PDF Ebook Cracking the AP Calculus AB & BC Exams, 2009 Edition (College Test Preparation), by David S. Kahn
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Cracking the AP Calculus AB & BC Exams, 2009 Edition (College Test Preparation), by David S. Kahn
PDF Ebook Cracking the AP Calculus AB & BC Exams, 2009 Edition (College Test Preparation), by David S. Kahn
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Scoring high on the AP Calculus AB & BC Exams is very different from earning straight A’s in school. We don’t try to teach you everything there is to know about calculus—only the strategies and information you’ll need to get your highest score. In Cracking the AP Calculus AB & BC Exams, we’ll teach you how to
·Use our preparation strategies and test-taking techniques to raise your score
·Focus on the topics most likely to appear on the test
·Test your knowledge with review questions for each calculus topic covered
This book includes 5 full-length practice AP Calculus AB & BC tests: 3 for AB and 2 for BC. All of our practice questions are just like those you’ll see on the actual exam, and we explain how to answer every question.
Cracking the AP Calculus AB & BC Exams has been fully updated for the 2009 tests.
- Sales Rank: #401164 in Books
- Published on: 2009-01-06
- Released on: 2009-01-06
- Original language: English
- Number of items: 1
- Dimensions: 10.86" h x 1.55" w x 8.38" l,
- Binding: Paperback
- 896 pages
Most helpful customer reviews
21 of 21 people found the following review helpful.
Excellent preparation for AP exams, or for self-study of calculus core in preparation for future work--some minor deficiencies.
By One-Reader
This is an outstanding presentation of core topics in applied calculus. Only areas identified by the AP Calculus Development Committee are covered. Narrowing the areas presented to those needed for the exam considerably reduces preparation time, compared to studying a more general calculus text.
The greatest strength of this text is its excellent practice problems sets with fully-worked solutions. There are usually about 10 - 25 problems per set, often with multiple problem sets per chapter. Surprisingly, for a book with this many problems, solutions are usually well-described and accurate. Although there are the rare solution section errors, e.g., the incorrectly drawn figure on page 364, or the solution to a different problem than that given on page 369.
Arguably, the book's primary deficiency is its strong emphasis on memorization of problem formats and pattern solutions, to the exclusion of a more general problem-solving strategy. The pattern-solving approach, while extremely helpful for the AP exam, may occasionally lead to "missing the forest for the trees", resulting in readers spending more time solving a problem than needed. As one example, in Chapter 6 readers are asked to, "Find the values of x where the normal to the graph of (x-9)^2 is parallel to the y-axis." The solution presented follows the previously presented solution pattern of finding the derivative of the curve, i.e., the slope of the tangent to the curve, recognizing that the slope of the normal is the negative reciprocal of the slope of the tangent, and then finding where the slope of the negative reciprocal is infinite. Simply recognizing (x-9)^2 as an upward opening parabola with vertex at x=9 would have allowed the solution to be quickly identified by inspection.
Other deficiencies include the occasional editing lapse, for example, when an unrelated integral trigonometric equation inexplicably appears in the middle of page 81. Some extended coverage, at least an appendix, on the use of graphing calculators, as they are now required for the exams, would have been appreciated. Also, the paper appears to be relatively lower quality than usual, which is probably acceptable considering the book's relatively low cost.
If you're considering an earlier edition to reduce costs, note that although the presentation, examples, and problem sets in, e.g., the 1999/2000 edition are almost identical to the 2009 edition, the 2009 edition has fully worked solutions while the earlier 1999/2000 edition only provides answers.
Although there are some minor deficiencies, this book can be highly recommended for those preparing for AP calculus exams, owing to the excellent concise presentation of topics, and the outstanding and extensive sets of problems with full solutions. Based on my experience, its possible to complete the book at a reasonable pace in about eight weeks.
Except for the relatively extended coverage of curve sketching, an interesting anachronism from earlier decades when plotting software and graphing calculators were not widely available, this book can also be highly recommend for self-study in preparation for applied courses or independent reading where a basic understanding of calculus is needed, even when the AP exams are not a consideration.
13 of 13 people found the following review helpful.
My son got a 5 on the Test using this
By V. Pennington
My school does not offer AP Calculus, but by AP rules, you can take the test despite not having the class. So, my son decided to use this book to help him prepare. My son is very good at math, so he was able to learn from the way this presented the material. He ended up getting the highest possible score.
If you have the class-imagine what you can accomplish with this aid.
8 of 8 people found the following review helpful.
Best Prep Book for AP Calculus
By Michael Locklear
After reading the Amazon reviews, I purchased this book and the Kaplan version. I quickly set aside the Kaplan book and focused on "Cracking the AP Calculus AB & BC Exams," though. The review information is comprehensive yet abbreviated, as most of the concepts are taught in class. However, enough information is given to fill in any knowledge gaps. The practice after each chapter is good, and the solutions are fully explained. I was particularly impressed with the practice tests. The problems mirrored those on the actual AP Calculus AB exam exactly. There were only a few problems I didn't encounter in this book that were on the AP exam. This book did the trick... I got a 5!
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