수학사 및 실생활 관련 분야 행렬 단원 교과서 비교 분석
- Abstract
- Throughout the history, mathematics have long been developed hand in hand with the core of the human civilization. A great deal of remarkable achievements in scientific-technological civilization are based on the mathematic principles and theories. In spite of it's ever increasing influence especially in this knowledge-information oriented era, majority of the students still consider mathematics as one of the most difficult subjects and somewhat irrelevant from their daily life.
In this paper, some supplementary materials for the introduction and finishing part of each unit are suggested for students to understand not an academic aim but interest. They will make mathematic subject matter much more interesting to the students by helping them to link what they have learned to real situation.
In chapter 2, we will focus on the grasp of the original concept of the matrix and the significance of teaching the history of the mathematics subject beforehand. It will bring us to the following chapter 3, where we are introduced to the historical background knowledge about the mathematic through the interesting episodes of the great mathematicians. This is all about raising the students' awareness about the common sense of their subject area and arousing their interests as well. Finally in chapter 4, an issue of how to apply such historical teaching approaches to our classroom will be discussed.
- Author(s)
- 김현재
- Issued Date
- 2011
- Awarded Date
- 2011. 8
- Type
- Dissertation
- Keyword
- 행렬 교과서 비교분석
- Publisher
- 부경대학교 교육대학원
- URI
- https://repository.pknu.ac.kr:8443/handle/2021.oak/9389
http://pknu.dcollection.net/jsp/common/DcLoOrgPer.jsp?sItemId=000001965341
- Affiliation
- 부경대학교
- Department
- 교육대학원 수학교육전공
- Advisor
- 백영길
- Table Of Contents
- 목 차
Abstract(in English) iv
Ⅰ. 서론 1
1.1 연구의 필요성과 목적 1
1.2 연구내용 및 대상 2
1.3 연구의 제한점 3
Ⅱ. 이론적 배경 4
2.1 행렬의 역사적 발생 배경 4
2.2 수학사의 역할과 지도의 필요성 6
2.3 수학 교육에서 수학사의 역할 9
Ⅲ. 교과서 비교 10
3.1 행렬 개념의 발달 과정과 관련된 수학자 10
3.2 수학사를 활용한 예 14
3.3 실생활에 활용 되는 행렬 32
Ⅳ. 결론 및 제언 50
참고문헌 52
- Degree
- Master
-
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- 교육대학원 > 수학교육전공
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