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Santos-Trigo, Manuel; Barrera-Mora, Fernando – PRIMUS, 2011
The study documents the extent to which high school teachers reflect on their need to revise and extend their mathematical and practicing knowledge. In this context, teachers worked on a set of tasks as a part of an inquiring community that promoted the use of different computational tools in problem solving approaches. Results indicated that the…
Descriptors: High Schools, Problem Solving, Calculators, Secondary School Teachers
Abramovich, Sergei; Sugden, Stephen J. – PRIMUS, 2008
Solving indeterminate algebraic equations in integers is a classic topic in the mathematics curricula across grades. At the undergraduate level, the study of solutions of non-linear equations of this kind can be motivated by the use of technology. This article shows how the unity of geometric contextualization and spreadsheet-based amplification…
Descriptors: Educational Technology, Geometric Concepts, Equations (Mathematics), Algebra
Fox, William P.; Fox, James B. – PRIMUS, 2003
Recently we were presented with an interesting twist to the sliding ladder problem viewed in the related rates section of most calculus textbooks. Our problem concerning a sliding ladder that eventually hits the ground. At first, those attempting this problem fell into the calculus trap using only related rates. Previous work for this problem…
Descriptors: Textbooks, Calculus, College Mathematics, Problem Solving
Barton, Jeffrey; Feil, David; Lartigue, David; Mullins, Bernadette – PRIMUS, 2004
We describe two classes of sequences that give rise to accessible problems for undergraduate research. These problems may be understood with virtually no prerequisites and are well suited for computer-aided investigation. The first sequence is a variation of one introduced by Stephen Wolfram in connection with his study of cellular automata. The…
Descriptors: Mathematics Instruction, College Mathematics, Undergraduate Study, Student Research