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Get Free Ebook Practical Algebra: A Self-Teaching Guide, Second Edition

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Practical Algebra: A Self-Teaching Guide, Second Edition

Practical Algebra: A Self-Teaching Guide, Second Edition


Practical Algebra: A Self-Teaching Guide, Second Edition


Get Free Ebook Practical Algebra: A Self-Teaching Guide, Second Edition

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Practical Algebra: A Self-Teaching Guide, Second Edition

From the Publisher

With a ``learn-by-doing'' approach, it reviews and teaches elementary and some intermediate algebra. While rigorous enough to be used as a college or high school text, the format is reader friendly, particularly in this Second Edition, and clear enough to be used for self-study in a non-classroom environment. ``Pre-test'' material enables readers to target problem areas quickly and skip areas that are already well understood. Some new material has been added to the Second Edition and redundant or confusing material omitted. The first chapter has undergone major revision. Chapters feature ``post-tests'' for self-evaluation. Thousands of practice problems, questions and answers make this algebra review a unique and practical text.

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From the Back Cover

Practical Algebra If you studied algebra years ago and now need a refresher course in order to use algebraic principles on the job, or if you’re a student who needs an introduction to the subject, here’s the perfect book for you. Practical Algebra is an easy and fun-to-use workout program that quickly puts you in command of all the basic concepts and tools of algebra. With the aid of practical, real-life examples and applications, you’ll learn: The basic approach and application of algebra to problem solving The number system (in a much broader way than you have known it from arithmetic) Monomials and polynomials; factoring algebraic expressions; how to handle algebraic fractions; exponents, roots, and radicals; linear and fractional equations Functions and graphs; quadratic equations; inequalities; ratio, proportion, and variation; how to solve word problems, and more Authors Peter Selby and Steve Slavin emphasize practical algebra throughout by providing you with techniques for solving problems in a wide range of disciplines—from engineering, biology, chemistry, and the physical sciences, to psychology and even sociology and business administration. Step by step, Practical Algebra shows you how to solve algebraic problems in each of these areas, then allows you to tackle similar problems on your own, at your own pace. Self-tests are provided at the end of each chapter so you can measure your mastery.

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Product details

Paperback: 329 pages

Publisher: John Wiley & Sons; 2 edition (February 14, 1991)

Language: English

ISBN-10: 0471530123

ISBN-13: 978-0471530121

Product Dimensions:

7 x 10.5 x 10 inches

Shipping Weight: 1.2 pounds (View shipping rates and policies)

Average Customer Review:

4.3 out of 5 stars

362 customer reviews

Amazon Best Sellers Rank:

#8,689 in Books (See Top 100 in Books)

I had studied algebra before, so this was review for me. Anyway, I read the entire book and solved every problem. Whenever I got an answer wrong I would study the book’s answer, understand why I got the answer wrong, then re-do the problem. Two or three times I needed to consult a math expert via the internet because I didn’t understand how the book got its answer.The answers to the problems are directly below the problems, with a dashed line separating the set of problems from the set of answers. While working your way through the book it is best to quickly place a blank piece of paper below any dashed lines you see, so that you don’t get a peek at the answers before doing the problems.Before starting on the book I searched the Amazon reviews to see what typographical errors others had found. I printed out a list of them to use as I worked though the book. While working though the book I discovered errors that other reviewers had not mentioned. Here is a list of every error in the second edition, as far as I know:Page 3 – Division problem (d) at the bottom shows “1430 - 1364 = 66.” That should be “1430 - 1384 = 46.”Page 17 – In frame 21 there is a sentence that begins “Do all multiplications and then all divisions first . . .” The word “then” in that sentence should be deleted because it gives the impression that you don’t do any divisions until all multiplications have been completed. The correct procedure is to do multiplications or divisions as they come up, as you work from left to right; they have equal rank.Page 55 – In frame 5, the answer given for (b) is “7 and 3.” The correct answer is “none.”Page 123 – In problem #25 (b) the numerator “K cubed - 1” must be changed to “K cubed + 1” in order to get the answer the book gives.Page 161 – Problem #40 has a denominator "A times 2". That should be "A squared."Page 164 – The “check” for the answer to problem #60 has a radical sign with "16 - 3.5" under it. That should be "16 - 3(5)".Page 169 -- The second paragraph begins with "Keeping in mind that our second axiom..." That should be "...our first axiom..."Page 196 – The answer to question (e) is missing. The correct answer is “abscissa”.Page 205 -- The first sentence says, “If this came out correctly, go to frame 15.” It should say, “…go to frame 14.”Page 218 – On the graph, line (4) is shown as “2y – x + 7 = 0.” That should be “2y + x – 7 = 0.”Page 244 – The answer to problem 4 (a) begins with a “z”. That should be an “x”.Page 273 – Another reviewer wrote that the answer to problem (c) is mistakenly given as “1016” when it should be “508.” My book, however, gives the correct answer of “508 times per second.”Page 274 – In the frame 11 inverse proportion table the “66 2/3” should be “666 2/3.”Page 280 – The answer to problem (e) contains “(joint, inverse variation)” when it should simply be “(joint variation).”Page 309 -- The answer to the candy problem (d) contains ".50x + 60(x+5)". There should be a decimal point in front of the 60. It should be ".50x + .60(x+5)".

