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Semiotic Representations of the Linear Function by Students Studying Administration

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TLDR
In this article, the authors studied the difficulties faced by students of administration in learning the concept of linear function, based on the theoretical elements of Raymond Duval's registers of semiotic representation, to identify areas of opportunity in the teaching/learning process of this mathematical concept.
Abstract
Mathematical tools allow us to clearly explain the phenomenon studied in administrative science. Various studies have shown that linear function is a concept, widely used in administration, as well as in other kinds of science, but difficult for students to grasp and assimilate as a tool in their studies. That is the reason that the objective of the present project was to determine the difficulties faced by students of administration in learning the concept of the linear function, based on the theoretical elements of Raymond Duval’s registers of semiotic representation, to identify areas of opportunity in the teaching/learning process of this mathematical concept. Therefore, we designed an instrument made up of eight situations, which altogether consist of 24 problems. This instrument was validated by three experts in the area. Later, in keeping with the nature of the data to be collected, the instrument was given to a small randomly chosen sample group of six students studying under-graduate level administration and who were taking the subject of Mathematics for Business I. Students had the most difficulty in dealing with the registry of graphic representation and the cognitive activity of conversion between graphic and algebraic registers. It was also discovered that apparently context problems favored the latter conversion activity. We recommend these findings be further studied in a didactic approach to the issue, as well as carrying out studies of this nature on other mathematical objects in the course.

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Diagnóstico sobre habilidades semióticas matemáticas básicas en estudiantes de ingeniería

TL;DR: In this article, an instrument was developed for the analysis of transformations between registers, showing problems when students seekome kinds of transformations, spec(fically to salve situations where conversion is from algebraic to natural language (and vice versa), from graphic to algebraic, as well as in the treatment activity in natural language.
References
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Journal ArticleDOI

A Cognitive Analysis of Problems of Comprehension in a Learning of Mathematics

TL;DR: In this paper, a classification of the various registers of semiotic representations that are mobilized in mathematical processes is presented, revealing two types of transformation of semio-semiotic representations: treatment and conversion.
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Registros de representação semiótica e funcionamento cognitivo do pensamento Registres de représentation sémiotique et fonctionnement cognitif de la pensée

TL;DR: In this article, dois exemplos of registro, o registro das representacoes graficas and o registre das figuras geometricas, descrevem-se visualmente pertinentes for que se perceba, respectivamente, uma funcao afim e uma relacao de homotetia.
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Processes and reasoning in representations of linear functions

TL;DR: This paper examined student actions, interpretations, and language in respect to questions raised regarding tabular, graphical, and algebraic representations in the context of functions, and found that students can make a transition from a given representation of linear function to another and yet demonstrate limited understanding of linear functions.
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A study of semiotic registers in the development of the definite integral of functions of two and three variables

TL;DR: The authors found that not a single textbook continues to present the numerical register and the expanded sum representation of the symbolic register in the presentation of double and triple integrals, and the expectation appears to be that students no longer need them.
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Evidence from cognitive neuroscience for the role of graphical and algebraic representations in understanding function

TL;DR: This paper used functional magnetic resonance imaging (fMRI) to examine brain activity whilst ten university students translated between graphical and algebraic formats of both linear and quadratic mathematical functions, which elicited activity in the intra-parietal sulcus, as well as in the inferior frontal gyrus.
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