1  1/19  1.1  Review of Functions 
  1.2  Representing Functions 
2  1/24  1.3  Inverse, Exponential, and Logarithm Functions 
  1.4  Trigonometric Functions and Their Inverses 
  2.1  The Idea of Limits 
  2.2  Definitions of Limits

3  1/31  2.3 
Techniques for Computing Limits 
  2.4  Infinite Limits 
  2.5  Limits at Infinity 
4  2/7  2.6  Continuity 
  3.1  Introducing the Derivative 
  3.2  Rules of Differentiation 
5  2/14  3.3  The Product and Quotient Rules 
  3.4  Derivatives of Trigonometric Functions 
  3.5  Derivatives as Rates of Change 
6  2/21   Review for Exam I 
 2/23   Exam I

7  2/28  3.6  The Chain Rule 
  3.7  Implicit Differentiation 
  3.8  Derivatives of Logarithmic and Exponential Functions 
 3/7  No class  Spring Recess 
8  3/14  3.9  Derivatives of Inverse Trigonometric Functions 
  3.10  Related Rates 
  4.1  Maxima and Minima 
9  3/21  4.2  What Derivatives Tell Us 
  4.3  Graphing Functions 
10  3/28  4.4  Optimization Problems 
  4.6  Mean Value Theorem 
  4.7  L'Hopital's Rule 
11  4/4   Review for Exam 2 
 4/6   Exam 2 
12  4/11  4.8  Antiderivatives 
  5.1  Approximating Areas under Curves 
  5.2  Definite Integrals 
13  4/18  5.3  Fundamental Theorem of Calculus 
  5.4  Working with Integrals 
  5.5  Substitution Rule 
14  4/25  6.1  Velocity and Net Change 
  6.2  Regions between Curves 