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**An Introduction To Functional Programming Through Lambda Calculus by Greg Michaelson**

Well-respected text for computer science students provides an accessible introduction to functional programming. Cogent examples illuminate the central ideas, and numerous exercises offer reinforcement. Includes solutions. 1989 edition.

This title forms part of the completely new Mathematics for the IB Diploma series. This highly illustrated book covers topic 9 of the IB Diploma Higher Level Mathematics syllabus, the optional topic Calculus. It is also for use with the further mathematics course. Based on the new group 5 aims, the progressive approach encourages cumulative learning. Features include: a dedicated chapter exclusively for mixed examination practice; plenty of worked examples; questions colour-coded according to grade; exam-style questions; feature boxes throughout of exam hints and tips.

**Basic Technical Mathematics With Calculus by Allyn J Washington**

Note: If you are purchasing an electronic version, MyMathLab does not come automatically packaged with it. To purchase MyMathLab, please visit www.mymathlab.com or you can purchase a package of the physical text and MyMathLab by searching for ISBN 10: 0133523667 / ISBN 13: 9780133523669. This new edition preserves the author's highly regarded approach to technical math, while enhancing the integration of technology in the text and increasing the problem solving focus. MyMathLab with Knewton adaptive learning provides student with unlimited practice, guided instruction, and video worked examples for every section of the textbook. New exercises add a variety of learning opportunities for students. This edition contains 100 per cent SI units and is now four-colour.

**Clep Calculus Vocabulary Workbook by Lewis Morris**

Learn the Secret to Success on the CLEP Calculus Exam! Ever wonder why learning comes so easily to some people? This remarkable workbook reveals a system that shows you how to learn faster, easier and without frustration. By mastering the hidden language of the subject and exams, you will be poised to tackle the toughest of questions with ease. We’ve discovered that the key to success on the CLEP Calculus Exam lies with mastering the Insider’s Language of the subject. People who score high on their exams have a strong working vocabulary in the subject tested. They know how to decode the vocabulary of the subject and use this as a model for test success. People with a strong Insider’s Language consistently: Perform better on their Exams Learn faster and retain more information Feel more confident in their courses Perform better in upper level courses Gain more satisfaction in learning The CLEP Calculus Exam Vocabulary Workbook is different from traditional review books because it focuses on the exam’s Insider’s Language. It is an outstanding supplement to a traditional review program. It helps your preparation for the exam become easier and more efficient. The strategies, puzzles, and questions give you enough exposure to the Insider Language to use it with confidence and make it part of your long-term memory. The CLEP Calculus Exam Vocabulary Workbook is an awesome tool to use before a course of study as it will help you develop a strong working Insider’s Language before you even begin your review. Learn the Secret to Success! After nearly 20 years of teaching Lewis Morris discovered a startling fact: Most students didn’t struggle with the subject, they struggled with the language. It was never about brains or ability. His students simply didn’t have the knowledge of the specific language needed to succeed. Through experimentation and research, he discovered that for any subject there was a list of essential words, that, when mastered, unlocked a student’s ability to progress in the subject. Lewis called this set of vocabulary the “Insider’s Words”. When he applied these “Insider’s Words” the results were incredible. His students began to learn with ease. He was on his way to developing the landmark series of workbooks and applications to teach this “Insider’s Language” to students around the world.

**The Calculus Collection by Caren L. Diefenderfer**

The Calculus Collection is a useful resource for everyone who teaches calculus, in high school or in a 2- or 4-year college or university. It consists of 123 articles, selected by a panel of six veteran high school teachers, each of which was originally published in Math Horizons, MAA Focus, The American Mathematical Monthly, The College Mathematics Journal, or Mathematics Magazine. The articles focus on engaging students who are meeting the core ideas of calculus for the first time. The Calculus Collection is filled with insights, alternate explanations of difficult ideas, and suggestions for how to take a standard problem and open it up to the rich mathematical explorations available when you encourage students to dig a little deeper. Some of the articles reflect an enthusiasm for bringing calculators and computers into the classroom, while others consciously address themes from the calculus reform movement. But most of the articles are simply interesting and timeless explorations of the mathematics encountered in a first course in calculus.

**Pre Calculus For Dummies by Yang Kuang**

The fun and easy way to learn pre-calculus Getting ready for calculus but still feel a bit confused? Haveno fear. Pre-Calculus For Dummies is an un-intimidating,hands-on guide that walks you through all the essential topics,from absolute value and quadratic equations to logarithms andexponential functions to trig identities and matrix operations. With this guide's help you'll quickly and painlessly get ahandle on all of the concepts — not just the number crunching— and understand how to perform all pre-calc tasks, fromgraphing to tackling proofs. You'll also get a new appreciation forhow these concepts are used in the real world, and find out thatgetting a decent grade in pre-calc isn't as impossible as youthought. Updated with fresh example equations and detailedexplanations Tracks to a typical pre-calculus class Serves as an excellent supplement to classroom learning If "the fun and easy way to learn pre-calc" seems like acontradiction, get ready for a wealth of surprises inPre-Calculus For Dummies!

**A Comprehensive Treatment Of Q Calculus by Thomas Ernst**

To date, the theoretical development of q-calculus has rested on a non-uniform basis. Generally, the bulky Gasper-Rahman notation was used, but the published works on q-calculus looked different depending on where and by whom they were written. This confusion of tongues not only complicated the theoretical development but also contributed to q-calculus remaining a neglected mathematical field. This book overcomes these problems by introducing a new and interesting notation for q-calculus based on logarithms.For instance, q-hypergeometric functions are now visually clear and easy to trace back to their hypergeometric parents. With this new notation it is also easy to see the connection between q-hypergeometric functions and the q-gamma function, something that until now has been overlooked. The book covers many topics on q-calculus, including special functions, combinatorics, and q-difference equations. Apart from a thorough review of the historical development of q-calculus, this book also presents the domains of modern physics for which q-calculus is applicable, such as particle physics and supersymmetry, to name just a few.

**Single Variable Differential And Integral Calculus by Elimhan Mahmudov**

The book “Single variable Differential and Integral Calculus” is an interesting text book for students of mathematics and physics programs, and a reference book for graduate students in any engineering field. This book is unique in the field of mathematical analysis in content and in style. It aims to define, compare and discuss topics in single variable differential and integral calculus, as well as giving application examples in important business fields. Some elementary concepts such as the power of a set, cardinality, measure theory, measurable functions are introduced. It also covers real and complex numbers, vector spaces, topological properties of sets, series and sequences of functions (including complex-valued functions and functions of a complex variable), polynomials and interpolation and extrema of functions. Although analysis is based on the single variable models and applications, theorems and examples are all set to be converted to multi variable extensions. For example, Newton, Riemann, Stieltjes and Lebesque integrals are studied together and compared.