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What Works Clearinghouse, 2007
The What Works Clearinghouse (WWC) reviewed interventions to promote middle school students' math knowledge and skills. Because there is some variation in how school districts organize middle school, we considered curricula aimed at students in grades 6 through 9, covering one or more of the following content areas: numbers and operations,…
Descriptors: Probability, Intervention, Data Analysis, Computer Software
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Kirillova, Evgenia; Spindler, Karlheinz – International Journal of Mathematical Education in Science and Technology, 2008
In this article we derive all salient properties of analytic functions, including the analytic version of the inverse function theorem, using only the most elementary convergence properties of series. Not even the notion of differentiability is required to do so. Instead, analytical arguments are replaced by combinatorial arguments exhibiting…
Descriptors: Calculus, Mathematics Instruction, Mathematical Concepts, Computation
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Plaza, A.; Falcon, S. – International Journal of Mathematical Education in Science and Technology, 2008
This note shows a combinatorial approach to some identities for generalized Fibonacci numbers. While it is a straightforward task to prove these identities with induction, and also by arithmetical manipulations such as rearrangements, the approach used here is quite simple to follow and eventually reduces the proof to a counting problem. (Contains…
Descriptors: Arithmetic, Mathematics Instruction, Problem Solving, Validity
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Mihaila, Ioana; Barger, Ellen – Mathematics Teacher, 2008
In this article we propose building sets of problems rooted in the same concept, a process that allows students to develop understanding and take on increasingly complex problems. By beginning with "foundation stories" and using strategies similar to those for literary constructs, we have dramatically increased our students' mathematical…
Descriptors: Mathematical Concepts, Mathematics Instruction, Problem Solving, Comprehension
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Pescetti, D. – European Journal of Physics, 2008
The primary application of dimensional analysis (DA) is in problem solving. Typically, the problem description indicates that a physical quantity Y(the unknown) is a function f of other physical quantities A[subscript 1], ..., A[subscript n] (the data). We propose a qualitative problem-solving procedure which consists of a parallel decomposition…
Descriptors: Mathematical Models, Problem Solving, Physics, College Science
National Council of Teachers of Mathematics, Inc., Reston, VA. – 1987
Since 1982, the National Council of Teachers of Mathematics has published a student periodical five times a year. Each four-page issue focuses on a single theme, developing it from a simple opening-page activity through more challenging extensions at a higher level of understanding. In this document each four-page issue published from September,…
Descriptors: Algebra, Arithmetic, Elementary School Mathematics, Elementary Secondary Education
Harvard Univ., Cambridge, MA. Graduate School of Education. – 1987
In this middle school mathematics unit two imaginary characters, Horatio and Portia, decide to make their fortune in Quincy Market (Boston, Massachusetts) running a Bull Market cart. In order to solve the problems that they encounter, they need to learn ratio and proportion, map reading, estimation, area and perimeter, population sampling, problem…
Descriptors: Area, Economics, Estimation (Mathematics), Map Skills
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Cemen, Pamala Byrd – Arithmetic Teacher, 1989
Outlines the development of a lesson structured around four stages of problem-solving. Provides five problems and questions for understanding, getting started, and for extension in each of the problems. (YP)
Descriptors: Elementary Education, Elementary School Mathematics, Grade 4, Grade 5
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What Works Clearinghouse, 2007
"Everyday Mathematics," published by Wright Group/McGraw-Hill, is a core curriculum for students in kindergarten through grade 6 covering numeration and order, operations, functions and sequences, data and chance, algebra, geometry and spatial sense, measures and measurement, reference frames, and patterns. At each grade level, the…
Descriptors: Mathematics Curriculum, Core Curriculum, Mathematics Education, Kindergarten
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Fyfe, Emily R.; Rittle-Johnson, Bethany; DeCaro, Marci S. – Journal of Educational Psychology, 2012
Providing exploratory activities prior to explicit instruction can facilitate learning. However, the level of guidance provided during the exploration has largely gone unstudied. In this study, we examined the effects of 1 form of guidance, feedback, during exploratory mathematics problem solving for children with varying levels of prior domain…
Descriptors: Prior Learning, Feedback (Response), Learning Theories, Problem Solving
Cetintas, Suleyman; Si, Luo; Xin, Yan Ping; Hord, Casey – International Working Group on Educational Data Mining, 2009
This paper proposes a learning based method that can automatically determine how likely a student is to give a correct answer to a problem in an intelligent tutoring system. Only log files that record students' actions with the system are used to train the model, therefore the modeling process doesn't require expert knowledge for identifying…
Descriptors: Programming, Evidence, Intelligent Tutoring Systems, Regression (Statistics)
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Lin, Chiu-Pin; Shao, Yin-juan; Wong, Lung-Hsiang; Li, Yin-Jen; Niramitranon, Jitti – Turkish Online Journal of Educational Technology - TOJET, 2011
This study aimed to develop a collaborative and manipulative virtual Tangram puzzle to facilitate children to learn geometry in the computer-supported collaborative learning environment with Tablet PCs. In promoting peer interactions and stimulating students' higher-order thinking and creativity toward geometric problem-solving, we designed a…
Descriptors: Foreign Countries, Learning Strategies, Cooperative Learning, Problem Solving
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Ellis, Amy B. – Journal for Research in Mathematics Education, 2007
Research investigating algebra students' abilities to generalize and justify suggests that they experience difficulty in creating and using appropriate generalizations and proofs. Although the field has documented students' errors, less is known about what students do understand to be general and convincing. This study examines the ways in which…
Descriptors: Algebra, Generalization, Mathematical Logic, Mathematics Instruction
Ollerton, Mike – Mathematics Teaching Incorporating Micromath, 2007
In this article, the author relates some problem solving work with primary schools to Department for Children, Schools, and Families (DfES) support. In four primary schools in the West Midlands, the focus was teaching mathematics through problem solving, based on materials published on the DfES "standards" website. The author noticed…
Descriptors: Students, Mathematics Instruction, Independent Study, Word Problems (Mathematics)
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Skurnick, Ronald – Mathematics and Computer Education, 2007
The Pythagorean Theorem, arguably one of the best-known results in mathematics, states that a triangle is a right triangle if and only if the sum of the squares of the lengths of two of its sides equals the square of the length of its third side. Closely associated with the Pythagorean Theorem is the concept of Pythagorean triples. A "Pythagorean…
Descriptors: Geometric Concepts, Arithmetic, Number Concepts, Mathematical Formulas
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