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Wiest, Lynda R. – 1998
This study was an investigation of the influence of word-problem context--the nonmathematical, verbal aspect of a problem--on fourth- and sixth-grade students' preferences for and problem solving performance on word problems. Problems were parallel in mathematical structure but differed by major context category--fantasy and real-world.…
Descriptors: Fantasy, Grade 4, Grade 6, Intermediate Grades
Walter, Marion – For the Learning of Mathematics, 2003
There are many ways to generate mathematical problems from a starting point. This author shares some thoughts that led to production of a number of them. The problems contained here range in level from Kindergarten to college. Walter starts by providing the problems so that the reader will have the opportunity to solve them without any hints.…
Descriptors: Mathematics Instruction, Elementary Secondary Education, Higher Education, Problem Solving
Shea, Gail; Capleton, Sandra – 1985
This book of supplemental exercises is one of a series of books designed to provide educational materials in addition to the instructional texts in the Adult Learning Skills Program. Exercises in this intermediate level book are for the mathematics subject area. Course numbers and exercise topics are: 501 (estimations, decimals and money, decimal…
Descriptors: Adult Basic Education, Decimal Fractions, Estimation (Mathematics), Fractions
Peer reviewedStein, Marci – Teaching Exceptional Children, 1987
Teachers can help students with learning problems in solving arithmetic word problems by following the principles commonly used in the design of Direct Instruction curricula: teach rules and strategies rather than rote memorization; sequence examples and skills carefully; and introduce and review skills cumulatively. (CB)
Descriptors: Arithmetic, Mathematics Instruction, Mathematics Skills, Mild Disabilities
Peer reviewedGannon, Gerald; Martelli, Mario – Mathematics Teacher, 1996
How can a chain with 63 links be cut in 3 places so that you could hand a person any number of links from 1 to 63? Considers variations on the problem and derives a general formula. (TO)
Descriptors: Algebra, Learning Activities, Mathematics Instruction, Number Concepts
Peer reviewedJohnson, John M. – Mathematics Teacher, 1997
Describes a classroom problem of probability as follows: How many people do you need in a group to ensure that the probability of at least two of them having the same birthday is greater than one-half? Answer: 23. The probability principles needed are simple enough to be accessible to advanced high school students. (PVD)
Descriptors: High Schools, Mathematical Concepts, Mathematics Instruction, Mathematics Materials
Peer reviewedMulligan, Joanne T.; Mitchelmore, Michael C. – Journal for Research in Mathematics Education, 1997
Investigates the calculation strategies used by female students in Grades Two and Three to solve word problems. Findings indicate that students used three main intuitive models: (1) direct counting; (2) repeated addition; and (3) multiplicative operation. Concludes that children acquire an expanding repertoire of intuitive models and the model…
Descriptors: Cognitive Processes, Computation, Elementary Education, Females
Peer reviewedOlson, Melfried – Teaching Children Mathematics, 2001
Features responses to a problem that appeared in the February 2000 issue. (KHR)
Descriptors: Elementary Education, Learning Processes, Mathematics Instruction, Measurement
Peer reviewedOlson, Melfried; Olson, Judith – Teaching Children Mathematics, 2001
Presents a problem entitled "Puzzling Prices" for grades K-6. Students are given a combination of price tags and must determine the different amounts of money that could be made using different combinations. (KHR)
Descriptors: Communication (Thought Transfer), Elementary Education, Mathematics Activities, Mathematics Instruction
Peer reviewedAbrahamson, Dor; Cigan, Christian – Mathematics Teaching in the Middle School, 2003
Describes an innovative method for teaching 5th grade students how to solve ratio and proportion word problems with understanding. Uses the multiplication table as a conceptual support. (YDS)
Descriptors: Arithmetic, Mathematics Education, Middle Schools, Problem Solving
Peer reviewedKersaint, Gladis – Mathematics Teaching in the Middle School, 2002
Presents the "Food for Thought" problem and discusses different approaches used by Algebra 1 students to solve the problem. (YDS)
Descriptors: Algebra, Lesson Plans, Mathematics Activities, Mathematics Education
Peer reviewedSherard, Wade H., III – Mathematics Teaching in the Middle School, 2002
Shows the thinking used by students to solve the problem "Who Scored What?" that appeared in the February 2001 issue of this journal. (YDS)
Descriptors: Arithmetic, Mathematics Activities, Mathematics Instruction, Middle Schools
Peer reviewedLipp, Alan – Mathematics Teaching in the Middle School, 2001
Presents some funny stories that can be used to develop a mathematical method as a starting point for creating alternative approaches to solving traditional algebra word problems. (KHR)
Descriptors: Algebra, Humor, Junior High Schools, Mathematics Activities
Peer reviewedReed, Stephen K.; And Others – Journal of Educational Psychology, 1994
Eighty-six college students studied solutions of simple and complex word problems and then used the examples to construct algebraic equations as the frequency of referral to example was recorded. Students did not always select the appropriate example, and ability to select appropriately did not interact with aptitude. (SLD)
Descriptors: Algebra, Aptitude, College Students, Equations (Mathematics)
Peer reviewedWeaver, Charles A., III; Kintsch, Walter – Journal of Educational Psychology, 1992
Three experiments investigated the ability of 79 college students to solve similar algebra word problems. Data indicate that students are able to perceive and use similarities in such problems at the level of a conceptual structure. A training session to explain relevant structural principles was effective in improving performance. (SLD)
Descriptors: Algebra, Classification, Cognitive Structures, College Students

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