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Ärlebäck, Jonas B.; Doerr, Helen M. – ZDM: The International Journal on Mathematics Education, 2018
In this article, we examine how a sequence of modeling activities supported the development of students' interpretations and reasoning about phenomena with negative average rates of change in different physical phenomena. Research has shown that creating and interpreting models of changing physical phenomena is difficult, even for university level…
Descriptors: Mathematical Models, College Students, Teaching Methods, Mathematical Concepts
Hutchins, Nicole M.; Biswas, Gautam; Maróti, Miklós; Lédeczi, Ákos; Grover, Shuchi; Wolf, Rachel; Blair, Kristen Pilner; Chin, Doris; Conlin, Luke; Basu, Satabdi; McElhaney, Kevin – Journal of Science Education and Technology, 2020
Synergistic learning combining computational thinking (CT) and STEM has proven to be an effective method for advancing learning and understanding in a number of STEM domains and simultaneously helping students develop important CT concepts and practices. We adopt a design-based approach to develop, evaluate, and refine our Collaborative,…
Descriptors: Physics, Science Instruction, STEM Education, Thinking Skills
Greene, Nathaniel R.; Gill, Tom; Eyerly, Stephen – Physics Teacher, 2016
Force probes are versatile tools in the physics lab, but their internal workings can introduce artifacts when measuring rapidly changing forces. The Dual-Range Force Sensor by Vernier uses strain gage technology to measure force, based on the bending of a beam. Strain gages along the length of the beam change resistance as the beam bends. The…
Descriptors: Motion, Physics, Science Instruction, Laboratory Experiments
Cumber, Peter S. – International Journal of Mathematical Education in Science and Technology, 2017
It is well known that mechanical engineering students often find mechanics a difficult area to grasp. This article describes a system of equations describing the motion of a balanced and an unbalanced roller constrained by a pivot arm. A wide range of dynamics can be simulated with the model. The equations of motion are embedded in a graphical…
Descriptors: Visualization, Mechanics (Physics), Engineering Education, Equations (Mathematics)
Nowak, Mariusz Karol – Physics Education, 2014
It is hard to observe relativistic effects in everyday life. However, table experiments using a mechanical transmission line for solitons may be an efficient and simple way to show effects such as Lorentz contraction in a classroom. A kink soliton is a deformation of a lattice of several dozen or more pendulums placed on a wire and connected by a…
Descriptors: Laboratory Equipment, Scientific Concepts, Mechanics (Physics), Motion
De, Subhranil – Physics Education, 2014
The familiar system involving a uniform ladder sliding against a vertical wall and a horizontal floor is considered again. The floor is taken to be smooth and the wall to be possibly rough--a situation where no matter how large the static friction coefficient between the ladder and the wall, the ladder cannot lean at rest and must slide down.…
Descriptors: Kinetics, Mathematical Logic, Mathematical Models, Physics
Huber, Daniel; Jones, Leslie; Helminski, Christine – Australian Mathematics Teacher, 2015
The use of collaborative problem solving within mathematics education is imperative in this day and age of integrative science. The formation of interdisciplinary teams of mathematicians and scientists to investigate crucial problems is on the rise, as greater insight can be gained from an interdisciplinary perspective. Mathematical modelling, in…
Descriptors: Problem Solving, Mathematics, Mathematics Education, Mathematical Models
Weber, Eric; Ellis, Amy; Kulow, Torrey; Ozgur, Zekiye – Mathematics Teacher, 2014
Encouraging students to reason with quantitative relationships can help them develop, understand, and explore mathematical models of real-world phenomena. Through two examples--modeling the motion of a speeding car and the growth of a Jactus plant--this article describes how teachers can use six practical tips to help students develop quantitative…
Descriptors: Mathematical Aptitude, Mathematical Models, Problem Based Learning, Motion
Baskan, Zeynep; Alev, Nedim – Educational Research and Reviews, 2013
The aim of this study is to investigate the effect of physics lessons that are taught through mathematical modelling on conceptual understanding and operational achievements of prospective science teachers in one and two dimensional motions. Through a quasi-experimental design "operational achievement test" (OAT) and "conceptual…
Descriptors: Mathematical Models, Physics, Science Instruction, Motion
Krylov, Nikolai A.; Rogers, Edwin L. – College Mathematics Journal, 2011
Take a strip of paper and fold a crease intersecting the long edges, creating two angles. Choose one edge and consider the angle with the crease. Fold the opposite edge along the crease, creating a new crease that bisects the angle. Fold again, this time using the newly created crease and the initial edge, creating a new angle along the chosen…
Descriptors: Mathematical Models, Mechanics (Physics), Motion, Geometry
Khikmiyah, Fatimatul; Lukito, Agung; Patahudin, Sitti Maesuri – Indonesian Mathematical Society Journal on Mathematics Education, 2012
Previous research shows that speed is one of the most difficult in the upper grades of primary school. It is because students must take into consideration two variables; distance and time. Nevertheless, Indonesian students usually learn this concept as a transmission subject and teacher more emphasizes on formal mathematics in which the concept of…
Descriptors: Foreign Countries, Elementary School Mathematics, Elementary School Students, Learning Activities
Sokolowski, Andrzej; Rackley, Robin – Australian Senior Mathematics Journal, 2011
In this article, the authors present a lesson whose goal is to utilise a scientific environment to immerse a trigonometry student in the process of mathematical modelling. The scientific environment utilised during this activity is a physics simulation called "Wave on a String" created by the PhET Interactive Simulations Project at…
Descriptors: Mathematics Curriculum, Mathematical Models, Physics, Trigonometry
Darling, Gerald – Science Scope, 2012
In eighth grade, students usually learn about forces in science class and linear relationships in math class, crucial topics that form the foundation for further study in science and engineering. An activity that links these two fundamental concepts involves measuring the distance a spring stretches as a function of how much weight is suspended…
Descriptors: Mathematics Instruction, Fundamental Concepts, Grade 8, Motion
Simoson, Andrew J. – PRIMUS, 2007
For a given orbital period and eccentricity, we determine the maximum time lapse between the winter solstice and the spring equinox on a planet. In addition, given an axial precession path, we determine the effects on the seasons. This material can be used at various levels to illustrate ideas such as periodicity, eccentricity, polar coordinates,…
Descriptors: Astronomy, Calculus, Algebra, Geometry
Humble, Steve; Briarley, Derel; Mappouridou, Christina; Duncan, Gavin; Turner, David; Handley, Jodi – Teaching Mathematics and Its Applications: An International Journal of the IMA, 2006
This paper presents an example of boomerang motion in mathematical terms available to students studying A-level mathematics. The theory developed in the paper postulates possible mathematical models that are verified by experimental results. The paper centres on the three-wing boomerang invented by Professor Yutaka Nishiyama.
Descriptors: Mathematical Models, Mathematics Instruction, Motion, Vocabulary
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