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Nystedt, Patrik – International Journal of Mathematical Education in Science and Technology, 2021
We use Taylor's formula with Lagrange remainder to prove that functions with bounded second derivative are rectifiable in the case when polygonal paths are defined by interval subdivisions which are equally spaced. As a means for generating interesting examples of exact arc length calculations in calculus courses, we recall two large classes of…
Descriptors: Mathematical Formulas, Mathematics Instruction, Calculus, Equations (Mathematics)
Perna, James – NCSSS Journal, 2016
The purpose of this article is to examine the reasoning behind the wording of the definition of the particular solution to an initial value problem. This article will be of practical importance for students taking a first year calculus course that includes the study of first order linear separable differential equations.
Descriptors: Definitions, Calculus, Equations (Mathematics), College Mathematics
Caplan-Auerbach, Jacqueline – Journal of Geoscience Education, 2009
Many students view equations as a series of variables and operators into which numbers should be plugged rather than as representative of a physical process. To solve a problem they may simply look for an equation with the correct variables and assume it meets their needs, rather than selecting an equation that represents the appropriate physical…
Descriptors: Undergraduate Students, Geophysics, Introductory Courses, Problem Solving
Peer reviewedSpurgin, C. B. – Physics Education, 1983
Compares various methods of defining derived quantities, arguing for a definitional formula using base or fundamental units in a word equation, or symbol-equations with the symbols explained. Suggests that fundamental units be defined operationally or left regarded as intuitive as in the case of length and time. (JM)
Descriptors: Concept Formation, Definitions, Equations (Mathematics), High Schools
Peer reviewedGamble, R. – Physics Education, 1986
Considers several aspects of quantitative relationships involved in learning physics. Includes discussions of proportionality, various kinds of equality, and the need for generality. Argues that clear distinctions are necessary if the physics curriculum is to be examined with regard to pupil outcomes. (TW)
Descriptors: Definitions, Equations (Mathematics), Foreign Countries, Mathematical Applications

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