• 제목/요약/키워드: teaching Loaming

검색결과 82건 처리시간 0.018초

수학 협동학습의 역사적 고찰 (A Historical Study of Cooperative Learning for Mathematics)

  • 이중권
    • 한국수학사학회지
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    • 제18권2호
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    • pp.55-74
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    • 2005
  • 본 논문은 수학 교육방법 개선을 위한 노력의 하나로 학습 모델에 대하여 연구하였다. 그 중 특히 협동학습 유형을 역사적으로 종합 정리하고 협동학습의 이론적 배경과 소집단 협동학습의 필요성 그리고 협동학습과 전통 조별학습의 차이점 등을 조사하였다. 또한 협동학습에서 나타나는 특징과 다양한 협동학습의 유형을 제시하고 그 효과에 대하여 연구를 하였다. 본 연구에서는 역사적으로 수학교육학적 견지에서 의미 있는 협동학습 유형으로 팀보조개별학습(TAI: Team-Assisted Individualization), 직소우(JIGSAW) 협동 학습, 직소우II(JIGSAW II) 협동 학습, 직소우III(JIGSAW III) 협동 학습, STAD(Student Team-Achievement division) 협동학습, 팀경쟁 협동학습(TGT: Teams-Games-Tournament) 등을 집중적으로 연구하였다.

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멀티미디어를 이용한 효율적인 교수방법에 관한 연구 ((Study on Efficient Teaching Methods Using Multi-Media))

  • 구명희;박완희
    • 한국컴퓨터산업학회논문지
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    • 제3권8호
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    • pp.1117-1128
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    • 2002
  • 본 논문에서는 멀티미디어를 이용한 가장 효율적인 교수 방법을 제시한다. 공학적 연구성과를 근원으로 하는 멀티미디어와 멀티미디어 컨텐츠를 교수방법에 적용하기 위해 우선 개념 규정과 교육적 기대효과를 추론한다. 멀티미디어를 이용한 교수방법에 대하여 본 논문에서는 다음의 4가지를 제시한다. 첫째, 지시에 의한 학습을 위한 교수방법. 둘째, 안내에 의한 발견 학습을 위한 교수방법, 셋째, 수용적 학습을 위한 교수방법. 넷째, 탐색적 학습을 위한 교수방법 등이다. 향후의 과제로서는 교수 설계 원리와 이론적 고찰을 멀티미디어 기반 수업에 적용할 수 있도록 일선 교육현장에서 보다 효과적인 교수방법을 선택하여야 할 것이다.

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문제해결력 신장을 위한 교수 학습 활동의 개별화 방안 (A study on the practical methods of open teaching and loaming In mathematics education)

  • 이정재
    • 한국초등수학교육학회지
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    • 제1권1호
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    • pp.1-16
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    • 1997
  • 문제해결력 신장을 위해서는 아동 개개인에게 문제 해결 전략을 체득시키고, 의도적인 문제 해결 과정과 개별적인 문제 해결 경험의 기회가 주어져야 한다. 개별화를 지향하는 학습 지도 방안을 구성하기 위하여 문제 해결 학습 활동 형태를 개별 학습 활동 형태, 집단 학습을 곁들인 개별 학습 활동 형태, 팀 티칭의 형태로 구분하였다. 이러한 학습 활동을 지원하기 위하여 문제해결 지도 중점별 교수 학습 활동 흐름을 구체화한 후 구체물이나 반구체물 조작 방법과 여러 가지 문제 해결 전략 및 문제 해결 과정을 개별 지도하는 수업을 실시하여 그 결과를 분석하였다.

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On the Teaching Linear Algebra at the University Level: The Role of Visualization in the Teaching Vector Spaces

  • Konyalioglu, A.Cihan;Ipek, A. Sabri;Isik, Ahmet
    • 한국수학교육학회지시리즈D:수학교육연구
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    • 제7권1호
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    • pp.59-67
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    • 2003
  • In linear algebra course, the theory of vector space is usually presented in a very formal setting, which causes severe difficulties to many students. In this study, the effect of teaching the theory of vector space in linear algebra from the geometrical point of view on students' learning was investigated. It was found that the teaching of the theory of vector space in linear algebra from the geometrical point of view increases the meaningful loaming since it increases the visualization.

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초등학교 과학수업에서 형성평가의 실제 (The Characteristics of Formative Assessment in Elementary School Science Teaching)

  • 엄재호;남정희;최병순
    • 한국초등과학교육학회지:초등과학교육
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    • 제19권2호
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    • pp.83-92
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    • 2000
  • The purpose of this study was to investigate the characteristics of formative assessment in elementary school science teaching. In order to examine the practices of formative assessment in science teaching, 8 science classes were observed and video-taped for each of two instructions. We also interviewed the teachers and students with semi-structured questions. The result indicated that the teachers used planned formative assessment and interactive formative assessment. Teachers assessed three aspects of student loaming in science classroom: the student's personal, social and science development. However, the majority assessed in science teaching was science development. Teachers used observation, question and answer, dialogue, reports, and presentation as the formative assessment methods. The process of formative assessment was categorized as to get information, to judge and to give feedback. These three aspects were interrelated and interdependent. The type of question and feedback was influenced on the extent of the interaction between teachers and students.

