ISBN13: | 9781032764306 |
ISBN10: | 1032764309 |
Binding: | Hardback |
No. of pages: | 344 pages |
Size: | 234x156 mm |
Language: | English |
Illustrations: | 91 Illustrations, black & white; 91 Line drawings, black & white |
700 |
Analysis
Probability and mathematical statistics
Applied mathematics
Theory of computing, computing in general
General economic, business books
Economics
Discrete mathematics
Analysis (charity campaign)
Probability and mathematical statistics (charity campaign)
Applied mathematics (charity campaign)
Theory of computing, computing in general (charity campaign)
General economic, business books (charity campaign)
Economics (charity campaign)
Discrete mathematics (charity campaign)
Calculus for Business and Economics
GBP 125.00
Click here to subscribe.
This book is designed for first-year university students specializing in business and economics. With real-world business and economics applications seamlessly integrated around the core calculus concepts, students will find the book of real practical value throughout their time in university and beyond.
Calculus for Business and Economics: An Example-Based Introduction is designed for first-year university students specializing in business and economics. This book is crafted in a clear, easy-to-read style, covering all the essential calculus-related topics that students are likely to encounter in their studies. With real-world business and economics applications seamlessly integrated around the core calculus concepts, students will find the book of real practical value throughout their time in university and beyond.
Features
- Three hundred easy-to-follow examples throughout, carefully crafted to illustrate the concepts and ideas discussed.
- Numerous exercises to practice, with solutions available online to help you learn at your own pace.
- Each chapter concludes with a section showcasing the real-world business and economics applications of the discussed mathematical concepts.
1. Basic Algebra. 2. Rate of Change and the Derivative. 3. Exponential and Logarithmic Derivatives. 4. Rules of Differentiation. 5. Applications of Optimization. 6. Antiderivatives and Integration. 7. More Integration Topics. 8. Multivariable Functions and Partial Derivatives. 9. Special Topics.