Publication Date
| In 2026 | 0 |
| Since 2025 | 0 |
| Since 2022 (last 5 years) | 0 |
| Since 2017 (last 10 years) | 0 |
| Since 2007 (last 20 years) | 4 |
Descriptor
| Number Concepts | 4 |
| Number Systems | 4 |
| Numbers | 4 |
| Problem Solving | 4 |
| Teaching Methods | 4 |
| Mathematics Activities | 3 |
| Middle School Students | 2 |
| Addition | 1 |
| Attention | 1 |
| Attention Control | 1 |
| Cognitive Style | 1 |
| More ▼ | |
Author
| Brendefur, Jonathan L. | 1 |
| Carney, Michele B. | 1 |
| Crawford, Angela | 1 |
| Hughes, Gwyneth R. | 1 |
| Koichu, Boris | 1 |
| McDowell, Eric L. | 1 |
| Palatnik, Alik | 1 |
| Smith, Everett | 1 |
| Vármonostory, Endre | 1 |
Publication Type
| Journal Articles | 4 |
| Reports - Descriptive | 2 |
| Reports - Research | 2 |
| Guides - Classroom - Teacher | 1 |
Education Level
| Secondary Education | 4 |
| Junior High Schools | 3 |
| Middle Schools | 3 |
| Elementary Education | 1 |
| Grade 9 | 1 |
| High Schools | 1 |
Audience
| Teachers | 1 |
Location
Laws, Policies, & Programs
Assessments and Surveys
What Works Clearinghouse Rating
McDowell, Eric L. – Mathematics Teacher, 2016
By the time they reach middle school, all students have been taught to add fractions. However, not all have "learned" to add fractions. The common mistake in adding fractions is to report that a/b + c/d is equal to (a + c)/(b + d). It is certainly necessary to correct this mistake when a student makes it. However, this occasion also…
Descriptors: Fractions, Number Systems, Number Concepts, Numbers
Carney, Michele B.; Smith, Everett; Hughes, Gwyneth R.; Brendefur, Jonathan L.; Crawford, Angela – Mathematics Education Research Journal, 2016
Proportional reasoning is important to students' future success in mathematics and science endeavors. More specifically, students' fluent and flexible use of scalar and functional relationships to solve problems is critical to their ability to reason proportionally. The purpose of this study is to investigate the influence of systematically…
Descriptors: Cognitive Style, Learning Strategies, Problem Solving, Mathematical Aptitude
Palatnik, Alik; Koichu, Boris – For the Learning of Mathematics, 2015
The paper presents and analyses a sequence of events that preceded an insight solution to a challenging problem in the context of numerical sequences. A threeweek long solution process by a pair of ninth-grade students is analysed by means of the theory of shifts of attention. The goal for this article is to reveal the potential of this theory…
Descriptors: Attention, Grade 9, Attention Control, Educational Theories
Vármonostory, Endre – Acta Didactica Napocensia, 2009
The method of proof by mathematical induction follows from Peano axiom 5. We give three properties which are often used in the proofs by mathematical induction. We show that these are equivalent. Supposing the well-ordering property we prove the validity of this method without using Peano axiom 5. Finally, we introduce the simplest form of…
Descriptors: Mathematical Logic, Mathematical Applications, Mathematical Models, Teaching Methods

Peer reviewed
Direct link
