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Panaoura, Areti; Gagatsis, Athanasios; Deliyianni, Eleni; Elia, Iliada – Educational Psychology, 2010
In a previous article of the same journal, we have discussed the interrelations of students' beliefs and self-efficacy beliefs for the use of representations and their respective cognitive performance on the learning of fraction addition. In the present paper, we confirm a similar structure of cognitive and affective factors on using…
Descriptors: Arithmetic, Self Efficacy, Beliefs, Problem Solving
Sugarman, Ian – Mathematics Teaching, 2010
It is a pity that for so many people not involved in Teaching, and for a surprising number who are, mathematics in schools is "chiefly" all about the ability to know a set of facts, multiplication tables and addition bonds in particular, rather than the capacity to reason and explore patterns and relationships in Number and Shape.…
Descriptors: Arithmetic, Mathematics Instruction, Mathematical Concepts, Computer Software
Cramer, Kathleen; Monson, Debra; Whitney, Stephanie; Leavitt, Seth; Wyberg, Terry – Mathematics Teaching in the Middle School, 2010
Fraction division is generally introduced in sixth or seventh grade with this rule: "Invert and multiply." The authors examined current commercial curricula and found that few textbooks use context as a way to build meaning for the division of fractions. When context is used, the connection between the invert-and-multiply rule and the context is…
Descriptors: Textbooks, Secondary School Mathematics, Arithmetic, Mathematics Instruction
Brousseau, Guy; Brousseau, Nadine; Warfield, Virginia – Journal of Mathematical Behavior, 2009
In the late seventies, Guy Brousseau set himself the goal of verifying experimentally a theory he had been building up for a number of years. The theory, consistent with what was later named (nonradical) constructivism, was that children, in suitable carefully arranged circumstances, can build their own knowledge of mathematics. The experiment,…
Descriptors: Constructivism (Learning), Arithmetic, Problem Solving, Mathematical Concepts
Stock, Pieter; Desoete, Annemie; Roeyers, Herbert – Learning and Individual Differences, 2009
Counting abilities have been described as determinative precursors for a good development of later arithmetic abilities. Mastery of the stable order, the one-one-correspondence and the cardinality principles can be seen as essential features for the development of counting abilities. Mastery of the counting principles in kindergarten was assessed…
Descriptors: Grade 1, Achievement Tests, Kindergarten, Arithmetic
Jordan, Julie-Ann; Mulhern, Gerry; Wylie, Judith – Journal of Experimental Child Psychology, 2009
The arithmetical performance of typically achieving 5- to 7-year-olds (N=29) was measured at four 6-month intervals. The same seven tasks were used at each time point: exact calculation, story problems, approximate arithmetic, place value, calculation principles, forced retrieval, and written problems. Although group analysis showed mostly linear…
Descriptors: Intervals, Individual Differences, Number Concepts, Computation
Devlin, John F. – Physics Teacher, 2009
The Lorentz velocity addition formula for one-dimensional motion presents a number of problems for beginning students of special relativity. In this paper we suggest a simple rewrite of the formula that is easier for students to memorize and manipulate, and furthermore is more intuitive in understanding the correction necessary when adding…
Descriptors: Motion, Physics, Science Instruction, Scientific Principles
Emmons, Caleb; Krebs, Mike; Shaheen, Anthony – College Mathematics Journal, 2009
A number derivative is a numerical mapping that satisfies the product rule. In this paper, we determine all number derivatives on the set of integers modulo n. We also give a list of undergraduate research projects to pursue using these maps as a starting point.
Descriptors: Mathematics Instruction, Student Research, College Students, College Mathematics
Sherman, Jody; Bisanz, Jeffrey – Journal of Educational Psychology, 2009
Children's failure on equivalence problems (e.g., 5 + 4 = 7 + __) is believed to be the result of misunderstanding the equal sign and has been tested using symbolic problems (including "="). For Study 1 (N = 48), we designed a nonsymbolic method for presenting equivalence problems to determine whether Grade 2 children's difficulty is due…
Descriptors: Intervention, Grade 2, Mathematics Instruction, Arithmetic
Van Dooren, Wim; De Bock, Dirk; Evers, Marleen; Verschaffel, Lieven – Journal for Research in Mathematics Education, 2009
Previous research has shown that when confronted with missing-value word problems, primary school students strongly tend to use proportional solution approaches, even if these approaches are inappropriate. The authors investigated whether (besides the missing-value formulation of word problems) the numbers appearing in word problems are part of…
Descriptors: Cues, Word Problems (Mathematics), Primary Education, Problem Solving
Canobi, Katherine H. – Journal of Experimental Child Psychology, 2009
A 3-week problem-solving practice phase was used to investigate concept-procedure interactions in children's addition and subtraction. A total of 72 7- and 8-year-olds completed a pretest and posttest in which their accuracy and procedures on randomly ordered problems were recorded along with their reports of using concept-based relations in…
Descriptors: Problem Solving, Arithmetic, Subtraction, Young Children
Silverman, Loretta H.; Seidman, Alan – Journal of College Student Retention: Research, Theory & Practice, 2012
The majority of college students are not ready for college-level math courses, which, when completed, have been shown to increase graduation and transfer rates. To address this problem, the Math My Way (MMW) program was developed to integrate module-based curriculum and mastery learning approaches. The program is based on Seidman's retention…
Descriptors: Control Groups, Grade Point Average, Academic Achievement, Mastery Learning
Murphy, Carol – British Educational Research Journal, 2011
Efforts to meet the needs of children's learning in arithmetic has led to an increased emphasis on the teaching of mental calculation strategies in England. This has included the adoption of didactical tools such as the empty number line (ENL) that was developed as part of the realistic mathematics movement in the Netherlands. It has been claimed…
Descriptors: Mental Computation, Foreign Countries, Arithmetic, Educational Strategies
Robichaux, Rebecca R.; Rodrigue, Paulette R. – Mathematics Teaching in the Middle School, 2011
Given the importance of algebra, middle school mathematics teachers have a responsibility to help students transition from understanding arithmetic to understanding the algebra that will be necessary for success in high school. One method of transition involves introducing algebraic concepts in concrete ways using meaningful contexts. The series…
Descriptors: Geometric Concepts, Mathematics Teachers, Arithmetic, Algebra
Benjamin, Steve – Phi Delta Kappan, 2014
According to this author, when it comes to data-based decision making, many educators are looking in the wrong place. This is one reason why this potentially powerful practice has too often under-delivered. Many schools rush headlong into analyzing data without considering if the data they are reviewing is worth the effort, if other data might…
Descriptors: Decision Making, Data, Evidence, Action Research

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