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.
- Taylor polynomial construction and error
- Convergence test conditions
- Polar area and parametric motion
- Improper integrals
- AB subscore fundamentals
AP Calculus BC unit-by-unit response plan
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.
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.
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.
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.
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.
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.
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.
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.
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.
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.