AP Calculus

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Special Focus: The Fundamental Theorem of Calculus (c) 3. (a) The local minimum value at x = 0.57871. There are no local maximum values. (b) AP® Calculus: 2006–2007 Workshop Materials 125
Special Focus: The Fundamental Theorem of Calculus Contributors Information current as of original publish date of September 2005. About the Editor Caren Diefenderfer joined the Hollins University faculty in 1977. Her two terms as chair of the mathematics and statistics department at Hollins were preceded by a term as chair of the division of natural and mathematical sciences. Caren became the Chief Reader for AP Calculus in 2004. Caren also has a long relationship with the Mathematical Association of America (MAA). She was the secretary of the MD-DC-VA section, currently serves on the Coordinating Council on Competitions, is the chair of the newly formed special interest group in quantitative literacy (SIGMAA QL), and has been a resource faculty member for the summer MAA PREP workshops on quantitative reasoning. Benita Albert has taught AP Calculus BC for over 36 years at Oak Ridge High School. She has been an AP Exam Reader, Table Leader, and member of the AP Calculus Development Committee as well as a consultant for the College Board in the southeast. Recently, her committee work with the College Board has concentrated on Pre-AP educational services. Benita received one of the 2004 Edyth May Sliffe Awards for her efforts in educating several years’ worth of students who scored well on the American Mathematics Competition (AMC). David Bressoud is the DeWitt Wallace Professor of Mathematics at Macalester College. He was chair of the AP Calculus Development Committee from 2002 to 2005 and currently serves as the chair of the MAA’s Committee on the Undergraduate Program. David’s research interests lie in number theory and combinatorics with occasional forays into analysis (special functions, modular forms) and algebra. He enjoys the history of mathematics and has drawn on it in his books, which include: A Course in Computational Number Theory, A Radical Approach to Real Analysis, Second Year Calculus: From Celestial Mechanics to Special Relativity, and Factorization and Primality Testing. Ray Cannon is a professor of mathematics at Baylor University. He started at the AP Exam Reading as a Reader in 1978 and served as the Chief Reader from 1992 to 1995. Ray continues to serve as an AP Calculus consultant for the College Board and leads AP institutes around the country. His major areas of research are analysis and the AP Calculus program. 126 AP® Calculus: 2006–2007 Workshop Materials
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AP Calculus

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