I always thought I was bad at math and I wanted to really get it. Nothing clicked at all from the time it was introduced in elementary school all the way through three years of college. It turns out math teachers are just really s***ty at teaching math! Like way, super, pro-level s***ty.I got this because of the reviews and it's changed everything. Between this book and "Precalculus Mathematics in a Nutshell" I'm having so much fun. The way the material is explained makes it so easy to learn. I was always hung up on the WHY of everything in math. In these instructions I get the why. I can't just blindly follow along with rules if I don't know why I'm doing something or where the operation came from, and needing depth and scope in order to succeed in this subject was making math classes miserable.No more s***ty teachers, and no more s***ty text books. I learned more in the first 50 pages of this book than in $5,000 worth of college math classes. I'l keep taking the classes because I need them on my transcript but I'll learn what I need from more books like this and NO MORE PEARSON or My Math Lab bull crap.

Practical Algebra is obviously a book about Algebra. Now, as the headline would suggest, I have ADD. Why is this relevant to the review? Well as a person with ADD, I find it hard to read books, especially math books, where there are paragraphs upon paragraphs explaining on how to do particular formulas. I get lost easily. This book doesn't do that at all. Instead, it works through the problems with short handed xplanations explaining why they're working through it, without making it extensive or wordy.As a student who studies rigorous calculus, physics, chemistry and engineering, sometimes I have to go back to the basics of Algebra to learn something I'm unsure of, or just need a refresher, this book is perfect for me in those regards.Pros-Easy to learn-Not too wordy-Easy to pick upCons-No graphs-Book came to me with some weird stain on the sideOtherwise it's all good!

This is a really good book for my 6th grader. She had done pre algebra and I wanted her to start algebra 1 on her own. This book explains everything in detail and makes it easier to understand. I would recommend this to all who had difficulty in understanding algebra.

I was looking for a quick review of algebra which I studied almost 50 years ago. The strengths of this book are its weaknesses. It a great book for providing many problems and it has many simple techniques for solving these problems. If a student goes through this book and does the problems, (s)he should have no problems with algebra. But I like to understand what I'm doing. I don't just want a formula. This book is great for getting the answers, but not necessarily understand the solutions. I think this book, in conjunction with another that explains more so that the student can understand, would be the ideal way to study.

My New Year's resolution this year was to learn mathematics. Never too late, right? I got an excellent video course on basic algebra from The Teaching Company to begin and quickly discovered I needed more practice problems. This book was recommended and boy! am I glad I bought it.It is extremely thorough with clear explanations in bite-sized pieces with lots and lots and lots of practice problems at the end of each section followed by self-tests at the end of each chapter followed by review tests at the end of every few chapters. Answers and explanations are provided.You can't do better! Just what I needed to nail down my understanding. Math takes a lot of practice.

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Practical Algebra: A Self-Teaching Guide, Second Edition PDF

Practical Algebra: A Self-Teaching Guide, Second Edition PDF

Practical Algebra: A Self-Teaching Guide, Second Edition PDF
Practical Algebra: A Self-Teaching Guide, Second Edition PDF
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