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Klee, Victor – Two-Year College Mathematics Journal, 1971
This article presents some easily stated but unsolved geometric problems. The three sections are entitled: Housemoving, Manholes and Fermi Surfaces" (convex figures of constant width), Angels, Pollen Grains and Misanthropes" (packing problems), and The Four-Color Conjecture and Organic Chemistry." (MM)
Descriptors: College Mathematics, Geometric Concepts, Mathematics, Networks
Huh, Young-Uk – MATYC Journal, 1980
The derivation of a formula relating areas of triangles formed by cutting the corner of a cube is given. (MK)
Descriptors: Geometric Concepts, Geometry, Mathematical Formulas, Mathematics Education

Patterson, E. M. – Mathematical Spectrum, 1971
The basic ideas of the theory of manifolds is illustrated using elementary geometry. (MM)
Descriptors: College Mathematics, Geometric Concepts, Mathematical Models, Mathematics

Pedersen, Jean J. – Two-Year College Mathematics Journal, 1980
A question posed by Euler is considered: How can polyhedra be classified so that the results is in some way analogous to the simple classification of polygons according to the number of their sides? (MK)
Descriptors: Classification, Geometric Concepts, Higher Education, Mathematics Education
Vaughan, Herbert E.; Szabo, Steven – 1971
This is the teacher's edition of a text for the first year of a two-year high school geometry course. The course bases plane and solid geometry and trigonometry on the fact that the translations of a Euclidean space constitute a vector space which has an inner product. Volume 1 deals largely with affine geometry, and the notion of dimension is…
Descriptors: Geometric Concepts, Geometry, Instructional Materials, Mathematics Curriculum
Vaughan, Herbert E.; Szabo, Steven – 1973
This is the teacher's edition of a text for the second year of a two-year high school geometry course. The course bases plane and solid geometry and trigonometry on the fact that the translations of a Euclidean space constitute a vector space which has an inner product. Congruence is a geometric topic reserved for Volume 2. Volume 2 opens with an…
Descriptors: Congruence (Mathematics), Geometric Concepts, Geometry, Instructional Materials
Lane Community Coll., Eugene, OR. – 1979
One of a series of pre-apprenticeship phase 1 training modules dealing with math skills, this self-paced student module covers computation of areas of plane figures and volumes of solid figures. Included in the module are the following: cover sheet listing module title, goals, and performance indicators; introduction; study guide/check list with…
Descriptors: Behavioral Objectives, Check Lists, Geometric Concepts, Learning Activities

Trojan, Arthur; And Others – 1973
This module, designed to help students find and identify various geometric shapes and solids, contains 26 worksheets. Topics covered by these worksheets include: identification and grouping of objects with particular patterns, work with pentagons, hexagons, spirals, and symmetry. Teaching suggestions are included. (MK)
Descriptors: Activities, Elementary School Mathematics, Elementary Secondary Education, Geometric Concepts
Chazan, Daniel – 1988
Previous work has identified four areas of difficulty that students seem to have with the topic of similarity: (1) understanding the definition of similarity; (2) proportional reasoning; (3) dimensional growth relationships; and (4) correspondences in right triangle similarity. This paper reports the results of an investigation into high school…
Descriptors: Computer Assisted Instruction, Computer Oriented Programs, Geometric Concepts, Geometric Constructions
Eads, Freeman D.; Hinton, Barbara E. – 1984
This instructor's guide consists of materials for use in teaching a course in geometry designed for students enrolled in postsecondary vocational or technical education programs. Covered in the individual units of the guide are the following topics: basic terms, straight line combinations, angular conversion, circles, polygons, and geometric…
Descriptors: Behavioral Objectives, Classroom Techniques, Geometric Concepts, Geometric Constructions