This study, involving 30 elementary students with learning disabilities, found that students performed significantly better on mathematics tests given using a computer than by paper and pencil. It found no differences among variations of computer-assisted instruction, with either static or animated pictures and either utilizing or not utilizing a…

Connections between science and mathematics are emphasized in a series of activities related to the heart. Worksheets designed for multiple grade levels investigate (1) How Big Is Your Heart? (levels K-2); (2) Every Beat of Your Heart (levels 3-4); (3) What's the Beat? (level 5-6), and Heartifacts (level 7-8). Extensions of the activities are…

Described is a mathematics resource laboratory where students use a variety of computer materials to enhance, reinforce, and broaden their concepts of first- and second-year algebra and geometry. Included are sample laboratory sheets and the answers. (KR)

Researchers investigated the effects of metacognitive mathematics instruction on low-ability, mainly Hispanic, sixth graders. Lack of linguistic, strategic, and procedural knowledge was the major source of errors in solving problems. Pre- and posttesting indicated students receiving metacognitive instruction progressed as problem solvers and…

Presents a student project that requires students to create a puzzle involving some form of manipulative and present it to the class with an advertisement. Uses writing to have students report on their progress. (MDH)

Six students (ages 12-14) with learning disabilities received either cognitive or metacognitive strategy instruction for mathematical problem solving, followed by instruction in the complementary component. Results indicated that cognitive and metacognitive strategies were more effective than either cognitive or metacognitive strategy instruction…

A survey study asked Australian experienced teachers during workshops to rate what they believed to be the most difficult aspects of mathematics in grades seven and eight. Problem solving, number sense, and rational numbers were rated as most difficult. The research question provided a catalyst for action in professional development programs. (MDH)

Discussed is the research project that used small-group problem solving as a primary instructional strategy of second grade mathematics for an entire year. The mutual construction of classroom norms for cooperative learning style is illustrated and examples of resulting learning opportunities are given. (MDH)

The effects of problem content on mathematics word problem performance were explored for 128 male and 128 female college students solving problems with masculine, feminine, and neutral (familiar and unfamiliar) cover stories. No effect of sex typing was found, and a small, but highly significant, effect was found for familiarity. (SLD)

Describes three components of a seminar in mathematical problem solving for preservice mathematics teachers: (1) a cognitive component that accents particular phases of problem solving; (2) an affective component that allows for observation of skillful problem solvers; and (3) an investigative component that provides for independent study and…

Describes the process of problem identification, data collection, and generalization in a mathematical experiment to find the speed at which a bug travels at the end of a fan blade. Presents the learning outcomes of the experiment and possible implications of using this teaching method. (MDH)

Discusses a problem in which students are asked to determine a way of cutting the corners off different denominations of paper currency enabling visually impaired individuals to distinguish between the bills with the condition that further cuts will not increase the value of the bills. Reconstructs a solution from classroom experiences. (MDH)

Four activities which illustrate the use of manipulative materials and computers in problem solving at the elementary level are presented. Each activity discusses large group activity and a computer activity. (CW)

Suggests that the instructional methods used with the subjects in the study by E. Fennema and others may have allowed teachers' gender stereotypes to be activated more than traditional instructional methods do, resulting in differences in primary-grade students' problem-solving strategies. (SLD)

This case study profiled an experienced teacher as she used two problems from a problem-oriented unit developed in a middle school mathematics curriculum project. The curriculum offered the students opportunities to make substantive mathematical connections, but teacher goals may have prevented some connections from being made. (SLD)