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Dean, Chrystal – Teaching Children Mathematics, 2014
In this article, associate professor Chrystal Dean describes how teachers can challenge their upper elementary students' understanding of area beyond a memorized formula. Herein she describes an activity that will show students the "why" behind using A = l × w to solve rectangular area problems. The activity will help deepen…
Descriptors: Mathematics Instruction, Problem Solving, Elementary School Mathematics, Mathematical Formulas
Pešic, Duška; Pešic, Aleksandar – European Journal of Science and Mathematics Education, 2015
In this paper we introduce a new collaborative technique in teaching and learning the epsilon-delta definition of a continuous function at the point from its domain, which connects mathematical logic, combinatorics and calculus. This collaborative approach provides an opportunity for mathematical high school students to engage in mathematical…
Descriptors: Mathematical Logic, Mathematics, Calculus, Secondary School Mathematics
Cobb, Barry R. – Decision Sciences Journal of Innovative Education, 2013
This teaching brief describes a method for finding an approximately optimal combination of order quantity and reorder point in a continuous review inventory model using a discrete expected shortage calculation. The technique is an alternative to a model where expected shortage is calculated by integration, and can allow students who have not had a…
Descriptors: Spreadsheets, Models, Program Descriptions, Statistics
Champanerkar, Jyoti – PRIMUS, 2013
This paper illustrates a biological application of the concepts of relative change and area under a curve, from mathematics. We study two biological measures "relative change in cardiac output" and "cardiac output", which are predictors of heart blockages and other related ailments. Cardiac output refers to the quantity of…
Descriptors: Biology, Metabolism, Biofeedback, Mathematical Concepts
Dobbs, David E. – International Journal of Mathematical Education in Science and Technology, 2013
A direct method is given for solving first-order linear recurrences with constant coefficients. The limiting value of that solution is studied as "n to infinity." This classroom note could serve as enrichment material for the typical introductory course on discrete mathematics that follows a calculus course.
Descriptors: Mathematics, Mathematical Formulas, Introductory Courses, Mathematics Instruction
Moelter, Matthew J.; Jackson, Martin – Physics Teacher, 2012
We discuss the importance of the ordering of symbols in physics formulas and identify implicit conventions that govern the "standard" form for how formulas are written and interpreted. An important part of writing and reading this form is understanding distinctions among constants, parameters, and variables. We delineate these conventions and…
Descriptors: Physics, Science Instruction, Teaching Methods, Mathematical Formulas
Lim, Ik Soo; Leek, E. Charles – Psychological Review, 2012
Previous empirical studies have shown that information along visual contours is known to be concentrated in regions of high magnitude of curvature, and, for closed contours, segments of negative curvature (i.e., concave segments) carry greater perceptual relevance than corresponding regions of positive curvature (i.e., convex segments). Lately,…
Descriptors: Visual Perception, Mathematical Formulas, Theories, Sampling
Corrao, Christian – Physics Teacher, 2012
Presented here is an adaptation of George Gamow's derivation of the centripetal acceleration formula as it applies to Earth's orbiting Moon. The derivation appears in Gamows short but engaging book "Gravity", first published in 1962, and is essentially a distillation of Newton's work. While "TPT" contributors have offered several insightful…
Descriptors: Physics, Astronomy, Motion, Scientific Principles
Linton, J. O. – Physics Education, 2012
As teachers, we want to encourage our students to ask searching questions on topics like how old the Universe is, how much of the Universe we can actually see and how far away the cosmic microwave background radiation is. But how many of us can honestly say we know the answers? And, even if we know the answers, how are we going to respond to the…
Descriptors: Radiation, Mathematics, Mathematical Formulas, Astronomy
Pierdant R., Alberto I.; Rodríguez Franco, Jesús; Narro R., Ana Elena – Universal Journal of Educational Research, 2017
Education in society especially in Mexico, seems to be a powerful instrument of intergenerational social mobility to produce individuals with "capabilities and functions" allowing them to obtain a greater well-being. "Education as schooling," in the first instance, improves the individuals living conditions, since this is a…
Descriptors: Equal Education, Mexicans, Educational History, Foreign Countries
Bhattacharjee, Pramode Ranjan – Australian Senior Mathematics Journal, 2014
This paper being an extension of Bhattacharjee (2012) is very much relevant to Year 9 to Year 10A in the "Australian Curriculum: Mathematics". It also falls within the purview of class IX to class XII curriculum of Mathematics in India (Revised NCERT curriculum) for students aged 14-17 years. In Bhattacharjee (2012), the discovery of…
Descriptors: Trigonometry, Definitions, Secondary School Mathematics, Misconceptions
Morris, Bradley J.; Masnick, Amy M. – Cognitive Science, 2015
Comparing datasets, that is, sets of numbers in context, is a critical skill in higher order cognition. Although much is known about how people compare single numbers, little is known about how number sets are represented and compared. We investigated how subjects compared datasets that varied in their statistical properties, including ratio of…
Descriptors: Comparative Analysis, Number Concepts, Thinking Skills, Critical Thinking
Johnson, Roger W.; Kliche, Donna V.; Smith, Paul L. – Journal of Statistics Education, 2015
Being able to characterize the size of raindrops is useful in a number of fields including meteorology, hydrology, agriculture and telecommunications. Associated with this article are data sets containing surface (i.e. ground-level) measurements of raindrop size from two different instruments and two different geographical locations. Students may…
Descriptors: Data Analysis, Meteorology, Weather, Measurement Techniques
Solares, Armando; Kieran, Carolyn – Educational Studies in Mathematics, 2013
Our study concerns the conceptual mathematical knowledge that emerges during the resolution of tasks on the equivalence of polynomial and rational algebraic expressions, by using CAS and paper-and-pencil techniques. The theoretical framework we adopt is the Anthropological Theory of Didactics ("Chevallard" 19:221-266, 1999), in…
Descriptors: Algebra, Concept Formation, Mathematical Concepts, Mathematical Formulas
Talbot, Christopher; Yap, Lydia – School Science Review, 2013
This "Science Note" presents a study by Christopher Talbot and Lydia Yap, who teach IB Chemistry at Anglo-Chinese School (Independent), Republic of Singapore, to pre-university students. Pre-university students may postulate the correlation between the magnitude of the lattice enthalpy compound and its melting point, since both…
Descriptors: Science Instruction, Secondary School Science, Correlation, Foreign Countries

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