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Wiebe, Arthur J. – AIMS, 1995
Presents a mathematics investigation in which students discover number patterns in physical structures and express their generalizations algebraically. (MKR)
Descriptors: Algebra, Discovery Learning, Learning Activities, Manipulative Materials

Huse, Vanessa Evans; And Others – Teaching Children Mathematics, 1994
Describes geometry-related activities that explore tessellation patterns and use origami and paper to create three-dimensional figures and pop-up cards. (MKR)
Descriptors: Elementary Education, Elementary School Mathematics, Manipulative Materials, Mathematics Education

Choppin, Jeffrey M. – Mathematics Teacher, 1994
Presents an activity centering on Baravelle spirals in regular polygons to review and connect a number of algebraic and geometric topics, as well as to involve students in formal calculations, visualization, pattern discovery, series, estimation, and recursion. (MKR)
Descriptors: Computation, Estimation (Mathematics), Geometry, Manipulative Materials

Maletsky, Evan M. – Mathematics Teacher, 1973
Three worksheets are provided; the aim is to develop skill in visualization of the cube from two-dimensional patterns. (DT)
Descriptors: Experiential Learning, Geometric Concepts, Instruction, Instructional Materials
Mathematics Teaching, 1973
The first article describes students' activities with tiling patterns and tessellations; the second discusses the use of balances and weights as an approach to number concepts. (DT)
Descriptors: Elementary School Mathematics, Experiential Learning, Geometric Concepts, Instruction

Lamphere, Patricia – Teaching Children Mathematics, 1995
Presents activities which use patterns on geoboards or dot paper to develop geometry and measurement concepts. Includes reproducible student worksheets. (MKR)
Descriptors: Elementary Education, Elementary School Mathematics, Geometric Concepts, Learning Activities

Tunis, Harry B., Ed. – Mathematics Teacher, 1993
Presents three teaching ideas: (1) investigating patterns in the sum of four numbers in a square array, no two from the same column or row; (2) using three-dimensional coordinates to generate models of three tetrahedra; and (3) applying the K=rs area formula for a triangle to other polygons. (MDH)
Descriptors: Algebra, Area, Geometric Concepts, High Schools

Miller, William A.; Clason, Robert G. – Mathematics Teacher, 1994
Presents lesson plans for activities to introduce recursive sequences of polygons: golden triangles, regular pentagons, and pentagrams. The resulting number patterns involve Fibonacci sequences. Includes reproducible student worksheets. (MKR)
Descriptors: Algebra, Lesson Plans, Manipulative Materials, Mathematics Curriculum

Schultz, James E. – Arithmetic Teacher, 1991
Presents suggestions for developing algebraic concepts beginning in the early grades to develop a gradual building from informal to formal algebraic concepts that progresses over the K-12 curriculum. Includes suggestions for representing relationships, solving equations, employing meaningful applications of algebra, and using of technology. (MDH)
Descriptors: Algebra, Concept Formation, Elementary Education, Equations (Mathematics)

Widmer, Connie C.; Sheffield, Linda J. – School Science and Mathematics, 1994
Summarizes research conducted within a series of professional development workshops for teachers in grades K-8 which emphasize basic reasoning skills, integrating manipulative materials, and technology. Demonstrates these principles using patterns, relations, and functions as examples. (Author/MKR)
Descriptors: Calculators, Computers, Elementary Education, Functions (Mathematics)

de Mestre, Neville; Baker, John – Australian Mathematics Teacher, 1992
Presents a hands-on mathematics task that can be investigated experimentally to produce a sequence of numbers. Describes ways to extrapolate values of the table of numbers by formulating and verifying a conjecture related to the pattern in the numbers. (MDH)
Descriptors: Class Activities, Discovery Learning, Generalization, Investigations

Thompson, Frances M. – Mathematics Teacher, 1992
Presents activities that use visual-geometric models to help students develop their understanding of exponents and division of powers with the same base. Presents opportunities for students to discover patterns for themselves and communicate these findings to others. (MDH)
Descriptors: Cognitive Development, Concept Formation, Diagrams, Discovery Learning

Rubenstein, Rheta N.; And Others – Arithmetic Teacher, 1993
Proposes angle sense as a fundamental connector between mathematical concepts for middle grade students. Introduces the use of pattern blocks and a goniometer, a tool to measure angles, to help students develop angle sense. Discusses connections between angle measurement and the concepts of rational numbers, circles, area, number theory,…
Descriptors: Area, Cognitive Development, Concept Formation, Functions (Mathematics)

Tracy, Dyanne M., Ed. – School Science and Mathematics, 1994
Presents an introductory lesson on remote sensing and image processing to be used in cooperative groups. Students are asked to solve a problem by gathering information, making inferences, transforming data into other forms, and making and testing hypotheses. Includes four expansions of the lesson and a reproducible student worksheet. (MKR)
Descriptors: Cooperative Learning, Data Interpretation, Experiential Learning, Integrated Activities

Orman, Sheryl A. – Arithmetic Teacher, 1993
Describes mathematics backpacks containing four mathematics activities designed to (1) strengthen the home-school connection; (2) present open-ended activities that encourage discussion; and (3) engage students and parents in learning mathematical concepts. Provides a sample draft letter to the parents, example activities, guidelines for…
Descriptors: Data Collection, Elementary Education, Enrichment Activities, Graphs
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