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For twosemester/threequarter, first undergraduate courses in Advanced Calculus or Real Analysis.This book is an easy, readable, intimidationfree analysis textbook. Ideas and methods of proof build upon each other and are explained thoroughly. This text covers both single and multivariable analysis in a student friendly setting.
⚠️ WARNING (California Proposition 65):
This product may contain chemicals known to the State of California to cause cancer,
birth defects, or other reproductive harm.
Q: What topics are covered in 'A Friendly Introduction to Analysis'?A: The book covers both single and multivariable analysis, focusing on methods of proof and theory, making it suitable for undergraduate courses in Advanced Calculus or Real Analysis.
Q: How many pages does this book have?A: The book contains 600 pages, providing comprehensive coverage of analysis topics.
Q: Who is the author of 'A Friendly Introduction to Analysis'?A: The author of this book is Witold Kosmala.
Q: What is the binding type of this book?A: This book is available in hardcover binding, ensuring durability for frequent use.
Q: Is this book suitable for beginners in calculus?A: Yes, this book is designed to be easy to read and intimidation-free, making it suitable for beginners and those new to analysis.
Q: Does the book include exercises for practice?A: Yes, it includes 3,000 quality exercises of varying difficulty to help students practice and apply their understanding of concepts.
Q: Are there any special features included in the book?A: Yes, the book features expanded illustrations, historical notes, hints and solutions for selected exercises, and an index of symbols to aid learning.
Q: When was 'A Friendly Introduction to Analysis' published?A: This book was published on January 9, 2004.
Q: What is the edition of 'A Friendly Introduction to Analysis'?A: This is the 2nd edition of the book, which includes revised and reorganized content for improved clarity.
Q: Can I find additional resources related to this book?A: Yes, the author has a website that offers additional topics, including the chapter on Fourier Analysis.
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