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| Arcidiacono, Michael J. | 1 |
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| Reports - Descriptive | 39 |
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Peer reviewedNatsoulas, Anthula – Journal of Computers in Mathematics and Science Teaching, 1989
Gives definitions of taxicab geometry and the MacDraw format for graphing. In the world of taxicab geometry, movement through the plane is along horizontal and vertical paths. Describes specific application to conic sections, including circle, ellipse, parabola, and hyperbola. Lists five references. (YP)
Descriptors: Computer Graphics, Computer Uses in Education, Geometric Concepts, Geometric Constructions
Peer reviewedJohnson, Scott; Walser, Hans – Australian Mathematics Teacher, 1997
Describes some general techniques for making collapsible models, including spiral models, for all the Platonic solids except the cube. Discusses the nature of the dissections of the faces necessary for the construction of the spiral cube. (ASK)
Descriptors: Elementary Secondary Education, Geometric Constructions, Geometry, Mathematics Activities
Peer reviewedCostello, John – Mathematics in School, 1985
Shows how to construct a cube using Origami techniques. Also shows how, by identifying analogous features, to construct an octahedron. (JN)
Descriptors: Elementary Secondary Education, Geometric Constructions, Geometry, Learning Activities
Peer reviewedLitwiller, Bonnie H.; Duncan, David R. – Mathematics Teacher, 1989
Illustrated is the use of isometric graph paper in the discovery of nonstandard area formulas. The use of definitions, geometric construction, record keeping, and conjectures about triangles, rhombuses, hexagons, parallelograms, isosceles trapezoids, rectangles, and trapezoids are described. (YP)
Descriptors: Area, Geometric Concepts, Geometric Constructions, Geometry
Meenan, Liz – Mathematics Teaching, 2001
Describes how origami can be used to help elementary school students learn geometrical concepts of shapes in two and three dimensions. Discusses equilateral triangles, Stars of David, rhombuses, and spirals. (MM)
Descriptors: Art, Elementary Education, Geometric Constructions, Geometry
Peer reviewedMaynard, Jacquelyn – Mathematics Teacher, 1989
Discusses Napoleon's involvement with mathematics and education. Describes two geometric constructions dividing the circumference of a circle into four equal parts and finding the center of a given circle. Summarizes the establishment of the Institute of Egypt and the educational system in France. Twenty-seven references are listed. (YP)
Descriptors: Geometric Constructions, Geometry, History, Mathematicians
Peer reviewedPollak, Henry – Australian Mathematics Teacher, 1989
Possible ways of mechanization for counting using a binary system are discussed. Shows a binary representation of the numbers and geometric models having eight triples of lamps. Provides three problem sets. (YP)
Descriptors: Algorithms, Computation, Geometric Constructions, Geometry
Peer reviewedGreen, David – Mathematics in School, 1992
Introduces, describes, and discusses the computer software, Cabri-Gomtre, an interactive microcomputer notebook for the teaching and learning of geometry. (JJK)
Descriptors: Computer Software Reviews, Educational Technology, Elementary Secondary Education, Geometric Constructions
Peer reviewedVincent, Jill; McCrae, Barry – Australian Mathematics Teacher, 1999
Illustrates attempts by three students to construct an isosceles triangle in Cabri and the construction of a capital A by a fourth student. Discusses Cabri's potential for encouraging students to focus on geometric properties and develop correct geometric language. (ASK)
Descriptors: Computer Uses in Education, Educational Technology, Elementary Secondary Education, Geometric Constructions
Peer reviewedWhitaker, Robert J. – School Science and Mathematics, 1988
Describes the mathematics of cycloidal curves. Illustrates how a Spirograph can be used to produce them. Discusses some modifications and applications of the Spirograph. (YP)
Descriptors: Geometric Concepts, Geometric Constructions, Geometry, Mathematical Applications
Peer reviewedShilgalis, Thomas W. – Mathematics Teacher, 1989
Discusses a calculation method to approximate pi. Describes how to get an approximation to the circumscribed and inscribed perimeters of regular polygons of n sides. Presents the computer program and result of the approximation. (YP)
Descriptors: College Mathematics, Computation, Computer Software, Geometric Concepts
Peer reviewedClements, Douglas H.; Battista, Michael T. – Journal of Educational Computing Research, 1994
Reviews research describing computer functions of construction-oriented computer environments and evaluates their contributions to students' learning of geometry. Topics discussed include constructing geometric concepts; the use of LOGO in elementary school mathematics; software that focuses on geometric construction; and implications for the…
Descriptors: Computer Assisted Instruction, Computer System Design, Courseware, Elementary School Mathematics
Peer reviewedDeTemple, Duane W. – Mathematics Teacher, 1990
Describes how to get equations for parabolas, ellipses, and hyperbolas from conic sections. Provides diagrams both in perspective and in cross-section for each case. (YP)
Descriptors: Equations (Mathematics), Geometric Concepts, Geometric Constructions, Geometry
Peer reviewedPosamentier, Alfred S. – Mathematics Teacher, 1989
Proposes a new geometry curriculum for motivating middle school students. Discusses the treatment of geometry including visual justifications of geometric phenomena, examination of the properties of various common geometric figures, use of art and architecture, and inspection of geometric transformations. Eleven references are listed. (YP)
Descriptors: Geometric Concepts, Geometric Constructions, Geometry, Mathematics Anxiety
Peer reviewedWielenberg, Peggy – Mathematics Teacher, 1990
Discusses geometric construction problems. Presents four ways to construct a regular octagon using different conditions. Provides drawings showing the constructions. (YP)
Descriptors: Geometric Concepts, Geometric Constructions, Geometry, Mathematics Materials


