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Mertens, Stephan; Mingramm, Sebastian – European Journal of Physics, 2008
The classical problem of the brachistochrone asks for the curve down which a body sliding from rest and accelerated by gravity will slip (without friction) from one point to another in least time. In undergraduate courses on classical mechanics, the solution of this problem is the primary example of the power of variational calculus. Here, we…
Descriptors: Calculus, Motion, Problem Solving, Mechanics (Physics)
Sriraman, Bharath, Ed. – IAP - Information Age Publishing, Inc., 2012
The interaction of the history of mathematics and mathematics education has long been construed as an esoteric area of inquiry. Much of the research done in this realm has been under the auspices of the history and pedagogy of mathematics group. However there is little systematization or consolidation of the existing literature aimed at…
Descriptors: Foreign Countries, Majors (Students), Mathematics Education, Calculus
Jarrett, Joscelyn A. – AMATYC Review, 2008
This article suggests the introduction of the concepts of areas bounded by plane curves and the volumes of solids of revolution in Pre-calculus. It builds on the basic knowledge that students bring to a pre-calculus class, derives a few more formulas, and gives examples of some problems on plane areas and the volumes of solids of revolution that…
Descriptors: Calculus, Mathematics Instruction, Mathematical Concepts, Prior Learning
Todd, Philip; Wiechmann, James – Australian Senior Mathematics Journal, 2008
Computer algebra systems (CAS) have been around for a number of years, as has dynamic geometry. Symbolic geometry software is new. It bears a superficial similarity to dynamic geometry software, but differs in that problems may be set up involving symbolic variables and constants, and measurements are given as symbolic expressions. Mathematical…
Descriptors: Computer Software, Geometry, Calculus, Algebra
Goodman-Petrushka, Sharon – 1988
This workbook was designed to be used as a study aid in any course covering the various techniques of indefinite integration. Many students are able to master each individual technique, but upon encountering an integral on an exam, they often have difficulties in determining which technique to use. By working through all of the exercices in this…
Descriptors: Calculus, College Mathematics, Drills (Practice), Functions (Mathematics)
Tobias, Sheila – 1987
This book, written primarily for college students who feel uncomfortable with mathematics, attempts to provide its readers with new ways of thinking about mathematics, reading mathematics, studying mathematics, talking the language of mathematics and appreciating the power of using mathematics. Chapter 1 deals directly with the problem of math…
Descriptors: Algebra, Calculus, College Mathematics, Content Area Reading