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Peer reviewedScully, D. B. – International Journal of Mathematical Education in Science and Technology, 1976
The geometry of perspective drawing is developed and discussed. (SD)
Descriptors: College Mathematics, Curriculum, Geometric Concepts, Geometry
Peer reviewedFirkins, John – Arithmetic Teacher, 1982
This game uses attribute blocks to encourage the formation of problem-solving strategies, provide drill in the addition of randomly generated numbers, and aid in pupil recognition of pictorial representations of geometric shapes. The material is based on the psychological principles common to other attribute games. (MP)
Descriptors: Educational Games, Elementary Education, Elementary School Mathematics, Games
Peer reviewedLund, Charles – Mathematics Teacher, 1979
Some classroom discoveries are reported concerning artistic patterns related to Pascal's triangle that can be generated by the computer. (MP)
Descriptors: Art, Computer Programs, Computers, Instruction
Peer reviewedMathematics Teacher, 1979
Classroom related topics discussed are: cryptics and statistics; understanding absolute value; recognizing quadratic equations with no real roots; and two derivations of a formula for finding the distance from a point to a line. (MP)
Descriptors: Algebra, Analytic Geometry, Concept Formation, Instruction
Peer reviewedMarino, George – Mathematics Teacher, 1977
Directions are given for making a model of a three-dimensional coordinate graph. (DT)
Descriptors: Algebra, Geometry, Graphs, Instruction
Peer reviewedPothier, Yvonne; Sawada, Daiyo – Arithmetic Teacher, 1990
Use of prepartitioned models is proposed to help students construct a meaningful concept of fractions. Partitioning, geometric shapes as fractional models, concepts related to successful partitioning, and other benefits from partitioning experiences are discussed. Sample activities are suggested. (CW)
Descriptors: Arithmetic, Elementary Education, Elementary School Mathematics, Fractions
Peer reviewedHouse, Peggy A. – Mathematics Teacher, 1994
Describes some mathematical investigations of the necktie which includes applications of geometry, statistics, data analysis, sampling, probability, symmetry, proportion, problem solving, and business. (MKR)
Descriptors: Clothing, Data Analysis, Geometry, Learning Activities
Peer reviewedBoykin, Wilfred E. – School Science and Mathematics, 1995
Presents an extension of Pick's theorem for simple closed polygonal regions to unions of simple closed polygonal regions. Students are guided to discover Pick's theorem from sets of data including numbers of boundary points and numbers of interior points. (Author/MKR)
Descriptors: Discovery Learning, Geometry, Junior High Schools, Learning Activities
Peer reviewedOstler, Elliott; Grandgenett, Neal – Quantum, 1992
Explores applications of the Fibonacci series in the areas of probability, geometry, measurement, architecture, matrix algebra, and nature. (MDH)
Descriptors: Architecture, Enrichment Activities, Geometry, Learning Activities
Peer reviewedLamb, John Jr. – School Science and Mathematics, 1991
An activity that shows how mathematics can be used to model events in the real world is described. A way to calculate the area of the sun covered by the moon during a partial eclipse is presented. A computer program that will determine the coverage percentage is also included. (KR)
Descriptors: Astronomy, Computer Uses in Education, Geometry, Learning Activities
Peer reviewedMitchell, Charles E. – School Science and Mathematics, 1991
A variety of suggestions for making the mathematics curriculum more meaningful and interesting to students are described. Activities that incorporate real-world situations are provided for verbal items, common and decimal fractions, estimations and rounding off numbers, large and small numbers, geometry, probability, and statistics. (KR)
Descriptors: Decimal Fractions, Elementary Secondary Education, Estimation (Mathematics), Geometry
Peer reviewedSmith, Lyle R. – Mathematics Teacher, 1990
Examples and solutions to these problems are presented. Figures for which different equations are necessary are presented. The use of the geoboard for this exploration is emphasized. (CW)
Descriptors: Computation, Geometry, Learning Activities, Learning Strategies
Talmon, Varda; Yerushalmy, Michal – Educational Studies in Mathematics, 2004
The sequential organization of actions necessary to construct a figure in a dynamic geometry environment (DGE) introduces an explicit order of construction. Such sequential organization produces what is, in effect, a hierarchy of dependences, as elements of the construction depend on something created earlier. This hierarchy of dependences is one…
Descriptors: Geometry, Junior High School Students, Graduate Students, Mathematics Education
Snyder, Vaughn; Stockard, James W., Jr. – 1997
This book contains activities designed to help teachers enrich the mathematical experiences of all children and reach toward fulfillment of the National Council of Teachers of Mathematics (NCTM) Standards. Chapters include: (1) "Prenumber, Number, Non-Number"; (2) "Place Value"; (3) "Addition, Subtraction"; (4)…
Descriptors: Algebra, Childrens Literature, Elementary Education, Elementary School Mathematics
Moore, Charles; And Others – 1990
In this instructional guide, a third-level, two-semester mathematics course specifically for the student who plans a career in a vocational field is presented. The course is designed to meet the needs of students with varying mathematical backgrounds and to teach the mathematical skills required by various technical areas. In this practical…
Descriptors: Adult Education, Computation, Geometry, High Schools

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