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Mann, Robert – Teaching Children Mathematics, 2003
Presents solutions to the Have a Heart problem that appeared in the February 2002 issue of this journal. (Author/NB)
Descriptors: Area, Elementary Education, Geometric Concepts, Mathematics Instruction
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Mann, Robert – Teaching Children Mathematics, 2003
Presents the March Mathness problem which allows students to mathematically analyze familiar situations. Uses sports as the analogy. (Author/NB)
Descriptors: Basketball, Elementary Education, Mathematics Activities, Mathematics Instruction
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White, Paul; Mitchelmore, Michael – Journal for Research in Mathematics Education, 1996
Responses to rate-of-change problems were collected during and after 24 hours of conceptual calculus instruction given to first-year university students. Analysis revealed three categories of error in which variables were treated as symbols to be manipulated rather than quantities to be related. Contains test questions. (Author/MKR)
Descriptors: Calculus, College Freshmen, College Students, Higher Education
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Bennett, Albert B., Jr.; Maier, Eugene – Mathematics Teacher, 1996
Uses rectangular models for illustrating products of numbers to solve mixture word problems. (MKR)
Descriptors: Concept Formation, Diagrams, Mathematics Instruction, Secondary Education
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Bassok, Miriam; Chase, Valerie M.; Martin, Shirley A. – Cognitive Psychology, 1998
Three studies involving 198 undergraduates asked to construct mathematics word problems show that inferred semantic relations between objects help people decide when and how to apply their abstract formal knowledge of mathematics. The same mechanism that mediates analogical reasoning leads to interpretive content effects in reasoning about word…
Descriptors: Higher Education, Knowledge Level, Semantics, Thinking Skills
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MacGregor, Mollie; Stacey, Kaye – Mathematics Education Research Journal, 1998
Investigates how different problem presentations promote the construction of different cognitive models in school students (N=268) aged 14 to 16. Concludes that the lack of correspondence between a cognitive model of the situation and an algebraic representation of relationships in a problem is a powerful obstacle to the use of algebraic methods.…
Descriptors: Algebra, Cognitive Structures, Mathematics Education, Schemata (Cognition)
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Paggi, Kay; Hayslip, Bert, Jr. – Educational Gerontology, 1999
Reports observations of the use of mental aerobics with 48 adults whose median age was 70. Provides examples of the group puzzles and logic, math, and word problems used to enhance cognitive functioning and creative thinking. (SK)
Descriptors: Cognitive Development, Creative Thinking, Older Adults, Problem Solving
Kieran, Carolyn; Sfard, Anna – Focus on Learning Problems in Mathematics, 1999
Presents a teaching experiment to turn students from external observers into active participants in a game of algebra learning where students use graphs to build meaning for equivalence of algebraic expressions. Concludes that the graphic-functional approach seems to make the introduction to algebra much more meaningful for the learner. (ASK)
Descriptors: Algebra, Elementary Secondary Education, Graphs, Mathematics Instruction
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Toom, Andre – For the Learning of Mathematics, 1999
Word problems have several purposes in mathematics education. Concentrates on two of these purposes--word problems as applications and word problems as mental manipulatives--and compares them with each other. (ASK)
Descriptors: Elementary Secondary Education, Mathematical Applications, Mathematics Instruction, Teaching Methods
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Neuman, Yair; Schwarz, Baruch – Learning and Instruction, 2000
Analyzed the role of explanations students provide themselves (self-explanation) in solving word problems. Results from six female ninth graders show how students' categorical self-explanations mediate their transfer from the sequential representation of the problem to the tabular one. (SLD)
Descriptors: Algebra, Females, High School Students, High Schools
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Gerofsky, Susan – For the Learning of Mathematics, 1996
Attempts to establish a description of mathematical word problems as a linguistic genre, particularly considering its pragmatic structure. Through a description of the pragmatics and discourse features of the genre, and through comparison of the word problems genre to other spoken and literary genres, finds clues to unspoken assumptions underlying…
Descriptors: Elementary Secondary Education, Language Role, Language Styles, Mathematics Instruction
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Neuman, Yair; Leibowitz, Liat; Schwarz, Baruch – Journal of Experimental Education, 2000
Studied patterns of self-explanation that distinguish between good and poor problem solvers. Results with 32 ninth graders identify self-explanation patterns that show that poor problem solvers are more likely to produce clarifications after inferences and good problem solvers are more likely to produce justifications after regulations. (SLD)
Descriptors: Cognitive Processes, High School Students, High Schools, Problem Solving
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Ponce, Gregorio A.; Garrison, Leslie – Teaching Children Mathematics, 2004
Efforts are made to help students do better on mathematics problems without taking time from other class activities. An illustration of Mrs. Segura, a third-grade teacher at Sunflower Elementary School, is presented whose seventy percent students did not pass the fourth chapter test in mathematics.
Descriptors: Word Problems (Mathematics), Mathematics Teachers, Elementary School Students, Mathematics Tests
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Both, Lilly; Needham, Douglas; Wood, Eileen – Alberta Journal of Educational Research, 2004
The three studies presented here contrasted the problem-solving outcomes of university students when a break was provided or not provided during a problem-solving session. In addition, two studies explored the effect of providing hints (priming) and the placement of hints during the problem-solving session. First, the ability to solve a previously…
Descriptors: Word Problems (Mathematics), Verbal Ability, Problem Solving, College Students
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Dubinsky, Ed; Weller, Kirk; Mcdonald, Michael A.; Brown, Anne – Educational Studies in Mathematics, 2005
This paper applies APOS Theory to suggest a new explanation of how people might think about the concept of infinity. We propose cognitive explanations, and in some cases resolutions, of various dichotomies, paradoxes, and mathematical problems involving the concept of infinity. These explanations are expressed in terms of the mental mechanisms of…
Descriptors: Mathematical Concepts, Mathematics, Logical Thinking, Mathematics Education
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