Publication Date
| In 2026 | 0 |
| Since 2025 | 244 |
| Since 2022 (last 5 years) | 1467 |
| Since 2017 (last 10 years) | 3557 |
| Since 2007 (last 20 years) | 8036 |
Descriptor
Source
Author
Publication Type
Education Level
Audience
| Teachers | 1689 |
| Practitioners | 1218 |
| Researchers | 210 |
| Students | 130 |
| Administrators | 51 |
| Parents | 38 |
| Policymakers | 30 |
| Community | 10 |
| Media Staff | 3 |
| Counselors | 2 |
| Support Staff | 1 |
| More ▼ | |
Location
| Australia | 487 |
| Turkey | 313 |
| Indonesia | 209 |
| South Africa | 153 |
| United States | 111 |
| Canada | 106 |
| United Kingdom | 105 |
| Germany | 85 |
| United Kingdom (England) | 82 |
| Sweden | 80 |
| California | 75 |
| More ▼ | |
Laws, Policies, & Programs
| No Child Left Behind Act 2001 | 21 |
| Elementary and Secondary… | 6 |
| Elementary and Secondary… | 5 |
| Individuals with Disabilities… | 2 |
| Individuals with Disabilities… | 1 |
Assessments and Surveys
What Works Clearinghouse Rating
| Meets WWC Standards without Reservations | 24 |
| Meets WWC Standards with or without Reservations | 33 |
| Does not meet standards | 24 |
Peer reviewedBidwell, James K. – School Science and Mathematics, 1993
Integrates the sum, difference, and multiple angle identities into an examination of Ptolemy's Theorem, which states that the sum of the products of the lengths of the opposite sides of a quadrilateral inscribed in a circle is equal to the product of the lengths of the diagonals. (MDH)
Descriptors: Geometric Concepts, Mathematical Concepts, Mathematics Education, Mathematics History
Peer reviewedAbramovich, Sergi; Levin, Ilya – Journal of Computers in Mathematics and Science Teaching, 1993
Presents ideas for using a spreadsheet to reinforce teaching of enumerative combinatories in the secondary mathematics classroom. (PR)
Descriptors: Computer Assisted Instruction, Computer Uses in Education, Educational Technology, High Schools
Peer reviewedSchwarz, Baruch; Dreyfus, Tommy – Educational Studies in Mathematics, 1995
A computer microworld called Triple Representation Model uses graphical, tabular, and algebraic representations to influence conceptions of function. A majority of students were able to cope with partial data, recognize invariants while coordinating actions among representations, and recognize invariants while creating and comparing different…
Descriptors: Cognitive Development, College Students, Computer Uses in Education, Functions (Mathematics)
Peer reviewedCurcio, Frances R.; Folkson, Susan – Teaching Children Mathematics, 1996
Describes situations in which children developed mathematical concepts through processes of sorting and classifying, comparing, measuring, matching with one-to-one correspondence, and enumerating. Data were gathered while observing informal discourse, during sharing sessions, and in a reading session. (MKR)
Descriptors: Data Analysis, Data Collection, Kindergarten, Learner Controlled Instruction
Meaningful Instruction in Fractions: Implementing a Theory in a Low-Achieving Mathematics Classroom.
Morris, Anne – Focus on Learning Problems in Mathematics, 1995
Low ability sixth graders (n=19) participated in a teaching experiment involving fraction concepts. Results showed students were able to acquire and use semantic processes and transfer these processes to novel tasks. Semantic processing was positively associated with performance. (MKR)
Descriptors: Concept Formation, Fractions, Grade 6, Interviews
Peer reviewedLiedtke, Werner W.; Stainton, Linda B. – B.C. Journal of Special Education, 1994
This article offers teaching strategies for developing number sense for children who are blind and braille users. Suggestions focus on developing number meanings, exploring number relationships with manipulatives, understanding the relative magnitude of numbers, developing intuitions about the relative effect of operating on numbers, and…
Descriptors: Blindness, Braille, Elementary Education, Manipulative Materials
May, Lola – Teaching PreK-8, 1995
Notes the importance of students' understanding measurement concepts to enable solving real world problems. Suggests classroom activities to sharpen students' measurement skills. Emphasizes active participation of students in groups or individually. (BAC)
Descriptors: Active Learning, Classroom Techniques, Computation, Elementary Education
Peer reviewedBlanchard, Paul – College Mathematics Journal, 1994
Discusses a differential equations course emphasizing conceptual understanding, linear and nonlinear systems, and technology. Presents sample exercises illustrating the difference between this approach and the traditional approach. (MKR)
Descriptors: Calculators, College Mathematics, Computers, Concept Formation
Research on Computational Estimation: What It Tells Us and Some Questions That Need to be Addressed.
Peer reviewedReys, Robert E. – Hiroshima Journal of Mathematics Education, 1993
Reviews research on computational estimation and curricular and instructional issues, characterizes computational estimation and distinguishes it from other types of estimation, summarizes the generally low levels of student performance on estimation across several cultures, and identifies difficulties inherent in assessing computational…
Descriptors: Computation, Elementary Secondary Education, Estimation (Mathematics), Mathematical Concepts
Burns, Marilyn; Winson, Beth – Instructor, 1992
Offers suggestions for presenting multiplication to elementary students at the primary and intermediate levels. At the primary level, the emphasis is on introducing the concept of multiplication; at the intermediate level, the focus is on numeration and place value (using grids and a place value game). (SM)
Descriptors: Elementary School Mathematics, Intermediate Grades, Learning Activities, Mathematical Concepts
Peer reviewedGinther, John L. – Mathematics and Computer Education, 1992
Reviews the mathematics utilized in the design and construction of suspension bridges, in general, then illustrates these mathematical concepts by examining data associated with the Mackinac Bridge, which connects the two peninsulas of Michigan. Emphasizes the strong interest factor these gigantic structures have for students by attaching a sense…
Descriptors: College Mathematics, Engineering Education, Higher Education, Instructional Materials
Peer reviewedSchoenfeld, Alan H. – Journal of Mathematical Behavior, 1991
Provides a brief summary of current research in mathematics education at the college level. Explores the current needs of college-level faculty. Suggests ways of coping with the apparent perception that some of the best contemporary research is useless or irrelevant from the practitioner's point of view. (22 references) (JJK)
Descriptors: Cognitive Processes, College Mathematics, Mathematical Concepts, Mathematics Education
Peer reviewedHenriksen, Melvin, Ed.; Wagon, Stan, Ed. – American Mathematical Monthly, 1991
Using a graphical analysis of the linear best fit for a set of Cartesian data points, the drawbacks of the least-squares method for determining this best fit are discussed. The Wald Line, which utilizes a variation of the geometric mean, is proposed as the best alternative to the least-squares regression line particularly when the data contain…
Descriptors: College Mathematics, Goodness of Fit, Higher Education, Least Squares Statistics
Peer reviewedGreenberg, Polly – Young Children, 1993
Early childhood teachers need to integrate math education into the daily routine of the classroom by using counting books and physical props and also by emphasizing the mathematical aspects of play and other components of the curriculum. (MDM)
Descriptors: Early Childhood Education, Kindergarten, Mathematical Concepts, Mathematics Curriculum
Peer reviewedMalyshev, I.; Feldman, L. – PRIMUS, 1991
Discussed is the method of substitution of variables within the framework of precalculus level extremum problems, both maximum and minimum. Many examples with graphical representations are provided. (JJK)
Descriptors: Calculus, College Mathematics, Graphs, Higher Education


