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Pandiscio, Eric A – Mathematics Teacher, 2004
Students solve a geometric problem of measuring polygons with the help of proportional reasoning. Thus the importance of conceptual reasoning is emphasized as a highly efficient technique for teaching and strengthening mathematical content.
Descriptors: Geometric Concepts, Geometry, Thinking Skills, Problem Solving
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Ford, Roger – Mathematics Teacher, 2004
A Mandelbrot mathematical set is an object with endless borders, and in the present exercise a graphing calculator is used to identify and examine the set points. The significance and power of technology is also displayed in the understanding and solving of problems.
Descriptors: Graphing Calculators, Geometry, Mathematics Instruction, Teaching Methods
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Pathak, H. K.; Grewal, A. S. – International Journal of Mathematical Education in Science and Technology, 2002
This note gives geometrical/graphical methods of finding solutions of the quadratic equation ax[squared] + bx + c = 0, a [not equal to] 0, with non-real roots. Three different cases which give rise to non-real roots of the quadratic equation have been discussed. In case I a geometrical construction and its proof for finding the solutions of the…
Descriptors: Numbers, Algebra, Mathematics Activities, Geometry
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Leung, Allen; Lopez-Real, Francis – International Journal of Mathematical Education in Science and Technology, 2003
In this paper, the properties of tangential and cyclic polygons proposed by Lopez-Real are proved rigorously using the theory of circulant matrices. In particular, the concepts of slippable tangential polygons and conformable cyclic polygons are defined. It is shown that an n-sided tangential (or cyclic) polygon P[subscript n] with n even is…
Descriptors: Geometry, Matrices, Equations (Mathematics), Geometric Concepts
Arizona Department of Education, 2009
Every student should understand and use all concepts and skills from the previous grade levels. The standard is designed so that new learning builds on preceding skills. Communications, Problem-solving, Reasoning & Proof, Connections, and Representation are the process standards that are embedded throughout the teaching and learning of all…
Descriptors: Numeracy, Number Concepts, Grade 3, Mathematics Education
Arizona Department of Education, 2009
Every student should understand and use all concepts and skills from the previous grade levels. The standard is designed so that new learning builds on preceding skills. Communications, Problem-solving, Reasoning & Proof, Connections, and Representation are the process standards that are embedded throughout the teaching and learning of all…
Descriptors: Numeracy, Number Concepts, Grade 5, Mathematics Education
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Manouchehri, Azita – Mathematics Teacher, 2007
"Principles and Standards for School Mathematics" (NCTM 2000) proposes that mathematics instruction provide opportunities for students to engage in mathematical inquiry and in meaning-making through discourse. Mathematics teachers are encouraged to build on student discoveries in designing subsequent instruction. In this article, the author…
Descriptors: Mathematics Instruction, Inquiry, Mathematics Skills, Mathematical Concepts
Dwyer, Jerry; Moskal, Barbara; Duke, Billy; Wilhelm, Jennifer – Mathematics Teaching Incorporating Micromath, 2007
This article describes the work of outreach mathematicians introducing the topic of complex variables to eighth and ninth grade students (13- to 15-year-olds) in the US. Complex variables is an area of mathematics that is not typically studied at secondary level. The authors developed seven lessons designed to stimulate students' interest in…
Descriptors: Mathematics Instruction, Algebra, Geometry, Early Adolescents
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Santos-Trigo, Manuel; Reyes-Rodriguez, Aaron; Espinosa-Perez, Hugo – Teaching Mathematics and Its Applications: An International Journal of the IMA, 2007
Different computational tools may offer teachers and students distinct opportunities in representing, exploring and solving mathematical tasks. In this context, we illustrate that the use of dynamic software (Cabri Geometry) helped high school teachers to think of and represent a particular task dynamically. In this process, the teachers had the…
Descriptors: Computer Software, Secondary School Teachers, Geometry, Epistemology
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Wong, Wing-Kwong; Hsu, Sheng-Cheng; Wu, Shih-Hung; Lee, Cheng-Wei; Hsu, Wen-Lian – Computers and Education, 2007
Computer-assisted instruction systems have been broadly applied to help students solve math word problem. The majority of such systems, which are based on an instructor-initiating instruction strategy, provide pre-designed problems for the learners. When learners are asked to solve a word problem, the system will instruct the learners what to do.…
Descriptors: Models, Geometry, Problem Solving, Word Problems (Mathematics)
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Claus, Alison – Arithmetic Teacher, 1992
Presents a unit to review geometric concepts and problem solving by having students work cooperatively to discover geometric shapes constructed from two congruent right triangles obtained from cutting a rectangle along its diagonal. Students report their findings both orally and in writing. (MDH)
Descriptors: Discovery Learning, Elementary Education, Geometric Concepts, Geometric Constructions
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Herbst, Patricio G. – Journal for Research in Mathematics Education, 2006
Two questions are asked that concern the work of teaching high school geometry with problems and engaging students in building a reasoned conjecture: What kinds of negotiation are needed in order to engage students in such activity? How do those negotiations impact the mathematical activity in which students participate? A teacher's work is…
Descriptors: Geometric Concepts, Geometry, High Schools, Mathematics Instruction
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Chen, Hongwei – International Journal of Mathematical Education in Science & Technology, 2006
Using the power series solution of a differential equation and the computation of a parametric integral, two elementary proofs are given for the power series expansion of (arcsin x)[squared], as well as some applications of this expansion.
Descriptors: Calculus, Mathematical Logic, Validity, Equations (Mathematics)
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Mann, Giora; Dana-Picard, Thierry; Zehavi, Nurit – International Journal for Technology in Mathematics Education, 2007
This article begins with a comparison of two groups of teachers, working on the same tasks in Analytic Geometry. One group has only basic experience in CAS-assisted problem solving, and the other group has extensive experience. The comparison is discussed in terms of the interplay between reflection, operative knowledge and execution. The findings…
Descriptors: Mathematics Education, Geometry, Mathematics Teachers, Problem Solving
Leadbetter, Mark – Mathematics Teaching Incorporating Micromath, 2007
In this article, the author describes a 200-year-old ladder problem that can carry learners to high levels of mathematical thinking and activity. This problem requires learners to go from a word problem to an equation to a graph and from there to a solution. As this problem of specifics is turned into a problem using variables, technology,…
Descriptors: Mathematics Instruction, Problem Solving, Mathematical Logic, Thinking Skills
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