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Virginia Department of Education, 2011
The Mathematics Performance Expectations (MPE) define the content and level of achievement students must reach to be academically prepared for success in entry-level, credit-bearing mathematics courses in college or career training. They were developed through a process that involved faculty from Virginia's two- and four-year colleges and…
Descriptors: Mathematics Achievement, College Preparation, Career Development, Academic Standards
Mesa, Vilma – MathAMATYC Educator, 2010
Textbooks, like many other resources teachers have at hand, are meant to be an aid for instruction; however there is little research with textbooks or on their potential to develop metacognitive knowledge. Metacognitive knowledge has received substantial attention in the literature, in particular for its relationship with problem-solving in…
Descriptors: Mathematics Education, Textbooks, Metacognition, Problem Solving
Winkel, Brian – International Journal of Mathematical Education in Science and Technology, 2008
A complex technology-based problem in visualization and computation for students in calculus is presented. Strategies are shown for its solution and the opportunities for students to put together sequences of concepts and skills to build for success are highlighted. The problem itself involves placing an object under water in order to actually see…
Descriptors: Light, Calculus, Visualization, Computation
Brilleslyper, Michael A.; Wolverton, Robert H. – PRIMUS, 2008
In this article we consider an example suitable for investigation in many mid and upper level undergraduate mathematics courses. Fourier series provide an excellent example of the differences between uniform and non-uniform convergence. We use Dirichlet's test to investigate the convergence of the Fourier series for a simple periodic saw tooth…
Descriptors: Mathematics Instruction, Intervals, College Mathematics, Undergraduate Study
Gur, Hulya – New Horizons in Education, 2009
Background: Trigonometry is an area of mathematics that students believe to be particularly difficult and abstract compared with the other subjects of mathematics. Trigonometry is often introduced early in year 8 with most textbooks traditionally starting with naming sides of right-angled triangles. Students need to see and understand why their…
Descriptors: Mathematics Teachers, Trigonometry, Grade 10, Misconceptions
Maharaj, Aneshkumar – South African Journal of Education, 2008
I report on the findings from research and literature on (a) use of symbols in mathematics, (b) algebraic/trigonometric expressions, (c) solving equations, and (d) functions and calculus. From these, some insights and implications for teaching and learning are derived.
Descriptors: Mathematics Instruction, Symbols (Mathematics), Algebra, Trigonometry
Teets, Donald – AMATYC Review, 2008
This article shows how to use six parameters describing the International Space Station's orbit to predict when and in what part of the sky observers can look for the station as it passes over their location. The method requires only a good background in trigonometry and some familiarity with elementary vector and matrix operations. An included…
Descriptors: Space Exploration, Familiarity, Spreadsheets, College Mathematics
Hodges, Thomas E. – Mathematics Teacher, 2007
This article describes an alternate way to utilize a circular model to represent thirds by incorporating areas of circular segments, trigonometric functions, and geometric transformations. This method is appropriate for students studying geometry and trigonometry at the high shool level. This task provides valuable learning experiences that…
Descriptors: Geometric Concepts, Trigonometry, Mathematics Activities, Mathematical Models
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
Peer reviewedPederson, Arnold – Mathematics Teacher, 1971
Descriptors: Instruction, Mathematical Applications, Mathematics, Problem Solving
Peer reviewedPoole, Robert R. – Math Teacher, 1970
Reports a proof of a classical geometry problem. The proposition is - In any triangle there are two equal sides, if the angles opposite these sides have angle bisectors with equal lengths. (RP)
Descriptors: Geometry, Mathematics, Plane Geometry, Problem Solving
Peer reviewedRopes, George H. – Math Teacher, 1970
Descriptors: Algebra, History, Mathematics, Mathematics Education
Peer reviewedGlaister, P. – Teaching Mathematics and Its Applications, 2001
Poses a practical woodwork problem in which maximizing the perimeter of a square-based pyramid is required. The pyramid is constructed from four identical trapezia to be cut from a given rectangle of wood. A simple mathematical analysis suggests a number of different strategies for the solution of the problem. (Author/NB)
Descriptors: Algebra, Mathematical Applications, Mathematics Education, Problem Solving
Rule, Sean D. – Mathematics Teacher, 2006
This article outlines an engineering problem requiring the use of a specialized trigonometric formula, and offers an answer to that age-old classroom question, "When are we gonna have to use this"?
Descriptors: Trigonometry, Mathematical Formulas, Relevance (Education), Problem Solving
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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