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Shelton, Therese; Laurent, Theresa; Agyemang-Barimah, Beulah – PRIMUS, 2019
We present adaptable activities for models of drug movement in the human body -- pharmacokinetics -- that motivate the learning of ordinary differential equations with an interdisciplinary topic. Specifically, we model aspirin, caffeine, and digoxin. We discuss the pedagogy of guiding students to understand, develop, and analyze models,…
Descriptors: Equations (Mathematics), Active Learning, Calculus, Pharmacology
Diedrichs, Danilo R. – PRIMUS, 2019
Harvesting models based on ordinary differential equations are commonly used in the fishery industry and wildlife management to model the evolution of a population depleted by harvest mortality. We present a project consisting of a series of scenarios based on fishery harvesting models to teach the application of theoretical concepts learned in a…
Descriptors: Mathematical Models, Equations (Mathematics), Calculus, Industry
Latulippe, Joe; Latulippe, Christine – PRIMUS, 2014
As an often recommended but under-utilized pedagogical strategy, writing in mathematics has many benefits for students. However, creating and grading worthwhile writing projects can be more time-consuming than utilizing more traditional forms of assessment. This paper provides a concrete example of a writing project prompt, questions, directions,…
Descriptors: Mathematics Instruction, College Mathematics, Undergraduate Study, Content Area Writing
Peer reviewedAnderson, Malcolm; Bloom, Lyn; Mueller, Ute; Pedler, Pender – International Journal of Mathematical Education in Science and Technology, 1999
Considers some changes that the use of graphics calculators impose on the assessment of calculus and mathematical modeling at the undergraduate level. Suggests some of the ways in which the assessment of mathematical tasks can be modified as the mechanics of calculation become routine and questions of analysis and interpretation assume greater…
Descriptors: Calculus, College Mathematics, Graphing Calculators, Higher Education
Peer reviewedDancis, Jerome – Primus, 2001
Students in a freshmen calculus course should become fluent in modeling physical phenomena represented by integrals, in particular geometric formulas for volumes and arc length and physical formulas for work. Describes how to train students to became fluent in such modeling and derivation of standard integral formulas. Indicates that these lessons…
Descriptors: Calculus, College Mathematics, Higher Education, Mathematical Models
Peer reviewedCollingwood, David H.; Stor, Marilyn – Mathematics Teacher, 2001
Presents activities designed to engage students in an experiential and theoretical application of problems in precalculus and to study geometry, coordinate systems, rates, linear applications, and the concept of function. Illustrates problem situations and includes student worksheets and a teacher's guide. (KHR)
Descriptors: Calculus, Mathematical Applications, Mathematical Models, Mathematics Activities
Peer reviewedSpeiser, Bob; Walter, Chuck – Journal of Mathematical Behavior, 1994
Describes the use of time-lapse photographs of a running cat as a model to investigate the concepts of function and derivative in a college calculus course. Discusses student difficulties and implications for teachers. (MKR)
Descriptors: Calculus, Functions (Mathematics), Higher Education, Mathematical Models
Peer reviewedMcDonald, Michael A.; And Others – Primus, 1996
Discusses a precalculus project in which students create a model United Nations to present and discuss the long-term prognosis for individual countries given data on population growth and food production. Students compare exponential and linear functions to determine whether starvation will occur and prepare oral and written presentations of their…
Descriptors: Calculus, Functions (Mathematics), High Schools, Higher Education
Peer reviewedMaruszewski, Richard F., Jr. – Mathematics and Computer Education, 1987
Timing stoplights and trying to determine the best way to allocate cycle time to the two directions is discussed. The simple case and improving the model are both considered. (MNS)
Descriptors: Calculus, College Mathematics, Higher Education, Learning Activities
Laughbaum, Edward D. – 2000
Hand-held data collection technology allows for access to real-world data collection--at any other time and almost any place. Is the use of data and its collection desirable to the mathematical learning process? The answer is a resounding yes! Not only can significant mathematical ideas be taught in the process; colleagues are also helped in the…
Descriptors: Calculus, Educational Technology, Graphing Calculators, Mathematical Models
Peer reviewedGalbraith, Peter – Australian Mathematics Teacher, 1981
A discussion of the mathematics of rugby is related to an earlier article about mathematics and the physical world. (MP)
Descriptors: Calculus, College Mathematics, Higher Education, Mathematical Applications
Peer reviewedKohler, Angela D. A. – Mathematics Teacher, 2002
Presents an activity in which students predict the growth of the population of the United Stated using three different models. (Author/NB)
Descriptors: Calculus, Data Analysis, Mathematical Applications, Mathematical Models
Peer reviewedEdwards, Thomas – Mathematics Teacher, 1995
By developing a sequence of mathematical models of harmonic motion, shows that mathematical models are not right or wrong, but instead are better or poorer representations of the problem situation. (MKR)
Descriptors: Calculators, Calculus, High Schools, Integrated Activities
Peer reviewedKenyon, Paula L.; Bardzell, Michael J. – Primus, 2001
Summarizes an interdisciplinary undergraduate research project involving experimental physics and calculus and illustrates how mathematics was used to finesse incomplete experimental information and maximize physical quantity known as jerk. Describes how calculus can be applied in the "real world" where functions are not always given by nice…
Descriptors: Calculus, Higher Education, Integrated Activities, Interdisciplinary Approach
Peer reviewedHarper, James D. – College Mathematics Journal, 1988
Presents a method using weighted averages to approximate partial sums of alternating series. Examples are included. (PK)
Descriptors: Addition, Calculus, College Mathematics, Estimation (Mathematics)
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