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Technology is used as a tool to help readers visualize the concepts.

- Contains main ideas of calculus in plain English.
- Includes real-world problems which are open-ended where there may be more than one approach and more than one solution.

1. Functions and Change.

2. Rate of Change: The Derivative.

3. Short-Cuts to Differentiation.

4. Using the Derivative.

5. Accumulated Change: The Definite Integral.

6. Using the Integral.

7. Antiderivatives.

8. Probability.

9. Functions of Several Variables.

10. Mathematical Modeling using Differential Equations.

11. Geometric Series.

Summary

Technology is used as a tool to help readers visualize the concepts.

- Contains main ideas of calculus in plain English.
- Includes real-world problems which are open-ended where there may be more than one approach and more than one solution.

Table of Contents

1. Functions and Change.

2. Rate of Change: The Derivative.

3. Short-Cuts to Differentiation.

4. Using the Derivative.

5. Accumulated Change: The Definite Integral.

6. Using the Integral.

7. Antiderivatives.

8. Probability.

9. Functions of Several Variables.

10. Mathematical Modeling using Differential Equations.

11. Geometric Series.

Publisher Info

Publisher: John Wiley & Sons, Inc.

Published: 2003

International: No

Published: 2003

International: No

Technology is used as a tool to help readers visualize the concepts.

- Contains main ideas of calculus in plain English.
- Includes real-world problems which are open-ended where there may be more than one approach and more than one solution.

2. Rate of Change: The Derivative.

3. Short-Cuts to Differentiation.

4. Using the Derivative.

5. Accumulated Change: The Definite Integral.

6. Using the Integral.

7. Antiderivatives.

8. Probability.

9. Functions of Several Variables.

10. Mathematical Modeling using Differential Equations.

11. Geometric Series.