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Pili, Unofre B. – Physics Education, 2022
This article presents a simple, fast, and equally accurate technique for measuring the area of a circle and of an ellipse without using geometric formulas. This therefore, together with the known radius of the circle and the semi-major and semi-minor axes of the ellipse, allows for the calculation of [pi]. The experiment is easy, thrilling, and…
Descriptors: Physics, Science Instruction, Mathematical Formulas, Class Activities
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Dolores-Flores, Crisólogo; Rivera-López, Martha Iris; García-García, Javier – International Journal of Mathematical Education in Science and Technology, 2019
This paper reports the results of a research exploring the mathematical connections of pre-university students while they solving tasks which involving rates of change. We assume mathematical connections as a cognitive process through which a person finds real relationships between two or more ideas, concepts, definitions, theorems, procedures,…
Descriptors: Mathematics Instruction, Mathematical Concepts, Foreign Countries, Arithmetic
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Bokor, Nandor – Physics Education, 2009
Students often find the difference in the electromagnetic and the acoustic Doppler formulae somewhat puzzling. As is shown below, geometrical diagrams and the concept of "event"--a point in spacetime having coordinates (x,y,z,t)--can be a useful and simple way to explain the physical background behind the fundamental differences between the two…
Descriptors: Acoustics, Geometry, Visual Aids, Science Instruction
Pipinos, Savas – Mathematics Teaching, 2010
This article describes one classroom activity in which the author simulates the Newtonian gravity, and employs the Euclidean Geometry with the use of new technologies (NT). The prerequisites for this activity were some knowledge of the formulae for a particle free fall in Physics and most certainly, a good understanding of the notion of similarity…
Descriptors: Physics, Geometry, Simulation, Mathematics Instruction
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Bakhoum, Ezzat G. – Advances in Engineering Education, 2008
A 100 years-old formula that was given by J. J. Thomson recently found numerous applications in computational electrostatics and electromagnetics. Thomson himself never gave a proof for the formula; but a proof based on Differential Geometry was suggested by Jackson and later published by Pappas. Unfortunately, Differential Geometry, being a…
Descriptors: Mathematical Applications, Mathematical Logic, Scientific Concepts, Scientific Principles
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Mac Lane, Saunders – Science, 1980
This is a review of the current research in mathematics involving breadth of ideas. Research includes topics in number theory, classification of all finite simple groups, the representation of group aids in their application to the study of symmetry. (Author/SA)
Descriptors: Classification, Computation, Futures (of Society), Geometry
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Dunn, K. A. – American Journal of Physics, 1981
The Poincare group, the group of transformations of the plane which preserve the Minkowski distance between points, is derived as compositions of suitably defined reflections in straight lines. It is shown that any such transformations must be one of four types. (Author/JN)
Descriptors: College Science, Geometry, Higher Education, Mathematical Formulas
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Lounesto, Pertti; And Others – Journal of Computers in Mathematics and Science Teaching, 1990
Presents a calculator-type computer program, CLICAL, in conjunction with complex number, vector, and other geometric algebra computations. Compares the CLICAL with other symbolic programs for algebra. (Author/YP)
Descriptors: Algebra, Computation, Computer Assisted Instruction, Computer Software
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Craig, T. W.; Kiang, D. – Physics Teacher, 1991
Presents a problem to determine conditions under which two identical masses, constrained to move along two perpendicular wires, would collide when positioned on the wires and released with no initial velocity. Offers a solution that utilizes the position of the center of mass and a computer simulation of the phenomenon. (MDH)
Descriptors: Computer Simulation, Enrichment Activities, Force, Geometry
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Ramsey, Gordon P. – Physics Teacher, 1991
An incident light ray parallel to the optical axis of a parabolic mirror will be reflected at the focal point and vice versa. Presents a mathematical proof that uses calculus, algebra, and geometry to prove this reflective property. (MDH)
Descriptors: Algebra, Calculus, Geometry, High Schools