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Chong, Zhiwei; Wu, Zhuoyi; Wei, Yajun – Physics Education, 2022
The motion equations of a body under gravity and resistance linearly dependent on speed are usually analysed by solving differential equations. In this paper we report a derivation not explicitly involving differential equations but instead based on some elementary mathematical operations. The derivation uses only knowledge covered in a typical…
Descriptors: Motion, Equations (Mathematics), Physics, Science Instruction
Maungchang, Rasimate; Dam-O, Punsiri – Physics Education, 2021
This paper demonstrates an experimental integrated lesson of physics and calculus in a topic of fluid force applying on different shapes of dams. This lesson was designed for the first year students in engineering program in an attempt to show them the connection between these two disciplines, as well as to introduce more advanced…
Descriptors: Physics, Calculus, Science Instruction, Scientific Concepts
French, A.; Cullerne, J. P.; Kanchanasakdichai, O. – Physics Education, 2019
This paper develops the ideas of "The Pedagogical Power of Context: Iterative Calculus Methods and the Epidemiology of Eyam" (French "et al." 2018 "J. Phys. Educ."), where we considered the application of the Euler method to solve epidemiological problems. Our purpose was to convey some examples of school level work…
Descriptors: Science Instruction, Physics, Visualization, Calculus
Ng, Chiu-king – Physics Education, 2016
Instead of solving ordinary differential equations (ODEs), the damped simple harmonic motion (SHM) is surveyed qualitatively from basic mechanics and quantitatively by the instrumentality of a graph of velocity against displacement. In this way, the condition b ? [square root]4mk for the occurrence of the non-oscillating critical damping and…
Descriptors: Problem Solving, Calculus, Motion, Qualitative Research
Mason, Andrew; Singh, Chandralekha – Physics Education, 2016
The ability to categorize problems based upon underlying principles, rather than contexts, is considered a hallmark of expertise in physics problem solving. With inspiration from a classic study by Chi, Feltovich, and Glaser, we compared the categorization of 25 introductory mechanics problems based upon similarity of solution by students in large…
Descriptors: Physics, Introductory Courses, Science Process Skills, Classification
Greenler, Robert – Physics Education, 2015
Two philosophical ideas motivate this paper. The first is an answer to the question of what is an appropriate activity for a physicist. My answer is that an appropriate activity is anything where the tools of a physicist enable him or her to make a contribution to the solution of a significant problem. This may be obvious in areas that overlap…
Descriptors: Problem Solving, Ecology, Introductory Courses, Physics

Medhekar, Sarang – Physics Education, 1991
Using a physical picture, an expression for the maximum possible transverse velocity and orientation required for that by a linear emitter in special theory of relativity has been derived. A differential calculus method is also used to derive the expression. (Author/KR)
Descriptors: Calculus, Computation, Higher Education, Motion

Subramanian, P. R.; And Others – Physics Education, 1991
A way for students to refresh and use their knowledge in both mathematics and physics is presented. By the study of the properties of the "Runge-Lenz" vector the subjects of algebra, analytical geometry, calculus, classical mechanics, differential equations, matrices, quantum mechanics, trigonometry, and vector analysis can be reviewed. (KR)
Descriptors: Algebra, Astronomy, Calculus, Geometry

Jones, Hugh G. – Physics Education, 1984
Provides a simplified, synoptic overview of the area of thermodynamics, enumerating and explaining the four basic laws, and introducing the mathematics involved in a stepwise fashion. Discusses such basic tools of thermodynamics as enthalpy, entropy, Helmholtz free energy, and Gibbs free energy, and their uses in problem solving. (JM)
Descriptors: Calculus, College Science, Energy, Heat