# Interactive Calculus Textbook Comparison

OpenStax Calculus is a college-level textbook available for free digitally and physically at a minimal cost. Select chapters in order to compare its contents to that of other popular Calculus textbooks.

Presentation developed by Cody Taylor and licensed under the Creative Commons Attribution 4.0 License. Book contents extracted from respective titles and their publishers.

## Chapters

### OpenStax

1. Functions and Graphs
2. Limits
3. Derivatives
4. Applications of Derivatives
5. Integration
6. Applications of Integration
7. Techniques of Integration
8. Sequences and Series
9. Power Series
10. Intro. to Differential Eq.
11. Parametric Eq. and Polar Coords.
12. Vectors in Space
13. Vector-Valued Functions
14. Differentiation of Functions of Several Variables
15. Multiple Integration
16. Vector Calculus

### Strang

1. Intro. to Calculus
2. Derivatives
3. Applications of Derivatives
4. The Chain Rule
5. Integrals
6. Exponentials and Logarithms
7. Techniques of Integration
8. Applications of the Integral
9. Polar Coords. and Complex numbers
10. Infinite Series
11. Vectors and Matricies
12. Motion Along a curve
13. Partial Derivatives
14. Multiple Integrals
15. Vector Calculus
16. Math After Calculus

### Stewart

1. Functions and Models
2. Limits and Derivatives
3. Differentiation Rules
4. Applications of Differentiation
5. Integrals
6. Application of Integration
7. Techniques of Integration
8. Further Applications of Integration
9. Differential Equations
10. Parametric Equations
11. Infinite Sequences of Integration
12. Vectors and the Geometry of Space
13. Vector Functions
14. Partial Derivatives
15. Multiple Integrals
16. Vector Caclulus
17. Second-Order Differentiation

### Rogawski

1. Precalculus Review
2. Limits
3. Differentiation
4. Applications of the Derivative
5. The Integral
6. Applications of the Integral
7. The Exponential Function
8. Techniques of Inetgration
9. Further Applications of the Integral and Taylor Polynomials
10. Introduction to Differential Equations
11. Infinite Series
12. Parametric Equations, Polar Coordinates, and Conic Sections
13. Vector Geometry
14. Calculus of Vector-Values Functions
15. Differentiation in Several Variables
16. Multiple Integration
17. Line Surface Integrals
18. Fundamental Theorems of Vector Analysis

### Briggs & Cochran & Gillett

1. Functions
2. Limits
3. Derivatives
4. Applications of Derivatives
5. Integration
6. Applications of Integration
7. Integration Techniques
8. Sequences and Infinite Series
9. Power Series
10. Parametric and Polar Curves
11. Vectors and Vector-Values Functions
12. Functions of Several Variables
13. Multiple Integration
14. Vector Calculus
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