AP Calculus BC priorities to protect every week

A useful plan is course-specific. Whatever else a week contains, keep time for the content and response habits that decide AP Calculus BC scores.

AP Calculus BC unit-by-unit response plan

4–7%

Limits and Continuity

Limits, continuity, asymptotic behavior

Practice recognizing how limits and continuity can be tested, naming the evidence or method required, and writing a concise response that earns credit.

4–7%

Differentiation: Definition and Properties

Core derivative concepts and rules

Practice recognizing how differentiation: definition and properties can be tested, naming the evidence or method required, and writing a concise response that earns credit.

4–7%

Composite, Implicit, and Inverse Differentiation

Chain rule and advanced derivatives

Practice recognizing how composite, implicit, and inverse differentiation can be tested, naming the evidence or method required, and writing a concise response that earns credit.

6–9%

Contextual Applications of Differentiation

Rates and motion

Practice recognizing how contextual applications of differentiation can be tested, naming the evidence or method required, and writing a concise response that earns credit.

8–11%

Analytical Applications of Differentiation

Function analysis and optimization

Practice recognizing how analytical applications of differentiation can be tested, naming the evidence or method required, and writing a concise response that earns credit.

17–20%

Integration and Accumulation of Change

FTC, methods, improper integrals

Practice recognizing how integration and accumulation of change can be tested, naming the evidence or method required, and writing a concise response that earns credit.

6–9%

Differential Equations

Models, slope fields, Euler's method

Practice recognizing how differential equations can be tested, naming the evidence or method required, and writing a concise response that earns credit.

6–9%

Applications of Integration

Area, volume, arc length

Practice recognizing how applications of integration can be tested, naming the evidence or method required, and writing a concise response that earns credit.

11–12%

Parametric, Polar, and Vector-Valued Functions

Motion, slopes, area, arc length

Practice recognizing how parametric, polar, and vector-valued functions can be tested, naming the evidence or method required, and writing a concise response that earns credit.

17–18%

Infinite Sequences and Series

Convergence tests, power and Taylor series

Practice recognizing how infinite sequences and series can be tested, naming the evidence or method required, and writing a concise response that earns credit.