♾️AP Calculus AB/BC

Graphical Limits
Algebraic Limits
Helping Students Master Taking Derivatives Part I (for Teachers)
Limits @ Infinity and Horizontal Asymptotes
Continuity Part I
Polar Coordinates and Calculus (for BC teachers)
Continuity Part II
The Limit Definition of the Derivative
Introduction to Finding Derivatives
Helping Students Master Taking Derivatives Part II (for Teachers)
Practicing Derivative Rules
The Product and Quotient Rules
The Chain Rule
Interpreting Derivatives through Tables and in context
Interpreting Derivatives through Graphs and in context
Practicing Derivative Rules II
Implicit Derivatives
Related Rates
f, f', f''
Increasing and Decreasing Functions
Optimization Problems
Concavity
Fall Semester Review (2019)
Integration Techniques Part II
Position, Velocity & Acceleration
Using FTC and Integral Defined Functions
Presentation Slides, FTC and Integral Defined Functions
Q and A
Interpreting the Meaning of a Derivative/Integral
Q and A
Separable Differential Equations
Existence Theorems
L'Hospital's rule
Q&A Student Study Session
Glossary
Practice Quizzes
Score Calculator

♾️ap calculus ab/bc review

Using FTC and Integral Defined Functions

Verified for the 2025 AP Calculus AB/BC exam•Last Updated on June 21, 2023

Meghan Dwyer

Meghan Dwyer

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This video reviews the two parts of the Fundamental Theorem of Calculus (FTC) and how they are related. It reviews strategies for solving AP problems using the FTC, and how to apply them to different types of AP problems. We then review practice problems using both parts of FTC and what to look out for when taking the AP Exam.

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About FiveableBlogCareersTestimonialsCode of ConductTerms of UsePrivacy PolicyCCPA Privacy Policy
Resources
Cram ModeAP Score CalculatorsStudy GuidesPractice QuizzesGlossaryCrisis Text LineRequest a Feature
© 2025 Fiveable Inc. All rights reserved.
AP® and SAT® are trademarks registered by the College Board, which is not affiliated with, and does not endorse this website.
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Presentation Slides, FTC and Integral Defined Functions