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Teaching Children Mathematics, 1998
Presents solutions for a problem concerning doubling a recipe from a previous article on number concepts in the October 1997 issue. (ASK)
Descriptors: Computation, Elementary Education, Mathematics Activities, Mathematics Instruction
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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)
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Pathak, H. K.; Grewal, A. S. – International Journal of Mathematical Education in Science and Technology, 2002
This note gives geometrical/graphical methods of finding solutions of the quadratic equation ax[squared] + bx + c = 0, a [not equal to] 0, with non-real roots. Three different cases which give rise to non-real roots of the quadratic equation have been discussed. In case I a geometrical construction and its proof for finding the solutions of the…
Descriptors: Numbers, Algebra, Mathematics Activities, Geometry
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Bobis, Janette – Teaching Children Mathematics, 2007
This article explores the origins and potential benefits of the empty number line for the development of mental computation. It also provides a learner's perspective of its use through the reflections of nine-year-old Emily. (Contains 3 figures.)
Descriptors: Mental Computation, Number Concepts, Elementary School Students, Student Attitudes
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Schwerdtfeger, Julie Kern; Chan, Angela – Teaching Children Mathematics, 2007
This article explores how counting collections of objects helps elementary-age children develop number sense and number relations. The authors provide evidence that counting collections offers multiple entry points for children at different places on the counting trajectory. It is suggested that the teacher's role is one of noticing, questioning,…
Descriptors: Problem Solving, Elementary School Students, Elementary School Mathematics, Mathematics Instruction
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Milou, Eric; Schiffman, Jay L. – Mathematics Teacher, 2007
In many mathematics classes, students are asked to learn via the discovery method, in the hope that the intrinsic beauty of mathematics becomes more accessible and that making conjectures, forming hypotheses, and analyzing patterns will help them compute fluently and solve problems creatively and resourcefully (NCTM 2000). The activity discussed…
Descriptors: Probability, Discovery Learning, Mathematics Instruction, Teacher Education
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Fuson, Karen C.; Kwon, Youngshim – Journal for Research in Mathematics Education, 1992
Thirty-six Korean first graders were interviewed to study their ability solving addition problems with sums of 10, single-digit sums between 10 and 18, and subtraction problems with minuends between 10 and 18. Finger methods to show sums over 10 and the regular named-10 Korean number words supported their learning of 3 efficient recomposition…
Descriptors: Addition, Concept Formation, Cultural Context, Cultural Influences
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Chen, Hongwei – International Journal of Mathematical Education in Science & Technology, 2006
Using the power series solution of a differential equation and the computation of a parametric integral, two elementary proofs are given for the power series expansion of (arcsin x)[squared], as well as some applications of this expansion.
Descriptors: Calculus, Mathematical Logic, Validity, Equations (Mathematics)
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Baron, Jonathan; And Others – Developmental Psychology, 1975
When comparing rows of dots in length or number, some children used number strategies and some length strategies. After training to correct missed items, errors were made on previously correct items. These findings are interpreted with reference to the distinction between having a dimensional strategy and attaching it to appropriate situations.…
Descriptors: Cognitive Processes, Error Patterns, Number Concepts, Preschool Children
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Horadam, A. F. – Australian Mathematics Teacher, 1975
The life of Fibonacci is summarized, and his importance in the development of mathematics is assessed. Several problems first solved by Fibonacci are posed. (SD)
Descriptors: Algebra, Biographies, Mathematicians, Mathematics
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Piele, Donald T. – Mathematics Teacher, 1974
In a series of exercises students develop designs in which nodes are labelled according to the isolation rules defined. Strategies for creating new designs from known ones, finding the maximum number of isolation designs on a given configuration, and developing larger isolation designs are encouraged. Sample worksheets are included. (SD)
Descriptors: Experiential Learning, Instructional Materials, Number Concepts, Problem Solving
Baroody, Arthur J.; Synder, Patricia M. – Education and Training of the Mentally Retarded, 1983
Fifteen trainable mentally retarded students (four-six years old) were generally capable of rule-governed and other counting skills, and some could mentally compare numbers and choose the larger. Some Ss demonstrated a basic form of problem solving: they used the addition identity and commutativity principles to shortcut computational effort.…
Descriptors: Arithmetic, Competition, Mathematics, Moderate Mental Retardation
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Mathison, Sally – Arithmetic Teacher, 1969
Descriptors: Arithmetic, Elementary School Mathematics, Instruction, Motivation
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Simmonds, Gail – Mathematics and Computer Education, 1982
Results obtained from investigating number properties are discussed, along with six points that are felt, in general, to be the ingredients necessary for a successful learning experience. Two programs written in BASIC designed to aid in aspects of Number Theory are included. (MP)
Descriptors: College Mathematics, Computer Programs, Higher Education, Mathematics Instruction
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English, Lyn D. – Educational Studies in Mathematics, 1997
Investigates the extent to which children's number sense and novel problem-solving skills govern their problem-posing abilities in routine and nonroutine situations. Children who participated in the program appeared to show substantial developments in each of the program components in contrast to those who did not participate. Contains 66…
Descriptors: Creative Thinking, Grade 5, Intermediate Grades, Mathematics Education
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