Flashcards

Calculus AB flashcards

One deck for each unit, with the terms and ideas you need to know cold. Flip a card, then say how well you knew it. Cards you find hard come back sooner, and ones you know well wait longer.

8 decks · 275 cards

Unit 1
Limits and Continuity
35 cards
- Shrinking-interval idea
- Limit
- Limit value vs. function value
- One-sided limit
Study the deck for Unit 1: Limits and Continuity
Unit 2
Differentiation: Definition and Fundamental Properties
35 cards
- Average rate of change
- Secant line
- Difference quotient
- Instantaneous rate of change
Study the deck for Unit 2: Differentiation: Definition and Fundamental Properties
Unit 3
Differentiation: Composite, Implicit, and Inverse Functions
37 cards
- Chain rule
- Composite function
- Inner function
- Outer function
Study the deck for Unit 3: Differentiation: Composite, Implicit, and Inverse Functions
Unit 4
Contextual Applications of Differentiation
36 cards
- Derivative in context
- Units of a derivative
- Units of a second derivative
- Rate at an instant vs. total change
Study the deck for Unit 4: Contextual Applications of Differentiation
Unit 5
Analytical Applications of Differentiation
38 cards
- Mean Value Theorem
- Checking the MVT conditions
- Rolle's Theorem
- Using the MVT with a table
Study the deck for Unit 5: Analytical Applications of Differentiation
Unit 6
Integration and Accumulation of Change
32 cards
- Accumulation of change
- Left Riemann sum
- Right Riemann sum
- Midpoint Riemann sum
Study the deck for Unit 6: Integration and Accumulation of Change
Unit 7
Differential Equations
29 cards
- Differential equation
- Rate proportional to the amount
- Constant of proportionality
- Rate inversely proportional to the amount
Study the deck for Unit 7: Differential Equations
Unit 8
Applications of Integration
33 cards
- Average value of a function
- Average value as a rectangle
- Mean Value Theorem for integrals
- Average value vs. average rate of change
Study the deck for Unit 8: Applications of Integration

Limits and Continuity

Differentiation: Definition and Fundamental Properties

Differentiation: Composite, Implicit, and Inverse Functions

Contextual Applications of Differentiation

Analytical Applications of Differentiation

Integration and Accumulation of Change

Differential Equations

Applications of Integration