Paperback: 371 pages
Publisher: Houghton Mifflin; 2nd edition (July 26, 2001)
Language: English
ISBN-10: 0618247505
ISBN-13: 978-0618247509
Product Dimensions: 0.8 x 8.2 x 10.2 inches
Shipping Weight: 2.2 pounds
Average Customer Review: 3.5 out of 5 stars See all reviews (4 customer reviews)
Best Sellers Rank: #1,698,751 in Books (See Top 100 in Books) #22 in Books > Children's Books > Education & Reference > Math > Advanced #1886 in Books > Textbooks > Science & Mathematics > Mathematics > Calculus #3326 in Books > Science & Math > Mathematics > Pure Mathematics > Calculus
We used the preliminary version of this text, when it was apparently still being finalized, for 3 quarters of Calculus when I took it at Portland State University. The best thing about it was the price...it was a paperback and only about $20.The book was not at all liked by anyone. It is a very static text - all black and white, no color, and the graphs provided were often not very useful/meaningful. I'm not expecting a book with lots of color or pictures but if you're going to have an all black/white text, at least make it easy on the eyes. I remember, I went from an 'A' in the first course to a 'C' in the third course...and actually, I'd say that was mostly because of the text and not because the material got more difficult. The authors do not explain things in depth. As I remember, the intro to the books (Vols 1 and 2) stated that the secondary education math community had largely agreed that a shift towards a "leaner, more conceptual approach" was needed in college-level math courses. Instead of giving "drill" exercises or spending a lot of textbook space explaining concepts, the student hence becomes more responsible for their own learning. And I think that's what Ost and Zorn aim for. They give you the framework, the basics, and then they throw you into the deep end. Now, that's not to say that the content of the book isn't good. Some topics, I think they do explain quite well, although there are many that they don't cover in depth (Solids of Revolution is one topic, as I recall, that they glossed over very quickly in Volume 2, and in Volume 1, they use something called The Racetrack Principle, involving dogs on a racetrack, in their teaching of the Limit Definition of Derivatives.
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