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Cheney, Fitch – Math Teacher, 1970
Presented are some of the special properties possessed by a triangle in which the measure of one of its three angles is one-half the measure of another of these angles. The author names such a triangle a vux triangle. (RP)
Descriptors: Geometric Concepts, Mathematical Concepts, Mathematics, Problem Solving
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Lott, Johnny W.; Smith, Paul – School Science and Mathematics, 1979
Four problems are given and discussed involving reflection about a line or the reflection properties of conic sections. Solutions are given. (MP)
Descriptors: Algebra, Geometry, Instruction, Mathematics
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Kantowski, Mary Grace – Journal for Research in Mathematics Education, 1977
This clinical, exploratory study describes processes used by 8 ninth-graders learning to solve non-routine geometry problems and changes in those processes as instruction in heuristic methods was given. Directions for future research are indicated, and several hypotheses to be investigated are suggested. (DT)
Descriptors: Educational Research, Geometry, Instruction, Mathematics Education
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Rulf, Benjamin – Mathematics Teacher, 1998
Illustrates how mathematicians work and do mathematical research through the use of a puzzle. Demonstrates how general rules, then theorems develop from special cases. This approach may be used as a research project in high school classrooms or math club settings with the teacher helping to formulate questions, set goals, and avoid becoming…
Descriptors: Geometry, High Schools, Mathematical Concepts, Mathematical Models
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Stern, Frances – Mathematics Teaching in the Middle School, 2000
Presents a measurement problem that can be explored by students of varying ability. Discusses aspects that make it accessible in a heterogeneous class. (YDS)
Descriptors: Algebra, Geometry, Mathematics Activities, Mathematics Education
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Evans, Howard E. II – Physics Teacher, 1991
An exercise which relates particle scattering and the calculation of cross-sections to answer the following question--"Do you get wetter by walking or running through the rain?"--is described. The calculations used to answer the question are provided. (KR)
Descriptors: Geometry, Graphs, Learning Activities, Physics
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Cipra, Barry – Science, 1991
Reported is one researcher's efforts to solve a classic mathematical problem called the "sphere packing problem." The historical barriers to solving this geometry problem are discussed. (CW)
Descriptors: College Mathematics, Geometry, Higher Education, Mathematics Education
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Lim, Eng Leong; Dixon, Robyn S.; Moore, Dennis W. – Educational Psychology: An International Journal of Experimental Educational Psychology, 1996
Compares a teaching program designed to enhance schema acquisition with one of worked examples, traditionally used to teach geometry. Shows that both groups of subjects had improvements in the number of problems solved, with those exposed to non-goal-specific procedures demonstrating greater rates of improvement and greater efficacy in…
Descriptors: Foreign Countries, Geometry, Learning Strategies, Mathematics Education
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Chinnappan, Mohan; Lawson, Michael – Hiroshima Journal of Mathematics Education, 1996
Presents a framework for differentiating between five levels of extension of knowledge: basic features, forms, rules, application, and elaboration. Comparison of the extent of knowledge use exhibited by (n=14) Year-11 Australian students on a range of plane geometry problems found that high-achieving students exhibited greater extension of…
Descriptors: Cognitive Processes, Foreign Countries, High Schools, Plane Geometry
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Shiyuan, Wei – Mathematics Teacher, 2005
The way in which students can improve their comprehension by understanding the geometrical meaning of algebraic equations or solving algebraic equation geometrically is described. Students can experiment with the conditions of the absolute value equation presented, for an interesting way to form an overall understanding of the concept.
Descriptors: Equations (Mathematics), Mathematics Education, Algebra, Comprehension
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Luengo, Vanda – International Journal of Computers for Mathematical Learning, 2005
We propose to use didactical theory for the design of educational software. Here we present a set of didactical conditions, and explain how they shape the software design of Cabri-Euclide, a microworld used to learn "mathematical proof" in a geometry setting. The aim is to design software that does not include a predefined knowledge of problem…
Descriptors: Didacticism, Computer Software, Geometry, Problem Solving
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Liljedahl, Peter, Ed.; Nicol, Cynthia, Ed.; Oesterie, Susan, Ed.; Allan, Darien, Ed. – North American Chapter of the International Group for the Psychology of Mathematics Education, 2014
The theme of the 38th meeting of the International Group for the Psychology of Mathematics Education (PME 38) and the 36th meeting of the North American Chapter of the Psychology of Mathematics Education (PME-NA 36) was "Mathematics Education at the Edge." Academically, the theme provides opportunities to highlight and examine…
Descriptors: Foreign Countries, Mathematics Education, Educational Psychology, Educational Research
Lester, Frank – National Council of Teachers of Mathematics, 2010
How can teachers learn what they need to know? Every community of educators, regardless of field or specialization, can benefit from being well informed about current research findings. A considerable amount of mathematics education research exists to inform teachers and administrators about teaching and learning mathematics. Research can show…
Descriptors: Secondary School Mathematics, Mathematics Education, Formative Evaluation, Secondary School Teachers
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Fay, T. H.; Kloppers, P. Hendrik – International Journal of Mathematical Education in Science & Technology, 2006
This note considers the four classes of orthogonal polynomials--Chebyshev, Hermite, Laguerre, Legendre--and investigates the Gibbs phenomenon at a jump discontinuity for the corresponding orthogonal polynomial series expansions. The perhaps unexpected thing is that the Gibbs constant that arises for each class of polynomials appears to be the same…
Descriptors: Equations (Mathematics), Geometric Concepts, Geometry, Algebra
Wiles, Clyde A., Ed.; Schoon, Kenneth J., Ed. – 1994
This booklet contains mathematics unit plans for Algebra 1, Geometry, Math for Technology, Mathematical Problem Solving, and Pre-Algebra developed by PACE (Promoting Academic Excellence In Mathematics, Science & Technology for Workers of the 21st Century). Each unit plan contains suggested timing, objectives, skills to be acquired, workplace…
Descriptors: Algebra, Geometry, Lesson Plans, Mathematics Instruction
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