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Peer reviewedFendel, Dan; And Others – NASSP Bulletin, 1997
As times change, so has the role of algebra in the educational program. The Interactive Mathematics Program (IMP) offers secondary students an opportunity to learn algebra in a college preparatory sequence that combines basic skills, problem solving, and conceptual understanding while integrating algebra into a problem-based program. Designed for…
Descriptors: Algebra, Calculus, Case Studies, Elementary Secondary Education
Keith, Sandra Z. – UME Trends: News and Reports on Undergraduate Mathematics Education, 1995
States that we are duly obligated to view student input from two perspectives: from what we see of their attitudes and from what they show us, frequently indirectly, of their learning. Describes student reactions to calculus reform, both positive and negative, and proposes better assessment measures that conjoin attitudinal and learning data. (PVD)
Descriptors: Calculus, College Mathematics, Curriculum Development, Educational Change
Peer reviewedCadena, Juan; Travis, Betty; Norman, Sandy – Mathematics and Computer Education, 2003
Addresses the assertion that the teaching of calculus using reform techniques puts students at a disadvantage when they must take subsequent math or science courses that are not instructed using the reform techniques. Answers the question of whether one method of instruction in calculus is better than another with regard to students' grades in…
Descriptors: Academic Achievement, Calculus, Curriculum Development, Educational Change
Peer reviewedAspinwall, Leslie; Shaw, Kenneth L. – Mathematics Teacher, 2002
Illustrates the contrasting thinking processes of two beginning calculus students' geometric and analytic schemes for the derivative function. Suggests that teachers can enhance students' understanding by continuing to demonstrate how different representations of the same mathematical concept provide additional information. (KHR)
Descriptors: Calculus, Graphs, Learning Strategies, Mathematics Instruction
Peer reviewedReynolds, Nancy G.; Conaway, Betty J. – Journal of Secondary Gifted Education, 2003
A study involving 1,244 eighth-grade females who were high achievers in algebra, investigated characteristics of those who ended up taking calculus (n=474). Results showed differences between the two groups in mother's education, socioeconomic status, and educational aspirations. However, when applying all factors together, they did not predict…
Descriptors: Academic Aspiration, Calculus, Females, Gifted
Peer reviewedCollingwood, David H.; Stor, Marilyn – Mathematics Teacher, 2001
Presents activities designed to engage students in an experiential and theoretical application of problems in precalculus and to study geometry, coordinate systems, rates, linear applications, and the concept of function. Illustrates problem situations and includes student worksheets and a teacher's guide. (KHR)
Descriptors: Calculus, Mathematical Applications, Mathematical Models, Mathematics Activities
Peer reviewedGarner, Bradley E.; Garner, Lynn E. – Mathematics Education Research Journal, 2001
Compares outcomes of traditional and reform calculus courses in terms of students' retention of basic concepts and skills after the passage of time. Concludes that reform students retain better conceptual knowledge and traditional students retain better procedural knowledge. Demonstrates that reform calculus students understand concepts before…
Descriptors: Calculus, Concept Formation, Curriculum Development, Higher Education
Peer reviewedSchremmer, Francesca; Schremmer, Alain – AMATYC Review, 1990
Illustrates how Lagrange's approach applies to the differential calculus of polynomial functions when approximations are obtained. Discusses how to obtain polynomial approximations in other cases. (YP)
Descriptors: Calculus, College Mathematics, Functions (Mathematics), Higher Education
Peer reviewedMarty, Roger H. – Mathematics and Computer Education, 1988
Questions students raise about the meaning of zero to the zero power present an opportunity for mathematics teachers to involve students in active participation in exploring mathematical relationships. Calculators are the needed tool to make this exploration accessible to students. How they can be used is described. (MNS)
Descriptors: Calculators, Calculus, College Mathematics, Higher Education
Peer reviewedLum, Lewis – Mathematics Teacher, 1995
Illustrates exploration of composition of functions, translations, and inverse functions on a graphing calculator. Includes reproducible student worksheets. (MKR)
Descriptors: Calculus, Discovery Learning, Functions (Mathematics), Graphing Calculators
Peer reviewedGermain-McCarthy, Yvelyne – Mathematics Teacher, 1995
Presents a strategy for graphing conic sections on the polar plane without using a table of values by beginning with information gained from the graphs of circular functions. (MKR)
Descriptors: Algebra, Analytic Geometry, Calculus, Graphs
Peer reviewedGoetz, Albert; Kahan, Jeremy – Mathematics Teacher, 1995
Attempts to answer and generalize the question: When is the numerical derivative obtained on the graphing calculator greater than the actual derivative, and when is it smaller? Discusses symmetric difference. (MKR)
Descriptors: Calculus, Graphing Calculators, Graphs, Higher Education
Peer reviewedBoyce, William E.; Ecker, Joe – College Mathematics Journal, 1995
Describes the experiences and conclusions of a long-range program to revitalize undergraduate instruction in mathematics utilizing state-of-the-art workstations and the computer algebra system, Maple, and includes two examples of this type of instructional improvement. Focuses on computer-intensive calculus. (MKR)
Descriptors: Calculus, College Mathematics, Computer Uses in Education, Higher Education
Peer reviewedFakler, Robert – Mathematics Teacher, 1995
Presents a solution to the problem of finding the probability that a needle would cross a crack in a tile floor when dropped. (MKR)
Descriptors: Calculus, Geometry, Mathematics Education, Mathematics Instruction
Peer reviewedWeiss, Marysia T. – American Mathematical Monthly, 1991
Utilizing composition of elementary functions as prototype of dynamical system, notions of periodic points and their orbits in relation to concept of shift map are used to illustrate concept of continuity. A special case of Sarkovskii's theorem, dealing with period-3 point, is presented with proof relying solely upon Intermediate Value Theorem and…
Descriptors: Calculus, College Mathematics, Functions (Mathematics), Mathematical Concepts


