• Title/Summary/Keyword: Mathematics classroom

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Instruction Using Scaffolding for Language Learner Students in Solving Mathematical Word Problems

  • Noh, Jihwa;Warren, Jennifer;Huh, Nan;Ko, Ho Kyong
    • Research in Mathematical Education
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    • v.17 no.3
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    • pp.169-180
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    • 2013
  • Communicating about mathematics is an essential component in learning mathematics and is a key standard for successful learning in a mathematics classroom using stories and storytelling as a catalyst to mathematics instruction. This, however, can make learning math for students with language deficiencies since they are working toward mastering both basic language proficiency as well as the specialized language needed for mathematics. This is a particular concern because the number of students of multicultural families is rapidly increasing. In this paper, we discuss the challenges and complexities of language-deficient students learning math in a classroom where communication is a key standard for successful learning, and suggest implications for teaching, by presenting an USA elementrny teacher's scaffolding to make reading and solving word problems less intimidating for her language learner students as well as native speaking students.

A Perspective on Teaching Mathematics in the School Classroom

  • BECKER, Jerry
    • Research in Mathematical Education
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    • v.20 no.1
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    • pp.31-38
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    • 2016
  • WHAT we teach, and HOW students experience it, are the primary factors that shape students' understanding and beliefs of what mathematics is all about. Further, students pick up their sense of mathematics from their experience with it. We have seen the results of the approach to "break the subject into pieces and make students master it bit by bit. As an alternative, we strive to create a teaching environment in which students are DOING mathematics and thereby engender selected aspects of "mathematical culture" in the classroom. The vehicle for doing this is the so-called Japanese Open-ended approach to teaching mathematics. We will discuss three aspects of the open-ended approach - process open, end product open, formulating problems open - and the associated approach to assessing learning.

Preservice Elementary Teachers' Questions and Practices in Mathematics Teaching and Reflection (초등 예비교사의 수학 수업 실행과 반성)

  • Kim, Sangmee
    • East Asian mathematical journal
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    • v.39 no.2
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    • pp.251-270
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    • 2023
  • This study examined what questions posed, and for arranging the matters, what decisions made, what practices put into by elementary preservice teachers during his or her enacting and reflecting mathematics teaching. Analysis of the study focused on the mathematics instructions practiced by four participants in practicum for senior students. Their own questions raised by each one in the instructional designs, performances, and reflections were picked out and categorized by five dimensions of mathematics instruction; the nature of classroom tasks, the role of the teacher, the social culture of the classroom, mathematical tools as learning supports, and equity and accessibility. Their instructional decision-makings and action-takings for answering to these questions were analised.

Students' Perceptions of Science Discretion Class by Introducing Science.Mathematics Specialized Subject Classroom System (과학.수학 특성화 교과교실제의 도입에 따른 과학 재량 수업에 대한 학생들의 인식)

  • Jeon, Hwa-Young
    • Journal of The Korean Association For Science Education
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    • v.31 no.4
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    • pp.557-566
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    • 2011
  • This study investigated the effect of subject classroom system by examining students' perceptions of science discretion class, which was newly developed as Science Mathematics specialized subject classroom system. Science discretion subject proceeded through inquiry experiments in the subject classroom, applying both block scheduling and divided classes. Surveys were conducted twice in order to find out what the students thought about science discretion subject and subject classroom class. The results have shown that students considered that the teachers have prepared with enhanced enthusiasm and the classes have become more interesting. The satisfaction level for experiment centered subject was very high (84%) and significantly higher in case of science-oriented course students (p<.05) and upper level students (p<.01). In addition, most of the students thought favorably about block scheduling and divided classes.

A Structural Approach for the Construction of the Open Instruction Model in Mathematics (열린 수학 수업 모델 구성을 위한 구조적 접근)

  • 백석윤
    • Journal of Educational Research in Mathematics
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    • v.8 no.1
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    • pp.101-123
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    • 1998
  • The purpose of this study is to construct the "open" instructional model that might be used properly in mathematics classroom. In this study, the core philosophy of "openness" in mathematics instruction is looked upon as the transference itself from pursuing simply strengthening the function of instruction such as effectiveness in the management of educational environment into the understanding of the nature of mathematics learning and the pursuing of true effectiveness in mathematics learning. It means, in other words, this study is going to accept the "openness" as functional readiness to open all the possibility among the conditions of educational environment for the purpose of realizing maximum learning effectiveness. With considering these concepts, this study regards open mathematics education as simply one section among the spectrum of mathematics education, thus could be included in the category of mathematics education. The model for open instruction in mathematics classroom, constructed in this study, has the following virtues: This model (1) suggests integrated view of open mathematics instruction that could adjust the individual and sporadic views recently constructed about open mathematics instruction; (2) could suggest structural approach for the construction of open mathematics instruction program; (3) could be used in other way as a method for evaluation open mathematics instruction program.thematics instruction program.

