In this booklet, the highlights of Report No. 3 (see UD 018 835) on Compensatory Education (CE) are summarized in text and tables. Results reported include the following: (1) proportionally, CE selection is highest among the poor for both math and reading; (2) CE selection is proportionally higher for low achievers; (3) the greatest number of…

This document is a collection of course outlines, syllabi, and test materials designed for several high school level and lower division mathematics courses taught in an auto-tutorial learning laboratory at Skagit Valley College (Washington). The courses included are: Pre-Algebra, Basic Algebra, Plan Geometry, Intermediate Algebra, Probability and…

Part of an exemplary program for junior high school students, the material in the guide was developed as a supplement to existing mathematics programs. The various math skills are divided into six groups: whole numbers, decimals, fractions, percent, ratio--proportions, and area--volume. For each of the groups, three to seven different career…

Information about available instructional aids, suggestions for selecting and evaluating these materials, and guidance in using them are provided in this yearbook. Chapters cover the use of instructional space; textboods and other printed materials; programed instruction and teaching machines; calculating devices and computers; projection devices;…

The Mathematics Talent Development Project offers accelerated mathematics to students aged 10-14, on Saturdays at the University of Wisconsin-Eau Claire. Four years of high-school mathematics are covered in two years, including algebra, geometry, trigonometry, and statistics. Described are student selection, importance of homework, and teacher…

Applications of generalizations of both arithmetic and geometric progressions are presented. The first-order difference equation is used in solving seven examples from finance, business, and medicine. Detailed directions are included for each example. (KR)

Presents thematic webbing in which students choose a theme and create major branches by brainstorming and the teacher compiles activities that connect the major branches while covering mathematics topics. Discusses implementation and assessment within the thematic webbing approach. Uses bears as an example. (MKR)

Described is a game that is used to introduce the concept of multiplying integers. Serving as a physical model for the concept, "Froggie Frolic" races frogs along a number line by moves that indicate direction, magnitude, and number of jumps, thus modeling integer multiplication. A teacher's guide and worksheets are provided. (MDH)

Describes the Mathematics Correspondence School that was organized in late 1960s and still directed by the author, to serve about 1,000 Russian secondary students in small cities and remote villages. Discusses this project's extension to other disciplines, and the introduction of English versions of the school's textbooks via this regular journal…

Discusses possible approaches to solving the problem of how many different triangles can be formed on an n x n geoboard and the different geometric concepts utilized to formulate a solution. Approaches include counting strategies, writing a computer program, and using difference equations. (MDH)

Describes an activity to construct polyhedra resembling molecular structures. Each face forms regular polygons made up of balls. Step-by-step directions are provided to perform the constructions. (MDH)

Presents the template method developed by Galileo for calculating areas of geometric shapes constructed of uniform density and thickness. The method compares the weight of a shape of known area to the weight of a shape of unknown area. Applies this hands-on method to problems involving calculus, Pythagorean's theorem, and cycloids. (MDH)

Presents geometry activities for the K-2, 3-4, 5-6, and 7-8 levels that involve the students in cutting-and-rearranging figures and discussing, describing, and writing about the activities with language they already possess. Provides appropriate worksheets for the activities. (MDH)

Describes how college students enrolled in a course in elementary algebra apply graphing and algebra to data collected from a seismic profile to uncover the structure of a subterranean rock formation. Includes steps guiding the activity. (MDH)

Presented is a method of reorganizing a high school geometry course to integrate coordinate geometry together with Euclidean geometry at an earlier stage in the course, thus enabling students to prove subsequent theorems from either perspective. Several examples contrasting different proofs from both perspectives are provided. (MDH)