Abstract
This chapter presents three different routes to the formulation of the teaching research (TR) questions practiced in the community of teacher-researchers of the Bronx. The differences and similarities among them are interesting. On the one hand, their natural development in the context of improving the general quality of teaching is described by Vrunda Prabhu, followed by William Baker’s discussion that carries a higher level of specification in the context of a large scale teaching experiment involving many students from different sections of the course in both colleges.
Access this chapter
Tax calculation will be finalised at checkout
Purchases are for personal use only
Preview
Unable to display preview. Download preview PDF.
References
Baker, W., & Czarnocha, B. (2012). Learning trajectories from the arithmetic/algebra divide. Proceedings of the 2012 Annual Meeting of the North American Chapter of the Psychology of Mathematics Education, Kalamazoo, MI.
Baker, W., Czarnocha, B., Dias, O., Doyle, K., & Prabhu, V. (2009). A study of adult students learning fractions at a community college. Annals of Polish Mathematical Society, 5th Series: Didactica Mathematicae, 32, 5–41.
Baker, W., Czarnocha, B., Dias, O., Doyle, K., Kennis, J., & Prabhu, V. (2012). Procedural and conceptual knowledge: Adults reviewing fractions. ALM International Journal, 7(2), 39–65.
Behr, M. J., Lesh, R., Post, T. R., & Silver, E. A. (1983). Rational number concepts. In R. Lesh & M. Landau (Eds.), Acquisition of mathematics concepts and processes (pp. 91–126). New York, NY: Academic Press.
Charalambous, C. Y., & Pitta-Pantazi, D. (2007). Drawing a theoretical model to study students’ understanding of fractions. Educational Studies in Mathematics, 64, 293–316.
Doyle, K. M., Dias, O., Kennis, J. R., Czarnocha, B., & Baker, W. (2016). The rational number subconstructs as a foundation for problem solving. Adults Learning Mathematics: An International Journal, 11(1), 21–42.
Haapasalo, L., & Kadijevich, D. (2000). Two types of mathematical knowledge and their relation. Journal für Mathematik-Didaktik, 21(2), 139–157.
Kieren, T. E. (1976). On the mathematical, cognitive, and instructional foundations of rational numbers. In R. Lesh (Ed.), Number and measurement: Papers from a research workshop (pp. 101–144). Columbus, OH: ERIC/SMEAC.
Sfard, A., & Linchevski, L. (1994). The gains and the pitfalls of reification – The case of algebra. Educational Studies in Mathematics, 26, 191–228.
Author information
Authors and Affiliations
Editor information
Editors and Affiliations
Rights and permissions
Copyright information
© 2016 Sense Publishers
About this chapter
Cite this chapter
Prabhu, V., Baker, W., Czarnocha, B. (2016). How to Arrive at a Teaching-Research Question?. In: Czarnocha, B., Baker, W., Dias, O., Prabhu, V. (eds) The Creative Enterprise of Mathematics Teaching Research. SensePublishers, Rotterdam. https://doi.org/10.1007/978-94-6300-549-4_13
Download citation
DOI: https://doi.org/10.1007/978-94-6300-549-4_13
Publisher Name: SensePublishers, Rotterdam
Online ISBN: 978-94-6300-549-4
eBook Packages: EducationEducation (R0)