중등수학에서 용어 이해도와 문제해결 능력과의 관계
- Alternative Title
- A Relation between Understanding of Terminology and Problem Solving Abilities in the Secondary School Mathematics
- Abstract
- Children are learning language through communication with others or themselves and growing. According to this, they extend their recognition system. It is in this context that learners, at the position of math education, have to communicate mathematically as the first step of learning mathematics. To accomplish this, the terms of mathematics should be base for the comprehension of all concepts. Also, the ability of learners' mathematics can be improved as they communicate mathematically and apply the subject matter of mathematics to their daily life directly. In other words, the efficient way approaching to mathematics is right a mathematical communication. If communication go on smoothly, as a process of learning goes by, learners would be able to broaden their own recognition system over mathematics. As a result of this, learners can enjoy mathematics in this situation.
In this thesis, We looked into the opinion about psychologists' language and thought as well as special features and characters of mathematic terms. The subject of this questionnaire survey was the first grade students of a high school. In conclusion, We intend to prove that the ability of learners' mathematics can be improved by communicating mathematically and applying the subject matter of mathematics to their daily life directly on the basis of these mentioned above.
- Author(s)
- 윤소현
- Issued Date
- 2008
- Awarded Date
- 2008. 8
- Type
- Dissertation
- Keyword
- 중등수학 이해도 문제해결능력 관계 용어
- Publisher
- 부경대학교 교육대학원
- URI
- https://repository.pknu.ac.kr:8443/handle/2021.oak/11153
http://pknu.dcollection.net/jsp/common/DcLoOrgPer.jsp?sItemId=000001955589
- Alternative Author(s)
- Youn, So Hyun
- Affiliation
- 부경대학교 교육대학원
- Department
- 교육대학원 수학교육전공
- Advisor
- 심효섭
- Table Of Contents
- Ⅰ. 서론 = 1
1. 연구의 필요성 및 목적 = 1
Ⅱ. 이론적 배경 = 4
1. 언어와 사고와의 관계 = 4
가. Piaget의 관점 = 6
나. Vygotsky의 관점 = 9
다. Bruner의 관점 = 12
Ⅲ. 연구 방법 = 17
1. 수학용어의 특징 = 17
2. 수학용어의 중요도 = 20
3. 설문조사 내용과 결과분석 = 22
가. 연구대상 = 22
나. 연구결과 및 분석 = 22
Ⅳ. 결론 및 제언 = 28
참고문헌 = 30
설문지 = 31
- Degree
- Master
-
Appears in Collections:
- 교육대학원 > 수학교육전공
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