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Glatzer, David J.; Glatzer, Joyce – Arithmetic Teacher, 1989
Students have the opportunity to verbalize relationships that demonstrate the acquisition of good number sense. They are to develop clues about the answer to a problem without computing or telling the answer, and to state or write several things they know about the answer to each problem. (MNS)
Descriptors: Computation, Elementary Education, Elementary School Mathematics, Geometric Concepts
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Campbell, Jamie I. D. – Cognition, 1994
Sixty-four adults were tested on simple addition and multiplication problems presented in Arabic digit or English number-word format. Overall, response times and error rates were much higher with the word format, but more important, presentation format interacted with arithmetic operation and problem size. (DR)
Descriptors: Addition, Adults, Arithmetic, Cognitive Processes
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Levine, Susan Cohen; And Others – Journal of Experimental Child Psychology, 1992
Children aged four through six years were given identical addition and subtraction calculations presented in three problem-type formats: nonverbal problems, story problems, and number-fact problems. Results suggest that children's earliest calculation ability is based on experiences combining and separating sets of objects. Contains 34 references.…
Descriptors: Computation, Computational Linguistics, Experimental Psychology, Mathematical Logic
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Condon, Gregory W.; Landesman, Miriam F.; Calasanz-Kaiser, Agnes – Mathematics Teaching in the Middle School, 2006
This article features NASA's FlyBy Math, a series of six standards-based distance-rate-time investigations in air traffic control. Sixth-grade students--acting as pilots, air traffic controllers, and NASA scientists--conduct an experiment and then use multiple mathematical representations to analyze and solve a problem involving two planes flying…
Descriptors: Investigations, Grade 6, Experiments, Problem Solving
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Gauthier, N. – International Journal of Mathematical Education in Science & Technology, 2006
This note describes a method for evaluating the sums of the m -th powers of n consecutive terms of a general arithmetic sequence: { S[subscript m] = 0, 1, 2,...}. The method is based on the use of a differential operator that is repeatedly applied to a generating function. A known linear recurrence is then obtained and the m-th sum, S[subscript…
Descriptors: Arithmetic, Mathematics Education, Numbers, Matrices
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Camos, Valerie – European Journal of Psychology of Education, 2003
The aim of this study was twofold. First, it evaluated the developmental changes on frequency of use, efficiency, and choice of counting strategies from childhood to adulthood. Second, it determined the adaptation of the counting strategies to the structural features of the task. Participants in seven age groups ranging from 5-year-old to…
Descriptors: Computation, Multiplication, Problem Solving, Arithmetic
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Lewis, Jerome – Mathematics and Computer Education, 2005
In this paper, the author looks at some classic problems in mathematics that involve motion in the plane. Many case problems like these are difficult and beyond the mathematical skills of most undergraduates, but computational approaches often require less insight into the subtleties of the problems and can be used to obtain reliable solutions.…
Descriptors: Motion, Problem Solving, Prediction, Undergraduate Students
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Paige, Robert – International Journal for Technology in Mathematics Education, 2007
Calculators used widely by students, teachers, scientists, engineers and many others provide an interesting case study of a compelling technology that has helped change the way many professionals work. They not only help in enhancing problem solving skills of most individuals, but also help visualise solutions to problems in a better way. Research…
Descriptors: Undergraduate Students, Chemistry, Concept Formation, Statistical Analysis
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Stallings, L. Lynn – Mathematics Teaching in the Middle School, 2007
This article proposes four strategies for posing mathematics problems that raise the cognitive demands of the tasks given to students. Each strategy is illustrated with three common middle school mathematics examples: finding the greatest common factor, finding area or perimeter, and finding the equation of a line. Posing these types of problems…
Descriptors: Middle Schools, Mathematics Instruction, Elementary School Mathematics, Thinking Skills
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Beck, Shari A.; Huse, Vanessa E.; Reed, Brenda R. – Mathematics Teaching in the Middle School, 2007
This article describes an activity that incorporates 9 of the 10 National Council of Teachers of Mathematics (NCTM) Standards. Students explore a stacking garden containing multiple layers. The garden allows students to focus on finding the amount of border material needed and the amount of space available for planting. The problem balances the…
Descriptors: Gardening, Mathematical Concepts, Middle School Students, Secondary School Mathematics
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Bottge, Brian A.; Rueda, Enrique; LaRoque, Perry T.; Serlin, Ronald C.; Kwon, Jungmin – Learning Disabilities Research & Practice, 2007
This mixed-methods study assessed the effects of Enhanced Anchored Instruction (EAI) on the math performance of adolescents with learning disabilities in math (MLD). A quasi-experimental pretest-posttest control group design with switching replications was used to measure students' computation and problem-solving skills on EAI compared to control…
Descriptors: Learning Activities, Class Activities, Problem Solving, Qualitative Research
English, Lyn D. – 1995
Problem-posing abilities of 54 third graders who displayed different patterns of achievement in number concepts and novel problem solving were investigated in this paper. The children were administered a problem-posing pretest followed by an instructional program (for half the sample) and a delayed posttest. Among the findings are the limited…
Descriptors: Arithmetic, Cognitive Processes, Computation, Elementary School Students
Brandenburg, Richard K.; Simpson, William A. – 1983
The way that graphs can be used to make calculations that are commonly used by institutional researchers is described using specific examples, and the technique of constructing computational graphs (and nomographs) is outlined. It is shown that once a calculation involving several variables has been represented by a computation diagram or a…
Descriptors: College Planning, Computation, Data Analysis, Diagrams
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Subramanian, Venkat R. – Chemical Engineering Education, 2006
High-performance computers coupled with highly efficient numerical schemes and user-friendly software packages have helped instructors to teach numerical solutions and analysis of various nonlinear models more efficiently in the classroom. One of the main objectives of a model is to provide insight about the system of interest. Analytical…
Descriptors: Chemical Engineering, College Students, Computer Uses in Education, Computer Software
Romberg, Thomas A.; Collis, Kevin F. – 1982
The purpose of this study was to ascertain whether children in grade 3 who differ in cognitive processing capacity add and subtract differently. The researchers drew upon information from three sources: individual results from a battery of 14 tests, an objective-referenced achievement test measuring a variety of arithmetic skills related to…
Descriptors: Addition, Algorithms, Cognitive Processes, Computation
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