Argumentos variacionales en la comprensión de la concavidad en gráficas de funciones

Rodolfo David Fallas Soto, Javier Lezama

Producción científica: Contribución a una revistaArtículorevisión exhaustiva

1 Cita (Scopus)

Resumen

The purpose of this article is to report the meanings of concavity taking into accounts such situations that favor the study of change in the graph of functions, so that it is useful to the teaching community and the student body for understanding this knowledge. Using elements of the socio-epistemological theory of educational mathematics and a qualitative methodology, we build a series of phases beginning with the problematization of mathematical knowledge, followed by the design and implementation of learning situations and, finally, the socialization of the materials and reflections with the teaching group. The situation is implemented with six female students and some similarities are found between their arguments and the contributions of the mathematician Agnesi in relation to the explanation of the turning point from the perspective of the study of variation.

Idioma originalEspañol
Páginas (desde-hasta)130-148
Número de páginas19
PublicaciónPerfiles Educativos
Volumen44
N.º178
DOI
EstadoPublicada - 2022
Publicado de forma externa

Palabras clave

  • Concavity
  • Educational mathematics
  • Mathematics teaching
  • Socioepistemology
  • Variational thought and language

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