The development of problem-solving skills is well-suited to the cooperative small-group environment. Interaction among children stimulates thinking and insight. How groups function is illustrated and discussed. (MNS)

Suggestions for how teachers can use the programs in the Micro Primer Software Packs are given. While the reader needs to be familiar with the programs to make full use of the comments, some ideas concerning the interaction between child, computer, and teacher can be garnered. (MNS)

Provides ideas for sharpening the focus of teacher-moderated discussions in history classes. Asserts that students must be presented with a question that elicits solution of a problem ("Why did Lincoln wait so long before issuing the Emancipation Proclamation?") rather than factual recall ("What is the Emancipation Proclamation?"). Includes model…

Suggestions for teachers are presented, involving audiovisual materials, magazines, worksheets, safety reports, computers, bulletin boards, storage, problem solving, computer-assisted job searches, visual aids, motivating techniques, visual communications, engine valve display, computer printouts for stencils, wheel alignment for tractor axles,…

Pertinent findings from research on problem solving are presented to describe how primary-level children may gain an understanding of addition and subtraction as well as practice computational skills through one-step problems. Then suggestions for teaching problem solving are given. (MNS)

Math anxiety affects both sexes, and is not the cause of imbalance in mathematical professions. Attempts to broaden perceptions of mathematics deal only with the symptoms of math anxiety. The principal cause is the methodology used to teach mathematics. Problem-solving processes must be employed. (MNS)

Examines problem solving in mathematics teaching, giving consideration to various models of the problem-solving process and concentrating on strategies inherent and implied in the models. The notions of vehicles, operations, and levels of thinking are introduced and a teacher development project concerned with considering perspectives of…

Presents a problem that requires an experiment and which is nearly impossible to solve without adding new elements. Also provides tips on creating a problem-solving atmosphere in the classroom, offers a problem for middle school students to solve, and lists books containing nonroutine problems (appropriate for students in grades 4-8). (JN)

Presents ideas related to: (1) graphs (considering patterns, periodic functions, and problem-solving); (2) curing common errors (such as an incorrect way of canceling); (3) the median of a trapezoid; and (4) using a telephone directory to teach probability, graphing, random-number tables, reading tables, calculating percentages, and other topics.…

Twenty-nine third graders were trained in teacher led direct instruction to use a generalizable strategy to solve four structurally different types of verbal math problems. There was a significant difference between posttest scores of the two training conditions (sequential and random order) due primarily to gains of the students in sequential…

The author uses a format in developmental mathematics courses that stresses (1) developing a positive attitude toward mathematics; (2) encouraging activeness on the part of the students; and (3) providing survival skills for nondevelopmental courses that encourage the practice of problem solving and analytical skills. Each of these areas is…

The focus is on the problem-solving strategy of find a pattern, with a problem explored to illustrate how to use the strategy. Other tips concern classroom climate, checking skills, research, and type of problems. (MNS)

A variety of techniques for incorporating writing--the writing of letters, the keeping of logs, the devising of word problems--into the mathematics curriculum are discussed. The benefits from using an integrated approach are indicated. (DG)

The strategy of making a table is highlighted. A problem is given and the procedure for setting up and using the table are explained. Other suggestions for teaching problem solving are also included. (MNS)

Some misconceptions about learning are discussed and specific suggestions for helping students in a college developmental mathematics class learn how to learn mathematics are presented. Extensive footnotes are appended. (MNS)