Together yet separate: Students’ associating amounts of change in quantities involved in rate of change

Author:

Johnson Heather L.

Publisher

Springer Science and Business Media LLC

Subject

Education,General Mathematics

Reference48 articles.

1. Bezuidenhout, J. (1998). First-year university students' understanding of rate of change. International Journal of Mathematical Education in Science and Technology, 29(3), 389–399.

2. Borman, K. M., Clarke, C., Cotner, B., & Lee, R. (2006). Cross-case analysis. In J. L. Green, G. Camilli, & P. B. Elmore (Eds.), Handbook of complementary methods in education research (pp. 123–139). Mahwah: Erlbaum.

3. Cantoral, R., & Farfán, M. (1998). Pensamiento y lenguaje variacional en la introducción al análisis [Thought and variational language in the introduction to analysis]. Épsilon, 42(3), 353–369.

4. Cantoral, R., & Farfán, M. (2003). Mathematics education: A vision of its evolution. Educational Studies in Mathematics, 53(3), 255–270.

5. Carlson, M. P., Jacobs, S., Coe, E., Larsen, S., & Hsu, E. (2002). Applying covariational reasoning while modeling dynamic events: A framework and a study. Journal for Research in Mathematics Education, 33(5), 352–378.

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