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Christian Farkash; Michael Storm; Thomas Palmeri; Chunhui Yu – Mathematics Teaching Research Journal, 2024
Several studies indicate that exploring mathematical ideas by using more than one approach to prove the same statement is an important matter in mathematics education. In this work, we have collected a few different methods of proving the multinomial theorem. The goal is to help further the understanding of this theorem for those who may not be…
Descriptors: Undergraduate Students, College Mathematics, Mathematics Skills, Mathematical Models
Park, Jungeun; DiNapoli, Joseph; Mixell, Robert A.; Flores, Alfinio – International Journal of Mathematical Education in Science and Technology, 2017
This study looks at the various verbal and non-verbal representations used in a process of modelling the number of annual plants over time. Analysis focuses on how various representations such as words, diagrams, letters and mathematical equations evolve in the mathematization process of the modelling context. Our results show that (1) visual…
Descriptors: Mathematics, Mathematics Instruction, Mathematical Models, Equations (Mathematics)
Price, James C. – PRIMUS, 2015
This article presents four inquiry-based learning activities developed for a liberal arts math course. The activities cover four topics: the Pythagorean theorem, interest theory, optimization, and the Monty Hall problem. Each activity consists of a dialogue, with a theme and characters related to the topic, and a manipulative, that allow students…
Descriptors: Inquiry, Active Learning, Learning Activities, Mathematics Instruction
Naidu, Jaideep T.; Sanford, John F. – American Journal of Business Education, 2011
In a recent paper by Wilamowsky et al. [6], an intuitive proof of the area of the circle dating back to the twelfth century was presented. They discuss challenges made to this proof and offer simple rebuttals to these challenges. The alternative solution presented by them is simple and elegant and can be explained rather easily to non-mathematics…
Descriptors: Mathematical Models, Mathematical Logic, Mathematical Formulas, Intellectual History
Peer reviewedScott, Paul – Australian Mathematics Teacher, 1988
Describes the definition and characteristics of a regular polyhedron, tessellation, and pseudopolyhedra with diagrams. Discusses the nature of simplex, hypercube, and cross-polytope in the fourth dimension and beyond. (YP)
Descriptors: College Mathematics, Geometric Concepts, Geometric Constructions, Geometry

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