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For courses in secondyear calculus, linear calculus and differential equations.This text explores the standard problemsolving techniques of multivariable mathematics integrating vector algebra ideas with multivariable calculus and differential equations. This text offers a full year of study and the flexibility to design various oneterm and twoterm courses.
⚠️ 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 'Multivariable Mathematics'?A: The book covers essential topics in second-year calculus, linear calculus, and differential equations, integrating concepts from vector algebra with multivariable calculus.
Q: Who is the author of 'Multivariable Mathematics'?A: 'Multivariable Mathematics' is authored by Richard Williamson.
Q: What is the condition of the book?A: The book is listed as 'Very Good', indicating that it is in good condition with minimal signs of wear.
Q: How many pages does 'Multivariable Mathematics' have?A: 'Multivariable Mathematics' contains a total of 864 pages.
Q: Is 'Multivariable Mathematics' suitable for one-term courses?A: Yes, the text is designed to offer flexibility, making it suitable for both one-term and two-term courses in multivariable mathematics.
Q: What type of binding does the book have?A: 'Multivariable Mathematics' is available in paperback binding.
Q: When was 'Multivariable Mathematics' published?A: 'Multivariable Mathematics' was published on June 24, 2003.
Q: What edition of 'Multivariable Mathematics' is available?A: The available edition of the book is the fourth edition.
Q: What is the main focus of the problem-solving techniques in the book?A: The book focuses on integrating vector algebra ideas with multivariable calculus and differential equations, providing a comprehensive approach to problem-solving in multivariable mathematics.
Q: In which category is 'Multivariable Mathematics' classified?A: 'Multivariable Mathematics' is classified under the category of Differential Equations.
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