AP Calculus BC Syllabus

Teacher: Mr. Evans

Email: mark.evans@hcps.org (for large files email to, evans@scienceandmathacademy.com)

Text: Larson, R, Hostetler, R. P., & Edwards, B. H. (2006) Calculus with Analytic Geometry (8th ed.). Boston: Houghton Mifflin Company.

Course Description: This course is equivalent to a typical second semester college Calculus course. Topics covered will be a review of Calculus AB (limits, derivatives and their applications, and integrals and their applications), further integration techniques, infinite series, conics, parametric equations, polar coordinates, and vectors.

Course Objectives and Goals: My goal is to prepare students to be successful on the AP Calculus BC exam. To achieve this goal, students will gain a thorough understanding of the topics covered in the course outline.

Course Outline: The following is an outline of the topics we will cover and a rough estimate of the time we will spend on each chapter.

Review of Previous Calculus Topics
Time: 10 days

Differential Equations (Chapter 6)
Time: 7 days

Integration Techniques, L'Hôpital's Rule, and Improper Integrals (Chapter 8)
Time: 10 days

Infinite Series (Chapter 9)
Time: 20 days

Conics, Parametric Equations, and Polar Coordinates (Chapter 10)
Time: 15 days

Vectors and the Geometry of Space (Chapter 11)
Time: 15 days

AP Review
Time: 6 days

Post AP Calculus Exam

Grading:

Calculators:
“The use of a graphing calculator in AP Calculus is considered an integral part of the course. Students should be using this technology on a regular basis so that they become adept at using their graphing calculators. Students should also have experience with the basic paper-and-pencil techniques of calculus and be able to apply them when technological tools are unavailable or inappropriate.” (Excerpt taken from the CollegeBoard, Calculus Course Description.)
You must have a graphing calculator that fits the following requirements (preferably a TI-84 or TI-89.)
• Plot the graph of a function within an arbitrary viewing window
• Find the zeros of functions (solve equations numerically)
• Numerically calculate the derivative of a function, and
• Numerically calculate the value of a definite integral.

Classroom Expectations:

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