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Oke, K. H.; Jones, A. L. – Physics Education, 1982
Mathematical modelling and an example used with undergraduates were presented in part 1 (v17, n5, p212-18, 1982). A second example, Power from Windmills, is provided which has considerable potential for development both as a model and as a series of modelling experiences of increasing difficulty for students with different backgrounds. (Author/JN)
Descriptors: College Science, Engineering, Engineering Education, Higher Education
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Oke, K. H.; Jones, A. L. – Physics Education, 1982
Describes the heating of a baby's milk bottle (an exercise in modelling) and the interaction between lecturer and students as they formulate the problem, produce a tentative solution and interpret the solution. (Author/JN)
Descriptors: College Science, Engineering, Engineering Education, Higher Education
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Clement, John; And Others – American Mathematical Monthly, 1981
Errors students typically generate while trying to translate problems into and out of algebraic notation are reviewed. Translation skills and pupil difficulties with them are seen as areas deserving further research. (MP)
Descriptors: Cognitive Ability, Cognitive Processes, College Mathematics, Educational Research
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Austin, Joe Dan – Mathematics Teacher, 1982
The problems involved in making reservations for airline flights is discussed in creating a mathematical model designed to maximize an airline's income. One issue not considered in the model is any public relations problem the airline may have. The model does take into account the issue of denied boarding compensation. (MP)
Descriptors: College Mathematics, Equations (Mathematics), Higher Education, Mathematical Applications
Ball, Derek – Mathematics Teaching, 1980
Tesselations and n-dimensional geometry problems are reviewed. The author discusses possible models which could be used to approach and understand these special aspects of geometry. (MP)
Descriptors: Geometric Concepts, Geometry, Mathematical Enrichment, Mathematical Models
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Evans, James R. – International Journal of Mathematical Education in Science and Technology, 1980
The use of mathematical modelling as a systematic framework for solving word problems is presented. Applications for typical elementary algebra and calculus problems are featured. (MP)
Descriptors: Algebra, College Mathematics, Higher Education, Learning Theories
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De Bock, Dirk; Van Dooren, Wim; Janssens, Dirk; Verschaffel, Lieven – Educational Studies in Mathematics, 2002
Investigates the thinking process underlying students' improper linear reasoning and how this process is affected by their mathematical conceptions, beliefs, and habits. Explores the actual process of problem solving from students falling into the linearity trap and the mechanism behind it. Discusses specific mathematical conceptions, habits, and…
Descriptors: Attitudes, Concept Formation, Mathematical Logic, Mathematical Models
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Froelich, Gary – Mathematics Teacher, 2000
Describes the process of mathematical modeling, an extensive teacher's guide, and a student modeling activity to improve the efficiency of soft-drink packaging. (KHR)
Descriptors: Area, Geometric Concepts, Interdisciplinary Approach, Mathematical Applications
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Swetz, Frank – Mathematics Teacher, 1989
Discusses the use of mathematical modeling. Describes types, examples, and importance of mathematical models. (YP)
Descriptors: Mathematical Concepts, Mathematical Formulas, Mathematical Models, Mathematics Curriculum
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Eade, Frank – Mathematics in School, 1989
Outlines a possible framework for allowing teachers to explore how children learn mathematics. A mathematical modelling process and three domains, including content, process and pragmatic domain, are described. Twelve strategies for encouraging children to translate between the domains are suggested. (YP)
Descriptors: Elementary Education, Elementary School Mathematics, Mathematical Applications, Mathematical Models
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Blum, Werner; Niss, Mogens – Educational Studies in Mathematics, 1991
This paper reviews the present state, recent trends, and prospective lines of development concerning applied problem solving, modeling, and their respective applications. Four major trends are scrutinized with respect to curriculum inclusion: a widened spectrum of arguments, an increased universality, an increased consolidation, and an extended…
Descriptors: Computer Assisted Instruction, Elementary Secondary Education, Mathematical Models, Mathematics Education
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Sandefur, James T. – Mathematics Teacher, 1992
The recursive model presented here involves the study of drugs in the bloodstream and their subsequent elimination from the body. Both a basic and a more realistic model are presented and discussed in terms of an algebraic approach, a recursive approach, the graphical representation, and other extensions and connections particularly with models…
Descriptors: Algebra, Learning Activities, Mathematical Enrichment, Mathematical Models
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Hoffman, Dale T. – Physics Teacher, 1991
Discusses a misconception about the cycloid that asserts the final point on the path of shortest time in the "Brachistochrone" problem is at the lowest point on the cycloid. Uses a BASIC program for Newton's method to determine the correct least-time cycloid. (MDH)
Descriptors: High Schools, Mathematical Formulas, Mathematical Models, Misconceptions
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Mislevy, Robert J.; Verhelst, Norman – Psychometrika, 1990
A model is presented for item responses when different subjects use different strategies, but only responses--not choice of strategy--can be observed. Substantive theory is used to differentiate the likelihoods of response vectors under a fixed set of strategies, and response probabilities are modeled via item parameters for each strategy. (TJH)
Descriptors: Algorithms, Guessing (Tests), Item Response Theory, Mathematical Models
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Rabinowitz, F. Michael; Howe, Mark L.; Saunders, Kelly – Journal of Experimental Child Psychology, 2002
This study examined effects of individual differences in speak-span scores and variations in memory demands on class-inclusion performance of 10-, 13-, and 15-year-olds. Results from regression analyses and the mathematical model indicated that differences in age, speak span, and memory load affected performance. Effects of speak span and memory…
Descriptors: Age Differences, Children, Classification, Cognitive Development
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