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Ecker, Michael W. – Mathematics and Computer Education, 2006
The author has always been fascinated by the title identity. It's charming and simple, as well as easy to believe after pressing a few calculator keys. Several fine proofs have appeared in the literature, including several proofs without words. His own earlier proof is trigonometric, and he has often been dissatisfied with not being able to…
Descriptors: Geometric Concepts, Geometry, Trigonometry, Problem Solving
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Dana-Picard, Thierry – Mathematics and Computer Education, 2005
An integral, either definite or improper, cannot always be computed by elementary methods, such as reversed usage of differentiation formulae. Graphical properties, in particular symmetries, can be useful to compute the integral, via an auxiliary computation. We present graded examples, then prove a general result. (Contains 4 figures.)
Descriptors: Mathematics, Problem Solving, Graphs, Geometry
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Chrysafi, Loucas; Gordon, Sheldon – Mathematics and Computer Education, 2006
We examine the behavior of the curvature function associated with most common families of functions and curves, with the focus on establishing where maximum curvature occurs. Many examples are included for student illustrations. (Contains 18 figures.)
Descriptors: Science Activities, Equations (Mathematics), Mathematics Instruction, Mathematical Concepts