Web-Based Video Clips: A Supplemental Resource for Supporting Pre-service Elementary Mathematics Teachers

Author(s):  
Ann LeSage
2016 ◽  
Vol 1 (1) ◽  
pp. 30-35
Author(s):  
Katherine Baker

This abbreviated literature review features studies regarding elementary mathematics instruction and the mathematics teachers that act in ways that lend to and further cultural responsiveness. Teachers presented in the review utilized a pedagogical style referred to as responsive teaching (Empson, 2014) and studies were re-read and analyzed with a lens of cultural responsiveness, specifically that of culturally responsive teaching (CRT). The analysis exposed common practices across this vein of mathematics teaching that uphold the tenets of cultural responsiveness. The value that this form of instruction holds for young learners is also presented.


2018 ◽  
Vol 7 (2) ◽  
pp. 162
Author(s):  
Mustafa Güler ◽  
Derya Çelik

This article discuss the algebra teaching knowledge of preservice elementary mathematics teachers in the context of CK and PCK as well as the relationship between them. The study was conducted with 101 preservice teachers sampled from a state university in Turkey. Rasch analysis was used to interpret the data. The results revealed that preservice teachers performed at mid-level for both CK and PCK tests. It was also found that there was significant correlation between the CK and PCK test scores. Weaknesses of the preservice teachers in terms of knowledge of the learner component of PCK, in comparison with presentation of content, were identified.


2018 ◽  
Vol 43 (193) ◽  
Author(s):  
Derya Çelik ◽  
Zeynep Medine Özmen ◽  
Serhat Aydın ◽  
Mustafa Güler ◽  
Osman Birgin ◽  
...  

1964 ◽  
Vol 11 (7) ◽  
pp. 478-482
Author(s):  
Thomas Glbney

The group of elementary mathematics teachers who have never used a number line as a teaching device is becoming smaller each year. During the past three years many articles have been written and many guides prepared to help a teacher use the number line in introducing mathematical concepts to students at the primary grade level.


2012 ◽  
pp. 274-306
Author(s):  
Barry Cherkas ◽  
Rachael M. Welder

There is an abundance of Web-based resources designed for mathematics teachers and learners at every level. Some of these are static, while others are interactive or dynamic, giving mathematics learners opportunities to develop visualization skills, explore mathematical concepts, and obtain solutions to self-selected problems. Research into the efficacy of online mathematics demonstrations and interactive resources is lacking, but it is clear that not all online resources are equal from a pedagogical viewpoint. In this chapter, a number of popular and relevant websites for collegiate mathematics and collegiate preservice teacher education are examined. They are reviewed and investigated in terms of their interactivity, dynamic capabilities, pedagogical strengths and weaknesses, the practices they employ, and their potential to enhance mathematical learning both inside and outside of the collegiate classroom. Culled from these reviews is a working definition of “best practices”: condensing difficult mathematical concepts into representations and models that clarify ideas with minimal words, thereby enabling a typical student to grasp, quickly and easily, the underlying mathematics.


1957 ◽  
Vol 4 (1) ◽  
pp. 24-27
Author(s):  
Raymond J. Seeger

Recently i had occasion to think somewhat about the teaching of elementary arithmetic, algebra, and analysis—the three A's of mathematics. It occurred to me that some mathematics teachers might be interested in the personal reactions of a mathematical physicist, although these may well be commonplace to education experts. Let me begin with the first A—arithmetic.


1989 ◽  
Vol 20 (1) ◽  
pp. 52-75 ◽  
Author(s):  
Gaea Leinhardt

Three important elements needed for constructing expert mathematics lessons are identified and described: rich agendas, consistent but flexible lesson structures, and explanations that meet the goals of clarifying concepts and procedures and having students learn and understand them. Each element is discussed in terms of its hypothetical characteristics and then tested by comparing two novice and four expert elementary mathematics teachers. Information about the teachers' agendas was gathered from preclass interviews; data on the structure of their lessons and on the characteristics of the explanations they gave came from lesson videotapes and related interviews. The novice-expert contrast highlighted the nature of the competencies expert teachers possessed and suggested some areas of instruction for future teachers.


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