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Heller, Joan I.; And Others – 1983
Several empirical and theoretical analyses related to scientific problem-solving are reviewed, including: detailed studies of individuals at different levels of expertise, and computer models simulating some aspects of human information processing during problem solving. Analysis of these studies has revealed many facets about the nature of the…
Descriptors: Artificial Intelligence, Cognitive Processes, College Science, Educational Research
Peer reviewedMaloney, David P. – Physics Teacher, 1990
Students' conceptions of the concept of force are discussed. Possible problem formats and exercises are presented. The need for many formats and variations to help students' resolve their conflicting ideas about physics concepts is stressed. (CW)
Descriptors: Cognitive Development, College Science, Force, Higher Education
Peer reviewedDemana, Franklin; Waits, Bert K. – Mathematics Teacher, 1993
Discusses solutions to real-world linear particle-motion problems using graphing calculators to simulate the motion and traditional analytic methods of calculus. Applications include (1) changing circular or curvilinear motion into linear motion and (2) linear particle accelerators in physics. (MDH)
Descriptors: Acceleration (Physics), Calculus, Computer Assisted Instruction, Computer Simulation
Singh, Chandralekha – Physical Review Special Topics - Physics Education Research, 2008
Investigations related to expertise in problem solving and ability to transfer learning from one context to another are important for developing strategies to help students perform more expertlike tasks. Here we analyze written responses to a pair of nonintuitive isomorphic problems given to introductory physics students and discussions with a…
Descriptors: Physics, Science Instruction, College Science, Student Evaluation
Peer reviewedDevi, Roshni; And Others – Instructional Science, 1996
Examines students' construction of experimentation models for physics theories in energy storage, transformation, and transfers involving electricity and mechanics. Student problem solving dialogs and artificial intelligence modeling of these processes is analyzed. Construction of models established relations between elements with linear causal…
Descriptors: Artificial Intelligence, Causal Models, Cognitive Processes, Computer Assisted Instruction
Henderson, Charles; Heller, Kenneth; Heller, Patricia; Kuo, Vince H.; Yerushalmi, Edit – 2002
Based on an analysis of structured interviews with 6 research university physics faculty members, this paper presents our initial hypothesis of instructors' beliefs about how their students learn to solve problems in an introductory physics courses. The hypothesis shows that these instructors have very general beliefs about the process of student…
Descriptors: Attitudes, Higher Education, Physics, Problem Solving
Brekke, Stewart E. – 2002
The presentation of physics content knowledge in conjunction with the lack of examples in solving problems leads high school students to struggle with mathematical problem solving in physics courses. This paper explains the importance and necessity of having mathematical courses for all high school students. (YDS)
Descriptors: High Schools, Mathematical Applications, Mathematics, Physics
Sherin, Bruce – 1999
This paper introduces issues related to the role of intuitive knowledge in physics learning. Phenomenological primitives, which form the base level for intuitive explanations in the research, are discussed. Three primary questions are the focus of this paper: (1) What role, if any, does intuitive knowledge play in physics problem solving? (2) How…
Descriptors: Concept Formation, Higher Education, Misconceptions, Physics
Peer reviewedSciamanda, Robert J. – American Journal of Physics, 1971
Descriptors: Motion, Physical Sciences, Physics, Problem Solving
Peer reviewedUnruh, Roy D.; And Others – Science Education International, 1997
Compares misconceptions associated with electric circuits between high school students in the People's Republic of China and in the United States. In general, findings indicate that the Chinese students did better on the problems than did the American students. Discusses the importance of physics in the Chinese curriculum. (JRH)
Descriptors: Electric Circuits, Foreign Countries, Misconceptions, Physics
Peer reviewedGinsberg, Edward S.; Panasuk, Regina M. – Electronic Journal of Science Education, 1998
Use of end-of-chapter textbook problems for teaching and assessing concepts in introductory physics is widespread, as is restriction of student access to the solutions. Surveys student attitudes (n=128) on access to problem solutions, sampling the enrollment in a large calculus-level course. Results confirm a definite preference for freer access…
Descriptors: Answer Keys, Higher Education, Physics, Problem Solving
Peer reviewedGinsberg, Edward S.; Panasuk, Regina M. – Electronic Journal of Science Education, 1998
Collects and examines data on the attitudes of physics instructors towards allowing student access to textbook problem solutions. Student data (n=227) was collected by survey. Compares student and instructor attitudes and discusses the possible significance of the survey results. (Author/MVL)
Descriptors: Academic Achievement, Answer Keys, Higher Education, Physics
Peer reviewedBartlett, Albert A. – Physics Teacher, 1995
Discusses the continuity equation and presents two real-life problems involving salmon survival and the construction of dams. (JRH)
Descriptors: Environmental Education, Ichthyology, Physics, Problem Solving
Humphreys, L. D.; McKenna, P. J. – College Mathematics Journal, 2005
This paper describes how the method of steepest descent can be used to find periodic solutions of differential equations. Applications to two suspension bridge models are discussed, and the method is used to find non-obvious large-amplitude solutions.
Descriptors: Calculus, Mathematics Instruction, College Mathematics, Equations (Mathematics)
Aliev, Nihan; Jahanshahi, Mohammad – International Journal of Mathematical Education in Science and Technology, 2002
Boundary value problems (BVPs) for partial differential equations are common in mathematical physics. The differential equation is often considered in simple and symmetric regions, such as a circle, cube, cylinder, etc., with global and separable boundary conditions. In this paper and other works of the authors, a general method is used for the…
Descriptors: Calculus, Equations (Mathematics), Mathematics Education, Physics

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