Describes initial encounter of a fifth grade student with Logo, a computer program language designed to develop in the user a knowledge of programing, geometry, arithmetic, and problem solving. A brief description of Logo, programing examples, and two references are included. (EJS)

Enrichment activities that teach about geometry as they instruct in geometry are given for some significant topics. The facets of geometry included are tessellations, round robin tournaments, geometric theorems on triangles, and connections between geometry and complex numbers. (MNS)

Pascal's Triangle is examined within the context of providing a partial model for the outcomes of dice throws. Several issues are addressed regarding the nature of the pattern. Discussion leads to the development of a general formula for six-sided dice. Modifications for other than six sides are noted. (MP)

The microcomputer has great potential for making high school geometry more stimulating and more easily understood by the students. The microcomputer can facilitate instruction in both the logico-deductive and spatial-visual aspects of geometry through graphics representations, simulation of motion, and its capability of interacting with the…

Some geometric activities are described that teachers can use to give their students experiences that will influence their spatial abilities. It is noted that the goal is to improve spatial abilities, not to increase knowledge, so individual pupil responses should not be used to judge student achievement. (MP)

Presented is a method for finding two triangles that have five pairs of congruent parts, yet fail to be congruent. The solution is thought to involve some creative insights that should challenge both the teacher and students to recall and analyze all the congruence axioms and theorems. (MP)

A description of a planet in the shape of a cube where everything was built from squares and parts of squares is presented. The story is used as a background for several paper folding exercises that explore several geometric shapes. Solutions to the problems stated are included. (MP)

The problem of finding the maximum number of right angles a polygon can have, given the number of sides, is discussed in detail. (MP)

Relates the study of geometric forms to the chemical structures of organic compounds, discussing isomerism and the occurrence of regular solids in chemical phenomena. (CS)

Few people view or teach geometry properly--as one of the ways in which we try to communicate our surroundings and understand certain aspects of reality. (MP)

Using student achievement in geometry as an output, 17 Punjab (India) schools were dichotomized as productive or underproductive. The global and analytic picture of such schools was viewed in terms of process and structure variables associated with school, classroom, teachers, and students. (Author/SJL)

A brief outline of instruction for one unit of informal geometry is covered. The problem solving unit described involves work with picture frames and includes many mathematical concepts. (MP)

Data from some geometric exercises administered during the 1977-78 mathematics assessment of the National Assessment of Educational Progress (NAEP) are analyzed, and suggestions for correcting student deficiencies are presented. (MP) Aspect of National Assessment (NAEP) dealt with in this document: Results (Interpretation).

The use of solid cardboard geometric shapes as molds to make candles is presented as a possible mathematics enrichment activity. (MP)

This article suggests: ways to teach algebraic properties; a way to prove the Pythagorean Theorem using transformational geometry; a method of packaging and carrying AC-powered calculators; and a method for teaching standard formulas. (MK)