Introduction to Analysis, An (Classic Version) (Pearson Modern Classics for Advanced Mathematics Series)
ISBN-13:
9780134707624
ISBN-10:
0134707621
Edition:
4
Author:
William Wade
Publication date:
2017
Publisher:
Pearson
Format:
Paperback
696 pages
Category:
Mathematical Analysis
,
Mathematics
FREE US shipping
Book details
ISBN-13:
9780134707624
ISBN-10:
0134707621
Edition:
4
Author:
William Wade
Publication date:
2017
Publisher:
Pearson
Format:
Paperback
696 pages
Category:
Mathematical Analysis
,
Mathematics
Summary
Introduction to Analysis, An (Classic Version) (Pearson Modern Classics for Advanced Mathematics Series) (ISBN-13: 9780134707624 and ISBN-10: 0134707621), written by authors
William Wade, was published by Pearson in 2017.
With an overall rating of 4.3 stars, it's a notable title among other
Mathematical Analysis
(Mathematics) books. You can easily purchase or rent Introduction to Analysis, An (Classic Version) (Pearson Modern Classics for Advanced Mathematics Series) (Paperback, Used) from BooksRun,
along with many other new and used
Mathematical Analysis
books
and textbooks.
And, if you're looking to sell your copy, our current buyback offer is $20.05.
Description
For one- or two-semester junior or senior level courses in Advanced Calculus, Analysis I, or Real Analysis.
This title is part of the Pearson Modern Classics series. Pearson Modern Classics are acclaimed titles at a value price. Please visit www.pearsonhighered.com/math-classics-series for a complete list of titles.
This text prepares students for future courses that use analytic ideas, such as real and complex analysis, partial and ordinary differential equations, numerical analysis, fluid mechanics, and differential geometry. This book is designed to challenge advanced students while encouraging and helping weaker students. Offering readability, practicality and flexibility, Wade presents fundamental theorems and ideas from a practical viewpoint, showing students the motivation behind the mathematics and enabling them to construct their own proofs.
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