TY - GEN
T1 - Estudio sobre la construcción de la noción de parábola con estudiantes de ingeniería
AU - Wladimir Flores Manghiert, Ray
AU - Vigo Ingar, Katia
AU - Félix Rojas Huamán, Cristian
AU - Lizet Torres Rivera, Julia
N1 - Publisher Copyright:
© 2024 Latin American and Caribbean Consortium of Engineering Institutions. All rights reserved.
PY - 2024
Y1 - 2024
N2 - This article presents a snippet of a master's research, in which both the creation and the a priori and a posteriori analysis of the problem situation presented here were extracted from that research [1], whose advisor was the second author of this work. The need to investigate the parabola as a geometric locus arises from observing the difficulties encountered by engineering students during their first year of studies. This mathematical object is typically taught by first presenting the theoretical part followed by a series of repetitive exercises, prioritizing algebraic operations and neglecting the initial concepts of geometric locus. Furthermore, the exercises are far from being meaningful situations for future engineers, such as the geometric design of a parabolic antenna. Therefore, the purpose of this research is for students to discover, construct, and apply concepts related to the parabola in an engineering context. In this regard, the objective of this article is to analyze the interactions of first-year students in Electrical and Electronic Engineering at a public university in Lima, Peru, regarding the construction of the notion of the parabola as a geometric locus. The experimental part was conducted in person with university students aged between 17 and 19 years, in a pencil-and-paper environment. Didactic Engineering methodology was employed, allowing for the confrontation of a priori analysis with a posteriori analysis. Additionally, a bibliographic review was conducted to gain an overview of the main research studies related to the parabola as part of conics, using the dynamic software GeoGebra. This research observed the actions taken by students when facing the proposed problem situations, as well as the formulations developed by them, subsequently validating their results through semiotic representation records, which contributed to the construction of the parabola as a geometric locus.
AB - This article presents a snippet of a master's research, in which both the creation and the a priori and a posteriori analysis of the problem situation presented here were extracted from that research [1], whose advisor was the second author of this work. The need to investigate the parabola as a geometric locus arises from observing the difficulties encountered by engineering students during their first year of studies. This mathematical object is typically taught by first presenting the theoretical part followed by a series of repetitive exercises, prioritizing algebraic operations and neglecting the initial concepts of geometric locus. Furthermore, the exercises are far from being meaningful situations for future engineers, such as the geometric design of a parabolic antenna. Therefore, the purpose of this research is for students to discover, construct, and apply concepts related to the parabola in an engineering context. In this regard, the objective of this article is to analyze the interactions of first-year students in Electrical and Electronic Engineering at a public university in Lima, Peru, regarding the construction of the notion of the parabola as a geometric locus. The experimental part was conducted in person with university students aged between 17 and 19 years, in a pencil-and-paper environment. Didactic Engineering methodology was employed, allowing for the confrontation of a priori analysis with a posteriori analysis. Additionally, a bibliographic review was conducted to gain an overview of the main research studies related to the parabola as part of conics, using the dynamic software GeoGebra. This research observed the actions taken by students when facing the proposed problem situations, as well as the formulations developed by them, subsequently validating their results through semiotic representation records, which contributed to the construction of the parabola as a geometric locus.
KW - Didactic Engineering
KW - Didactic Situation Theory
KW - Parabola
KW - Semiotic Representation Records
UR - https://www.scopus.com/pages/publications/85203848074
U2 - 10.18687/LACCEI2024.1.1.1598
DO - 10.18687/LACCEI2024.1.1.1598
M3 - Contribución a la conferencia
AN - SCOPUS:85203848074
T3 - Proceedings of the LACCEI international Multi-conference for Engineering, Education and Technology
BT - Proceedings of the 22nd LACCEI International Multi-Conference for Engineering, Education and Technology
PB - Latin American and Caribbean Consortium of Engineering Institutions
T2 - 22nd LACCEI International Multi-Conference for Engineering, Education and Technology, LACCEI 2024
Y2 - 17 July 2024 through 19 July 2024
ER -