Collaborative workshops and student academic performance in introductory college mathematics courses: A study of a Treisman model math excel program

School Science and Mathematics, Nov 2000 by Duncan, Hollis, Dick, Thomas

This study provides some promising supportive evidence of the efficacy of the Emerging Scholars workshop model for introductory college mathematics courses. Questions remain about the dynamics of the model: How does it work? What are the aspects ofthe peer discourse that different students find so effective? The model has been adapted to other disciplines, including biology, chemistry, and physics. Evaluation of the model in these contexts may provide additional insights.

The Treisman model of collaborative problem solving is not a panacea for helping introductory college mathematics students achieve higher performance and retention. However, this study provides powerful supporting evidence that programs like Math Excel can help students in making a successful transition to college mathematics study.

Editor's Note: Hollis Duncan, Department of Science and Mathematics Education, Oregon State University; Thomas Dick Department of Mathematics, Oregon State University.

Reference

Berliner, D. C. (1992, October). Redesigning classroom activities for the future. Educational Technology 32(10), 7-13.

Bonsangue, M. (1994). An efficacy study of the calculus workshop model. In E. Dubinsky, A. Schoenfeld, & J. Kaput, (Eds.), Issues in mathematics education: Vol. 4. Research in collegiate mathematics education I (pp. 117-137). Providence, RI: American Mathematical Society.

Bonsangue, M.V., & Drew, D.E. (1995, Spring). Increasing minority students' success in Calculus. New Directions for Teaching and Learning, 61, 23-33.

Cooper, H. (1989). Homework. Colombia, MO: Longman.

Davidson, N. (1990). Small-group cooperative learning in mathematics. In T. J. Cooney & C.R. Hirsh (Ed.), Teaching and learning mathematics, 1990 Yearbook of the National Council of Teachers of Mathematics (NCTM) (pp.52-61). Reston, VA: NCTM.

Duncan, H.M. (1999, March). Results ofa survey of students in introductory mathematics courses at Oregon State University. Paper presented to Oregon Collaborative for the Excellence in the Preparation of Teachers, Portland, OR.

Freeman, M. (1998). Math and science on a personal level. (ERIC Document Reproduction Service No. ED 415 936)

Fullilove, R.E., & Treisman, E.M. (1990). Mathematics achievement among African American undergraduates atthe University ofCalifornia, Berkeley: An evaluation ofthe mathematics workshop. Journal of Negro Education, 59(3), 463-478.

Good, T.L., Mulryan, C., & McCaslin, M. (1992). Grouping for instruction in mathematics: A call for programmatic research on small-group process. InD. A. Grouws (Ed.), Handbook of research on teaching and learning in mathematics (pp.165-196). New York: Macmillan Publishing Co.

Johnson, D.W., Johnson, R.T., & Holubec, E.J. (1994). Cooperative learning in the classroom. Alexandria, VA: Association for Supervision and Curriculum Development.

Leikin, R., & Zaslavsky, 0. (1997, May). Facilitating student interactions in mathematics in a cooperative learning setting. Journal of Research in Mathematics Education, 28, 331-54.

 

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