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발명교육 네트워크 구축 및 활용 방안 (A Study on the Construction of Networks for Invention Education and Plans for Application)

  • 최돈형;손연아;전영석
    • 영재교육연구
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    • 제11권1호
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    • pp.19-42
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    • 2001
  • This paper addresses construction of a new network of invention education through the internet and creates a plan to apply it to practical invention education. We examined the status of invention education in Korea, the U.S., and Japan to consider problems of practical invention education and to draw a particular direction for the future invention education. Various papers, books, and documents related invention education were reviewed to make teaching and teaming strategies of invention education. Based on the analyses, criteria of teaching and loaming were identified as how to challenge teachers, students, parents, and administrators to successful implement invention education practices. Using the criteria of teaching and teaming, we designed a framework for a website and constructed a practical website concerned with invention education, including constructive components in the framework. This will require an experimental application during which teachers and researchers can do revisions and add supplementary information. This network system will provide practical information in regard to invention education and created a communications system for in charge of invention education.

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″Numbers Always Make Sense″: Janie′s Experience of Learning to Teach Elementary Mathematics

  • Pang, Jeong-Suk
    • 한국수학교육학회지시리즈D:수학교육연구
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    • 제7권1호
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    • pp.25-40
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    • 2003
  • In order to provide pre-service teachers with rich contexts for learning to teach mathematics, teacher education programs usually combine a mathematics methods course with clinical teaching experiences. This paper explores a student-teacher's experience of loaming to teach mathematics by observing one mathematics methods course she was enrolled in and her actual classroom teaching. In particular, this ethnographic case study examines how the student-teacher understands and applies messages from the methods course to her teaching practices. Some differences emerge with regard to ideas and practices. The underlying factors for explaining the gaps are discussed. Finally, this paper provides some implications for pre-service teacher education.

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문제 중심 학습의 방법으로서 수학적 모델링에 대한 고찰 (Consideration of Mathematical Modeling as a Problem-based Learning Method)

  • 김선희
    • 대한수학교육학회지:학교수학
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    • 제7권3호
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    • pp.303-318
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    • 2005
  • 학생들이 자신의 문제 상황을 해결하기 위하여 수학을 이용하고, 그를 통해 수학적 지식을 학습할 수 있다면, 이것은 학생들이 수학의 유용성과 가치를 깨닫게 하는 수학교육이 될 것이다. 본 연구는 학생들이 문제해결을 통하여 수학을 학습할 수 있도록 지도하기 위해, 여러 교과에서 관심을 두고 있는 문제 중심 학습을 고찰하고 그것을 수학 교과에서 수학적 모델링으로 적용하려 시도했다. 수학적 모델링을 적용한 수업 모형을 제안하고, 학생들을 실제로 지도한 예시를 들어, 형식적이고 위계적인 학문으로서의 수학에 모델링을 도입하여 문제 중심 학습을 실현할 수 있음을 보이려 했다.

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Wait-time이이론이 초등학생의 과학교육에 미치는 영향 (An Effect of Wait-Time Theory on Science Education at Elementary School)

  • 한안진;황부연
    • 한국초등과학교육학회지:초등과학교육
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    • 제18권2호
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    • pp.47-63
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    • 1999
  • It is important that the teacher, in an inquiry learning gives his student sufficient thinking time regarding the teacher's question and the child's response. In an inquiry loaming, it is essential that children should have an enough time to understand question fully and find out correct answers. The purpose of this study is to investigate an effect of science teaching, when Wait-time theory is applied, on the scholastic and thinking ability, thinking trend and scientific attitudes of elementary children. We could draw several meaningful conclusions from the study concerned with improving the effect of science teaching that changed from teacher centered teaching to children centered erie.

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브가츠키(Vygotsky)의 사회-문화적 인지발달 이론과 수학적 의견교환 (Vygotsky's Sociocultural Theory of Cognitive Development and Communication of Mathematics)

  • 조정수
    • 한국수학교육학회지시리즈C:초등수학교육
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    • 제3권2호
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    • pp.89-101
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    • 1999
  • The reform movements of current mathematics education have based on several major ideas, in order to provide a new vision of the teaching and loaming of mathematics. Of the ideas, the motto of communication of mathematics appears to be a significant factor to change teaching practices in mathematics classroom. Through Vygotsky's sociocultural theory, the psychological background is presented for both supporting the motto and extracting important suggestions of the reform of mathematics education. The development of higher mental functions is explained by internalization, semiotic mediation, and the zone of proximal development. Above all, emphasis is put on the concepts of scaffolding and inter subjectivity related to the zone of proximal development. Seven implications are proposed by Vygotsky's sociocultural theory for the new forms of the teaching and learning of mathematics.

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