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1.1
| Four Ways to Represent a Function
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| 1.2 |
Mathematical Models
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| 1.3
| New Functions From Old Functions
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| 1.4 |
Graphing Calculators
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| 1.5 |
Exponential Functions
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| 2
| 9/7 |
No Class
| Labor Day
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| 1.6 |
Inverse Functions & Logarithms
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| 2.1
| Tangent and Velocity Problems
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| 2.2 |
Limits
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| 3
| 9/14 |
2.3 |
Limit Laws
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| 2.4 |
Definition of a Limit
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| 2.5 |
Continuity
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| 4
| 9/21 |
2.6 |
Limits at Infinity
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| 2.7
| Derivatives and Rates of Change
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| 2.8
| Derivative of a Function
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| 5
| 9/28 |
3.1
| Derivatives of Polynomials & Exponential Functions
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| 3.2
| Product and Quotient Rules
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| 3.3
| Derivatives of Trigonometric Functions
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| 6
| 10/5 |
| Review for Exam I
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| Review for Exam I
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| 10/8 |
| Exam I, 6-8 PM
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3.4
| The Chain Rule
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| 7
| 10/12
| 3.5
| Implicit Differentiation
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| 3.6
| Derivatives of Logarithmic Functions
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| 3.7
| Rates of Change in the Natural and Social Sciences
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| 8
| 10/19 |
3.8
| Exponential Growth and Decay
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| 3.9
| Related Rates
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| 3.10
| Linear Approximations and Differentials
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| 9
| 10/26 |
4.1
| Maximum and Minimum Values
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| 4.2
| Mean Value Theorem
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| 4.3
| How Derivatives Affect the Shape of a Graph
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| 10
| 11/2 |
4.4
| L'Hospital's Rule
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| 4.5
| Summary of Curve Sketching
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| 4.6
| Graphing with Calculus and Calculators
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| 11
| 11/9 |
| Review for Exam 2
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| Review for Exam 2
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| 11/12 |
| Exam 2, 6-8 PM
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| 12
| 11/16 |
4.7
| Optimization Problems
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| 4.9
| Antiderivatives
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| 5.1
| Areas and Distance
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| 11/23 |
No Class
| Thanksgiving
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| 13
| 11/30 |
5.2
| The Definite Integral
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| 5.3
| Fundamental Theorem
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| 5.4
| Indefinite Integrals and the Net Change Theorem
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| 14
| 12/1 |
5.5
| The Substitution Rule
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| Review for final exam
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