Presents activities in problem solving for levels K-2, 3-5, and 6-8 for each week of the month of March. Activities include open-ended problems and games that engage students' intellect and interest while working individually and cooperatively. (MDH)

Presents an activity for representing a given number in as many ways as possible using short periods of time to develop students' number sense and provide the teacher the opportunity to make informal student assessment and diagnosis. Provides specific dialogue of the activity being used in a third grade class. (MDH)

Applies the Lesh Translation Model to develop conceptual understanding by showing relationships between five modes of representation proposed by Lesh to learn multiplication of fractions. Presents five teaching activities based on the translation model. (MDH)

Focuses on the enhancement of chemistry students' skill in problem solving utilizing problem categorization techniques. Indicates that explicit training in categorization skills can lead to higher achievement in complex problem-solving situations but that such achievement may be limited by the lack of linkages between students' conceptual…

The current imbalance between teaching basic skills and higher order skills can be addressed by redesigning teaching into two specialized areas. Using the principal-agent model and applying ideas from organization theory, the advantages of restructuring teaching to increase emphasis on problem-solving and higher order skills are discussed. (SLD)

Although scaffolds (forms of support to help students bridge the gap between their current abilities and intended goals) can be applied to teaching all skills, they are almost indispensable for teaching higher-level cognitive strategies. Especially helpful scaffolds for clarifying thoughts, summarizing, and solving mathematical problems are…

This study, involving 34 third graders, assessed the differential effects of a specific and general strategy on experts and novices' transfer and maintenance performance of part-whole addition and subtraction word problems using dynamic assessment. Dynamic assessment indicated important differences between experts and novices. (Author/JDD)

Methods for teaching higher order thinking skills to students with special needs are considered. These include microthinking skills (e.g., classification); critical thinking skills; and major thinking operations (e.g., problem solving, decision making, and conceptualizing). Strategies for teaching individual skills and for incorporating thinking…

Outlines a process-oriented approach to teaching movement and performance to young children. This approach applies a model, which stresses playing and problem solving and which focuses on the creative process rather than creation of a product, to the development of a method of teaching that encourages problem finding and problem solving. (MDM)

Seventy-eight families with child diagnosed as oppositional-defiant or conduct-disordered were randomly assigned to basic videotape parent skills training program (GDVM) with or without broader-based, videotape treatment component (ADVANCE). Both groups significantly improved at short-term follow-up. ADVANCE produced additional significant…

This paper describes the development and implementation of an English-as-a-Second-Language (ESL) curriculum by Canadian and Chinese educators at the Canada-China Language Centre (CCLC) in Beijing. It describes the salient features of the curriculum that was finally implemented, as well as problems encountered in its development. (MDM)

Asserts that whether students engage in creative and critical thinking depends on how teachers structure the learning situation. Contends that using "academic controversy" among students provides a basis for deliberate discourse and creative problem solving. Presents a five-step instructional model to guide students. (CFR)

Described is a solution to the problem and a discussion of a computer estimation of the probability. A computer program written in Turbo Pascal and two sample runs are provided. Computations for a more general problem of this nature and changes in the program necessary for use with Apple Pascal are appended. (CW)

Durer's method for drawing an ellipse is used to explain why some people think an ellipse is egg shaped and to show how this method can be used to derive the Cartesian form of the ellipse. Historical background and suggestions for further reading are included. (KR)

Described is a way that elemental mathematics can be applied to explain an astronomical phenomenon. The fact that the extreme of sunrise and sunset do not occur on the shortest or longest days of the year is analyzed using graphs and elementary calculus. (KR)