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First Year Students Understanding Of Elementary Concepts In Differential Calculus In A Computer Laboratory Teaching Environment
Author(s) -
Kristie Naidoo,
Rishendran Naidoo
Publication year - 2007
Publication title -
journal of college teaching and learning/journal of college teaching and learning
Language(s) - English
Resource type - Journals
eISSN - 2157-894X
pISSN - 1544-0389
DOI - 10.19030/tlc.v4i9.1548
Subject(s) - calculus (dental) , mathematics education , class (philosophy) , differential calculus , computer science , test (biology) , group (periodic table) , algebra over a field , mathematics , artificial intelligence , pure mathematics , medicine , paleontology , chemistry , dentistry , organic chemistry , biology
This paper focuses on blended learning in mathematics I module in elementary calculus, at a University of Technology.  A computer laboratory was used to create a learning environment that promoted interactive learning together with traditional teaching. The interactive learning was performed using projects to optimize the discovery and error diagnosis in an elementary differential calculus class consisting of first year engineering students.  A group of 33 engineering students (the experimental group) completed a project in elementary calculus as part of their course requirement for the mathematics I module in the engineering faculty. The project was designed to support the development of the differential calculus frames “limit of a sequence”, “average rate of change” and “instantaneous rate of change”.  Students were clinically interviewed on their tasks in the project. We also compared a control group of students (randomly selected students) in a completely traditional to the experimental group. Both groups were subjected to the Orton’s test on differential calculus.  Analysis of project work indicated that students have developed specific mathematical mental frames in elementary calculus. The control group exhibited more structural and executive errors than the experimental group. The experimental group tended to describe the concepts using deep structures than surface structures.  Statistically the scores on the Orton’s tests indicated a clear difference between the experimental group and the control group. We can suggest blended learning enhances understanding of key concepts in elementary calculus.

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