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探討高二學生在三角探究教學中的解題表現

Investigating the 11(superscript th) Grade Students' Problem Solving Performance in an Inquiry Approach Trigonometry Teaching

摘要


本研究旨在探討高二學生在三角探究教學中的「解題表現」。研究採個案研究,透過課室錄影、錄音、教學日誌、學習單與訪談獲得所需資料。研究參與者為中部地區,國立高中二年級自然組學生43位,利用六個週末之輔導課進行(每次四節課)。研究發現歸納學生在探究教學中五種主要解題策略:(1)論證:透過臆測與論證解題;(2)統整:使用統整知識解題;(3)公式:直接以三角公式解題;(4)畢氏:使用畢氏定理解題;(5)直觀:以臆測或觀察解題。其中,「論證」是探究教學中,學生主要使用的解題策略。

關鍵字

三角學 探究 解題表現

並列摘要


The purpose of this study was to investigate the high school students' ”problem solving performance” when getting involved in the inquiry approach trigonometry teaching. Qualitative case study method was adopted as the research design and the data collection included videotaped and audio-taped classroom teaching practice, group interviews, teacher's journals and students' worksheets. The participants were forty-three 11(superscript th) grade students of a national high school in the middle of Taiwan. Twenty-four hours extra-courses were implemented in six weekends. The research results indicated that there appeared five problem solving approaches: (1) via argumentation; (2) using integrated knowledge; (3) using trigonometric formula; (4) using Pythagorean Theorem; (5) intuition.

參考文獻


毛爾胡守仁譯(2000)。毛起來說三角。台北市:天下文化出版社。
Anderson, R. D.(2002).Reforming science teaching: What research says about inquiry.Journal of Science Teacher Education.13(1),1-12.
Barrow, L. H.(2006).A brief history of inquiry: From Dewey to standards.Journal of Science Teacher Education.17,265-278.
Borasi, R.(1996).Reconceiving mathematics instruction: A focus on errors.Norwood, NJ:Ablex.
Blackett, N.,Tall, D. O.,F. Furinghetti (Ed.)(1991).Proceedings of the 15th conference of the international group for the psychology of mathematics education.Assisi, Italy:PME.

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