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Ponce Campuzano, Juan Carlos; Matthews, Kelly E.; Adams, Peter – International Journal of Mathematical Education in Science and Technology, 2018
In this paper, we report on an experimental activity for discussing the concepts of speed, instantaneous speed and acceleration, generally introduced in first year university courses of calculus or physics. Rather than developing the ideas of calculus and using them to explain these basic concepts for the study of motion, we led 82 first year…
Descriptors: Mathematics, History, College Freshmen, College Science
Benacka, Jan; Stubna, Igor – International Journal of Mathematical Education in Science and Technology, 2009
This note gives the solution to the motion of a perfectly hard ball that was launched against a perfectly hard inclined plane. The solution comprises recurrent formulas that give the parts of the trajectory between the impacts, which are parabolas. In the upward part of the motion, the parabolas become higher and narrower, in the downward part…
Descriptors: Energy Conservation, Physics, Motion, Spreadsheets
Koleza, Eugenia; Pappas, John – International Journal of Mathematical Education in Science and Technology, 2008
In this article, we present the results of a qualitative research project on the effect of motion analysis activities in a Video-Based Laboratory (VBL) on students' understanding of position, velocity and frames of reference. The participants in our research were 48 pre-service teachers enrolled in Education Departments with no previous strong…
Descriptors: Preservice Teacher Education, Qualitative Research, Motion, Science Laboratories

de Alwis, Tilak – International Journal of Mathematical Education in Science and Technology, 2000
Describes how to use the computer algebra system (CAS) Mathematica to analyze projectile motion with and without air resistance. These experiments result in several conjectures leading to theorems. (Contains 17 references.) (Author/ASK)
Descriptors: Algebra, College Science, Computer Uses in Education, Higher Education

Callender, J. T.; Jackson, R. – International Journal of Mathematical Education in Science and Technology, 1998
Analyzes the mathematics of rotational and translational motion and how one can influence the other in the context of cams and cranks. Describes how the individual components can be brought together to simulate a four-stroke engine and how the engine animates again using the same simple macro. (Author/ASK)
Descriptors: Computer Simulation, Computer Uses in Education, Educational Technology, Mathematical Models