Using personal-sized microcomputers (8K), students learn to operate equipment and program in BASIC. They complete computer-assisted instruction lessons and select, design, operate, demonstrate, and document their own original programs in this one quarter, high school course. Course objectives, activities, materials, and evaluation are outlined.…

Details of a rigorous two-semester course of study designed to equip secondary school teachers of mathematics and science to use computers in their classrooms are provided. Descriptions of individual student projects are included. (MP)

Tenth graders solved mathematical problems assisted by varying amounts of help from their teacher. Significant differences occurred between students receiving aid and the unaided control group. Partial assistance resulted in better immediate performance, but this difference was less observable three weeks later. (Author/GDC)

Presents a study which measured secondary school mathematics and science teachers' (N=3576) opinions on what students should know about computers. (DS)

Learning activities designed to help students gain experience in reading three types of maps and in using the results to solve multistep problems about average speed and cost per mile are presented. Worksheets suitable for reproduction are provided. (MP)

This paper examines the various pupil characteristics that might determine academic performance in secondary school. The analyses seek to determine what measures or sets of measures have independent effects on achievement or progress in reading or mathematics. (Author/KC)

Presented are activities which give practice in making estimates, gathering data, and checking the reasonableness of results. (TG)

The author introduces some constructs that provide a linkage between the Piagetian theory of cognitive development and curriculum analysis: externalization and automatization; the intellective unconscious; and the logical substructure of the task. He then offers some examples of developmental analysis of secondary level curriculum materials.…

Discusses the possible impact of the electronic calculator on mathematics teaching. A short account of the use of calculators at present in the United Kingdom (UK) and a list of references are also included. (HM)

Discusses the need for mathematics teaching to be matched to children's understanding rather than to the demands of mathematics. Illustrations are given from the results of testing British children by the Concepts in Secondary Mathematics and Science (CSMS) Project, Chelsea College, University of London. (HM)

Data were obtained from the 1987-1991 Longitudinal Study of American Youth for this study of secondary students. Beyond the expected effects of gender, socioeconomic status, reading ability, and prior achievement, homework effects were found for mathematics achievement; and homework and assessment format effects were found for science achievement.…

Examines discipline and control problems in one beginning teacher's acculturation into the high school mathematics tradition. Data from interviews and audiotapes of her classes relate these problems to certain tensions and contradictions in the mathematics tradition and suggest how efforts to cope with them serve to reflexively validate the…

Presents the assessment and grading practices of 19 mathematics classes in five high schools in three states. In each class the most frequently used assessment tools were tests and quizzes, with these determining approximately 77% of students' grades. In 12 classes other forms of assessment such as written projects or interviews were also used.…

Examined advanced mathematics achievement among high school students using data from the Third International Mathematics and Science Study. Examination of school- and student-level factors indicated that gender and economic disparities existed, even with the most advanced students. This disparity varied by school. Parent education related to…

A method for helping students to find formulas involving symmetry under various conditions is explained. Necklace symmetries, orbit counting, tetrahedra and cubes, relationship patterns, and finding patterns are discussed. (CW)