Instructions:

1. To access a lecture outline:  Click on a section in the “Lecture Outlines” column. Print the outline before viewing the lecture so that you can take notes on it when you view the lectures for that section.
   Note:  You must have the free Adobe Reader  to view the worksheets.

2. To view a lecture:  Turn up the sound on your computer. Go to the "Flash Lectures" column, select "Flash, and then maximize your viewing window so that you can see the entire screen. The control bar for the Flash video (stop, play, rewind, etc.) can be found by scrolling down to the bottom of the screen.
   Note:  You must have the free Adobe Flash Player  to view the lectures.
   

3. Navigating between web pages:  Each file opens in the same window as this page. Once you view a file, click the "Back" button on your browser to go back to this page. If you prefer to open a file in a new window, right click its link and select "Open in New Window." The new window may pop up, or it might instead appear in the taskbar at the bottom of your screen.

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Prerequisites

          Exponential Functions, Logarithmic Functions and

               the number e

          Comparing Numbers

1

          Definition of a Limit

          Evaluating Limits - Substitution

          Indeterminate Forms

          Limits at Infinity

2

One-Sided Limits and Continuity

3

          The Limit Definition of the Derivative

          Four Step Process for Finding the Derivative

          Example 2

4

          Derivatives of the Exponential Function and the

               Natural Log Function

5

The Product and Quotient Rules

6

          The Chain Rule

          The Chain Rules for Exponential and Logarithmic

               Functions

          Chain Rule with Product or Quotient Rule:

               Examples 9-10

          Chain Rule with Product or Quotient Rule:

               Example 11

4,5,6,7

          Example 1

          Example 2

          Example 3

          Example 4

          Example 5

          Example 6

          Example 7

          Example 8

          Example 9

          Example 10

          Example 11

          Example 12

8

          Equations of Tangent Lines

          Horizontal Tangent Lines, etc.

          Rates of Change - Example 7

          Rates of Change - Example 8

          Rates of Change - Example 9

9

          Marginal Cost

          Marginal Revenue

          Critical Numbers, Relative Extrema and the First

          Derivative Test

          Concavity

          Example 6

          Example 7

          Example 8

          Second Derivative Test - Example 9

          Example 10

Absolute Extrema

Optimization

Applications with Exponential Functions

Antiderivatives