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Ecker, Michael W. – College Mathematics Journal, 2011
Conventional application of these two calculus staples is stretched here, somewhat recreationally, but also to raise solid questions about the role of limit interchange in analysis--without, however, delving any deeper than first-year Calculus.
Descriptors: Calculus, Mathematical Applications, Data Analysis, Computation
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Bailey, Herb; Kalman, Dan – College Mathematics Journal, 2011
Fay and Sam go for a walk. Sam walks along the left side of the street while Fay, who walks faster, starts with Sam but walks to a point on the right side of the street and then returns to meet Sam to complete one segment of their journey. We determine Fay's optimal path minimizing segment length, and thus maximizing the number of times they meet…
Descriptors: Brain Hemisphere Functions, Freehand Drawing, Mathematics Instruction, Problem Solving
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Green, William R. – College Mathematics Journal, 2011
We give an alternative to the standard method of reduction or order, in which one uses one solution of a homogeneous, linear, second order differential equation to find a second, linearly independent solution. Our method, based on Abel's Theorem, is shorter, less complex and extends to higher order equations.
Descriptors: Calculus, Experiential Learning, College Mathematics, Equations (Mathematics)
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Kowalski, R. Travis – PRIMUS, 2011
This article presents an extended analogy that connects infinite sequences and series to the science of genetics, by identifying power series as "DNA for a function." This analogy allows standard topics such as convergence tests or Taylor approximations to be recast in a "forensic" light as mathematical analogs of genetic concepts such as DNA…
Descriptors: Genetics, Calculus, Mathematics Instruction, College Mathematics
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Nguyen, Dong-Hai; Rebello, N. Sanjay – Physical Review Special Topics - Physics Education Research, 2011
This study investigates the common difficulties that students in introductory physics experience when solving problems involving integration in the context of electricity. We conducted teaching-learning interviews with 15 students in a second-semester calculus-based introductory physics course on several problems involving integration. We found…
Descriptors: Science Instruction, Problem Solving, Energy, Physics
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Cory, Beth; Smith, Ken W. – Mathematics Teacher, 2011
Limits are foundational to the central concepts of calculus. However, the authors' experiences with students and educational research abound with examples of students' misconceptions about limits and infinity. The authors wanted calculus students to understand, appreciate, and enjoy their first introduction to advanced mathematical thought. Thus,…
Descriptors: Educational Research, Calculus, Misconceptions, Mathematics Instruction
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Hladky, Paul W. – Journal of Chemical Education, 2011
College students encounter a variety of first-order phenomena in their mathematics and science courses. Introductory chemistry textbooks that discuss first-order processes, usually in conjunction with chemical kinetics or radioactive decay, stop at single, discrete dose events. Although single-dose situations are important, multiple-dose events,…
Descriptors: Textbooks, Kinetics, Chemistry, Radiation
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Garcia, Mercedes; Llinares, Salvador; Sanchez-Matamoros, Gloria – International Journal of Science and Mathematics Education, 2011
This paper reports on different underlying structures of the derivative schema of three undergraduate students that were considered to be at the trans level of development of the derivative schema (action-process-object-schema). The derivative schema is characterized in terms of the students' ability to explicitly transfer the relationship between…
Descriptors: Evidence, Undergraduate Students, Correlation, Mathematics
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Mikhaylov, Jessica – PRIMUS, 2011
A hands-on activity can help multivariable calculus students visualize surfaces and understand volume estimation. This activity can be extended to include the concepts of Fubini's Theorem and the visualization of the curves resulting from cross-sections of the surface. This activity uses students as pillars and a sheet or tablecloth for the…
Descriptors: Calculus, College Mathematics, Mathematics Instruction, College Students
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Feeman, Timothy G. – PRIMUS, 2011
We generalize a standard example from precalculus and calculus texts to give a simple description in polar coordinates of any circle that passes through the origin. We discuss an occurrence of this formula in the context of medical imaging. (Contains 1 figure.)
Descriptors: Calculus, College Mathematics, Mathematics Instruction, Geometric Concepts
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Zhao, Dongsheng – International Journal of Mathematical Education in Science and Technology, 2011
An outbox of a quadrilateral is a rectangle such that each vertex of the given quadrilateral lies on one side of the rectangle and different vertices lie on different sides. We first investigate those quadrilaterals whose every outbox is a square. Next, we consider the maximal outboxes of rectangles and those quadrilaterals with perpendicular…
Descriptors: Geometric Concepts, Calculus, Mathematics Instruction, Mathematical Logic
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Gauthier, N. – International Journal of Mathematical Education in Science and Technology, 2011
Four different families of linear recurrences are derived for Catalan numbers. The derivations rest on John Riordan's 1973 generalization of Catalan numbers to a set of polynomials. Elementary differential and integral calculus techniques are used and the results should be of interest to teachers and students of introductory courses in calculus…
Descriptors: Introductory Courses, Numbers, Number Concepts, Calculus
Kolar-Begovic, Zdenka, Ed.; Kolar-Šuper, Ružica, Ed.; Jukic Matic, Ljerka, Ed. – Online Submission, 2017
The papers in the monograph address different topics related to mathematics teaching and learning processes which are of great interest to both students and prospective teachers. Some papers open new research questions, some show examples of good practice and others provide more information about earlier findings. The monograph consists of six…
Descriptors: Mathematics Education, Mathematics Instruction, Educational Research, College Students
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Reisel, John R.; Jablonski, Marissa R.; Munson, Ethan; Hosseini, Hossein – Journal of STEM Education: Innovations and Research, 2014
Peer-led Team Learning (PLTL) is an instructional method reported to increase student learning in STEM courses. As mathematics is a significant hurdle for many freshmen engineering students, a PLTL program was implemented for students to attempt to improve their course performance. Here, an analysis of PLTL for freshmen engineering students in…
Descriptors: Teamwork, Teaching Methods, Peer Teaching, STEM Education
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Sawtelle, Vashti; Brewe, Eric; Kramer, Laird H. – Journal of Research in Science Teaching, 2012
The quantitative results of Sources of Self-Efficacy in Science Courses-Physics (SOSESC-P) are presented as a logistic regression predicting the passing of students in introductory Physics with Calculus I, overall as well as disaggregated by gender. Self-efficacy as a theory to explain human behavior change [Bandura [1977] "Psychological…
Descriptors: Higher Education, Introductory Courses, Physics, Calculus
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