Calculus Without Limits (Almost)

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Edition: 3rd Updated

ISBN: 9781418441241, 1418441244

Size: 2 MB (2201004 bytes)

Pages: 342/342

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John Sparks9781418441241, 1418441244

Calculus Without Limits is an original exposition of single-variable calculus using the classic differential approach. Written in an engaging, popular style by an award-winning teacher, Calculus Without Limits is the first completely new calculus book to hit the shelves in 95 years that deliberately minimizes the use of limits, one of the major stumbling blocks initially standing in the way of calculus students.
Calculus Without Limits presents its subject in nine chapters: 1) `Introduction’, 2) `Barrow’s Diagram’, 3) `The Two Fundamental Problems of Calculus’, 4) `Foundations’, 5) `Solving the First Problem’, 6) `Antiprocesses’, 7) `Solving the Second Problem’, 8) `Sampling the Power of Differential Equations’, and 9) `Conclusion: Magnificent Shoulders’. Approximately 85 diagrams and a plethora of worked examples help facilitate student understanding in an exposition that measures a mere 330 pages from cover to cover. Real-life applications examine problems from a variety of disciplines ranging from physics to finance. Additionally, Calculus Without Limits provides plenty of practice for the beginning calculus student via 200 exercises from routine to quite challenging–all answered in an `Answer to Problems’ section in the back of the book. Five appendices summarize key formulas from various mathematical disciplines, and a brief one-page bibliography completes the book.
Calculus Without Limits is suitable as a self-study text or as supplementary text augmenting a regular multi-term college calculus sequence. It can also serve as the primary text for a one-term Business Calculus or Calculus for Appreciation Course. Advanced High School Students will find it ideal for quickly mastering calculus basics before engaging a more rigorous college offering. Lastly, Calculus Without Limits is meant for all those people who really never learned the why behind calculus, and now, many years later–perhaps as a practicing professional–may want to reacquaint themselves with an old academic friend for the very first time.

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