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Connecting Research and Practice: Teaching for Robust Understanding of Mathematics Framework in a Korean Mathematics Classroom Context (수학 교사교육 연구와 실천과제: 효과적인 수학 수업의 다섯 가지 필수 측면 프레임으로 분석한 고등학교 수열 단원 수업과 교사 전문성 신장에 대한 소고)

  • Kim, Hee-jeong
    • Journal of Educational Research in Mathematics
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    • v.27 no.4
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    • pp.639-661
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    • 2017
  • This article reviews several classroom observational frameworks and introduces one of them, Teaching for Robust Understanding of Mathematics (TRU Math) framework, in more detail. The TRU Math framework has unique features, especially of which it helps researchers and practitioners analyze lessons with a focus on opportunities to learn and on how students access to the learning opportunities in mathematics classrooms rather than focusing on teacher behaviors. In this article, using this TRU Math framework, a Korean high school mathematics lesson was analyzed. The analysis illustrates the aspects of good mathematics teaching according to the five dimensions that we theorized. It provides implications on how to better use the tool for both research and practice in Korean school culture and teacher professional development contexts.

수학 교육에 활용할 옛 문제 연구

  • Heo, Min
    • Journal for History of Mathematics
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    • v.13 no.1
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    • pp.33-48
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    • 2000
  • In this paper we collect the mathematical problems from the past which can be used in classroom instruction. These problems can show the cultural value and the utility of mathematics, and encourage learning and illuminate the concept being taught.

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"Once Mathematics is Understood, Then..." -An Elementary Teacher′s Teaching of Mathematics with Understanding- ("이해만 됐다면 수학은..." -어느 초등 교사의 이해 중심의 수학지도-)

  • 조정수
    • The Mathematical Education
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    • v.41 no.2
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    • pp.173-187
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    • 2002
  • The purpose of this study through ethnographic inquiry is to describe how an elementary teacher teaches mathematics with understanding. The ways that teachers'beliefs affect instructional activities, what means understanding from the view of cognitive psychology, and ethnographic research tradition were reviewed to anchor theoretical background of this study. A third-grade teacher and his 45 students were selected in order to capture vivid and thick descriptions of the teaching and learning activities of mathematics. Three major sources of data, that is, participant-observation with video taping, formal and informal interviews with the teacher and his students, and a variety of official documents were collected. These data were analyzed through two phases: data analysis in the field and after the fieldwork. According to data analysis, ‘teaching mathematics with understanding’ was identified as the teachers central belief of teaching mathematics. In order to implement his belief in teaching practices, the teacher made use of three strategies: ⑴ valuing individual student's own way of understanding, ⑵ bring students' everyday experiences into mathematics classroom, and ⑶ lesson objectivies stated by students. It is suggested for future research that concrete and specific norms of mathematics classroom for the improvement of mathematics understanding are needed to be identified and that experienced and skillful teachers' practical knowledge should be incorporated with theories of teaching mathematics and necessarily paid more attention by mathematics educators.

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Students' Self-Regulated Learning Strategies in Traditional and Non-Traditional Classroom: A Comparative Study

  • Davaanyam, Tumenbayar;Tserendorj, Navchaa
    • Research in Mathematical Education
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    • v.19 no.1
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    • pp.81-88
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    • 2015
  • This study used a posttest control group design and to find out differences between students' self-regulated learning strategies in traditional and non-traditional classroom. To this end, 131 first year university students within the experimental and control groups took part in the study. While ICT-based approach was used as the main medium of instruction in the experimental group, in the control group the paper-based traditional method was used. A survey adapted from Davaanyam [Davaanyam, T. (2013). The structural relationships among Mongolian students' attitudes toward mathematics, motivational beliefs, self-regulated learning strategies, and mathematics achievement. Ph. D. Dissertation. Jeonju, Jeonbuk, Korea: Chonbuk National Unversity.] was used to gather the data. The results of the study indicated a significant difference between the control and experimental groups in regard with their self-regulated learning. That is to say, the experimental group taught through ICT tools acquired higher levels of self-regulation as compared with the control group instructed through the traditional teaching method.

Classroom Practice for Mathematics eased on Cognitive Constructivism in Primary School (인지적 구성주의에 따른 수학과 교육 현장 적용 연구)

  • Kim Pan Soo;Park Sung Taek
    • Journal of Elementary Mathematics Education in Korea
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    • v.3 no.1
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    • pp.21-39
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    • 1999
  • In this paper, we first exam the relation between Piaget's theory of cognitive development and cognitive constructivism. With it's outcome We find three principles of constructivist teaching-learning methods for primary mathematics These are as follows 1) active learning based on self-regulatory process 2) empirical learning by self initiated activities 3) individual learning derived from present cognitive structure and fits of new experiences. Finally we introduce several examples for classroom practice applied the above principles in primary mathematics.

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