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It is a common fact that students do not show much interest in solving problems in Integral Calculus when compared to that of Differential Calculus. The voluminous nature of the problems in Integral Calculus forbids the students to gain confidence in this subject.Have a look on the following discussion. A question was asked by a student and was explained by an user in the internet.Question: I have never done integration in my life and I am in the first year of university. Is it (integration) harder than taking the derivative? I've heard it just going backwards. Is it generally considered harder than differentiation? Explanation given: If you are fine with derivatives, you will be fine with integrals in I year calculus. It never hurts to pay attention in class and to do your homework1. ............ In fact, if you have trouble with a problem, you should do more of the same kind as soon as you know the answer2. ........ The kind of problems you get in first year calculus will be solvable if you learn enough tricks3. ......... Integrals start out harder than derivatives and wind up easier4...........Superscript 1 means 'Be familiar with the formulae and methods of solving problems in Differential Calculus and Trigonometry'. The formulae practice workbooks in Differential Calculus and Trigonometry (PROF MSDOSS MATH BOOK SERIES I and II ) help the students to achieve this.Superscript 2 emphasize on 'Practice! Practice!'Students gain confidence only through practice only. This can be achieved by following the methods explained in the formulae practice workbooks in Differential Calculus, Trigonometry and Integral Calculus (PROF MSDOSS MATH BOOK SERIES I, II and III ) Superscript 3: 'Trick' means 'Ability to understand and classify the problems!'The above trick is rightly followed in the above mentioned formulae practice workbooks.Superscript 4 indicates the outcome!Experience shows that the above mentioned workbooks help the students to achieve this result.Significant features :# Each unit is provided with a revision of the formulae applied and methods followed.# Self- evaluation test is provided at the end of each unit.# Already tested in India among the average and below average students with good results.# Definite integrals, evaluation of integrals using partial fraction and the remaining methods of evaluation of integrals will be discussed in volume II.Prof. M. SUBBIAH DOSS
In general most Calculus text books and other Calculus books deal with the theory and problems, whereas this workbook deals with simple problems that are useful to students to remember the Differential Calculus formulae for ever. As classroom discussions cover mostly the theory and problem solving exercises, an intensive practice is necessary for most of the students to remember, recollect and apply the various formulae in the appropriate place while solving the problems.This is the main aim of this 'formulae practice workbook'.The short cut method followed in this workbook is already tested in India among average and below average higher secondary class students (11th & 12th standard) and obtained very good results.In this workbook, the 'derivative' concept is explained with the help of a real world example: growth of a plant. Differential Calculus theory is not discussed here.More number of solved problems and problems for practice with the solutions are given in this workbook. A Self evaluation test is also included.Practice! Practice! This helps the students to face the Differential Calculus problems without any fear. Practice acquired here will be useful to the students in solving problems not only in Differential Calculus but also in Integral Calculus and Differential equations etc.
* Aim of this 'formulae practice workbook: To help the students to remember, recollect and apply the various formulae in the appropriate place while solving the problems. * Already tested in India among average and below average higher secondary students (11th & 12th std) with very good results. * Theory is not discussed here in detail. * More number of solved problems and problems for practice with solutions. * A self evaluation test with answers. * Practice! Practice! This practice helps you - to discard your pre-conceived ideas of Trigonometry. You can be friendly (familiar) with the 'truck load of formulae' which is frightening you so far. - to solve the problems given in the text book and assignment sheets easily and independently. - to understand the theory given in your text book without any fear. You can do it! No doubt!! * The thorough knowledge acquired here will be more useful not only in Differential Calculus but also in Integral Calculus, Differential Equations etc. * This workbook is available at Amazon.com Wish you all the best! Prof. M. Subbiah Doss
Here in this workbook Vol II the following methods 'Integration by using partial fractions', 'Integration by parts' and 'Definite Integrals', 'Integration as the limit of a sum of certain series' are discussed in detail.
Aim of this 'formulae practice workbook: To help the students to remember, recollect and apply the various formulae in the appropriate place while solving the problems.- Already tested in India among average and below average higher secondary students (11th & 12th std) with very good results.- Theory is not discussed here in detail.- More number of solved problems and problems for practice with solutions. - A self evaluation test with answers.- Practice! Practice! This practice helps you- to discard your pre-conceived ideas of Trigonometry. You can be friendly (familiar) with the 'truck load of formulae' which is frightening you so far. - to solve the problems given in the text book and - to understand the theory given in your text book without any fear. You can do it! No doubt!!- The thorough knowledge acquired here will be more useful not only in Differential Calculus but also in Integral Calculus, Differential Equations etc.- This workbook is available at Amazon.comWish you all the best!Prof. M. Subbiah Doss
An authorised reissue of the long out of print classic textbook, Advanced Calculus by the late Dr Lynn Loomis and Dr Shlomo Sternberg both of Harvard University has been a revered but hard to find textbook for the advanced calculus course for decades.This book is based on an honors course in advanced calculus that the authors gave in the 1960's. The foundational material, presented in the unstarred sections of Chapters 1 through 11, was normally covered, but different applications of this basic material were stressed from year to year, and the book therefore contains more material than was covered in any one year. It can accordingly be used (with omissions) as a text for a year's course in advanced calculus, or as a text for a three-semester introduction to analysis.The prerequisites are a good grounding in the calculus of one variable from a mathematically rigorous point of view, together with some acquaintance with linear algebra. The reader should be familiar with limit and continuity type arguments and have a certain amount of mathematical sophistication. As possible introductory texts, we mention Differential and Integral Calculus by R Courant, Calculus by T Apostol, Calculus by M Spivak, and Pure Mathematics by G Hardy. The reader should also have some experience with partial derivatives.In overall plan the book divides roughly into a first half which develops the calculus (principally the differential calculus) in the setting of normed vector spaces, and a second half which deals with the calculus of differentiable manifolds.
