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Peer reviewedArcavi, Abraham – For the Learning of Mathematics, 1994
Attempts to describe a notion parallel to number sense, called symbol sense, incorporating the following components: making friends with symbols, reading through symbols, engineering symbolic expressions, equivalent expressions for non-equivalent meanings, choice of symbols, flexible manipulation skills, symbols in retrospect, and symbols in…
Descriptors: Algebra, Algorithms, Mathematical Concepts, Mathematics Education
Usiskin, Zalman – American Educator, 1995
Explains the importance of students learning algebra, and provides examples of how it can benefit them in typical life encounters. The article reveals how algebra quantifies relationships between quantities, basic algebraic structures, and its importance in the deductive process. Several algebra problems that illustrate these points are presented.…
Descriptors: Algebra, Equations (Mathematics), Mathematical Applications, Mathematical Concepts
Peer reviewedFingon, Joan C. – Reading Teacher, 1995
Discusses using counting books in the classroom, using them in language arts and reading, making counting books, and sharing and evaluating the books. (SR)
Descriptors: Books, Content Area Reading, Elementary Education, Mathematical Concepts
Peer reviewedMeloan, Clifton E.; And Others – Journal of Chemical Education, 1994
Describes a convincing and practical hands-on way to illustrate to students one part per million. (ZWH)
Descriptors: Demonstrations (Science), Mathematical Concepts, Ratios (Mathematics), Science Activities
Peer reviewedAnderson, Johnston; Austin, Keith; Barnard, Tony; Jagger, Janet – International Journal of Mathematical Education in Science and Technology, 1998
Describes a test using 155 third-year undergraduates in 15 different institutions to examine the extent to which certain core first-year material is retained and understood. Includes an analysis of the answers given by students to each question as well as some of their comments. Students' misconceptions indicate that foundations laid in the first…
Descriptors: Calculus, College Mathematics, Higher Education, Mathematical Concepts
Peer reviewedChick, Helen – Mathematics Education Research Journal, 1998
Examines some aspects of mathematical cognition at the highest level of formal functioning. Illustrates how the structure of a mathematician's output and its cognitive complexity can be characterized by the Structure of the Observed Learning Outcome (SOLO) taxonomy. Contains 28 references. (Author/ASK)
Descriptors: Cognitive Development, Higher Education, Learning Theories, Mathematical Concepts
Peer reviewedSmith, D. N. – Teaching Mathematics and Its Applications, 1997
Argues that a major difficulty in learning how to do mathematical modeling is in the first independent run through the modeling cycle. Reviews a case study (N=12) on mathematical modeling and presents the conclusions in three sections: (1) the choice of task; (2) the presentation of the task; and (3) tutor intervention and support. (ASK)
Descriptors: Elementary School Mathematics, Elementary Secondary Education, Mathematical Concepts, Mathematical Models
Peer reviewedEglash, Ron – Science, Technology, and Human Values, 1997
Defines ethnomathematics as the investigation of mathematical knowledge in small-scale, indigenous cultures. Puts ethnomathematics as one of five distinctive subfields within a general anthropology of mathematics, and describes interactions between cultural and epistemological features that have created these divisions. Reviews political and…
Descriptors: Anthropology, Epistemology, Ethnology, Ethnomathematics
Peer reviewedClements, Douglas H. – School Science and Mathematics, 1999
Describes several studies that challenge conventional wisdom regarding the teaching and learning of nonstandard and standard unit, rulers, and measurement sense. Discusses the educational implications of their results. (Author/CCM)
Descriptors: Curriculum Development, Elementary Education, Mathematical Concepts, Mathematics Education
Peer reviewedFlores, Alfinio – Primus, 1999
Prospective secondary teachers can explore mathematics at their own level by using the law of cosines to establish connections between topics that are usually taught separately such as cosine of the difference of two angles, Cauchy's inequality, determinants, sine of the difference of two angles, triangle inequality, and inner product of two…
Descriptors: College Mathematics, Higher Education, Mathematical Concepts, Mathematics Instruction
Peer reviewedCai, Jinfa; Moyer, John C.; Grochowski, Nancy J. – Research in Middle Level Education Quarterly, 1999
Assessed the effectiveness of instruction in promoting sixth-grade students' conceptual understanding of the concept of averages using a leveling model and an open-ended problem-solving approach. Found that students were more capable of using the leveling approach and applying formal averaging algorithm to solve problems than using the open-ended…
Descriptors: Grade 6, Mathematical Concepts, Mathematics Instruction, Middle Schools
Peer reviewedSastry, K. R. S.; Pranesachar, C. R.; Venkatachala, B. J. – Mathematics and Computer Education, 1998
Focuses on the study of the sum of two integer squares, neither of which is zero square. Develops some new interesting and nonstandard ideas that can be put to use in number theory class, mathematics club meetings, or popular lectures. (ASK)
Descriptors: College Mathematics, Higher Education, Mathematical Concepts, Mathematics Instruction
Peer reviewedPagni, David – Mathematics in School, 1998
Presents an activity that uses combinations of Cuisenaire rods of length one or two to make various lengths and trains. (ASK)
Descriptors: Elementary Secondary Education, Mathematical Concepts, Mathematics Activities, Mathematics Instruction
Peer reviewedFrench, Doug – Mathematics in School, 1998
Introduces problems on rhombuses and dodecagons and their solutions. Emphasizes the angles and symmetric features of these geometric figures. (ASK)
Descriptors: Elementary Secondary Education, Geometric Concepts, Mathematical Concepts, Mathematics Activities
Peer reviewedSearl, John – Mathematics in School, 1998
Presents three activities on quadratic relationships, their graphs, and their formulas. (ASK)
Descriptors: Elementary Secondary Education, Equations (Mathematics), Graphs, Mathematical Concepts


