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Peer reviewedGreenberg, Benjamin – Mathematics Teacher, 1971
The proof that the area of a quadrilateral is one-ninth the area of another quadrilateral is presented. The proof is designed to give geometry students insight into techniques that can be used in other problems. (FL)
Descriptors: Geometry, Mathematical Concepts, Mathematics, Problem Solving
Pastides, Nicholas D. – Mathematics Teaching, 1970
Descriptors: Elementary School Mathematics, Induction, Mathematical Concepts, Mathematics
Peer reviewedCarman, Robert A. – Mathematics Teacher, 1971
A mathematical misteak" is an incorrect operation that leads to a correct result. An introduction to the use of the misteak" to emphasize the mathematical operations being taught. Examples and brief explanations of several types of misteaks" are given. (FL)
Descriptors: Algebra, Fractions, Instruction, Mathematical Concepts
Peer reviewedHoff, Darrel – School Science and Mathematics, 1970
Descriptors: College Science, Instruction, Light, Mathematical Concepts
Hunkler, Richard; Heatherly, Henry – Mathematics Teaching, 1970
Descriptors: Algebra, College Mathematics, Instruction, Mathematical Concepts
Peer reviewedSmart, James R. – Math Teacher, 1970
Descriptors: Instruction, Mathematical Concepts, Mathematics, Number Concepts
Robinson, Pat F. – Instr, 1970
Descriptors: Mathematical Concepts, Mexican Americans, Migrant Education, Numbers
Peer reviewedMandelbaum, Joseph; Schild, Albert – Math Teacher, 1970
Descriptors: Algebra, Mathematical Applications, Mathematical Concepts, Mathematics
Fowlie, Stewart – Math Gaz, 1970
Descriptors: College Mathematics, Geometric Concepts, Geometry, Instruction
Gridgeman, N. T. – Math Gaz, 1970
Descriptors: College Mathematics, Geometric Concepts, Geometry, Graphs
Peer reviewedHughes, Barnabas B. – Math Teacher, 1970
Descriptors: Algebra, History, Mathematical Concepts, Mathematics
Peer reviewedBermejo, Vicente – Developmental Psychology, 1996
Focused on cardinality acquisition (thought to be crucial to correct counting) and on the relation between cardinality and counting. Gathered data with three groups of children three to five years old on four kinds of tasks. Found no empirical evidence for considering counting as a single prerequisite to cardinality. Suggests new approach to…
Descriptors: Computation, Developmental Stages, Mathematical Concepts, Numbers
Peer reviewedFosnaugh, Linda S.; And Others – Mathematics Teacher, 1997
Describes a classroom activity based on the practice of fishermen tying knots in boat anchor ropes to determine river or lake depth. Knot-tying provides a simple hands-on context for students modeling in algebra. Students were actively involved in measuring, collecting data, fitting a line to data, finding an equation for a line, and checking a…
Descriptors: Algebra, High Schools, Learning Activities, Mathematical Concepts
Zaslavsky, Orit – Focus on Learning Problems in Mathematics, 1997
Attempts to reveal students' (N=800) misconceptions regarding quadratic functions, and identifies conceptual obstacles that may impede students' understanding. Findings indicate that the conceptual obstacles identified were fairly pervasive. Discusses the educational implications of the findings. Contains 34 references. (JRH)
Descriptors: Foreign Countries, Mathematical Concepts, Mathematics Instruction, Misconceptions
Peer reviewedGreen, David – Teaching Statistics, 1997
Reports on a project that highlights the difficulties encountered when considering randomness. Findings indicate that the concept of randomness tends to make very subtle intellectual demands when considering it. Presents a game that may be helpful in developing understanding of two-dimensional random differences. (JRH)
Descriptors: Educational Games, Foreign Countries, Mathematical Concepts, Secondary Education


