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Download Ebook Kalkulus Purcell Jilid 2 - The Best Resource for Calculus Students and Teachers



Download Ebook Kalkulus Purcell Jilid 2 - A Comprehensive Guide for Calculus Students




Calculus is one of the most important and challenging subjects in mathematics. It deals with the study of change, limits, derivatives, integrals, functions, and more. Calculus is essential for many fields of science, engineering, economics, and other disciplines. However, learning calculus can be difficult and daunting for many students. That's why having a good textbook or reference book can make a big difference.




Download Ebook Kalkulus Purcell Jilid 2 -



One of the best books for learning calculus is Kalkulus Purcell Jilid 2. This book is written by Edwin J. Purcell, Dale Varberg, and Steve Rigdon. It is the ninth edition of a classic calculus book that has been used by millions of students around the world. It covers all the topics of calculus in a clear, rigorous, and engaging way. It also provides plenty of examples, exercises, applications, and illustrations to help students master calculus.


If you are looking for a comprehensive guide for calculus students, you should definitely download Kalkulus Purcell Jilid 2. In this article, we will show you how to do that. We will also give you an overview of what you can learn from this book and how you can use it effectively. By the end of this article, you will be ready to dive into calculus with confidence and enthusiasm.


What is Kalkulus Purcell Jilid 2 and why is it useful?




Kalkulus Purcell Jilid 2 is a calculus book that was first published in 1970 by Edwin J. Purcell and Dale Varberg. They were both professors of mathematics at Indiana University. They wrote this book with the aim of providing a solid foundation for calculus students. They wanted to present calculus as a coherent and logical subject that can be applied to various problems.


The book was very successful and popular among students and teachers. It was translated into many languages, including Indonesian. It also went through several revisions and updates over the years. The latest edition was published in 2007 by Steve Rigdon, who joined Purcell and Varberg as a co-author. He added new features and content to make the book more relevant and modern.


Kalkulus Purcell Jilid 2 is useful for several reasons. First, it covers all the topics of calculus in depth and detail. It starts with limits, continuity, derivatives, applications of derivatives, integrals, applications of integrals, transcendental functions, techniques of integration, improper integrals, infinite series, conic sections, polar coordinates, geometry in space, vectors, derivatives for functions of several variables, multiple integrals, vector calculus, and more.


Second, it explains each concept with clarity and precision. It uses precise definitions, logical proofs, intuitive explanations, graphical representations, numerical methods, and historical notes. It also shows how each concept relates to other concepts and how they can be used to solve real-world problems.


Third, it provides plenty of practice and feedback for students. It offers hundreds of examples that illustrate how to apply each concept and technique. It also offers thousands of exercises that range from basic to challenging. The exercises are organized by difficulty level and type. They include review exercises, conceptual exercises, applied exercises, theoretical exercises, computer exercises, calculator exercises, writing exercises, group projects, explorations, discovery activities, and more. The book also provides answers and solutions to selected exercises at the end of each chapter.


How to download the ebook for free?




One of the advantages of Kalkulus Purcell Jilid 2 is that it is available as an ebook. This means that you can access it anytime and anywhere on your computer, tablet, or smartphone. You can also save space and money by not having to buy a physical copy of the book.


However, downloading the ebook for free may not be as easy as it sounds. There are some legal and ethical issues that you need to consider before you do so. First, you need to make sure that the ebook is not protected by copyright laws. This means that the authors and publishers have given permission for the public to download and use their work for free. Otherwise, you may be violating their intellectual property rights and face legal consequences.


Second, you need to make sure that the ebook is not infected by viruses or malware. This means that the source or website that offers the ebook is reliable and trustworthy. Otherwise, you may be exposing your device and data to security risks and damage.


Third, you need to make sure that the ebook is not corrupted or incomplete. This means that the file format and quality of the ebook are compatible with your device and reader software. Otherwise, you may not be able to open or read the ebook properly.


So, how can you find and download Kalkulus Purcell Jilid 2 for free without any problems? Here are some tips and steps to follow:



  • Search for the ebook online using keywords such as "Kalkulus Purcell Jilid 2", "Purcell Varberg Rigdon", "Calculus 9th edition", "ebook", "free", "download", etc.



  • Look for reputable and legitimate websites that offer the ebook for free. Some examples are Google Books, OpenStax, Project Gutenberg, Internet Archive, etc. Avoid websites that ask for personal information, payment, registration, or download software.



  • Check the file format and size of the ebook before downloading it. Some common formats are PDF, EPUB, MOBI, etc. Make sure that your device and reader software can support the format and size of the ebook.



  • Download the ebook using a secure and stable internet connection. Save the file in a folder or location that you can easily access on your device.



  • Open and read the ebook using your preferred reader software. Enjoy learning calculus with Kalkulus Purcell Jilid 2.



What are the main topics covered in the ebook?




Kalkulus Purcell Jilid 2 covers all the topics of calculus in a systematic and comprehensive way. It has 14 chapters and 4 appendices that span over 1000 pages. Here is a summary of each chapter and section of the book:



Chapter


Title


Sections


1


Limits


- An Introduction to Limits- Techniques for Finding Limits- Infinite Limits- Limits at Infinity- Continuity- Limits Involving Trigonometric Functions- Intermediate Value Theorem


2


Derivatives


- The Derivative Function- Differentiation Formulas- Derivatives of Trigonometric Functions- The Chain Rule- Implicit Differentiation- Related Rates- Linear Approximations- Differentials


3


Applications of Derivatives


- Extreme Values of Functions- The Mean Value Theorem- Monotonic Functions and The First Derivative Test- Concavity and Curve Sketching- Indeterminate Forms and L'Hospital's Rule- Applied Optimization Problems- Newton's Method- Antiderivatives


4


Integrals


- Area Under a Curve by Limit of Sums- The Definite Integral- The Fundamental Theorem of Calculus- Indefinite Integrals and The Net Change Theorem- Substitution Rule


5


Applications of Integrals


- Area Between Curves- Volumes by Slicing; Disks and Washers- Volumes by Cylindrical Shells- Lengths of Plane Curves- Work- Moments, Centers of Mass, Centroids- Fluid Pressure; Fluid Force


6


Transcendental Functions- Inverse Functions: Exponential Functions; Logarithmic Functions; Inverse Trigonometric Functions; Hyperbolic Functions; Inverse Hyperbolic Functions- Derivatives of Logarithmic Functions; Derivatives of Inverse Trigonometric Functions; Derivatives of Hyperbolic Functions; Derivatives of Inverse Hyperbolic Functions- Integration by Parts; Reduction Formulas; Integrals Involving Trigonometric Integrands; Integrals Involving Powers of Trigonometric Functions; Integrals Involving Hyperbolic Functions; Integrals Involving Inverse Trigonometric Functions; Integrals Involving Exponential Functions; Integrals Involving Logarithmic Functions; Integrals Involving Inverse Hyperbolic Functions; L'Hospital's Rule Revisited; Improper Integrals Revisited; Comparison Tests for Improper Integrals


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