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Schiller, Diane; Charles, Mary – Mathematics Teaching in the Middle School, 2004
This article presents a number of the mathematics and computer integration teaching opportunities related to the exploration of palindromes. (Contains 6 figures and 1 table.)
Descriptors: Computer Uses in Education, Mathematical Concepts, Middle School Students
Kalman, Richard – Mathematics Teaching in the Middle School, 2004
This article examines the classroom value of assigning good mathematical problems and especially of encouraging many different approaches to their solutions. (Contains 6 figures.)
Descriptors: Problem Solving, Mathematics Instruction, Word Problems (Mathematics), Mathematical Concepts
Peer reviewedKersaint, Gladis; Chappell, Michaele F. – Mathematics Teacher, 2004
Teachers often wrongly presume that all students would interpret a three-dimensional image presented in a two-dimensional manner in the same way. They need to be specific as to how questions are stated especially in real-life situations, where alternative interpretations are possible.
Descriptors: Mathematics Teachers, Teaching Methods, Interpretive Skills, Mathematical Concepts
Peer reviewedHare, Angela; Phillippy, Doug – Mathematics Teacher, 2004
A program on calculus is conducted, which helps students learn about inherent differentiation through a study of mathematical functions, while simultaneously reinforcing their understanding of functional concepts. This process develops their mathematical experience in the field of calculus and in other advanced quantitative programs.
Descriptors: Calculus, Mathematical Concepts, Teaching Methods, Mathematics Instruction
Beswick, Kim – Australian Mathematics Teacher, 2004
The problem considered in this paper demonstrates that quite profound and inherently fascinating mathematics is accessible to students who have a sound number sense and deep conceptual understanding of very basic mathematics. This is one of many reasons why we should teach mathematics in ways that promote these attributes in students.
Descriptors: Numbers, Mathematical Concepts, Mathematics Skills, Mathematics Instruction
de Mestre, Neville – Australian Mathematics Teacher, 2004
Tennis is a sport in which the mathematics involves an unusual scoring system together with other applications pertinent to the draw for different types of tournaments and the relative ratios of points won and lost. The name of the sport is thought to have originated from the French word "tenez", which translates roughly as "to receive (the…
Descriptors: Mathematics Activities, Racquet Sports, Scoring, Mathematics Instruction
Monroe, Helen; Scott, Paul – Australian Mathematics Teacher, 2004
This article presents a brief biography of Paul Erdos, who focused on problem-solving, particularly in the areas of number theory, combinatorics and graph theory. During his life he had no property, no family and no fixed address. He buttered his first piece of bread at age 21. He never cooked, nor ever drove a car. Another mathematician, Ron…
Descriptors: Biographies, Mathematics, Problem Solving, Mathematical Concepts
Peer reviewedAltieri, Jennifer L. – Teaching Children Mathematics, 2005
The usage of poetry for learning mathematics is discussed. Formula poetry involves repetition instead of rhyme and is thus useful in understanding mathematical concepts.
Descriptors: Poetry, Mathematics Instruction, Mathematical Concepts, Teaching Methods
Movshovitz-Hadar, Nitsa; Hazzan, Orit – International Journal of Mathematical Education in Science and Technology, 2004
This paper analyses a lecture by an excellent teaching award winner professor of mathematics, given to high school mathematics teachers. The analysis is based upon two sources: (i) the lecture plan, as expressed in a series of 29 transparencies, prepared by the lecturer in advance; (ii) the actual implementation of the lecture, as transcribed from…
Descriptors: Mathematics Teachers, Lecture Method, Rhetoric, Verbal Communication
Mercer, Peter R. – College Mathematics Journal, 2005
The starting point for this discussion of error estimates is the fact that integrals that arise in Fourier series have properties that can be used to get improved bounds. This idea is extended to more general situations.
Descriptors: Computation, College Mathematics, Mathematics Instruction, Error Patterns
Schultz, Harris S.; Shiflett, Ray C. – College Mathematics Journal, 2005
Consider a sequence recursively formed as follows: Start with three real numbers, and then when k are known, let the (k +1)st be such that the mean of all k +1 equals the median of the first k. The authors conjecture that every such sequence eventually becomes stable. This article presents results related to their conjecture.
Descriptors: Mathematics Instruction, College Mathematics, Mathematical Formulas, Numbers
Dickey, Leonid A. – College Mathematics Journal, 2006
As the title says, this article considers the dog-on-the-beach problem from the perspective of the calculus of variations, making connections with the brachistochrone problem and Snell's law.
Descriptors: Calculus, Animals, Computation, Mathematical Concepts
Iga, Kevin; Killpatrick, Kendra – College Mathematics Journal, 2006
While waiting for his meal to arrive, a truck driver was using his straw to move water from one glass to another when he was struck by this question: If I keep doing this, will the two glasses ever have exactly the same amount of water? This article looks at various problems related to that question.
Descriptors: Mathematics Instruction, College Mathematics, Problem Solving, Water
Beauregard, Raymond A. – College Mathematics Journal, 2006
A quadrilateral is arithmetic if its area is an integer and its sides are integers in an arithmetic progression, and it is cyclic if it can be inscribed in a circle. The author shows that no quadrilateral is both arithmetic and cyclic.
Descriptors: Arithmetic, Mathematics Instruction, Geometric Concepts, College Mathematics
Berry, Andrew J. – AMATYC Review, 2004
When discussing the topic of elementary complex variables, students are often mystified by the fact that ii is real. After seeing a proof of this statement, a standard question is "well, what about iii or iiii etc., are these real or complex?" In this paper the meaning of the infinite power-tower iii...is considered both from the "bottom-up" and…
Descriptors: Mathematical Concepts, Community Colleges, College Mathematics, Mathematics Instruction

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