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Cowley, Kimberly S.; Uekawa, Kazuaki – ICF International, 2020
The Rural Math Innovation Network (RMIN) is a 4-year project that launched in January 2017 after receiving a $2.9 million Investing in Innovation (i3) development grant from the U.S. Department of Education (ED) and matching funds from the private sector. Virginia Ed Strategies and rural local education agencies (LEAs) in Virginia are implementing…
Descriptors: Rural Education, Mathematics Education, Teacher Competencies, Middle School Teachers
Wares, Arsalan – International Journal of Mathematical Education in Science and Technology, 2004
Students' difficulty with reasoning and justification in the context of proofs in geometry has been well documented. Studies reveal that many of the ideas that students are asked to prove are known to be true, and therefore, the process of such proof is likely to remain meaningless and purposeless. The implication of this claim is that students…
Descriptors: Mathematical Logic, Geometry, Computer Software, Teaching Methods
Farmer, Jim – Australian Senior Mathematics Journal, 2005
The author of this article, while recently working through some problem sets on determining volumes by triple integrals in cylindrical and spherical coordinate systems, realized that, although the textbook he was using included many interesting problems involving spheres, cylinders and cones and the increasingly complex solids that arose from the…
Descriptors: Problem Sets, Textbooks, Mathematics Instruction, Geometry
de Villiers, Michael – International Journal of Mathematical Education in Science and Technology, 2004
This paper gives a broad descriptive account of some activities that the author has designed using Sketchpad to develop teachers' understanding of other functions of proof than just the traditional function of 'verification'. These other functions of proof illustrated here are those of explanation, discovery and systematization (in the context of…
Descriptors: Teaching Methods, Mathematics Teachers, Learning Theories, Geometry
Abu-Saymeh, S.; Hajja, M. – International Journal of Mathematical Education in Science & Technology, 2005
A point "E" inside a triangle "ABC" can be coordinatized by the areas of the triangles "EBC," "ECA," and "EAB." These are called the barycentric coordinates of "E." It can also be coordinatized using the six segments into which the cevians through "E" divide the sides of "ABC," or the six angles into which the cevians through "E" divide the angles…
Descriptors: Geometry, Geometric Concepts, Mathematics Education, Class Activities

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