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Van Dooren, Wim; De Bock, Dirk; Janssens, Dirk; Verschaffel, Lieven – Journal for Research in Mathematics Education, 2008
The overreliance on linear methods in students' reasoning and problem solving has been documented and discussed by several scholars in the field. So far, however, there have been no attempts to assemble the evidence and to analyze it is a systematic way. This article provides an overview and a conceptual analysis of students' tendency to use…
Descriptors: Mathematics Instruction, Mathematical Logic, Problem Solving, Mathematical Concepts
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Burt, Derek; Magnes, Jenny; Schwarz, Gregory; Hartke, John – PRIMUS, 2008
This article outlines a method of conducting a laboratory designed to discover mathematical integration with students. The results are produced and verified in the laboratory by students. Understanding that an integral is defined by the area bounded by a function of x and the x-axis from a point a to a point b is challenging. Students often have…
Descriptors: Laboratories, Mathematics Instruction, Equations (Mathematics), Teaching Methods
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Dana-Picard, Thierry; Kidron, Ivy; Zeitoun, David – International Journal for Technology in Mathematics Education, 2008
The study of a real function of two real variables can be supported by visualisation using a Computer Algebra System (CAS). One type of constraint of the system is due to the algorithms implemented, yielding continuous approximations of the given function by interpolation. This often masks discontinuities of the given function and can provide very…
Descriptors: Algebra, Mathematics Instruction, Calculus, Mathematics
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Shore, Felice S.; Pascal, Matthew – Mathematics Teacher, 2008
This article describes several distinct approaches taken by preservice elementary teachers to solving a classic rate problem. Their approaches incorporate a variety of mathematical concepts, ranging from proportions to infinite series, and illustrate the power of all five NCTM Process Standards. (Contains 8 figures.)
Descriptors: Preservice Teachers, Mathematical Concepts, Calculus, Mathematics Instruction
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Jones, I. S. – International Journal of Mathematical Education in Science and Technology, 2008
The use of "MapleTA"[R] in the assessment of engineering mathematics at Liverpool John Moores University (JMU) is discussed with particular reference to the design of questions. Key aspects in the formulation and coding of questions are considered. Problems associated with the submission of symbolic answers, the use of randomly generated numbers…
Descriptors: Computer Assisted Testing, Engineering Education, Mathematics Education, Questioning Techniques
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Gok, Tolga – European Journal of Physics Education, 2010
The on-line tutoring system, LON-CAPA, was implemented in Introductory Calculus-Based Physics-II course at Colorado School of Mines in fall 2008 and spring 2009. In this paper, the features and the case study of the LON-CAPA implementation were described. The performance data obtained from the scores of students enrolled in the course represented…
Descriptors: Science Instruction, Computer Assisted Instruction, Large Group Instruction, Physics
Small, Marian; Lin, Amy – Teachers College Press, 2010
Teachers know that Differentiated Instruction (DI) helps all students to learn. Yet DI challenges teachers, and nowhere more than in mathematics. In this new book, written specifically for secondary mathematics teachers, the authors cut through the difficulties with two powerful and universal strategies that teachers can use across all math…
Descriptors: Mathematics Education, Student Participation, Data Analysis, Mathematics Teachers
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Lockshin, Jeffrey; Zamkov, Oleg – Policy Futures in Education, 2009
A significant amount of attention has been given to the predictors of academic achievement in higher education. However, the vast majority of articles have centred on entrance criteria and the learning approaches or personal habits of students. Investigations into how achievement depends on student efforts, being almost invariably based on…
Descriptors: Feedback (Response), Assignments, Academic Achievement, Predictor Variables
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Serhan, Derar – International Journal for Mathematics Teaching and Learning, 2009
This study used concept maps to investigate the effect of using graphing calculators on students' understanding of the derivative at a point. The study looked for differences between the concept images that are held by students' who are using graphing calculators and the students who are not using them. Seventy one students enrolled in two…
Descriptors: Experimental Groups, Concept Mapping, Graphing Calculators, Calculus
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Robin, W. – International Journal of Mathematical Education in Science and Technology, 2007
The theory and application of second-order linear ordinary differential equations is reviewed from the standpoint of the operator factorization approach to the solution of ordinary differential equations (ODE). Using the operator factorization approach, the general second-order linear ODE is solved, exactly, in quadratures and the resulting…
Descriptors: Teaching Methods, Equations (Mathematics), Calculus, Mathematics Instruction
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Farmaki, V.; Paschos, T. – International Journal of Mathematical Education in Science and Technology, 2007
This paper reports studies of the interaction between the intuitive, the formal and the procedural aspects in the processes of mathematical understanding of Peter, a first-year undergraduate of Mathematics. Using an activity and an interview, an attempt is made to analyse his mental operations. The way in which he handles visual-graphic…
Descriptors: Mathematics, Thinking Skills, College Freshmen, Case Studies
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Cha, Byungchul – College Mathematics Journal, 2007
We present an approach of defining certain transcendental functions as solutions to initial value problems or systems of such problems. This material is suitable for use in a second-semester one-variable calculus course.
Descriptors: Calculus, College Mathematics, Mathematics Instruction, Problem Solving
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Berry, Andrew J. – AMATYC Review, 2007
How might one define a functional operator D[superscript I]f(x), say for f(x) = 1 + x[superscript 2] + sin x, such that D[superscript +1](1 + x[superscript 2] + sin x) = 2x + cos x and D[superscript -1](1 + x[superscript 2] + sin x) = x + x[superscript 3]/3 - cos x? Our task in this article is to describe such an operator using a single formula…
Descriptors: Calculus, Mathematics Instruction, College Mathematics, Mathematical Concepts
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Worner, C. H.; Iommi-Amunategui, G. – European Journal of Physics, 2007
The appendix on the centres of gravity that appears at the end of Galileo's book, "Two New Sciences", is analysed. It is shown that the method used by Galileo in this work has an interesting reasoning and also shows preliminary ideas about scaling and advances some ideas about series convergence. In addition, we note that the geometrical language…
Descriptors: Science Instruction, Physics, Scientific Principles, Geometric Concepts
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Hu, Chenglie – PRIMUS, 2007
This article presents a way of computing a surface integral when the vector field of the integrand is a curl field. Presented in some advanced calculus textbooks such as [1], the technique, as the author experienced, is simple and applicable. The computation is based on Stokes' theorem in 3-space calculus, and thus provides not only a means to…
Descriptors: Calculus, Mathematics Instruction, Computation, Validity
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