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Peer reviewedHerman, Marlena; Milou, Eric; Schiffman, Jay – Mathematics Teacher, 2004
Different representations of rational numbers are considered and students are lead through activities that explore patterns in base ten and other bases. With this students are encouraged to solve problems and investigate situations designed to foster flexible thinking about rational numbers.
Descriptors: Numbers, Mathematics Instruction, Mathematics Activities, Problem Solving
Peer reviewedGriffin, Sharon – Educational Leadership, 2004
Educators define number sense as a set of conceptual relationships between quantities and numerical symbols. The instructional principals of teaching number sense and number worlds program are mentioned.
Descriptors: Symbols (Mathematics), Mathematics Instruction, Mathematics Teachers, Numbers
Korvorst, Marjolein; Nuerk, Hans-Christoph; Willmes, Klaus – Journal of Deaf Studies and Deaf Education, 2007
This study examines a wide range of numerical representations (i.e., quantity, knowledge of multiplication facts, and use of parity information) in adult deaf signers. We introduce a modified version of the number bisection task, with sequential stimulus presentation, which allows for a systematic examination of mathematical skills in deaf…
Descriptors: Semitic Languages, Stimuli, Sign Language, Multiplication
Gregg, Jeff; Gregg, Diana Underwood – Mathematics Teaching in the Middle School, 2007
This article describes an instructional sequence intended to help students think about why integer operations work the way they do. It introduces the idea of an integer as a composite unit and embeds the well-known debit/credit model in an "allowance" context. (Contains 3 figures.)
Descriptors: Numbers, Middle School Students, Secondary School Mathematics, Teaching Methods
Osler, Thomas J.; Hassen, Abdulkadir; Chandrupatla, Tirupathi R. – College Mathematics Journal, 2007
The sum of the divisors of a positive integer is one of the most interesting concepts in multiplicative number theory, while the number of ways of expressing a number as a sum is a primary topic in additive number theory. In this article, we describe some of the surprising connections between and similarities of these two concepts.
Descriptors: Number Concepts, Mathematics Instruction, College Mathematics, Mathematical Concepts
Taggart, Germaine L.; Adams, Paul E.; Eltze, Ervin; Heinrichs, John; Hohman, James; Hickman, Karen – Mathematics Teaching in the Middle School, 2007
This article describes the use of Fermi questions as a problem-solving tool.
Descriptors: Problem Solving, Middle School Students, Computation, Mathematics
Bruckman, P. S. – International Journal of Mathematical Education in Science and Technology, 2007
As the name of the paper implies, a converse of Fermat's Little Theorem (FLT) is stated and proved. FLT states the following: if p is any prime, and x any integer, then x[superscript p] [equivalent to] x (mod p). There is already a well-known converse of FLT, known as Lehmer's Theorem, which is as follows: if x is an integer coprime with m, such…
Descriptors: Numbers, Algebra, Mathematical Formulas, Theories
Jukes, Matthew C. H.; Grigorenko, Elena L. – British Journal of Educational Psychology, 2010
Background: The use of cognitive tests is increasing in Africa but little is known about how such tests are affected by the great ethnic and linguistic diversity on the continent. Aim: To assess ethnic and linguistic group differences in cognitive test performance in the West African country of the Gambia and to investigate the sources of these…
Descriptors: Cognitive Tests, Cognitive Ability, Ethnic Groups, Cultural Differences
Peer reviewedPereira-Mendoza, L. – School Science and Mathematics, 1974
Descriptors: Elementary School Mathematics, Experiential Learning, Instruction, Instructional Materials
Peer reviewedAlexander, F. D. – Mathematics Teacher, 1974
Descriptors: Decimal Fractions, Deduction, Fractions, Instruction
Thompson, Russ; Fuller, Albert – 1972
This teacher guide is part of the materials prepared for an individualized program for ninth-grade algebra and basic mathematics students. Materials written for the program are to be used with audiovisual lessons recorded on tape cassettes. For an evaluation of the program, see ED 086 545. In this guide, the teacher is provided with objectives for…
Descriptors: Grade 9, Individualized Instruction, Instructional Materials, Number Concepts
Peer reviewedWatson, F. R. – Mathematics in School, 1976
A series of questions can be posed and resolved in the process of teaching that the decimal expansions of rationals are terminating or repeating. (SD)
Descriptors: Curriculum, Decimal Fractions, Geometry, Instruction
Peer reviewedMiller, Ann – Mathematics Teacher, 1977
Divisibility facts, greatest common divisors, least common multiples, and relative primes are explored through the use of lattice diagrams. (JT)
Descriptors: Elementary School Mathematics, Elementary Secondary Education, Instruction, Mathematics Education
Tahta, D. G. – Mathematics Teaching, 1972
Beginning with peg manipulation the author sets up a different multiplication system and set of primes. (JM)
Descriptors: Arithmetic, Elementary School Mathematics, Instruction, Manipulative Materials
Peer reviewedHughes, Barnabas – Mathematics Teacher, 1982
The history of Hawaiian number systems is examined, and answers to questions regarding Hawaiian number words, including their origin and factors that influenced their development, are covered. A brief guide for pronouncing Hawaiian words is also provided. (MP)
Descriptors: Elementary Secondary Education, Mathematical Enrichment, Mathematical Vocabulary, Mathematics Education

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