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Peer reviewedMathematics Teacher, 1990
Presented are two teaching methods: an algorithm for determining area; and identifying cubic polynomials with three integral zeros, integral maximum and minimum points, and integral inflection points at the advanced placement calculus level. Examples for each are given. (CW)
Descriptors: Advanced Courses, Advanced Placement, Calculus, Learning Activities
Peer reviewedBolte, Linda A. – Primus, 1998
Describes how constructing concept maps and writing accompanying interpretive essays can be used in a Calculus I course to improve students' understanding of important concepts and help teachers assess students' knowledge. This combined approach allows students to explicitly communicate their knowledge and a chance to view mathematics as a…
Descriptors: Calculus, College Mathematics, Concept Mapping, Content Area Writing
Simoson, Andrew J. – PRIMUS, 2004
We describe a project for calculus and differential equations students involving trajectories of a spacecraft whose propulsion system depends solely on muting gravitational effects of heavenly bodies. In particular, we consider the spacecraft imagined by H. G. Wells, and focus on getting his spacecraft from the Moon to the Earth. Cavorite, angular…
Descriptors: Astronomy, Motion, Calculus, Mathematics Instruction
Greenwald, Sarah J.; Nestler, Andrew – PRIMUS, 2004
"The Simpsons" is an ideal source of fun ways to introduce important mathematical concepts, motivate students, and reduce math anxiety. We discuss examples from "The Simpsons" related to calculus, geometry, and number theory that we have incorporated into the classroom. We explore student reactions and educational benefits and difficulties…
Descriptors: Geometry, Number Concepts, Calculus, Mathematics Instruction
O'Shea, J. – International Journal of Mathematical Education in Science & Technology, 2006
This paper is a report on an attempt to teach students in their first and second year of university how to write mathematics. The problems faced by these students are outlined and the system devised to emphasize the importance of communicating mathematics is explained.
Descriptors: Mathematics Instruction, College Mathematics, College Students, Homework
Miller, Robyn L.; Santana-Vega, Everilis; Terrell, Maria S. – PRIMUS, 2006
Preliminary report of the results of a project to introduce peer instruction into a multi-section first semester calculus course taught largely by novice instructors. This paper summarizes the instructional approaches instructors chose to use, and the subsequent results of student performance on common exams throughout the course of the term.…
Descriptors: Calculus, Teaching Methods, Discussion (Teaching Technique), Mathematics Instruction
Fayowski, V.; MacMillan, P. D. – International Journal of Mathematical Education in Science and Technology, 2008
Supplemental Instruction (SI) incorporates collaborative learning in small, peer-led, group settings in order to integrate instruction in learning and reasoning skills with course content. Several meta-analyses speak to the efficacy of SI but fail to address selection bias due to ability/motivation and gender. In this study, SI was paired with a…
Descriptors: Grade Point Average, Student Motivation, Course Content, Calculus
Davidson, Neil Andrew – 1971
This dissertation reports the results of a one-year pilot study conducted to determine the feasibility of a small group-discovery method with a class of college freshmen studying calculus. The class consisted of twelve volunteer students who had A or B grades in their high school mathematics courses. The pilot class scored slightly better on a…
Descriptors: Achievement, Calculus, College Mathematics, Concept Formation
Peer reviewedKatz, Victor J. – For the Learning of Mathematics, 1986
Some concrete examples of the use of historical materials in developing certain topics from precalculus and calculus are presented. Ideas which can be introduced with a reformulated curriculum are discussed in five areas: algorithms, combinatorics, logarithms, trigonometry, and mathematical models. (MNS)
Descriptors: Algorithms, Calculus, College Mathematics, Higher Education
Peer reviewedReynolds, P. – Mathematics in School, 1983
The Cockcroft Report on English Schools recommends that all schools design their syllabuses and examinations on the assumption that all students will have access to calculators. How to use calculators sensibly to improve what is taught and how curriculum content may change are discussed. (MNS)
Descriptors: Calculators, Calculus, Computation, Division
Farley, Reuben W. – MATYC Journal, 1981
An organized series of steps designed to help students solve related rate problems often found in beginning calculus is presented. Two example problems are taken through five steps of solution. (MP)
Descriptors: Algorithms, Calculus, College Mathematics, Higher Education
Peer reviewedNagy, Philip; And Others – Journal for Research in Mathematics Education, 1991
Compared was the content of what is taught and what is tested in a high school calculus course. Results showed differences in content coverage across teachers and differences in the overlap between content taught and content tested. Methodological issues in the investigation of teacher grading practices are discussed. (CW)
Descriptors: Academic Achievement, Calculus, Grading, High Schools
Peer reviewedFolland, G. B. – American Mathematical Monthly, 1990
Presented is an alternate way to derive R from Taylor's Theorem without involving the (n + 1)st derivative of f. Included is the procedure for estimating the bounds of R. (KR)
Descriptors: Calculus, College Mathematics, Equations (Mathematics), Higher Education
Peer reviewedWatnick, Richard – Primus, 1993
Presents a college calculus program based on the discovery method and the educational psychology literature used to develop it. Lists departmental, educational, and calculus reform goals, and describes characteristics of the program, including relaxed atmosphere, use of visualization, and supplemental teaching techniques. (13 references) (MKR)
Descriptors: Calculus, Discovery Learning, Educational Psychology, Experimental Programs
Peer reviewedFenton, William E. – Primus, 1991
Describes an attempt to increase business calculus students' desire to learn by overcoming typical low levels of mathematical preparation and motivation utilizing a corporate structure managed by the students. Includes 10 sample problems from fictitious corporations. (JJK)
Descriptors: Calculus, Classroom Techniques, College Mathematics, Higher Education

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