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eBook details

• Title: Introductory Calculus Explained Simply-An Intuitive Approach
• Author : Jason R. Taylor
• Release Date : January 02, 2017
• Genre: Mathematics,Books,Science & Nature,
• Pages : * pages
• Size : 131997 KB

Description

Many fine calculus texts exist.  However, there is neither a single course nor a single text in Introductory Calculus that is optimum for every school, instructor or group of students. Most texts are traditional in their presentation of the subject and do not significantly vary in content or approach from year to year.


“Introductory Calculus Explained Simply-An Intuitive Approach”, does indeed offer an intuitive perspective for the student, allowing he or she to thoroughly master the basic concepts with a rich understanding of this powerful branch of mathematics.


Chapters 1 and 2, describe differential and integral calculus emphasizing a visual as opposed to an equation-based approach to learning, except where calculus notation is explained.  Graphs and cartoons are interspersed throughout to enhance an appreciation of the concepts.  This intuitive approach enables even youngsters to grasp the most basic ideas behind the foundation of modern calculus.


A comprehensive array of theorems, proofs, techniques, equations and solutions to exercises, are conveniently accessible as an immediate resource through 95 appendices.


Traditionally, simply mentioning the word “calculus” has created a phobic reaction to mathematics for many people.  That word triggers thoughts of an esoteric branch of learning that is alien and out-of-reach for the average student to grasp.


However, I believe the concepts of calculus are actually quite intuitive and well within the comprehension of anyone.


That hypothesis has been the driving force for me to write this book, which is dedicated to everyone from the high school student, to the much too ubiquitous mathematically challenged adult.


I hope readers enjoy discovering the simplicity and power of the calculus concepts described in the following pages.


It is my intent that the approach to learning this book takes makes as many students as possible realize that calculus can be a fun as well as intuitive subject.  If it accomplishes this, and convinces a single reader to enter a scientific profession where they can be productive and make meaningful contributions to society in whatever career they choose pursue, it will have been a success.

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