Multivariable Mathematics,New

Multivariable Mathematics,New

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SKU: DADAX0130672769
UPC: 9780130672766
Brand: Pearson
Condition: New
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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.

For more information, please visit www.P65Warnings.ca.gov.

  • Q: How many pages are in 'Multivariable Mathematics'? A: This book contains eight hundred sixty-four pages. It offers comprehensive coverage of multivariable calculus and differential equations.
  • Q: What are the dimensions of 'Multivariable Mathematics'? A: The dimensions are seven point nine one inches in length, one point eight one inches in width, and nine point two one inches in height. These measurements make it a standard size for textbooks.
  • Q: What type of binding does this book have? A: This book is paperback bound. The paperback format is lightweight and flexible, making it easy to handle during study sessions.
  • Q: Is 'Multivariable Mathematics' suitable for beginners? A: Yes, this book is suitable for students who have completed introductory calculus courses. It is designed for second-year calculus courses, making it ideal for those progressing in mathematics.
  • Q: What topics does 'Multivariable Mathematics' cover? A: This textbook covers multivariable calculus, vector algebra, and differential equations. It integrates problem-solving techniques suited for advanced mathematics courses.
  • Q: Is this book recommended for self-study? A: Yes, 'Multivariable Mathematics' is suitable for self-study. Its comprehensive explanations and problem-solving techniques help learners grasp complex concepts independently.
  • Q: How should I store 'Multivariable Mathematics' to keep it in good condition? A: Store the book in a cool, dry place away from direct sunlight. Keeping it upright on a shelf will prevent warping and help maintain its shape.
  • Q: Can I clean the pages of 'Multivariable Mathematics'? A: No, do not clean the pages with liquids or cleaners. If necessary, gently dust the cover with a dry cloth to keep it looking good.
  • Q: Is this book safe for high school students? A: Yes, the content is appropriate for high school students who have a strong foundation in mathematics. It is designed for advanced learners.
  • Q: What if my copy of 'Multivariable Mathematics' arrives damaged? A: If your book arrives damaged, contact the seller for a return or exchange. Most sellers have customer service policies that address damaged items.
  • Q: Is there a warranty for 'Multivariable Mathematics'? A: Typically, textbooks do not come with a warranty. However, check with the seller regarding their return and exchange policies.
  • Q: How does 'Multivariable Mathematics' compare to other calculus books? A: This book focuses on integrating vector algebra with multivariable calculus, providing a unique approach compared to others that may not emphasize this integration.
  • Q: Is this book appropriate for college-level courses? A: Yes, 'Multivariable Mathematics' is appropriate for college-level courses, specifically those focusing on second-year calculus and differential equations.
  • Q: Are the explanations in 'Multivariable Mathematics' clear? A: Yes, the explanations are designed to be clear and concise, aiding students in understanding complex mathematical concepts.
  • Q: What author wrote 'Multivariable Mathematics'? A: The author of this textbook is Richard Williamson. His expertise in mathematics contributes to the quality of the content.
  • Q: Is 'Multivariable Mathematics' used in university courses? A: Yes, this book is often used in university courses for multivariable mathematics and differential equations, making it a standard resource in academic settings.

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