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Kim, T.; Ryoo, C. S.; Jang, L. C.; Rim, S. H. – International Journal of Mathematical Education in Science & Technology, 2005
The Bernoulli numbers are among the most interesting and important number sequences in mathematics. They first appeared in the posthumous work "Ars Conjectandi" (1713) by Jacob Bernoulli (1654-1705) in connection with sums of powers of consecutive integers (Bernoulli, 1713; or Smith, 1959). Bernoulli numbers are particularly important in number…
Descriptors: Numbers, Mathematics Education, Mathematical Concepts, Equations (Mathematics)
Dion, Gloria S.; Haberstroh, Jeff G.; Dresher, Amy R. – National Center for Education Statistics, 2007
This report focuses on the performance of fourth-and eighth-grade students in Puerto Rico in various mathematics content areas on the 2005 National Assessment of Educational Progress (NAEP) in mathematics. The NAEP mathematics assessment was administered to public school students in Puerto Rico for the first time in 2003. Although NAEP had…
Descriptors: Public Schools, Gender Differences, National Competency Tests, Mathematics Achievement
Peer reviewedPollmann, Thijs; Jansen, Carel – Cognition, 1996
Analyzed construction of approximative expressions with two numerals in Dutch. Found that choice of number words was not arbitrary and that various kinds of factors are involved. Results suggest that analogue magnitude code is used in estimating and comparing, and human cognition seems to be able to perform simple calculations with quantities,…
Descriptors: Cognitive Ability, Cognitive Processes, Dutch, Factor Analysis
Goldberg, Mayer – International Journal of Mathematical Education in Science & Technology, 2005
In this work, we present an algorithm for computing logarithms of positive real numbers, that bears structural resemblance to the elementary school algorithm of long division. Using this algorithm, we can compute successive digits of a logarithm using a 4-operation pocket calculator. The algorithm makes no use of Taylor series or calculus, but…
Descriptors: Numbers, Calculus, Calculators, Mathematical Concepts
Gu, Wenyuan – 2001
The purpose of the study was to help teachers understand the importance of using the Lattice Method in teaching multiplication with whole numbers and decimals to students with learning disabilities. The common errors made by learning disabled students in multiplication with whole numbers were analyzed. In the study, students with learning…
Descriptors: Decimal Fractions, Elementary Secondary Education, Learning Disabilities, Mathematics Education
Gailiunas, P.; Sharp, J. – International Journal of Mathematical Education in Science & Technology, 2005
Everyone is familiar with the concept that the cube and octahedron, dodecahedron and icosahedron are dual pairs, with the tetrahedron being self-dual. On the face of it, the concept seems straightforward; however, in all but the most symmetrical cases it is far from clear. By using the computer and three-dimensional graphics programs, it is…
Descriptors: Logical Thinking, Computer Graphics, Computer Simulation, Thinking Skills
Noelting, Gerald – 1978
This study examined the development of the rational number concept as a ratio. Preliminary to the description of the study is an introduction discussing constructivism and equilibration. The study itself tests whether equilibration theory holds, and if so, what is the nature of its "phases" and whether these are found at each of the "periods" of…
Descriptors: Abstract Reasoning, Cognitive Development, Concept Formation, Developmental Stages
Education Commission of the States, Denver, CO. National Assessment of Educational Progress. – 1977
The National Assessment of Educational Progress (NAEP) administered the selected supplemental mathematics exercises to 13-year-old students during October and November 1975 and to 17-year-old students during March and April 1976. This assessment represents a specially modified supplement to 1972-73 full-scale mathematics assessment and was…
Descriptors: Computation, Definitions, Educational Assessment, Elementary Secondary Education
Reese, Clyde M.; Jerry, Laura; Ballator, Nada – 1997
The National Assessment of Educational Progress (NAEP) is the only nationally representative and continuing assessment of what students in the United States know and can do in various academic subjects. The 1996 NAEP in mathematics assessed the current level of mathematical achievement as a mechanism for informing education reform. In 1996, 44…
Descriptors: Algebra, Elementary Education, Functions (Mathematics), Geometry
Reese, Clyde M.; Jerry, Laura; Ballator, Nada – 1997
The National Assessment of Educational Progress (NAEP) is the only nationally representative and continuing assessment of what students in the United States know and can do in various academic subjects. The 1996 NAEP in mathematics assessed the current level of mathematical achievement as a mechanism for informing education reform. In 1996, 44…
Descriptors: Algebra, Elementary Education, Functions (Mathematics), Geometry
Reese, Clyde M.; Jerry, Laura; Ballator, Nada – 1997
The National Assessment of Educational Progress (NAEP) is the only nationally representative and continuing assessment of what students in the United States know and can do in various academic subjects. The 1996 NAEP in mathematics assessed the current level of mathematical achievement as a mechanism for informing education reform. In 1996, 44…
Descriptors: Algebra, Elementary Education, Functions (Mathematics), Geometry
Reese, Clyde M.; Jerry, Laura; Ballator, Nada – 1997
The National Assessment of Educational Progress (NAEP) is the only nationally representative and continuing assessment of what students in the United States know and can do in various academic subjects. The 1996 NAEP in mathematics assessed the current level of mathematical achievement as a mechanism for informing education reform. In 1996, 44…
Descriptors: Algebra, Elementary Education, Functions (Mathematics), Geometry
Reese, Clyde M.; Jerry, Laura; Ballator, Nada – 1997
The National Assessment of Educational Progress (NAEP) is the only nationally representative and continuing assessment of what students in the United States know and can do in various academic subjects. The 1996 NAEP in mathematics assessed the current level of mathematical achievement as a mechanism for informing education reform. In 1996, 44…
Descriptors: Algebra, Elementary Education, Functions (Mathematics), Geometry
Reese, Clyde M.; Jerry, Laura; Ballator, Nada – 1997
The National Assessment of Educational Progress (NAEP) is the only nationally representative and continuing assessment of what students in the United States know and can do in various academic subjects. The 1996 NAEP in mathematics assessed the current level of mathematical achievement as a mechanism for informing education reform. In 1996, 44…
Descriptors: Algebra, Elementary Education, Functions (Mathematics), Geometry
Reese, Clyde M.; Jerry, Laura; Ballator, Nada – 1997
The National Assessment of Educational Progress (NAEP) is the only nationally representative and continuing assessment of what students in the United States know and can do in various academic subjects. The 1996 NAEP in mathematics assessed the current level of mathematical achievement as a mechanism for informing education reform. In 1996, 44…
Descriptors: Algebra, Elementary Education, Functions (Mathematics), Geometry

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