Described is a three-phase model for teaching problem solving to the middle school student. Phases include cue attendance, thinking aloud, and developing diagrams of steps to solutions. Because middle school students are in a transitional period in their cognitive processes, implementation of problem solving skills seems appropriate. (Author/DS)

Describes the evaluation of one of a series of plays devoted to the history of mathematics. The play evaluated was a one-act play with four scenes which covered aspects of the life of the mathematician Thales and introduces students to some history of mathematics and the topic of similar triangles. (Author/DS)

Describes the competency-based teacher training system that will include reading- and math-related teaching skills generic to all vocational program areas and competencies specific to each program area; assessment criteria and learning activities for each competency; individualized, self-paced learning modules; a management system for the learning…

The problem facing Nigeria's teacher trainers is how to produce the right type of mathematics teachers from available resources. The mastery learning approach is seen as the solution to this problem. Bloom's Mastery Learning Approach and Carroll's Model of School Learning are discussed. (MLW)

Contains articles describing: (1) a writing laboratory at Cedar Crest College (Pennsylvania); (2) 12 biology minicourses used at Elizabethtown Community College (Kentucky); (3) the "Self-Persuasion for Study Improvement Project" at East Tennessee State University; and (4) a vocabulary acquisition program used to help University of North Carolina…

The observed behaviors of three highly effective and six less effective junior high school mathematics teachers were compared. A number of differences were obtained in the areas of time use, interaction styles, management, and personal characteristics. Relationships between these results and other process-product research are noted. (Author/MK)

Describes the experiences of a secondary mathematics education student as a MATHCOUNTS coach for sixth graders. Explains the program, coaching duties, and how the approach evolved in trying to shift student focus from finding the right answer to finding a logical approach to solving problems. Discusses the experience in terms of the National…

A mathematics teacher shares a family discussion about Pythagorean triples as her child discovers new ideas about generating a triple. This idea can be useful for introducing students to the Pythagorean theorem. Observes that middle school students tend not to share creative insights in spite of supportive families and teachers. Presents…

Presents a series of lessons that extend the concrete experiences many elementary students have had with attribute blocks to provide middle school students with informal opportunities to explore the concepts and properties of relations and functions. (DDR)

Presents an activity in which students experience a scatterplot as a visual and kinesthetic tool for discovering patterns among variables and making predictions based on those patterns. Bridges the gap between algebraic and statistical graphs. (DDR)

Details six activities that utilize data contained in a telephone book. Topics include data display, fractional numeracy, random art, estimation, and probability. Contains a summary and extension activities, some of which focus on permutations and combinations. (DDR)

Describes a popular yearly activity at one middle school in which a production of a Shakespearean comedy becomes the centerpiece of an interdisciplinary unit on the Elizabethan Period involving language arts, social studies, math, science, music, art, technical education, home economics, and the learning center. (SR)

Uses case study data from two British schools for grades 9 through 11 (160 students and 109 students) to show the way in which girls link their mathematics underachievement not to themselves but to the type of mathematics that is commonly taught in the United Kingdom, which they believe denies them access to understanding. (SLD)

The focus of this study was on the effects of relevance in instructional context and reasoning complexity on mathematics problem solving achievement, transfer, and attitude for fifth graders. Results suggest that rich mathematical instructional contexts best support mathematics problem-solving, but simple, decontextualized instruction yields the…

Presents a small group activity that helps elementary students explore volume as part of the math curriculum. Collecting data through hands-on experimentation; analyzing the data; and using graphs and graphing software to further understanding are discussed. (LRW)