• Title/Summary/Keyword: 수학 교과서 및 익힘책 분석

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An Analysis on Contents Related to Problem Solving in the 7th Elementary Mathematics Curriculum and Instructional Materials (문제해결과 관련된 제7차 초등학교 수학과 교육과정 및 교과용 도서 분석)

  • Pang, Jeong-Suk;Kim, Sang-Hwa
    • School Mathematics
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    • v.8 no.3
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    • pp.341-364
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    • 2006
  • This paper analyzed contents related to problem solving in the 7th elementary mathematics curriculum in conjunction with main changes in the next curriculum under discussion. This paper then provided detailed analyses of textbooks and workbooks in terms of principal contents, problem solving strategies, content areas, and problem types in order to look closely at how such instructional materials would put the vision of the curriculum into action. It is expected that many issues and suggestions stemming from the analyses will serve basic information to develop next curriculum and its concomitant instructional materials in a way to fostering students' problem solving ability.

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The Origin and Instruction of Computational Errors with Zero (0처리 오류의 기원 및 0의 지도)

  • Kim, Soo-Mi
    • School Mathematics
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    • v.8 no.4
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    • pp.397-415
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    • 2006
  • This paper is to find out the reason why students often make mistakes with 0 during computation and to get some instructional implication. For this, history of 0 is reviewed and mathematics textbook and workbook are analyzed. History of 0 tells us that the ancients had almost the same problem with 0 as we have. So we can guess children's problems with 0 have a kind of epistemological obstacles. And textbook analysis tells us that there are some instructional problems with 0 in textbooks: method and time of introducing 0, method of introducing computational algorithms, implicit teaching of the number facts with 0, ignoring the problems which can give rise to errors with 0. Finally, As a reult of analysis of Japanese and German textbooks, three instructional implications are induced:(i) emphasis of role of 0 as a place holder in decimal numeration system (ii) explicit and systematic teaching of the process and product of calculation with 0 (iii) giving practice of problems which can give rise to errors with 0 for prevention of systematical errors with 0.

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