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Peer reviewedWillson, William Wynne – Mathematics in School, 1977
The author recommends the use of flow charting to help students understand the manipulation of algebraic formulae. He identifies some problems with flow charts and suggests an alternative method of constructing flow diagrams. (SD)
Descriptors: Algebra, Flow Charts, Geometry, Instruction
Peer reviewedOlson, A. T.; And Others – Educational Studies in Mathematics, 1987
Provided is an analysis of Turtle Geometry using van Hiele levels of development and understanding. The author also relates a language use framework, suggested by the work of Fry (1982), to the language activities of Turtle Geometry. Research supporting the analysis is discussed. (RH)
Descriptors: Elementary School Mathematics, Geometric Concepts, Geometry, Language Usage
Peer reviewedPegg, John – Australian Mathematics Teacher, 1985
Describes the characteristics of the five levels of thinking in the hierarchical sequence postulated by the van Hiele theory, as well as several properties associated with each level of thinking. Also discusses some implications of the theory for the planning of geometry instruction in the classroom. (JN)
Descriptors: Concept Formation, Geometric Concepts, Geometry, Mathematics Education
Peer reviewedHershkowitz, Rina; And Others – Mathematics Teacher, 1987
Discussed is an approach in which algebra and geometry are interwoven in a series of problems that develop one from another. The two main concepts are the algebraic concept of function and the geometric concept of the "family of quadrilaterals." (MNS)
Descriptors: Algebra, Functions (Mathematics), Geometry, Learning Activities
Peer reviewedSeitz, Donald T. – Mathematics Teacher, 1986
Diagrams that aid in relating the golden ratio to pi are discussed, with the theorem and its proof. (MNS)
Descriptors: Diagrams, Geometric Concepts, Geometry, Mathematics History
Peer reviewedBrown, Ken – Mathematics in School, 1986
Describes investigations involving data acquisition and analysis using microcomputers running the LOGO programing language. Provides new primitives to add to LOGO to access information from the analog to digital converter of a BBC microcomputer, giving samples of student results. (JM)
Descriptors: Computers, Data Analysis, Data Collection, Geometry
Peer reviewedMathematics Teacher, 1984
Presented are instructions for activities in which a calculator is used to investigate algebraic concepts. Also presented are short computer programs involving topics taught in prealgebra and an activity in which a trapezoid is transformed into a circle. (JN)
Descriptors: Algebra, Calculators, Computer Software, Geometry
Peer reviewedBrieske, Tom – Mathematics Teacher, 1984
Presents examples which help students think visually about algebraic operations on vectors and the associated mappings of the plane. The pictures help students actively participate in defining new functions by enabling them to compose simpler known functions. Conversely, functions can be factored into the composition of simple functions. (JN)
Descriptors: Algebra, Functions (Mathematics), Geometry, High Schools
Peer reviewedBrowne, Nicholas – Mathematics in School, 1984
Examines the study of transformations which result from cross-sections of a prism. The study involves some model-making, which in turn introduces some new problems of drawing and construction. The material is presented with the practicalities of classroom teaching in mind. (Author/JN)
Descriptors: Elementary School Mathematics, Elementary Secondary Education, Geometry, Learning Activities
Peer reviewedMacKeown, P. K. – Physics Teacher, 1984
Clarifies two concepts of gravity--those of a fictitious force and those of how space and time may have geometry. Reviews the position of Newton's theory of gravity in the context of special relativity and considers why gravity (as distinct from electromagnetics) lends itself to Einstein's revolutionary interpretation. (JN)
Descriptors: College Science, Force, Geometry, Gravity (Physics)
Peer reviewedAnderson, John R.; And Others – Science, 1985
Cognitive psychology, artificial intelligence, and computer technology have advanced so much that it is feasible to build computer systems that are as effective as intelligent human tutors. Computer tutors have been developed for teaching students to do proofs in geometry and to write computer programs in the LISP language. (JN)
Descriptors: Artificial Intelligence, Computer Oriented Programs, Geometry, High Schools
Peer reviewedScully, D. B. – International Journal of Mathematical Education in Science and Technology, 1976
The geometry of perspective drawing is developed and discussed. (SD)
Descriptors: College Mathematics, Curriculum, Geometric Concepts, Geometry
Durmus, Soner; Karakirik, Erol – Online Submission, 2005
Geometry is an important branch of mathematics. Geometry curriculum can be enriched by using different Technologies such as graphing calculators and computers. Logo-based different software packages aim to improve conceptual understanding in geometry. The goals of this paper are i) to present theoretical foundations of any computer software…
Descriptors: Computer Software, Graphing Calculators, Geometry, Mathematics Instruction
Sheffield, Linda Jensen – 2003
This book is a guide to the development of mathematical talent in students in grades K through 8. The first chapter is on developing mathematical promise and considers characteristics of students who are mathematically promising, the goals of mathematics instruction, how to find and/or create good problems, models for increasing the numbers and…
Descriptors: Academically Gifted, Algebra, Data Analysis, Elementary Education
Mousoulides, Nikos; Gagatsis, Athanasios – International Group for the Psychology of Mathematics Education, 2004
This study explores students algebraic and geometric approach in solving tasks in functions and the relation of these approaches with complex geometric problem solving. Data were obtained from 95 sophomore pre-service teachers, enrolled in a basic algebra course. Implicative statistical analysis was performed to evaluate the relation between…
Descriptors: Teaching Methods, Geometric Concepts, Problem Solving, Geometry


