Reviews for Schaum's 3,000 Solved Problems in Calculus

The average rating for Schaum's 3,000 Solved Problems in Calculus based on 2 reviews is 5 stars.

Review # 1 was written on 2016-09-05 00:00:00 Gerald Gerrard I had some trouble with this book, compounded by my tendency to space off in class. Even when I succeeded in keeping my admittedly sub-par attention on the professor, the material was not particularly clear. On further examination, and with more experience dealing with math texts, the biggest problem seems to stem from it trying to be both a proof-based and example-based text at the same time, while doing neither well. Therefore, as a teaching aid it is difficult to use. This said, the solutions manual is one of the best I've used. The shock when I started Calc I, which used a text with an average sm, was fairly comical. Only in hindsight, though. If you buy the solutions manual, the text works adequately. I'll confess the sm taught me the material better than the text, which I used mainly as a rather large packet of homework problems. Without the manual, I doubt I'd have done well in the class. Keep in mind this is from a person who is naturally good at math and managed every text before and since this one easily. When I needed to review a theorem for Diff EQ later on the book was just as difficult, despite my greater familiarity with the subject, so even as a reference it fails.

Review # 2 was written on 2016-03-08 00:00:00 Andrea Kula In writing "A Tour of the Calculus", there are three things that David Berlinski would like you to know, in order: 1. David Berlinski has read more books than you. 2. David Berlinski is well regarded among mathematicians. 3. The motivations and concepts that support calculus as a foundational achievement of modern thought. Let me offer this praise: Berlinski faithfully and artfully expresses what almost every math teacher misses; The motivation for creating calculus was to understand a world of varying forces, flows, and influences. Questions like "Why do the planets move like they do?", "How fast is a cannonball moving in mid-flight?", and "How much concrete will I need to dam this river?" were not really answerable before calculus. Calculus gives us a way to quantify the nuances of natural phenomenon that was never available before in history. This is exciting, and the author communicates this excitement in the mirror of his own excitement. This enthusiasm is quickly buried, however, in a mountain of cheeky literary references and irrelevant, boring asides. The author tries to bind all these together with metaphors, which are stretched to ludicrous lengths and ultimately break. These overlong side trips are neither explanatory nor entertaining. Don't get me wrong. I do not wish mathematics to remain dry and unattainable. Ostensibly, neither does David Berlinski. I so wanted to be able to point to this book and tell others, "See, this is why calculus exists. This is why math is central to every aspect of modern life!" Alas, the book fails in this regard. It fails also in its stated mission to illustrate the formal, stuffy proofs that underpin calculus in a down-to-earth way. Every time such an illustration is attempted, it turns into a bizarre shaggy dog story that is a blend of historical fiction and motorcycle rides. I cannot recommend this book; either as a calculus tutorial, or as entertainment.