Open Access
SHS Web of Conferences
Volume 26, 2016
ERPA International Congresses on Education 2015 (ERPA 2015)
Article Number 01051
Number of page(s) 4
Published online 26 April 2016
  1. Boyer, C. B., The History of the calculus and its conceptual development. New York: Dover Publications, (1949). [Google Scholar]
  2. Dunham, P. H., & Osborne, A., Learning how to see: students’ graphing difficulties. focus on learning problems in mathematics, 13, 35–49, (1991). [Google Scholar]
  3. Ferrini-Mundy, J., & Graham, K., Research in calculus learning: Understanding of limits, derivatives and integrals. In Kaput, J. & Dubinsky, E. (Eds.), Research issues in undergraduate mathematics learning (pp. 31–45). Washington: MAA Notes, (1994). [Google Scholar]
  4. Habre, S., & Abboud, M., Students’ conceptual understanding of a function and its derivative in an experimental calculus course. The Journal of Mathematical Behavior, 25(1), 57–72, (2006). [CrossRef] [Google Scholar]
  5. Harris, D. N., & Sass, T. R., Teacher training, teacher quality, and student achievement (CALDER Working Paper 3). Washington, DC: National Center for Analysis of Longitudinal Data in Education Research, (2007). [Google Scholar]
  6. Kieran, C., The learning and teaching of school algebra. In Grouws, D. A. (Ed.), Handbook of Research on Mathematics Teaching and Learning (pp. 390–419). New York: Macmillan, (1992). [Google Scholar]
  7. Orton, A., Students’ understanding of differentiation. Educational Studies in Mathematics, 14, 235–250, (1983). [CrossRef] [Google Scholar]
  8. Pillay, E., Grade twelve learners’ understanding of the concept of derivative. University of KwaZulu-Natal, Durban, (2008). [Google Scholar]
  9. Selden, J., Mason, A., & Selden, A., Can average calculus students solve non-routine problems? Journal of Mathematical Behavior, 8(1), 45–50, (1989). [Google Scholar]
  10. Tall, D., Students’ difficulties in calculus. Paper presented at the Proceedings of Working Group 3 on Students’ Difficulties in Calculus, ICME-7, Quebec, Canada, (1993). [Google Scholar]
  11. Viholainen, A., Why is a discontinuous function differentiable? Paper presented at the 30th conference of the international group of the psychology of mathematics education, Prague, (2006). [Google Scholar]
  12. Vinner, S., & Dreyfus, T., Images and definitions for the concept of function. Journal for Research in Mathematics Education, 20, 356–366, (1989). [CrossRef] [Google Scholar]
  13. Zandieh, M. J. (2000). A theoretical framework for analyzing student understanding of the concept of derivative. In Dubinsky, E., Schoenfeld, A., Kaput, J. (Ed.), Research in collegiate mathematics education. IV. Issues in mathematics education (Vol. 8, pp. 103-127): Providence, RI: American Mathematical Society. [Google Scholar]

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