them using a…
Descriptors: Creativity, Technology Uses in Education, Calculus, Mathematical Concepts
Morante, Antonio; Vallejo, Jose A. – International Journal of Mathematical Education in Science and Technology, 2012
We exhibit a simple model of a plane landing that involves only basic concepts of differential calculus, so it is suitable for a first-year calculus lab. We use the computer algebra system Maxima and the interactive geometry software GeoGebra to do the computations and graphics. (Contains 5 figures and 1 note.)
Descriptors: Algebra, Calculus, Laboratories, Computer Software
Schwartz, Mark – College Mathematics Journal, 2011
The refraction problem, well-known in calculus and physics, continues to reveal new insights. This paper presents a geometric solution in which the trammel of Archimedes plays the prominent role. When properly configured, the trammel generates an ellipse and its family of normal lines. One normal line in particular intersects the boundary…
Descriptors: Animation, Computer Graphics, Geometric Concepts, Geometry
de Castro, Christopher H. – ProQuest LLC, 2011
This study explored the development of student's conceptual understandings of limit and derivative when utilizing specifically designed computational tools. Fourteen students from a secondary Advanced Placement Calculus AB course learned and explored the limit and derivative concepts from differential calculus using visualization tools in the…
Descriptors: Advanced Placement Programs, Problem Solving, Programming, Mathematical Concepts
Budinski, Natalija; Takaci, Djurdjica – International Journal for Technology in Mathematics Education, 2011
This paper proposes modelling based learning as a tool for learning and teaching mathematics. The example of modelling real world problems leading to the exponential function as the solution of differential equations is described, as well as the observations about students' activities during the process. The students were acquainted with the…
Descriptors: Foreign Countries, World Problems, Mathematics Instruction, Problem Solving
Davis, Paul; Raianu, Serban – Teaching Mathematics and Its Applications: An International Journal of the IMA, 2007
According to the Merriam-Webster dictionary, a planimeter is "an instrument for measuring the area of a plane figure by tracing its boundary line". Even without knowing how a planimeter works, it is clear from the definition that the idea behind it is that one can compute the area of a figure just by "walking" on the boundary. For someone who has…
Descriptors: Computer Graphics, Computer Software, Plane Geometry, Calculus

Lewis, E. – International Journal of Mathematical Education in Science and Technology, 1974
Descriptors: Calculus, College Mathematics, Computer Graphics, Computers
Costa, G. B.; Gorak, M.; Melendez, B. S. – International Journal of Mathematical Education in Science & Technology, 2006
A small class of functions is described that easily lend themselves to two-dimensional and three-dimensional visualizations at the basic calculus level. The intended audience is those educators involved in the instruction of elementary calculus. This note is an educational piece that begins with the question: "What happens if a function defined on…
Descriptors: Educational Technology, Calculus, Mathematics Education, Visualization

Long, Cliff – American Mathematical Monthly, 1976
Graphic displays of elliptic, parabolic, and hyperbolic surfaces can be generated by computers. (SD)
Descriptors: Audiovisual Instruction, Calculus, College Mathematics, Computer Graphics
Myers, Roy – Pipeline, 1981
Two packages in computer graphics are described that can represent three-dimensional surfaces in two dimensions. (MP)
Descriptors: Calculus, Computer Graphics, Computer Science, Geometric Concepts
Joy, Kenneth; And Others – 1977
Computer technology, as an effective means for precisely simulating mathematical concepts and problems, could meet the need for new visual approaches to mathematics education. Computer generated imagery can not only accurately display two- and three-dimensional illustrations from mathematical models, but high precision images are economically…
Descriptors: Calculus, College Mathematics, Computer Graphics, Concept Teaching

Higgo, J. R. – Mathematics in School, 1984
Demonstrates how microcomputers can be used in teaching differential calculus, iteration, integral calculus, graphs, and statistics. Several ideas for putting this information into practice are outlined. Sample computer programs are included for the discussions on differential calculus, integral calculus, and iteration. (JN)
Descriptors: Calculus, Computer Graphics, Computer Software, Graphs
Brissenden, T. H. F.; Davies, A. J. – Mathematics Teaching, 1975
Discussion and examples of the use of computer graphics in science and calculus instruction are provided. (SD)
Descriptors: Calculus, Computer Graphics, Computers, Educational Media