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Seshaiyer, Padmanabhan – PRIMUS, 2017
In this article, we provide some useful perspectives and experiences in mentoring students in undergraduate research (UR) in mathematical modeling using differential equations. To engage students in this topic, we present a systematic approach to the creation of rich problems from real-world phenomena; present mathematical models that are derived…
Descriptors: Research Projects, Undergraduate Students, Mathematical Models, Problem Based Learning
Peer reviewedSimon, Sheridan A.; Hurley, Donna – American Journal of Physics, 1981
Describes a technique whereby qualitatively correct models of differentially rotating degenerate stars may be constructed by simple methods available to undergraduate students. (Author/JN)
Descriptors: Astronomy, College Science, Higher Education, Mathematical Formulas
Peer reviewedButters, Greg; Bandaranayake, Wije – Journal of Natural Resources and Life Sciences Education, 1993
A solution of the convection-dispersion equation is used to describe the solute breakthrough curves generated in the demonstrations in the companion paper. Estimation of the best fit model parameters (solute velocity, dispersion, and retardation) is illustrated using the method of moments for an example data set. (Author/MDH)
Descriptors: Biological Sciences, Environmental Education, Equations (Mathematics), Higher Education
Peer reviewedSwetz, 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
Peer reviewedDe Villiers, Michael D. – Mathematics in School, 1988
Describes the use of step-functions in modelling instruction. Classifies modelling into three categories: direct, analogical, and creative application. Provides and discusses modelling postal rates and other problems as examples. (YP)
Descriptors: Algebra, Functions (Mathematics), Graphs, Mathematical Applications
Peer reviewedHoffman, 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
Marshall, K. T.; Oliver, R. M. – 1979
The use of data on longitudinal student attendance patterns to determine variances, and hence confidence bounds, on student enrollment forecasts, in addition to finding the forecasts themselves, is demonstrated. The formulation of the enrollment model based on longitudinal student attendance patterns is described step by step, presenting the…
Descriptors: College Attendance, Conference Reports, Enrollment Projections, Higher Education

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