Calculus: Essential Skills Practice Workbook with Full Solutions, 2022 Edition


Calculus: Essential Skills Practice Workbook with Full Solutions – Derivatives, Limits and Integrals 2022 Edition
Author: Sudhir K. Sood Ph.D. (Author)
Publication Date 出版日期: 2022-05-19
Language 语言: English
Print Length 页数: 195 pages
ISBN-13: 9798829061357
ASIN ‏ : ‎ B0B1DJBN7M
Publisher finelybook 出版社: Independently published


Book Description
By finelybook

Calculus: Essential Skills Practice Workbook with Full Solutions – Derivatives, Limits and Integrals 2022 Edition
This workbook has been written to provide you all the help you need to master the essential calculus skills of evaluating derivatives, limits and integrals quickly and accurately. For achieving this objective, it guides you step-by-step through the essential tool set – rules, methods and formulas – with the help of clear discussions of topics, thoroughly explained solved examples and exercises with complete solutions. In order to inculcate full student confidence, this user-friendly workbook does not shy away from clarifying even ‘simple’ calculation skills like addition of fractions, multiplication/division of exponents, use of trigonometric identities and so on.
What is inside?

  • The subject matter of the workbook has been divided into twenty one chapters with each chapter dealing with a particular topic
    Table of Contents
    1 – Basic Differentiation Rules and the Derivatives of Polynomials
    2 – The Chain Rule
    3 – The Product Rule
    4 – The Quotient Rule
    5 – Derivatives of Trigonometric Functions
    6 – Derivatives of Inverse Trigonometric Functions
    7 – Derivatives of Exponential Functions
    8 – Derivatives of Logarithmic Functions
    9 – Derivatives of Hyperbolic Functions
    10 – Derivatives of Implicit Functions
    11 – Second Order Derivatives
    12 – Extreme Values-Maxima and Minima
    13 – Limits and L’Hôpital’s Rule
    14 – Indefinite Integrals and Integrals of Polynomials
    15 – Definite Integrals
    16 – Integrals of Trigonometric Functions
    17 – Integrals of Exponential, Logarithmic and Hyperbolic Functions
    18 – Integration by Polynomial Substitution
    19 – Integration by Trigonometric Substitution
    20 – Integration by Parts
    21 – Multiple Integrals


  • Each chapter of the workbook begins with a concise yet self-contained discussion of the topic of the chapter supplemented by formulas, identities and properties of various functions, their derivatives and anti-derivatives. This is followed by a number of examples that are solved step by step with explanation of every step.


  • At the end of every chapter, a variety of practice exercises are provided to test your problem solving skills as well as your comprehension and retention of the topic.


  • Full solution of every practice exercise can be found at the back of the workbook to allow you to check your answers. An effort is made to provide really detailed answers without skipping any steps.


Who this workbook is for?

  • Students taking introductory calculus course in high schools, colleges and universities who can use it as a text book or a supplementary book


  • Those from various fields like sciences, engineering, economics, medicine and others who wish to learn or to brush up their knowledge about derivatives and integrals, which they need to solve myriad problems in their respective fields.


  • All those in home study programs, parents wanting to help their kids and other adults of all ages who wish to have a handle on differentiation, limits and integration.


About the Author
Sudhir K. Sood obtained his Ph.D. degree in fundamental particle physics. As research scientist and Professor of Physics at Universities in France, Canada and India, Dr. Sood has taught a number of courses both at introductory and advanced graduate level. He has lectured at international Physics conferences and authored numerous well-cited research papers that are published in reputed peer reviewed journals. More recently, for more than a decade, he has taught physics and mathematics to students who wish to specialize in engineering, medicine and physical science courses.
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