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This book, the third of a three-volume work, is the outgrowth of the authors' experience teaching calculus at Berkeley. It is concerned with multivariable calculus, and begins with the necessary material from analytical geometry. It goes on to cover partial differention, the gradient and its applications, multiple integration, and the theorems of Green, Gauss and Stokes. Throughout the book, the authors motivate the study of calculus using its applications. Many solved problems are included, and extensive exercises are given at the end of each section. In addition, a separate student guide has been prepared.
| Price | Condition | Delivery | Seller | Action |
| $99.99 | Digital |
| WonderClub |
Spencer Galvin
reviewed Calculus Iii on May 09, 2011
Calculus Iii
5/28/2015: So far: A very rigorous text! However, I would refer to other sources (lecture videos, notes, etc.) to grasp a better initial understanding on measure theory itself, and a rather reasonable comparison of Riemann vs. Lebesgue integrals.
Note: MITOpenCourseWare unfortunately doesn't have the lecture videos available, but mathematicalmonk on youtube gives an understandable introduction to measure theory in his Probability Primer's series.
12/8/2015: We went through THE WHOLE BOOK in our measure theory class. I will not comment on how the professor taught the class, but I would have been a lot more pleased if there were more examples and some sort of solution manual/hints for problems in this book. In general, I think having some sort of verification for one's solutions for any problem is essential to her learning process.
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