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Swadener, Marc – Two-Year College Mathematics Journal, 1974
Descriptors: College Mathematics, Geometry, Mathematics Instruction, Secondary School Mathematics
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Forsythe, Alexandra – Math Teacher, 1969
Descriptors: Analytic Geometry, Geometric Concepts, Geometry, Instruction
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Raphael, Brother L. – Mathematics Teacher, 1973
Descriptors: Geometry, Mathematics Education, Mathematics Instruction, Secondary School Mathematics
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Gilbert, Edgar N. – Mathematics Teacher, 1971
Directed graph theory is used to find the number of ways of building a rectangular parallelepiped from six rectangular boards using simple overlap joints. (MM)
Descriptors: Geometry, Instruction, Mathematics, Secondary School Mathematics
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Byrkit, Donald R.; Waters, William M., Jr. – Mathematics Teacher, 1972
Descriptors: Geometric Concepts, Geometry, Instruction, Mathematics
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Shilgalis, Thomas W. – Mathematics Teacher, 1972
Descriptors: Geometry, Mathematics Instruction, Secondary School Mathematics, Transformations (Mathematics)
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Hess, Adrien L. – Mathematics Teacher, 1971
Descriptors: Audiovisual Aids, Geometric Concepts, Geometry, Mathematics
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Poole, 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
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Martin, George E. – Mathematics Teacher, 1979
A proof is given of a construction axiom, involving the use of a Mira used to construct a segment of a length cube root of K when segments of lengths 1 and k are given. (MP)
Descriptors: Algebra, Analytic Geometry, Geometry, Mathematics
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Westegaard, Susanne K. – Mathematics Teacher, 1998
Presents an activity using quilts for many mathematical investigations. Benefits arising from the use of quilts include being useful, visually appealing, steeped in history, and an integral part of many cultures. (ASK)
Descriptors: Analytic Geometry, Geometry, Handicrafts, Mathematics Activities
Ly, Rinna K.; Malone, John A. – Mathematics Education Research Group of Australasia, 2010
This paper describes the development of an instrument to assess teachers' views on their geometry instruction and their classroom learning environments in six government high schools in southwest Sydney. The sample consisted of 18 Years 9/10 ESL teachers from participating schools. The study involved completion of a survey form using a modified…
Descriptors: Foreign Countries, Public Schools, Urban Schools, High Schools
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Yuan, Y.; Lee, C. -Y.; Wang, C. -H. – Journal of Computer Assisted Learning, 2010
This study develops virtual manipulative, polyominoes kits for junior high school students to explore polyominoes. The current work conducts a non-equivalent group pretest-post-test quasi-experimental design to compare the performance difference between using physical manipulatives and virtual manipulatives in finding the number of polyominoes.…
Descriptors: Control Groups, Quasiexperimental Design, Foreign Countries, Junior High School Students
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What Works Clearinghouse, 2010
"Saxon Math" is a textbook series covering grades K-12 based on incremental development and continual review of mathematical concepts to give students time to learn and practice concepts throughout the year. The series is aligned with standards of the National Council of Teachers of Mathematics (NCTM) and various states, and can be…
Descriptors: Quasiexperimental Design, Middle Schools, Intervention, Textbooks
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Dana-Picard, Thierry – International Journal of Mathematical Education in Science and Technology, 2007
This paper is the second part of a study of plane transformations using a complex setting. The first part was devoted to homotheties and translations, now attention is turned towards plane isometries. The group theoretic properties of plane isometries are easy to derive and images of classical geometrical objects by these transformations are…
Descriptors: Geometry, Mathematics Education, Mathematical Concepts, Geometric Concepts
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Brooks, David Alan – College Mathematics Journal, 2007
One of the most interesting episodes in the saga of angle trisection was Archimedes' discovery that he could trisect an angle if he could make two marks on his straightedge. This note gives a method of trisection without marks; of course, one does have to "cheat" a little.
Descriptors: Geometry, Methods, Measurement, Mathematical Concepts
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