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Peer reviewedTurner, J. E. – American Journal of Physics, 1979
This paper presents a derivation of the number given by Fermi in 1925, in his semiclassical treatment of the motion of an electron in the field of two stationary positive charges, for Bohr quantization of the electron orbits when the stationary charges are positive, and applies it to an electron moving in the field of a stationary dipole.…
Descriptors: Atomic Structure, Electricity, Mathematics, Motion
Peer reviewedGreenberg, Richard; Davis, Donald R. – American Journal of Physics, 1978
Describes a dynamical system which is stable at potential maxima. The maxima, called L-4 and L-5, are stable locations of the restricted three-body problem. Energy loss from the system will tend to drive it away from stability. (GA)
Descriptors: Aerospace Education, Astronomy, College Science, Force
Peer reviewedHinirichsen, P. F. – American Journal of Physics, 1978
Describes an experiment which studies the motion of an irregular Lucite glider on an air table and demonstrates the dynamic properties of the center of mass. (Author/GA)
Descriptors: College Science, Experiments, Higher Education, Instruction
Peer reviewedSoga, Michitoshi – American Journal of Physics, 1978
Derives the precessional period of a Foucault pendulum without using small oscillation amplitudes. Shows that if the path of the pendulum passes through the origin, the periods for differing amplitudes are essentially the same. (GA)
Descriptors: College Science, Force, Higher Education, Kinetics
Peer reviewedCayton, Thomas E. – American Journal of Physics, 1977
Analyzes the physical explanation accounting for tendency of Laboratory spring-mass oscillators to swing sideways. (SL)
Descriptors: College Science, Higher Education, Mechanics (Physics), Motion
Szekeres, P. – South Australian Science Teachers Journal, 1977
The three possible fates of burned-out stars: white dwarfs, neutron stars and black holes, are described in elementary terms. Characteristics of these celestial bodies, as provided by Einstein's work, are described. (CP)
Descriptors: Astronomy, Instructional Materials, Mechanics (Physics), Motion
Peer reviewedYorke, Ellen D. – American Journal of Physics, 1978
Demonstrates that if a sinusoidal oscillation of the point of support of a pendulum is approximated by a square wave, a matrix method may be used to discuss parametric resonance and the stability of the inverted pendulum. (Author/SL)
Descriptors: College Science, Force, Higher Education, Instruction
Peer reviewedBrancazio, Peter J. – Physics Teacher, 1985
A physicist's view of the problems involved in kicking a football is described through the principles of projectile motion and aerodynamics. Sample equations, statistical summaries of kickoffs and punts, and calculation of launch parameters are presented along with discussion to clarify concepts of physics illustrated by kicking a football. (JN)
Descriptors: College Science, Football, High Schools, Higher Education
Peer reviewedBertenthal, Bennett I.; And Others – Child Development, 1985
Examines, in three experiments, infant sensitivity at 20, 30, and 36 weeks of age to 3-dimensional structure of a human form specified through biomechanical motions. Findings are interpreted as suggesting that infants, by 36 weeks of age, are extracting fundamental properties necessary for interpreting a point-light display as a person. (Author/BE)
Descriptors: Age Differences, Biomechanics, Cognitive Processes, Dimensional Preference
Peer reviewedSmith, Donald A.; Jacquot, Raymond G. – CoED, 1984
Presents algorithms for the simulation and motion display of the three basic kinematic devices: (1) four bar linkages; (2) the slider crank; and (3) the inverted slider crank mechanisms. The algorithms were implemented on a Commodore-VIC 20 microcomputer system with 6500 bytes of available memory. (Author/JN)
Descriptors: Algorithms, Computer Graphics, Computer Simulation, Computer Software
Peer reviewedBrody, Howard – Physics Teacher, 1985
Presents information on the moment of inertia of a tennis racket about its principal axes. This information (not available from conventional sources) is useful since it influences how the racket plays and how the racket feels when it is swung. In addition, measurements of motion can be easily made by undergraduate students. (JN)
Descriptors: College Science, High Schools, Higher Education, Motion
Peer reviewedLamb, William G. – Science Teacher, 1985
Explains a projectile motion experiment involving a bow and arrow. Procedures to measure "muzzle" velocity, bow elastic potential energy, range, flight time, wind resistance, and masses are considered. (DH)
Descriptors: Force, High Schools, Laboratory Procedures, Motion
Peer reviewedThomas, William E.; Grouws, Douglas A. – School Science and Mathematics, 1984
Describes a computer program (for Apple II microcomputers) which simulates motion in a quadratic resisting medium. Descriptive equations, program inputs and outputs, and program evaluation are considered. Program listing and/or program on initialized disk may be obtained by contacting the author. (JN)
Descriptors: College Science, High Schools, Higher Education, Instructional Materials
Peer reviewedMcCloskey, Michael; And Others – Journal of Experimental Psychology: Learning, Memory, and Cognition, 1983
Many people erroneously believe that an object carried by another moving object will, if dropped, fall in a straight vertical line. This belief may stem from a perceptual illusion in which objects dropped from a moving carrier are perceived as falling straight down or even backward. (Author/RD)
Descriptors: Beliefs, Cognitive Processes, Higher Education, Mechanics (Physics)
Ferrara, Francesca – International Group for the Psychology of Mathematics Education, 2004
Starting from a situated cognition perspective, this paper reports on the activity of 9th grade students who are interpreting the shape of a graph arising from the motion of a bouncing ball. In an unfamiliar context, informed by previous knowledge of similar experiments, the obstacle of understanding why the graph does not start from the origin is…
Descriptors: Grade 9, Cognitive Processes, Secondary School Mathematics, Mathematics Education


