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Peer reviewedWatson, Jane M. – Educational Studies in Mathematics, 2001
Follows an earlier study of school students' abilities to draw inferences when comparing two data sets presented in graphical form. Results for individual student development add to the credibility of the cross-age observations as well as support the hierarchical framework suggested by the original study. Documents changes in levels of performance…
Descriptors: Cognitive Processes, Elementary Secondary Education, Inferences, Mathematics Instruction
Peer reviewedNewstead, Karen – Educational Studies in Mathematics, 1998
Focuses on mathematics anxiety in 9- to 11-year-old children. Compares the mathematics anxiety of pupils taught in a traditional manner with that of pupils whose teachers adopted an alternative teaching approach that emphasizes problem solving and discussion of the pupil's own informal strategies. Concludes that pupils exposed to the traditional…
Descriptors: Elementary Education, Foreign Countries, Mathematics Anxiety, Mathematics Instruction
Peer reviewedBickmore-Brand, Jennie – Australian Primary Mathematics Classroom, 1998
Considers the types of problems given to children in primary classrooms. Offers a tool for analyzing worksheets and problem solving tasks. (Author/CCM)
Descriptors: Elementary Education, Foreign Countries, Instructional Materials, Mathematics Activities
Peer reviewedBasurto, Imelda – Reading Improvement, 1999
Reviews the conditions for reading comprehension applicable to solving math word problems. Describes the approaches used by three bilingual teachers to enhance the problem-solving skills of second language learners. (NH)
Descriptors: Elementary Education, English (Second Language), Mathematics Skills, Problem Solving
Van Dooren, Wim; De Bock, Dirk; Hessels, An; Janssens, Dirk; Verschaffel, Lieven – Cognition and Instruction, 2005
Previous research (e.g., De Bock, 2002) has shown that--due to the extensive attention paid to proportional reasoning in elementary and secondary mathematics education--many students tend to overrely on proportional methods in diverse domains of mathematics (e.g., geometry, probability). We investigated the development of misapplication of…
Descriptors: Age Differences, Mathematics Education, Arithmetic, Mathematical Concepts
Sriraman, Bharath; Strzelecki, Pawel – International Journal for Technology in Mathematics Education, 2004
This paper explores the wide range of pure mathematics that becomes accessible through the use of problems involving powers. In particular we stress the need to balance an applied and context based pedagogical and curricular approach to mathematics with the powerful pure mathematics beneath the simplicity of easily stated and understandable…
Descriptors: Mathematics Instruction, Teaching Methods, Algebra, Secondary School Mathematics
Osler, Thomas J.; Smoak, James – AMATYC Review, 2004
Twelve unusual problems involving divisibility of the binomial coefficients are represented in this article. The problems are listed in "The Problems" section. All twelve problems have short solutions which are listed in "The Solutions" section. These problems could be assigned to students in any course in which the binomial theorem and Pascal's…
Descriptors: Geometric Concepts, Calculus, Mathematics Instruction, College Mathematics
Esty, Warren – AMATYC Review, 2005
In their sections on inverses most precalculus texts emphasize an algorithm for finding f [superscript -1] given f. However, inspection of precalculus and calculus texts shows that students will never again use the algorithm, which suggests the textbook emphasis may be misplaced. Inverses appear primarily when equations need to be solved, which…
Descriptors: Calculus, College Mathematics, Two Year Colleges, Mathematics Instruction
Star, Jon R.; Seifert, Colleen – Contemporary Educational Psychology, 2006
This paper explores the development of students' knowledge of mathematical procedures. Students' tendency to develop rote knowledge of procedures has been widely commented on. An alternative, more flexible endpoint for the development of procedural knowledge is explored here, where students choose to deviate from established solving patterns on…
Descriptors: Equations (Mathematics), Problem Solving, Mathematical Concepts, Mathematics Instruction
Cates, Gary L.; Dalenberg, Abby E. – Journal of Behavioral Education, 2005
This study investigated the extent to which interspersing effects are consistent with the effects of reinforcement on predicting students' preferences for mathematics assignments. Students were exposed to 4 pairs of assignments. Each assignment pair contained a control assignment with 15 problems requiring multiplication of a three digit number by…
Descriptors: Assignments, Mathematics Instruction, Reinforcement, Multiplication
Ghusayni, B. – International Journal of Mathematical Education in Science & Technology, 2005
Some examples from different areas of mathematics are explored to give a working knowledge of the computer algebra system Maple. Perfect numbers and Mersenne primes, which have fascinated people for a very long time and continue to do so, are studied using Maple and some questions are posed that still await answers.
Descriptors: Algebra, Mathematics Instruction, Computer Assisted Instruction, Computation
Tsamir, Pessia; Rasslan, Shaker; Dreyfus, Tommy – Journal of Mathematical Behavior, 2006
This paper illustrates the role of a "Thinking-about-Derivatives" task in identifying learners' derivative conceptions and for promoting their critical thinking about derivatives of absolute value functions. The task included three parts: "Define" the derivative of a function f(x) at x = x[subscript 0], "Solve-if-Possible" the derivative of f(x) =…
Descriptors: Critical Thinking, Mathematical Logic, Thinking Skills, Mathematics Instruction
Maruszewski, Richard F., Jr.; Caudle, Kyle A. – Mathematics and Computer Education, 2005
As part of a discussion on Monte Carlo methods, which outlines how to use probability expectations to approximate the value of a definite integral. The purpose of this paper is to elaborate on this technique and then to show several examples using visual basic as a programming tool. It is an interesting method because it combines two branches of…
Descriptors: Probability, Monte Carlo Methods, Problem Solving, Mathematical Formulas
Mann, Eric L. – Journal for the Education of the Gifted, 2006
For the gifted mathematics student, early mastery of concepts and skills in the mathematics curriculum usually results in getting more of the same work and/or moving through the curriculum at a faster pace. Testing, grades, and pacing overshadow the essential role of creativity involved in doing mathematics. Talent development requires creative…
Descriptors: Academically Gifted, Mathematical Aptitude, Creativity, Mathematics
Fay, T. H. – International Journal of Mathematical Education in Science & Technology, 2006
Through numerical investigations, this paper studies examples of the forced Duffing type spring equation with [epsilon] negative. By performing trial-and-error numerical experiments, the existence is demonstrated of stability boundaries in the phase plane indicating initial conditions yielding bounded solutions. Subharmonic boundaries are…
Descriptors: Research Problems, Investigations, Problem Solving, Mathematics Education

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