The Open-Ended Approach Framework
Abstract
Keywords
References
- Becker, J. P., & Shimada, S. (1997). The open-ended approach: A new proposal for teaching mathematics: Reston, Virgina. Mathematics National Council of Teachers of Mathematics, INC.
- Bogdan, R. C., & Biklen, S. K. (1992). Qualitative research in education: An introduction to theory and methods. Boston: Allyn and Bacon.
- Carroll, W.M. (1999). Using short questions to develop and assess reasoning. In L.V. Stiff & F.R. Curcio (Eds.). Developing mathematical reasoning in grades K-12 (pp. 247-255). Reston, VA: National Council of Teachers of Mathematics.
- Cooper, B., & Dunne, M. (1998). Anyone for tennis? Social class differences in children's responses to national curriculum mathematics testing. The Sociological Review, 41(1), 115-148.
- Floriano, V. (2012) Open-ended tasks in the promotion of classroom communication in mathematics. International Electronic Journal of Elementary Education, 4(2), 287-300.
- Kilpatrick, J., Swafford, J., & Findell, B. (2001). Adding it Up: Helping children learn mathematics. Washington, DC: National Academy Press.
- Kabiri, M., Smith, L. N. (2003). Turning traditional problems into open-ended problems. Mathematics Teaching in the Middle School, 9(3), 186- 192.
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Details
Primary Language
English
Subjects
Studies on Education
Journal Section
Research Article
Authors
Lloyd Munroe
*
This is me
Japan
Publication Date
July 15, 2015
Submission Date
July 1, 2014
Acceptance Date
-
Published in Issue
Year 2015 Volume: 4 Number: 3