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AP Calculus BC is an introductory college-level calculus course. Students cultivate their understanding of differential and integral calculus through engaging with real-world problems represented graphically, numerically, analytically, and verbally and using definitions and theorems to build arguments and justify conclusions as they explore ...
Learn AP®︎ Calculus BC—everything from AP®︎ Calculus AB plus a few extra goodies, such as Taylor series, to prepare you for the AP®︎ test.
Download free-response questions from past AP Calculus BC exams, along with scoring guidelines, sample responses from exam takers, and scoring distributions.
Advanced Placement (AP) Calculus (also known as AP Calc, Calc AB / BC, AB / BC Calc or simply AB / BC) is a set of two distinct Advanced Placement calculus courses and exams offered by the American nonprofit organization College Board. AP Calculus AB covers basic introductions to limits, derivatives, and integrals.
Explore the concepts, methods, and applications of differential and integral calculus. Topics include parametric, polar, and vector functions, and series.
Teachers: Explore timing and format for the AP Calculus BC Exam. Review sample questions, scoring guidelines, and sample student responses.
AP Calculus BC Course Overview AP Calculus BC is roughly equivalent to both first and second semester college calculus courses. It extends the content learned in AB to different types of equations (polar, parametric, vector-valued) and new topics (such as Euler's method, integration by parts, partial
AP Calculus AB and AP Calculus BC Curriculum Framework. specifies the curriculum — what students must know, be able to do, and understand — for both courses. AP Calculus AB is structured around three big ideas: limits, derivatives, and integrals and the Fundamental Theorem of Calculus.
AP Calculus BC Syllabus Course Overview: This is a college- level calculus course designed to meet the Advanced Placement curricular requirements for Calculus BC (equivalent to one year of college calculus). The major topics of this course are limits, derivatives, integrals, the Fundamental Theorem of Calculus, and series.
Continuity requires that the behavior of a function around a point matches the function's value at that point. These simple yet powerful ideas play a major role in all of calculus.