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Verner, I. M.; Aroshas, S.; Berman, A. – International Journal of Mathematical Education in Science and Technology, 2008
This article presents a study in which applications were integrated in the Multivariable Calculus course at the Technion in the framework of supplementary tutorials. The purpose of the study was to test the opportunity of extending the conventional curriculum by optional applied problem-solving activities and get initial evidence on the possible…
Descriptors: Student Attitudes, Calculus, Tutoring, Computer Assisted Instruction
Koichu, Boris – International Journal of Mathematical Education in Science and Technology, 2008
This article presents an instructional approach to constructing discovery-oriented activities. The cornerstone of the approach is a systematically asked question "If a mathematical statement under consideration is plausible, but wrong anyway, how can one fix it?" or, in brief, "If not, what yes?" The approach is illustrated with examples from…
Descriptors: Calculus, Mathematical Concepts, Geometry, Problem Solving
Du Preez, Jeanetta; Steyn, Tobia; Owen, Rina – Perspectives in Education, 2008
Ongoing action research at the University of Pretoria investigates first-year students' preparedness for a study in calculus. In 2005 first-year engineering students completed a mathematics diagnostic survey at the beginning and end of the year. In this article the results of the 2005 survey are compared with the students' final school marks in…
Descriptors: Intervention, Action Research, College Freshmen, Mathematics Skills
Boersma, Stuart; McGowan, Garrett – PRIMUS, 2007
Some simple modeling with Riemann sums can be used to develop Beer's Law, which describes the relationship between the absorbance of light and the concentration of the solution which the light is penetrating. A further application of the usefulness of Beer's Law in creating calibration curves is also presented. (Contains 3 figures.)
Descriptors: Chemistry, Calculus, Science Instruction, Light
Marchand, R. J.; McDevitt, T. J.; Bosse, Michael J.; Nandakumar, N. R. – PRIMUS, 2007
Many popular mathematical software products including Maple, Mathematica, Derive, Mathcad, Matlab, and some of the TI calculators produce incorrect graphs because they use complex arithmetic instead of "real" arithmetic. This article expounds on this issue, provides possible remedies for instructors to share with their students, and demonstrates…
Descriptors: Computer Software, Arithmetic, Computer Assisted Instruction, Graphs
Brunet, Philippe – European Journal of Physics, 2007
From the streets of clouds to the submarine sand ripples or the striations on the coats of some animals, nature offers many examples of spontaneous patterned structures originating from various instabilities. These patterns can in turn destabilize and show a rich, complex dynamics and possibly end up in disordered behaviours. For over 20 years,…
Descriptors: Physics, Calculus, Phenomenology, Science Instruction
Bingolbali, E.; Monaghan, J.; Roper, T. – International Journal of Mathematical Education in Science and Technology, 2007
This paper explores Mechanical Engineering students' conceptions of and preferences for conceptions of the derivative, and their views on mathematics. Data comes from pre-, post- and delayed post-tests, a preference test, interviews with students and an analysis of calculus courses. Data from Mathematics students is used to make comparisons with…
Descriptors: Mathematics Education, Engineering, Calculus, Engineering Education
Flesher, Tatyana; Holder, Eleanor – Mathematics and Computer Education, 2007
One of the main problems in undergraduate research in pure mathematics is that of determining a problem that is, at once, interesting to and capable of solution by a student who has completed only the calculus sequence. It is also desirable that the problem should present something new, since novelty and originality greatly increase the enthusiasm…
Descriptors: Computer Software, Graphs, Calculus, Algebra
Shi, Y. – International Journal of Mathematical Education in Science and Technology, 2007
Based on a sequence of number pairs, a recent paper (Mauch, E. and Shi, Y., 2005, Using a sequence of number pairs as an example in teaching mathematics, "Mathematics and Computer Education," 39(3), 198-205) presented some interesting examples that can be used in teaching high school and college mathematics classes such as algebra, geometry,…
Descriptors: Teaching Methods, Student Interests, Student Projects, Mathematics Instruction
Peer reviewedBolton, Walter W.; Crim, Sterling C. – Two-Year College Mathematics Journal, 1975
Descriptors: Calculus, College Mathematics, Curriculum, Instruction
Nagarkatte, Shailaja U. – 1984
Nonstandard Analysis gives an alternative approach to teaching elementary calculus. This paper hopes to communicate to the reader the ideas of this recent development in mathematics and its implications in teaching undergraduate students. The development of the approach is first briefly traced. Then a method of constructing on ordered field…
Descriptors: Calculus, College Mathematics, Higher Education, Mathematics Curriculum
Kahlke, Richard M.; Morash, Ronald P. – Educational Technology, 1975
Descriptors: Academically Gifted, Calculus, Individualized Instruction, Mathematics Instruction
Peer reviewedHennemann, Willard W.; Geiselmann, Harrison A. – Math Teacher, 1969
Descriptors: Calculus, College Mathematics, Instruction, Learning
Bureau of Naval Personnel, Washington, DC. – 1968
The second of three volumes of a mathematics training course for Navy personnel, this document contains material primarily found at the college level. Beginning with logarithms and trigonometry, the text moves into vectors and static equilibrium (physics). Coordinate geometry, conic sections, and the tangents, normals, and slopes of curves follow.…
Descriptors: Calculus, College Mathematics, Geometry, Instructional Materials
Peer reviewedAngel, Allen R. – Two-Year College Mathematics Journal, 1977
The author presents a technique for solving limit problems that involve polynomial or rational functions by using delta, epsilon proofs. (MN)
Descriptors: Calculus, College Mathematics, Higher Education, Inequalities

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