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Goins, Edray Herber; Washington, Talitha M. – PRIMUS, 2013
We discuss a general formula for the area of the surface that is generated by a graph [t[subscript 0], t[subscript 1] [right arrow] [the set of real numbers][superscript 2] sending t [maps to] (x(t), y(t)) revolved around a general line L : Ax + By = C. As a corollary, we obtain a formula for the area of the surface formed by revolving y = f(x)…
Descriptors: Mathematical Formulas, College Mathematics, Mathematics Instruction, Calculus
Karaali, Gizem – PRIMUS, 2018
In recent years, I have cultivated an almost pathological resistance to grading. Here I explore the reasons why and describe how I eventually recovered. In particular, I propose that although grading, or more explicitly, effective assessment of student learning, is a challenging component of a mathematics instructor's job description, reflective…
Descriptors: Mathematics Teachers, Professional Identity, Grades (Scholastic), Grading
Alexander, Millard H.; Hall, Gregory E.; Dagdigian, Paul J. – Journal of Chemical Education, 2011
The approach to the equilibrium (Boltzmann) distribution of populations of internal states of a molecule is governed by inelastic collisions in the gas phase and with surfaces. The set of differential equations governing the time evolution of the internal state populations is commonly called the master equation. An analytic solution to the master…
Descriptors: Calculus, Chemistry, Molecular Structure, Kinetics
Mickens, Ronald E. – College Mathematics Journal, 2012
We present a new SIR epidemiological model whose exact analytical solution can be calculated. In this model, unlike previous models, the infective population becomes zero at a finite time. Remarkably, these results can be derived from only an elementary knowledge of differential equations.
Descriptors: Calculus, College Mathematics, Equations (Mathematics), Epidemiology
Sauerheber, Richard D. – International Journal of Mathematical Education in Science and Technology, 2012
Methods of teaching the Calculus are presented in honour of Sir Isaac Newton, by discussing an extension of his original proofs and discoveries. The methods, requested by Newton to be used that reflect the historical sequence of the discovered Fundamental Theorems, allow first-time students to grasp quickly the basics of the Calculus from its…
Descriptors: Calculus, Mathematics Instruction, Teaching Methods, Mathematical Concepts
Winkel, Brian J. – PRIMUS, 2012
This paper describes a forward approach to an inverse problem related to detecting the nature of geological substrata which makes use of optimization techniques in a multivariable calculus setting. The true nature of the related inverse problem is highlighted. (Contains 2 figures.)
Descriptors: Calculus, Geology, Mathematics Instruction, College Mathematics
Hombas, Vassilios – International Journal of Mathematical Education in Science and Technology, 2012
This article shows a generalization of Galileo's "passe-dix" game. The game was born following one of Galileo's [G. Galileo, "Sopra le Scoperte dei Dadi" (Galileo, Opere, Firenze, Barbera, Vol. 8). Translated by E.H. Thorne, 1898, pp. 591-594] explanations on a paradox that occurred in the experiment of tossing three fair "six-sided" dice.…
Descriptors: Mathematics Instruction, Probability, Calculus, Mathematical Concepts
Man, Yiu-Kwong – International Journal of Mathematical Education in Science and Technology, 2012
In this note, a new method for computing the partial fraction decomposition of rational functions with irreducible quadratic factors in the denominators is presented. This method involves polynomial divisions and substitutions only, without having to solve for the complex roots of the irreducible quadratic polynomial or to solve a system of linear…
Descriptors: Computers, Algebra, Mathematics, Mathematical Formulas
Fay, Temple H. – International Journal of Mathematical Education in Science and Technology, 2012
Viscous damping is commonly discussed in beginning differential equations and physics texts but dry friction or Coulomb friction is not despite dry friction being encountered in many physical applications. One reason for avoiding this topic is that the equations involve a jump discontinuity in the damping term. In this article, we adopt an energy…
Descriptors: Advanced Courses, Equations (Mathematics), Calculus, Mechanics (Physics)
Goehle, Geoff; Wagaman, John – PRIMUS, 2016
This paper concerns the impact and reception of gamification elements that were added to the online homework system "WeBWorK." After performing two studies, we found that the students felt that the gamification system rewarded them for their effort. However, we did not find any indication that gamification elements improved student…
Descriptors: College Mathematics, Mathematics Instruction, Homework, Web Based Instruction
Poh, Wei Beng; Dindyal, Jaguthsing – Mathematics Education Research Group of Australasia, 2016
A history-infused lesson package developed by a team of teachers in a professional learning community was used to teach introductory calculus in a secondary school. First, we report a quasi-experimental design that showed that students in the experimental group performed significantly better than students in the control group. Second, we report on…
Descriptors: Calculus, Introductory Courses, Secondary School Mathematics, Integrated Curriculum
Lazzaro, Christopher; Jones, Lee; Webb, David C.; Grover, Ryan; Di Giacomo, F. Tony; Marino, Katherine Adele – College Board, 2016
This report will determine to what degree the AP Physics 1 and 2 and AP Calculus AB and BC frameworks are aligned with the Trends in International Mathematics and Science Study (TIMSS) Advanced Physics and Mathematics frameworks. This will enable an exploration of any differences in content coverage and levels of complexity, and will set the stage…
Descriptors: Advanced Placement, Physics, Calculus, Achievement Tests
Seneres, Alice W.; Kerrigan, John A. – Journal of Mathematics Education at Teachers College, 2014
There are specific topics in college calculus that can be major stumbling blocks for students. Having taught college calculus for four years to over a thousand students, we observed that even the students who have already taken pre-calculus or calculus during their high school careers had common misunderstandings. Students may remember a technique…
Descriptors: Mathematics Education, Mathematics Instruction, College Mathematics, Calculus
Sealey, Vicki; Deshler, Jessica M.; Hazen, Kirk – PRIMUS, 2014
As part of a larger research study, this paper describes calculus students' reasoning about the Intermediate Value Theorem (IVT) in verbal, written, and graphical form. During interviews, students were asked to verbally describe the IVT in their own words. They then provided written descriptions, watched video of their verbal descriptions,…
Descriptors: Undergraduate Students, Calculus, Logical Thinking, Interviews
Ubuz, Behiye; Dinçer, Saygin; Bülbül, Ali – North American Chapter of the International Group for the Psychology of Mathematics Education, 2014
The purpose of this study is to analyze the complex argumentative structure in undergraduate mathematics classroom conversations during problem solving by taking into consideration students' and teacher' utterances in the classroom using field-independent Toulmin's theory of argumentation. Analyzing students' and teacher' utterances in the class…
Descriptors: Persuasive Discourse, Undergraduate Students, Problem Solving, Mathematics Instruction

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