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It is particularly well-suited to serve as a "no fluff" review of the basics for those with previous calculus experience, even if in the somewhat distance past. It covers introductory calculus, primarily differential calculus, in adequate detail so that readers, should be able to begin a course requiring a calculus foundation. Although later augmentation with additional calculus topics will be required, depending on the course. Unlike some calculus books, the concentration here is on basic concepts, rather than on rigorous mathematics and proofs.
There are some deficiencies which diminish the value of this text as a supplement for newcomers to calculus. The minor deficiencies occur in the depth and breadth of coverage, and in layout and design, An annotated bibliography, providing references where more detailed coverage of additional calculus topics might be found, would have been quite helpful. Here, the author provides neither the list of references she used in preparing this book, nor "pointers" to supporting and augmenting references.
Neither beginning chapter objectives nor closing chapter summaries are provided, both would have been appreciated. The spacing between lines in a paragraph is frequently not maintained, particularly if a line contains certain mathematical constructs. This can occasionally be distracting. The major defects occur in the technical editing, which was not as carefully done as might be hoped. These defects are shown as early as the first Chapter.
For example, on page 18 the four quadrants of the Cartesian coordinate system are presented. These are inexplicably numbered in clockwise order, rather than counterclockwise order as appropriate. As solutions are fully worked out, most errors in the problem solutions sets are obvious. For those refreshing their prior knowledge, these errors will, hopefully, be easily identified. However, for new learners who may not easily catch these mistakes and need reassurance that they understand the material, these errors may prove disconcerting.
Without the more than expected number of errors, this book would easily rate five stars. Even recognizing the errors, this is an excellent book for self-study for those with prior, or ongoing in-class, calculus experience.
The author has the unique ability to clearly, concisely, and interestingly explain the core of the subject. For readers with prior calculus experience, most errors will be easy to catch, and even help to establish they are understanding the materials.
For these readers this book can be easily completed in two weeks or less. For those using this in conjunction with an on-going class, obviously, more time will be required. The move from calculus basics to application problems, particularly in the sciences, is substantial.
Thus, while this book provides a strong foundation to build upon, exposure to further calculus topics and additional calculus problem-solving experience will be required to feel comfortable applying calculus to a broader range of subjects. In conclusion, this is a book that can be highly recommend for self-study, for the quality and style of its writing, excellent core coverage, and its relatively low cost.
The "bite-sized" sections make it particularly easy to stop at almost any point, without feeling you are pausing in the middle of the discussion of a new concept. However, the larger than expected number of errors would suggest its greatest value will be to those needing to refresh prior calculus experience or students currently enrolled in a calculus course, and not for those new to calculus and studying on their own.
However, i have 10 analogous books and this one is way way way better than the majority of its rivals. A notable plus- perhaps the best feature-is that there are plenty of practice examples and problems and the solutions are shown step by step. I took calculus over 40 years ago and have found this book great for regaining an understanding of the subject. The book is very good because it is clearly written and interesting.
Although mathematics is an exact science, the author implies that one can numerically prove a limit, in the case where both the numerator and denominator approach 0 Lesson 5.
She should have mentioned that the numerical solution was a stopgap and that she would cover the exact solution in Lesson See all 8 reviews. Amazon Giveaway allows you to run promotional giveaways in order to create buzz, reward your audience, and attract new followers and customers. Learn more about Amazon Giveaway. Set up a giveaway.
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Homework Helpers: Calculus (Homework Helpers) 1st Edition. by Denise Szecsei (Author) › Visit Amazon's Denise Szecsei Page. Find all the books, read about the author, and more. Buy used On clicking this link, a new layer will be open $ On clicking this link, a new layer will be open /5(8).
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