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Showing all 9 results
Mofolo-Mbokane, Batseba; Engelbrecht, Johann; Harding, Ansie – International Journal of Mathematical Education in Science and Technology, 2013
The study aims to identify areas of difficulty in learning about volumes of solids of revolution (VSOR) at a Further Education and Training college in South Africa. Students' competency is evaluated along five skill factors which refer to knowledge skills required to succeed in performing tasks relating to applications of the definite…
Descriptors: Foreign Countries, Geometry, Difficulty Level, Graphs
Harding, Ansie; Engelbrecht, Johann; Verwey, Amanda – International Journal of Mathematical Education in Science and Technology, 2011
The supplemental instruction (SI) programme has been well-established worldwide and the resulting success of the programme is indisputable. The University of Pretoria has decided on SI as the model to be used for addressing the underpreparedness of students entering the university, largely brought about by the changes in the curricula at secondary…
Descriptors: Supplementary Education, Curriculum Implementation, Large Group Instruction, Mathematics Education
Engelbrecht, Johann – International Journal of Mathematical Education in Science and Technology, 2010
The transition process to advanced mathematical thinking is experienced as traumatic by many students. Experiences that students had of school mathematics differ greatly to what is expected from them at university. Success in school mathematics meant application of different methods to get an answer. Students are not familiar with logical…
Descriptors: Mathematics Education, Thinking Skills, Mathematical Logic, Student Experience
Engelbrecht, Johann; Bergsten, Christer; Kagesten, Owe – International Journal of Mathematical Education in Science and Technology, 2009
This article reports on a collaboration project between South Africa and Sweden, in which we want to investigate whether the emphasis in undergraduate mathematics courses for engineering students should be more conceptual than the current traditional way of teaching. On the basis of a review of the distinction between conceptual and procedural…
Descriptors: Undergraduate Students, Mathematics Education, Test Items, Foreign Countries
Harding, Ansie; Engelbrecht, Johann – International Journal of Mathematical Education in Science and Technology, 2009
Visualizing complex roots of a quadratic equation has been a quest since the inception of the Argand plane in the 1800s. Many algebraic and numerical methods exist for calculating complex roots of an equation, but few visual methods exist. Following on from papers by Harding and Engelbrecht (A. Harding and J. Engelbrecht, "Sibling curves and…
Descriptors: Mathematics Activities, Mathematics Instruction, Equations (Mathematics), Problem Solving
Engelbrecht, Johann; Harding, Ansie – International Journal of Mathematical Education in Science and Technology, 2009
This article is a follow-up of a study conducted in 2000 by the same authors on trends in numbers of mathematics majors at South African universities. Data from 12 universities for the 2000-2007 period is investigated. The previously observed trend of general and dramatic decrease in numbers of mathematics majors appears to have been reversed and…
Descriptors: Majors (Students), Foreign Countries, Mathematics Teachers, Mathematics Instruction
Harding, Ansie; Engelbrecht, Johann – International Journal of Mathematical Education in Science and Technology, 2007
This paper, the first of a two-part article, follows the trail in history of the development of a graphical representation of the complex roots of a function. Root calculation and root representation are traced through millennia, including the development of the notion of complex numbers and subsequent graphical representation thereof. The…
Descriptors: Graphs, Computation, Geometric Concepts, Geometry
Harding, Ansie; Engelbrecht, Johann – International Journal of Mathematical Education in Science and Technology, 2007
This paper, the second of a two part article, expands on an idea that appeared in literature in the 1950s to show that by restricting the domain to those complex numbers that map onto real numbers, representations of functions other than the ones in the real plane are obtained. In other words, the well-known curves in the real plane only depict…
Descriptors: Graphs, Computation, Geometric Concepts, Geometry
Engelbrecht, Johann; Fedotov, Igor; Fedotova, Tanya; Harding, Ansie – International Journal of Mathematical Education in Science and Technology, 2003
Quadrature methods for approximating the definite integral of a function f(t) over an interval [a,b] are in common use. Examples of such methods are the Newton-Cotes formulas (midpoint, trapezoidal and Simpson methods etc.) and the Gauss-Legendre quadrature rules, to name two types of quadrature. Error bounds for these approximations involve…
Descriptors: Mathematical Formulas, Mathematics, Validity, Mathematical Logic

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