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Calculus with Trigonometry and Analytic Geometry

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Item Number 501090  
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Item Description...


Product Description
Aimed at first and second year undergraduate students in mathematics, the physical sciences, and engineering, and written by two authorities in the field, this book will be required reading for courses that follow a 'problem-solving' approach to teaching calculus. The main philosophy of calculus is presented through many examples and applications to explain its abstract notions and concepts. A solutions manual demonstrating the workings of each example accompanies the book.



Item Specifications...

Pages   756
Dimensions:   Length: 11" Width: 8.4" Height: 1.5"
Weight:   4.1 lbs.
Binding  Hardcover
Release Date   Jan 1, 2002
Publisher   Saxon Publishers
ISBN  156577146X  
EAN  9781565771468  


Availability  1 units.
Availability accurate as of May 24, 2012 07:21.
Usually ships within one to two business days from La Vergne, TN.
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Product Categories
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Similar Products
Calculus with Trigonometry and Analytic Geometry (Solutions Manual)
Calculus with Trigonometry and Analytic Geometry (Solutions Manual)
Item: 74249



Reviews - What do our customers think?
Great Book  Apr 24, 2006
From the standpoint of a 15 y/o homeschooled student: I enjoyed taking this book very much, I was able to understand the whole book without having to look elseware for any instruction from anybody. The only thing I would reccomend for it would be more examples in the explinations.
 
Unusual in structure, content and order of presentation.  Apr 30, 2004
This is a very unusual calculus textbook, in structure, content and order of presentation. In terms of structure, the sections are very short with a large number of problems at the ends of the sections. What is unusual about the problem sets is that explicit review problems over previous sections are included. For example, at the end of section 69 there are problems from sections 47, 26, 68, 50 12 and 18. Since the subject of section 69 is integration by parts and the problem from section 26 deals with interest computation, there does not need to be a logical connection between the two. This is most unusual and I am not convinced that it is of value, in fact I consider it detrimental.
The content is also weak, most of the explanations do not extend beyond the basics. Instructors attempting to provide a rigorous explanation of the principles of calculus will most likely need to find some supplemental material.
Finally, the order of presentation is unusual. For example, lesson 70, which starts on page 361, covers the properties of limits. Rules such as "The limit of the (sum, difference, product, quotient) of two functions is the (sum, difference, product, quotient) of the limits of the functions", are mentioned in this lesson. Since this lesson comes after derivatives and integrals, which are based on limits, have been used for some time, I found the order very odd.
In conclusion, you can teach non-rigorous calculus classes using this book, but the unusual features mean that I would not consider using it as a textbook.
 

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