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The new sixth edition of Modern Algebra has two main goals: to introduce the most important kinds of algebraic structures, and to help students improve their ability to understand and work with abstract ideas. The first six chapters present the core of the subject; the remainder are designed to be as flexible as possible. The text covers groups before rings, which is a matter of personal preference for instructors. Modern Algebra, 6e is appropriate for any onesemester junior/senior level course in Modern Algebra, Abstract Algebra, Algebraic Structures, or Groups, Rings and Fields. The course is mostly comprised of mathematics majors, but engineering and computer science majors may also take it as well.
⚠️ 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 are the main topics covered in Modern Algebra: An Introduction?A: The book introduces key algebraic structures, focusing on groups, rings, and fields. It covers core concepts in the first six chapters, with later chapters designed for flexibility in teaching.
Q: Who is the author of Modern Algebra: An Introduction?A: The author of this book is John R. Durbin.
Q: What is the edition of the book?A: This is the sixth edition of Modern Algebra: An Introduction.
Q: What is the page count of the book?A: The book contains a total of 352 pages.
Q: What is the binding type of this edition?A: The binding type of this edition is hardcover.
Q: When was Modern Algebra: An Introduction published?A: The book was published on December 31, 2008.
Q: Is this book suitable for all students?A: Modern Algebra: An Introduction is primarily aimed at junior and senior level mathematics majors, but it is also suitable for engineering and computer science majors.
Q: What is the condition of the book?A: The book is in new condition.
Q: Can this book be used for a one-semester course?A: Yes, it is appropriate for any one-semester course in Modern Algebra, Abstract Algebra, or Algebraic Structures.
Q: What makes this book flexible for instructors?A: The later chapters are designed to be as flexible as possible, allowing instructors to choose the order in which they cover topics.
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