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Hongwei Lou – International Journal of Mathematical Education in Science and Technology, 2025
In classical calculus textbooks, the existence of primitive functions of continuous functions is proved by using Riemann integrals. Recently, Patrik Lundström gave a proof via polynomials, based on the Weierstrass approximation theorem. In this note, it is shown that the proof will be easy by using continuous piecewise linear functions.
Descriptors: Calculus, Mathematics, Mathematical Logic, Validity
Mehmet Pakdemirli – International Journal of Mathematical Education in Science and Technology, 2025
The hanging rope problem is considered. The rope is subject to rotation with the rotation axis being parallel to the rope. Using a continuum model and the basic principles of dynamics, the differential equation governing the motion is derived. The dynamic equilibrium case without vibrational motion is assumed in deriving the equation. The equation…
Descriptors: Mathematical Models, Calculus, Motion, College Mathematics
Kristin M. Frank; Alexei Kolesnikov; Xiaoyin Wang – Journal of Postsecondary Student Success, 2025
We introduce a new metric--the classification power--to examine the effectiveness of postsecondary mathematics placement policies. This metric addresses the methodological challenges of contextualizing the effectiveness of a single placement policy and comparing the effectiveness of multiple placement policies across different student populations.…
Descriptors: Postsecondary Education, Mathematics Instruction, Student Placement, College Students
Kimberly Barba – Mathematics Teacher: Learning and Teaching PK-12, 2025
This inquiry-based lesson about the coastline paradox fosters belonging, curiosity, and authentic mathematical thinking as students explore and construct knowledge together.
Descriptors: Mathematics Education, Inquiry, Relevance (Education), Thinking Skills
Derrick Keister – Mathematics Teacher: Learning and Teaching PK-12, 2025
Baseball. Subway line. Maps. A flower. Each of these contexts involves some form of varying motion or constant change over time: the bi-directional motion of a fly ball, the speed of a subway car, or the growth of a flower until bloom. This article does not highlight students' calculus problem-solving abilities, but rather describes a set of…
Descriptors: Calculus, Visual Aids, Mathematics Instruction, Mathematical Concepts
Robert J. Fisher – Chemical Engineering Education, 2025
Strategies are proposed that promote use of an Integrated Applied Mathematics (IAM) approach to enhance teaching of advanced problem-solving and analysis skills. Three scenarios of 1-dimensional transport processes are presented that support using Error Function analyses when considering short time/small penetration depths in finite geometries.…
Descriptors: Chemical Engineering, Mathematics, Problem Solving, Skill Development
Andrijana Burazin; Veselin Jungic; Miroslav Lovric – International Journal of Mathematical Education in Science and Technology, 2025
The aim of this paper is to contribute to the ongoing discussion about the role of intuition and ambiguity in doing, teaching and learning mathematics. We start by discussing the ways in which limits and continuity are presented in Calculus textbooks, to illustrate some of the ambiguities, and to contrast them with precise and rigorous definitions…
Descriptors: Foreign Countries, Mathematics Instruction, Mathematics Education, Calculus
Kathryn Early; Amiee Sanders; W. Gary Martin – Mathematics Teacher: Learning and Teaching PK-12, 2025
Vectors have important applications both within and outside mathematics, but the concept of vectors is often taught to students in a less-than-engaging way, leading to students feeling inadequate and frustrated. This article describes the use of a mathematical microworld, "Driving with Vectors," to explore vectors using equitable…
Descriptors: Mathematics Instruction, Teaching Methods, Geometric Concepts, Algebra

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