Parabola or second-degree polynomial function exploration in initial teacher training: Integrating intuition and didactic situations

Author:

de Sousa Renata Teófilo1ORCID,Alves Francisco Régis Vieira2ORCID,de Campos Helena Maria Barros34ORCID

Affiliation:

1. Secretary of Education of Ceará, Sobral, BRAZIL

2. Federal Institute of Science, Education and Technology of Ceará, Sobral, BRAZIL

3. University of Trás-os-Montes and Alto Douro, Vila Real, PORTUGAL

4. Research Centre on Didactics and Technology in the Education of Trainers-CIDTFF, University of Aveiro, PORTUGAL

Abstract

This work is the result of a master’s investigation in Brazil, which discusses the teaching of the parabola in the initial training of mathematics teachers. Our theoretical framework addresses the relationship between intuition and the dialectics of the theory of didactic situations, which supports the analysis of the results of this study Its objective was to identify and register categories of intuitive reasoning manifested by the subjects when solving a didactic situation involving the parabola with GeoGebra software contribution. The methodology adopted was didactic engineering, experimented with eight students in initial training at a Brazilian public university, among 6<sup>th</sup> and 9<sup>th</sup> undergraduate semesters. The posterior analysis and validation allowed us to verify the need to discuss the parabola, articulating its geometric, algebraic, and analytical views, as well as to reinforce the importance of its teaching with the use of technology.

Publisher

Modestum Ltd

Reference18 articles.

1. Almouloud, S. A., & da Silva, M. J. F. (2012). Engenharia didática: Evolução e diversidade [Didactic engineering: Evolution and diversity]. Revemat: Revista Eletrônica de Educação Matemática [Electronic Magazine of Mathematics Education], 7(2), 22-52. https://doi.org/10.5007/1981-1322.2012v7n2p22

2. Alves, F. R. V. (2017). Didática das ciências e matemática (DCEM): Surgimento e implicações para a formação do professor [Didactics of science and mathematics (DCEM): Emergence and implications for teacher training]. Investigações em Ensino de Ciências [Research in Science Teaching], 22(3), 291-320. https://doi.org/10.22600/1518-8795.ienci2017v22n3p291

3. Artigue, M. (2020). Méthodologies de recherche en didactique des mathématiques: Où en sommes-nous? [Research methodologies in mathematics education: Where are we?]. Revista Educação Matemática e Pesquisa [Mathematics Education and Research Journal], 22(4), 25-64. https://doi.org/10.23925/1983-3156.2020v22i3p025-064

4. Bohrer, A., & da Silva Tinti, D. (2021). Mapeamento de pesquisas sobre a função quadrática em contextos de ensino e/ou aprendizagem da matemática [Mapping research on the quadratic function in mathematics teaching and/or learning contexts]. Educação Matemática Pesquisa [Mathematics Education Research], 23(1), 201-230. https://doi.org/10.23925/19833156.2021v23i1p201-230

5. Brousseau, G. (2002). Theory of didactical situations in mathematics: Didactique des mathématiques [Didactics of mathematics]. Kluwer Academic Publishers.

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