Publication Date
In 2025 | 0 |
Since 2024 | 0 |
Since 2021 (last 5 years) | 0 |
Since 2016 (last 10 years) | 0 |
Since 2006 (last 20 years) | 2 |
Descriptor
Mathematics Instruction | 5 |
Number Systems | 5 |
Problem Sets | 5 |
Mathematical Applications | 3 |
Numbers | 3 |
Algebra | 2 |
Mathematics Materials | 2 |
Number Concepts | 2 |
Secondary School Mathematics | 2 |
Addition | 1 |
Algorithms | 1 |
More ▼ |
Author
Aslan, Farhad | 1 |
Duck, Howard | 1 |
Duncan, David R. | 1 |
Litwiller, Bonnie H. | 1 |
Robold, Alice I. | 1 |
Vaninsky, Alexander | 1 |
de Oliveira, E. Capelas | 1 |
Publication Type
Journal Articles | 5 |
Guides - Classroom - Teacher | 3 |
Reports - Descriptive | 3 |
Computer Programs | 1 |
Education Level
Higher Education | 1 |
Audience
Practitioners | 2 |
Teachers | 2 |
Location
Laws, Policies, & Programs
Assessments and Surveys
What Works Clearinghouse Rating
Vaninsky, Alexander – International Journal of Mathematical Education in Science and Technology, 2011
This article introduces a trigonometric field (TF) that extends the field of real numbers by adding two new elements: sin and cos--satisfying an axiom sin[superscript 2] + cos[superscript 2] = 1. It is shown that by assigning meaningful names to particular elements of the field, all known trigonometric identities may be introduced and proved. Two…
Descriptors: Trigonometry, Mathematics Instruction, Algebra, Mathematical Applications
de Oliveira, E. Capelas – International Journal of Mathematical Education in Science and Technology, 2008
We present a general formula for a triple product involving four real numbers. As a particular case, we get the sum of a triple product of four odd integers. Some interesting results are recovered. We derive a general formula for more than four odd numbers.
Descriptors: Mathematical Applications, Numbers, Number Concepts, Problem Sets

Robold, Alice I. – School Science and Mathematics, 1989
Discusses figurate number learning activities using patterns and manipulative models. Provides examples of square numbers, triangular numbers, pentagonal numbers, hexagonal numbers, and oblong numbers. (YP)
Descriptors: Mathematical Applications, Mathematics, Mathematics Instruction, Mathematics Materials

Duncan, David R.; Litwiller, Bonnie H. – Arithmetic Teacher, 1990
Presents two practice-discovery activities to furnish computational review in a nonroutine setting. Provides a worksheet for the activities. (YP)
Descriptors: Arithmetic, Computation, Elementary Education, Elementary School Mathematics

Aslan, Farhad; Duck, Howard – School Science and Mathematics, 1992
P-adic or g-adic sets are sets of elements formed by linear combinations of powers of p, a prime number, or g, a counting number, where the coefficients are whole numbers less than p or g. Discusses exercises illustrating basic numerical operations for p-adic and g-adic sets. Provides BASIC computer programs to verify the solutions. (MDH)
Descriptors: Addition, Algebra, Algorithms, College Mathematics