Abstract

This paper is the outcome of a collaborative endeavour between mathematics and science educators where the insight from each field mutually informed one another. Specifically, building on the knowledge base from mathematics education research, this study analyses the ways in which percent is interpreted by first year university students in general chemistry. The content analysis of the chemistry problems reveals six categories of situations where percent is distinctly used. Within each category, we unfold the mathematical structure of the chemistry problems to feature the inherent complexity in setting the functional relationship among quantities. Our analysis also highlights how percent is used as an intensive quantity involving an implicit referent that conceals its interpretation. The strategies used by the students included the unitary analysis method, the equation method and the proportion method. Furthermore, percent was commonly interpreted as a fraction, ratio and operator. Although inadequate conceptual knowledge of chemistry explained some of the errors observed in the percent problems, the procedural meaning attached to percent in terms of its operator interpretation tend to be equally influential. Importantly, our study highlights how the knowledge base from mathematics and chemistry education can productively be used to further our understanding of the mathematical knowledge for learning chemsitry.

Highlights

  • The importance of mathematical proficiency in solving chemistry problems.Proficiency in mathematics is central for the study of chemistry (Scott, 2012)

  • We describe our findings from the content analysis about the six categories of percent situations in chemistry

  • While the mathematics educators looked at the data with the nuances in the ways in which percent was being articulated by the students, the science educator was more inclined to see the chemistry dimension in the problems posed to the students

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Summary

Introduction

The importance of mathematical proficiency in solving chemistry problems.Proficiency in mathematics is central for the study of chemistry (Scott, 2012). As a body of knowledge, chemistry relies extensively on mathematical ideas ranging from numbers to calculus. Mathematical concepts such as decimals, percent, ratio, proportion, rate, measurement, logarithms, integration and differentiation are used to describe chemistry concepts. Lack of proficiency and disposition towards mathematics can be a barrier in the learning of chemistry and prevents students from pursuing science-related studies. Research has shown that lack of understanding of mathematical concepts constrains students from understanding chemistry ideas conceptually. In their study related to the application of algebraic and graphical skills in chemistry, Potgieter et al (2008) found that the absence of adequate conceptual understanding in mathematics was a more significant determinant of students’ success in chemistry than the application of those skills in chemistry

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