Significant changes in the General Educational Development Math Test require a change in teaching methods. A structured problem-solving approach focused on applying principles and interpreting abstract data will stress process as well as content as required by the test. (SK)

The initial step of a strategic process for solving mathematical problems, "studying the question," is discussed. A lesson plan for teaching students to identify and revise arithmetic problems is presented, involving directed instruction and supervised practice. (JDD)

Experiments in strategy instruction for mathematics have been conducted using three models (direct instruction, self-instruction, and guided learning) applied to the tasks of computation and word problem solving. Results have implications for effective strategy instruction for learning disabled students. It is recommended that strategy instruction…

Given are several examples of seemingly unrelated problems that nevertheless can be solved with a single mathematical idea--the proportion. It is hoped that as students see how a variety of problem contexts can be modeled by a proportion, they will use proportions more frequently in problem solving. (MNS)

An instrumental technique is presented to help students create a symbolic representation that may aid the process of choosing an appropriate operation to solve a problem. Current research and practice are discussed; then the part-part-whole model is presented. (MNS)

Questions are raised about the effectiveness of the traditional lecture method in meeting the objectives of optometric education, and the use of problem-based learning as an alternative approach is examined. (MSE)

Stresses the importance of teaching physics concepts over having students work on word problems. (MVL)

This article highlights how instructional management differs from behavior management in terms of common practice, and demonstrates how an instructional strategy used to address persistent academic errors, called "precorrection," can be applied to change chronic problem behaviors. Seven basic correction and precorrection steps are…

This article defines and presents a rationale for problem-based learning in science teaching. The process of problem-based learning is outlined and its benefits explored. The use of problem-based learning in the classroom is illustrated to support it as a feasible teaching strategy for secondary school science. (Author/PR)

Presents a review of 54 studies on math practices for students with learning disabilities. Validated practices included strategy and self-regulation interventions. Students benefited from step-by-step processes that guided their thinking and performance when solving math problems. The use of manipulative devices and drawings also were effective.…

In this article, the author describes the process of writing a problem-based learning (PBL) problem and shows how a typical end-of-chapter accounting problem can be converted to a PBL problem. PBL uses complex, real-world problems to motivate students to identify and research the concepts and principles they need to know to solve these problems.…

The professoriate must produce graduates who demonstrate better critical thinking and teamwork skills. More specifically, college graduates appear to know a good deal, but are "unable to apply this knowledge in any useful or practical way." The challenge is to "train students to find new ways of dealing with issues and solving problems."…

In this conceptual article, the authors describe an alternative course structure that joins learning key marketing concepts to creative problem solving. The authors describe an approach using a convergent-divergent-convergent (CDC) process: key concepts are first derived from case material to be organized in a marketing matrix, which is then used…

The problem-of-the-week (POW) and problem-solving class openers are exemplified as methods for the integration of course-relevant problem solving into a first-year algebra classroom without sacrificing time spent on developing skills and learning concepts. Illustrated examples, as well as problem sources, are included. (JJK)

Schilling et al. (this issue) have done a commendable job in illustrating a comprehensive process of validating assessments of teacher knowledge (and, more broadly, other types of tests as well). On one hand, the concrete illustration of a process that often remains murky and incomplete is profoundly heartening, as it provides a rigorous model for…