For students who need to polish their calculus skills for class or for a critical exam, this no-nonsense practical guide provides concise summaries, clear model examples, and plenty of practice, practice, practice. About the Book With more than 1,000,000 copies sold, Practice Makes Perfect has established itself as a reliable practical workbook series in the language-learning category. Now, with Practice Makes Perfect: Calculus, students will enjoy the same clear, concise approach and extensive exercises to key fields they've come to expect from the series--but now within mathematics. Practice Makes Perfect: Calculus is not focused on any particular test or exam, but complementary to most calculus curricula. Because of this approach, the book can be used by struggling students needing extra help, readers who need to firm up skills for an exam, or those who are returning to the subject years after they first studied it. Its all-encompassing approach will appeal to both U.S. and international students. Features More than 500 exercises and answers covering all aspects of calculus. Successful series: "Practice Makes Perfect" has sales of 1,000,000 copies in the language category--now applied to mathematics. Large trim allows clear presentation of worked problems, exercises, and explained answers.
Enables readers to apply the fundamentals of differential calculus to solve real-life problems in engineering and the physical sciences Introduction to Differential Calculus fully engages readers by presenting the fundamental theories and methods of differential calculus and then showcasing how the discussed concepts can be applied to real-world problems in engineering and the physical sciences. With its easy-to-follow style and accessible explanations, the book sets a solid foundation before advancing to specific calculus methods, demonstrating the connections between differential calculus theory and its applications. The first five chapters introduce underlying concepts such as algebra, geometry, coordinate geometry, and trigonometry. Subsequent chapters present a broad range of theories, methods, and applications in differential calculus, including: Concepts of function, continuity, and derivative Properties of exponential and logarithmic function Inverse trigonometric functions and their properties Derivatives of higher order Methods to find maximum and minimum values of a function Hyperbolic functions and their properties Readers are equipped with the necessary tools to quickly learn how to understand a broad range of current problems throughout the physical sciences and engineering that can only be solved with calculus. Examples throughout provide practical guidance, and practice problems and exercises allow for further development and fine-tuning of various calculus skills. Introduction to Differential Calculus is an excellent book for upper-undergraduate calculus courses and is also an ideal reference for students and professionals alike who would like to gain a further understanding of the use of calculus to solve problems in a simplified manner.
Make sense of these difficult equations Improve your problem-solving skills Practice with clear, concise examples Score higher on standardized tests and exams Get the confidence and the skills you need to master differential equations! Need to know how to solve differential equations? This easy-to-follow, hands-on workbook helps you master the basic concepts and work through the types of problems you'll encounter in your coursework. You get valuable exercises, problem-solving shortcuts, plenty of workspace, and step-by-step solutions to every equation. You'll also memorize the most-common types of differential equations, see how to avoid common mistakes, get tips and tricks for advanced problems, improve your exam scores, and much more! More than 100 Problems! Detailed, fully worked-out solutions to problems The inside scoop on first, second, and higher order differential equations A wealth of advanced techniques, including power series THE DUMMIES WORKBOOK WAY Quick, refresher explanations Step-by-step procedures Hands-on practice exercises Ample workspace to work out problems Online Cheat Sheet A dash of humor and fun
An accessible introduction to the fundamentals of calculus needed to solve current problems in engineering and the physical sciences I ntegration is an important function of calculus, and Introduction to Integral Calculus combines fundamental concepts with scientific problems to develop intuition and skills for solving mathematical problems related to engineering and the physical sciences. The authors provide a solid introduction to integral calculus and feature applications of integration, solutions of differential equations, and evaluation methods. With logical organization coupled with clear, simple explanations, the authors reinforce new concepts to progressively build skills and knowledge, and numerous real-world examples as well as intriguing applications help readers to better understand the connections between the theory of calculus and practical problem solving. The first six chapters address the prerequisites needed to understand the principles of integral calculus and explore such topics as anti-derivatives, methods of converting integrals into standard form, and the concept of area. Next, the authors review numerous methods and applications of integral calculus, including: Mastering and applying the first and second fundamental theorems of calculus to compute definite integrals Defining the natural logarithmic function using calculus Evaluating definite integrals Calculating plane areas bounded by curves Applying basic concepts of differential equations to solve ordinary differential equations With this book as their guide, readers quickly learn to solve a broad range of current problems throughout the physical sciences and engineering that can only be solved with calculus. Examples throughout provide practical guidance, and practice problems and exercises allow for further development and fine-tuning of various calculus skills. Introduction to Integral Calculus is an excellent book for upper-undergraduate calculus courses and is also an ideal reference for students and professionals who would like to gain a further understanding of the use of calculus to solve problems in a simplified manner.