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Milici, Pietro; Plantevin, Frédérique; Salvi, Massimo – International Journal of Mathematical Education in Science and Technology, 2022
We propose an original machine that traces conics and some transcendental curves (oblique trajectories of confocal conics) by the solution of inverse tangent problems. For such a machine, we also provide the 3D-printable model to be used as an intriguing supplement for geometry, calculus, or ordinary differential equations classes.
Descriptors: Computer Peripherals, Printing, Geometry, Geometric Concepts
Dilling, Frederik; Witzke, Ingo – Digital Experiences in Mathematics Education, 2020
3D-printing technology has become increasingly important in recent years, offering many possibilities for mathematics teaching and learning. From our point of view, the field of calculus seems to be particularly suitable for the use of 3D-printing. Using the example of 3D-printed graphs of functions, the use of this technology in calculus is…
Descriptors: Computer Peripherals, Printing, Educational Technology, Mathematics Education
Paul, Stepan – PRIMUS, 2018
As three-dimensional (3D) printing technology is fast becoming more affordable and accessible, calculus instructors can now consider using 3D printing and 3D printed models to actively engage students in core concepts relating to objects in R[superscript 3]. This article describes three lessons for a multivariable calculus class in which students…
Descriptors: Manipulative Materials, Calculus, Mathematics Instruction, Visual Aids
Popelka, Susan R.; Langlois, Joshua – Mathematics Teacher, 2018
"Flatland: A Romance of Many Dimensions" is an 1884 novella written by English schoolmaster Edwin Abbott. He describes what it would be like to live in a two-dimensional (2D) world--Flatland. It is fascinating reading that underscores the challenge of teaching three-dimensional (3D) mathematics using 2D tools. Real-world applications of…
Descriptors: High School Students, Secondary School Mathematics, Calculus, Computer Uses in Education
Botzer, Galit; Yerushalmy, Michal – International Journal for Technology in Mathematics Education, 2006
This paper focuses on the cognitive processes that occur while students are exploring motion graphs. In a classroom experiment, we examine how high-school students (aged 17), with backgrounds in calculus and physics, interpret the graphs they create through drawing the path of the movement of their hand with a computer mouse. Based on recent, and…
Descriptors: Graphs, Physics, Motion, Cognitive Processes

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