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보충학습이 수학 학업성취도와 수학 학습태도에 미치는 효과

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Alternative Title
Effects of the Compensatory Learning on Academic Achievement and Attitude Towards Learning Mathematics
Abstract
The purpose of this study is how compensatory learning affects students' academic achievement and attitudes toward learning mathematics after conducting a survey of low-level students who were given to take formative evaluation.
After the formative evaluation, a compensatory learning was executed to the experimental group, and the comparative group was told just the answers of questions. Examination papers for an academic achievement and a learning attitude about mathematics were used for both groups as an examination method. The results of the test were analyzed as Independent-Samples T Test by using SPSS program.

The following results came out from the research.
First, we know that students who took the compensatory learning after the formative evaluation experienced more positive effects in academic achievement of mathematics than students who just simply checked the answers of questions after the formative evaluation.
Second, the group which had the compensatory learning after the formative evaluation has more positive effects on the attitude towards learning mathematics than the group which simply checked the answers of questions has.
Consequently, it can be concluded that taking a compensatory learning after the formative evaluation seems to have positive effects on the students' academic achievement and attitude towards learning mathematics.
Author(s)
박혜림
Issued Date
2013
Awarded Date
2013. 2
Type
Dissertation
Publisher
부경대학교
URI
https://repository.pknu.ac.kr:8443/handle/2021.oak/24834
http://pknu.dcollection.net/jsp/common/DcLoOrgPer.jsp?sItemId=000001966213
Alternative Author(s)
Park, Hye Rim
Affiliation
부경대학교 교육대학원
Department
교육대학원 수학교육전공
Advisor
신준용
Table Of Contents
Ⅰ. 서론 1
1. 연구의 필요성 및 목적 1
2. 용어의 정의 2
3. 연구 문제 4
4. 연구의 제한점 4
Ⅱ. 이론적 배경 6
1. 형성평가 6
2. 학업성취도 16
3. 수학 학습태도 17
4. 수준별 수업 19
Ⅲ. 연구 방법 및 절차 23
1. 연구 대상 23
2. 연구 설계 24
3. 측정 도구 26
4. 연구 절차 및 내용 27
5. 자료 분석 30
Ⅳ. 연구 결과 및 해석 32
1. 연구문제 1의 해석 32
2. 연구문제 2의 해석 39
Ⅴ. 결론 및 제언 51
1. 결론 51
2. 제언 53
참고 문헌 54
부록 57
Degree
Master
Appears in Collections:
교육대학원 > 수학교육전공
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