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반힐레 이론과 GSP를 활용한 중학교 기하영역에 관한 연구 - 8-나 단계의 사각형의 성질을 중심으로 -

A Study of the Syllabus Based on van Hiele Theory using GSP in Middle School Geometry - Focused on the 2st Grade Middle School Students -

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The purpose of the study is to devise syllabus in which traditional textbooks were rearranged by van Hiele Level theory and van Hiele instruction step 5 was applied to syllabus which used computer software, GSP especially in step 2 for students who studied properties and relations of the figure. Another purpose is to analyze the van Hiele Level distribution and find out how significant improvement syllabus based instruction could make compared with the traditional classes using textbooks. The results of the study revealed that more than half of the students were less than Level 1 in the comparative group but more than half of the students have reached Level 3 in the experimental group. And improvement of van Hiele Level was significant in syllabus based classes compared with traditional classes using textbooks by the Welch-Aspin tests and Chi-squared tests.

Abstract

The purpose of the study is to devise syllabus in which traditional textbooks were rearranged by van Hiele Level theory and van Hiele instruction step 5 was applied to syllabus which used computer software, GSP especially in step 2 for students who studied properties and relations of the figure. Another purpose is to analyze the van Hiele Level distribution and find out how significant improvement syllabus based instruction could make compared with the traditional classes using textbooks. The results of the study revealed that more than half of the students were less than Level 1 in the comparative group but more than half of the students have reached Level 3 in the experimental group. And improvement of van Hiele Level was significant in syllabus based classes compared with traditional classes using textbooks by the Welch-Aspin tests and Chi-squared tests.

참고문헌 (17)

  1. 강옥기, "중학교 수학 8-나 교사용 지도서" (2001), (주)두산동아
  2. 김미정, "van Hiele 이론에 의한 중학생들의 기하적 사고 수준에 관한 연구", 한국수학교육학회지 시리즈 A 수학교육, 33(2), pp.251~265 (1994)
  3. 김남희, "수학교육과정과 교재연구" (2006), 경문사
  4. 노영순, "학교 현장의 정보화 시설 보급 및 운용과 정보화 교육 정책에 중등학교 수학교사들의 의식 조사", 공주대학교 교육연구소 교육연구, 15 (1999)
  5. 배종수, "중학교 수학 8-나 교사용 지도서" (2001), (주)탄탄교육
  6. 이중권, "van Hiele의 기하 인지발달이론에 따른 중학교 기하교육 과정 및 우리나라 중학생들의 기하수준에 관한 연구", 한국교육문제연구, 17, pp.55~85 (2006)
  7. 우정호, "수학 학습-지도 원리와 방법" (2000), 서울대학교출판부
  8. (주)두산동아, "제 7차 교육과정 교과서 보충자료집 중학수학 8단계 교사용 CD-ROM", ~
  9. 최현호, "van Hiele의 기하인지 발달이론과 증명능력에 관한 기초 연구", 석사, pp.1990
  10. 천규섭, "GSP활용을 통한 학생의 기하사고 수준발달에 관한 연구", 석사, pp.2006
  11. 한규태, "중학교 기하영역에 관한 연구-Van Hiele 이론을 중심으로-", 석사, pp.2007
  12. 한태식, "기하교육과 Van Hiele 이론", 한국수학교육학회지 시리즈 A 수학교육, 30(3), pp.47~69 (1991)
  13. 황혜정, "수학교육학신론" (2001), 문음사
  14. Hoffer. A., "Van Hiele-based research, Acaquisition of mathematics concepts and processes" (1983), Academic Press
  15. Senk, S. L., "HOW WELL DO STUDENTS WRITE GEOMETRY PROOFS?, Mathematics Teacher", pp.378~456 (1985)
  16. Usiskin, Z., "van Hiele levels nd achievement in secondary school geometry" (1982), Final report of the CDASSG University of Chicago
  17. van Hiele, P. M., "Structure and insight:A theory of mathematics education" (1986), Academic Press

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