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Fraser, Marjory – School Science and Mathematics, 1979
Pascal's triangle can be used as early as grades five and six to teach children to recognize mathematical patterns. Children can be guided to discover patterns or sequences of numbers if they begin with pictures or physical objects which they can manipulate and count. (Author/BB)
Descriptors: Elementary Education, Elementary School Mathematics, Geometry, Instruction
New Mexico Public Education Department, 2008
New Mexico Mathematics Content Standards, Benchmarks, and Performance Standards identify what students should know and be able to do across all grade levels, forming a spiraling framework in the sense that many skills, once introduced, develop over time. While the Performance Standards are set forth at grade-specific levels, they do not exist as…
Descriptors: Mathematics Curriculum, Data Analysis, Mathematics Skills, Probability
Fuson, Karen; Clements, Douglas; Beckmann, Sybilla – National Council of Teachers of Mathematics, 2010
"Focus in Grade 1: Teaching with Curriculum Focal Points" describes and illustrates learning paths for the mathematical concepts and skills of each grade 1 Focal Point as presented in Curriculum Focal Points for Prekindergarten through Grade 8 Mathematics. It includes representational supports for teaching and learning that can facilitate…
Descriptors: Mathematics Curriculum, Mathematical Concepts, Grade 1, Misconceptions
Schielack, Jane – National Council of Teachers of Mathematics, 2010
This book describes and illustrates learning paths for the mathematical concepts and skills of each grade 8 Focal Point as presented in Curriculum Focal Points for Prekindergarten through Grade 8 Mathematics. It includes representational supports for teaching and learning that can facilitate understanding, stimulate productive discussions about…
Descriptors: Mathematics Curriculum, Grade 8, Misconceptions, Mathematics Instruction
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Buschman, R. G. – Math Teacher, 1969
Descriptors: Geometric Concepts, Geometry, Mathematics, Number Concepts
Beck, Eugene Jerome – 1968
This study was designed to ascertain the relative effectiveness of two approaches for teaching descriptive geometry by a comparison of the following behavioral variables--(1) performance in the solution of graphical problems, (2) spatial perception, (3) abstract reasoning ability, (4) technical information achievement, and (5) attitude toward…
Descriptors: College Mathematics, Comparative Analysis, Geometry, Instruction
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Wolstenholme, E. – Mathematics in School, 1973
Descriptors: Curriculum, Geometry, History, Instruction
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Bassler, Otto C.; And Others – School Science and Mathematics, 1971
Describes a study to determine the relative effects of formal deductive presentations versus informal inductive presentations and the effect of the number of exercises completed with each learning set on seventh grade students. No reliable difference between the modes of instruction was shown; the number of exercises per set made no significant…
Descriptors: Deduction, Geometry, Grade 7, Induction
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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
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Contreras, Jose N. – Mathematics Teacher, 2004
An exploration of nonconvex, crossed, and degenerate polygons (NCCDPs) are described with the help of examples with pedagogical tips and recommendations that are found useful when teaching the mathematical process of extending geometric patterns to NCCDPs. The study concludes that investigating such extensions with interactive geometry software…
Descriptors: Geometric Concepts, Plane Geometry, Mathematics Instruction, Teaching Methods
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Hirschhorn, Daniel B. – Mathematics Teacher, 1990
Described is a theorem which is generally not present in most high school geometry textbooks. Presented are two proofs and two cases which illustrate the use of the SSA theorem. (CW)
Descriptors: Congruence (Mathematics), Geometric Concepts, Geometry, Mathematical Applications
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Güven, Bülent; Kosa, Temel – Turkish Online Journal of Educational Technology - TOJET, 2008
Geometry is the study of shape and space. Without spatial ability, students cannot fully appreciate the natural world. Spatial ability is also very important for work in various fields such as computer graphics, engineering, architecture, and cartography. A number of studies have demonstrated that technology has an important potential to develop…
Descriptors: Geometry, Mathematics Instruction, Computer Software, Spatial Ability
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Okigbo, Ebele C.; Osuafor, Abigail M. – Educational Research and Reviews, 2008
The study investigated the effect of using mathematics laboratory in teaching on students' achievement in Junior Secondary School Mathematics. A total of 100 JS 3 Mathematics students were involved in the study. The study is a quasi-experimental research. Results were analyzed using mean, standard deviation and analysis of covariance (ANCOVA).…
Descriptors: Secondary School Mathematics, Mathematics Achievement, Laboratories, Plane Geometry
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Whitin, David; Piwko, Michelle – Young Children, 2008
Reading, writing, and mathematics are best learned by children in meaningful, integrated experiences. In an engaging project combining math and literacy, primary children in Michelle Piwko's classroom followed the framework of verses from a classic children's book to structure their own writing about geometric forms. They brainstormed geometric…
Descriptors: Geometric Concepts, Geometry, Poetry, Teaching Methods
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Daniels, David S. – Mathematics Teacher, 1993
Discusses the problem of finding the amount of fence it would require for the outfield fence of a baseball field of given dimensions. Presents different solution methods for each of the levels from grades 9-12. The different methods incorporate geometry, trigonometry, analytic geometry, and calculus. (MDH)
Descriptors: Analytic Geometry, Baseball, Calculus, Geometric Concepts
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