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Chapter 1
Chapter 2
2.1 Day
1 Rates of Change and Limits, Sandwich Theorem
2.1 Day
2 Step Functions; Sandwich Theorem for
sin (x) / x
2.4 Rates of
Change and Tangent Lines
Chapter 3
3.4 Velocity,
Speed & Rates of Change
3.5 Derivatives
of Trig Functions
3.8 Derivatives
of Inverse Trig Functions
3.9 Derivatives
of Exponential and Logarithmic Functions
Chapter 4
4.1 Extreme
Values of Functions
4.3 Using Derivatives
for Curve Sketching
4.5 Linearization
and Newton’s Method
Chapter 5
5.1 Estimating
with Finite Sums
5.3 Definite
Integrals and Antiderivatives
5.4
Fundamental Theorem of Calculus
Chapter 6
6.1 Day
1 Antiderivatives
and Slope Fields
6.2 Integration
by Substitution and Separable Differential Equations
6.3 Integration
by Parts and Tabular Integration
6.4 Exponential
Growth and Decay
Chapter 7
7.3 Day
2 Disk and Washer Methods
7.5 Day
2 Fluid Pressure and Forces
7.5 Extra Centers
of Mass and Theorems of Pappus
Chapter 8
8.2 Day
2 Identifying Indeterminate Forms
8 Extra
Trigonometric Substitutions
Chapter 9
9.2 Day
2 Finding Common Maclaurin Series
9.3 Taylor's
Theorem & Euler's Formula
Chapter 10
10.2 Day
1 Vectors in the Plane
10.2 Day
2 Vector-valued Functions
10.3 Day
1 Polar Coordinates and Graphs
10.3 Day
2 Calculus of Polar Curves
10 Extra
Modeling Projectile Motion
Chapter 11
11.2
Hyperbolic Function Applications
11.3
Functions of Two Independent Variables
Supplements
Calculus Formulas
Hyperbolic Functions
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