Book Description
Functions; Inequalities, Solving Polynomial & Rational Functions for Zero; Graphing Polynomials & Rational Functions; Exponential & Logarithmic Functions ... Read more

Customer Reviews (1)

An average book.
I got this book last summer to prepare for next school year (I registered for Honors Precal-Trig). When I got this book, I was rather disappointed. When I look at the book after I finish the course, the book covers what looks more like Algebra 2, and problems are not explained.
If you are having hard time in math, and want easy problems to do, you may want this book. But if you're pretty good, and think using this as a reference throughout the course, then don't get this book. ... Read more

Book Description
Instructors are always faced with the dilemma of too muchmaterial and too little time.Perfect for the one-term course, Precalculuswith Calculus Previews, Fourth Edition provides a complete, yet manageable,introduction to precalculus concepts while focusing on important topicsthat will be of direct and immediate use in most calculus courses. Consistent with Professor Zill's eloquent writing style, this four-colortext offers numerous exercise sets and examples to aid in students'learning and understanding, and graphs and figures throughout serve tobetter illuminate key concepts.The exercise sets include engagingproblems that focus on algebra, graphing, and function theory, the sub-textof so many calculus problems.The authors are careful to use theterminology of calculus in an informal and comprehensible way to facilitatethe student's successful transition into future calculus courses.With anextensive Student Resource Manual and a full Solutions Manual forinstructors, Precalculus with Calculus Previews offers a complete teachingand learning package! ... Read more

Book Description
The student solutions manual provides worked out solutions to the odd-numbered problems in the text. ... Read more

Customer Reviews (2)

Odd Solutions Only, Jumps Some Steps
OK. So it *does* help a bit. But it doesn't provide solutions to even-numbered problems and it sometimes skips some steps without a clear path on what steps were combined. It does OK, but if this book were a movie dvd, I'd only pay the 99¢ Tuesday price.

Very useful
I found this product relatively useful. There were a few sections where the answers could have held more detail--mostly in the first few chapters--but by the third I found that the work-throughs for the problems helped me immensely in understanding the mathematics involved.

Even though it only explains half the problems, it's still a great help. I would recommend buying this to other pre-calculus students. ... Read more

Book Description

Book Description
These experienced authors have been praised for their in-depth explanations and their commitment to avoiding a cookbook approach. Their book addresses three critical issues in teaching precalculus: poor student preparation, the need for thoughtful integration of the graphing calculator, and poor student study skills. Their books have a strong reputation built on mathematically sound presentation, excellent applications, and on challenging readers to develop algebraic, graphical, and verbal mathematical skills. Goodman and Hirsch help readers go beyond the mechanics of mathematics to developing a coherent strategy to solving problems. ... Read more

Book Description

Malliavin calculus provides an infinite-dimensional differential calculus in the context of continuous paths stochastic processes. The calculus includes formulae of integration by parts and Sobolev spaces of differentiable functions defined on a probability space. This new book, demonstrating the relevance of Malliavin calculus for Mathematical Finance, starts with an exposition from scratch of this theory. Greeks (price sensitivities) are reinterpreted in terms of Malliavin calculus. Integration by parts formulae provide stable Monte Carlo schemes for numerical valuation of digital options. Finite-dimensional projections of infinite-dimensional Sobolev spaces lead to Monte Carlo computations of conditional expectations useful for computing American options. The discretization error of the Euler scheme for a stochastic differential equation is expressed as a generalized Watanabe distribution on the Wiener space. Insider information is expressed as an infinite-dimensional drift. The last chapter gives an introduction to the same objects in the context of jump processes where incomplete markets appear.

Product Description
Pre-Calculus Workbook to Accompany the Kemeny/Kurtz Math Series Pre-Calculus Software Package ... Read more

Book Description
Master Math: Basic Math and Pre-Algebra teaches you in a very user-friendly and accessible manner the principles and formulas for establishing a solid math foundation. ... Read more

Customer Reviews (4)

Go, get it!
This is the third one in the `Master Math' series. Like the earlier ones, this too follows the same style. Simple, but effective. As I told in the review for the first two books, I was looking for a book to brush up my math after 22 years. I am repeating the same stuff, just keep one thing in mind; this is neither a text book nor a replacement for it. Written in a very simple and clear language and it is not just a collection of formulas and definitions. If you are starting after a long break, it is better you follow the reading order, go through the first and second books first. I agree with one of the reviewer with respect to the value of `Pi'; it is written clearly as "The value of Pi is 22/7 or approximately 3.141592654" but when we divide 22 by 7, what we get is 3.14285714 `. About the confusion regarding the relationship of pi, circumference and diameter, the book clearly says that "More specifically, Pi is equivalent to the circumference divided by the diameter of a circle".This book won't disappoint you. If all you want is to brush up or learn the basics or a fast reference, this is the book for you. If you are serious about the subject, add one more book and don't minus this.

Some facts are just wrong.
This is a decent book if you want to review this material. However, when I read a math book and there are basic facts that are just plain wrong I get worried. In chapter 1, page 23, the author begins to discuss Pi. In just two bullet points the author makes several incorrect or incomplete statements.

1) "Pi defines the ratio between the circumference and the diameter of a circle." CORRECT, the author should have stopped here.

2) "More specifically, Pi is the equivalent to the circumference divided by the radius of a circle." WRONG. The formula for circumference is: Circumference = Pi * Diameter. Therefore Pi = Circumference / Diameter.

NOTE: Another reviewer has stated that the above statement is wrong. I stand by my statement. Either he has a different version of the book or he read it wrong. The version that I have was published in 1996 and the full paragraph says the following:
"Pi, or (symbol for Pi here), defines the ratio between the circumference and the diameter of a circle. More specifically, Pi is equivalent to the circumference divided by the radius of a circle."
The author starts off correctly but makes the error in the second sentence which is the statement I originally quoted.

3) "The value of Pi is 22/7 or approximately 3.141592654."Absolutely WRONG and Partially WRONG. You can NOT say that Pi IS 22/7. This is so commonly used. In fact, I learned the same thing in grade school. However, if we divide 22 by 7 it is not equal to Pi by the third decimal place. 22/7 = 3.142...and Pi = 3.141...which leads me to the partially wrong portion of the statement. Whenever giving an approximate value of Pi it should be followed by ...

So, while the book can be a good review, be careful.

Table of Contents
Master Math: Pre-Calculus Table of Contents

Introduction

Chapter 1 Geometry

1.1. Lines and angles 1.2. Polygons 1.3. Triangles 1.4. Quadrilaterals (four sided polygons) 1.5. Circles 1.6. Perimeter andarea of planar two-dimensional shapes 1.7. Volume and surface area ofthree-dimensional objects 1.8. Vectors

Chapter 2 Trigonometry

2.1. Introduction 2.2. General trigonometric functions 2.3.Addition, subtraction and multiplication of two angles 2.4. Obliquetriangles 2.5. Graphs of cosine, sine, tangent, secant, cosecant andcotangent 2.6. Relationship between trigonometric and exponentialfunctions 2.7. Hyperbolic functions

Chapter 3 Sets and Functions 3.1.Sets 3.2. Functions

Chapter 4 Sequences, Progressions and Series

4.1. Sequences 4.2. Arithmetic progressions 4.3. Geometricprogressions 4.4. Series 4.5. Infinite series: convergence anddivergence 4.6. Tests for convergence of infinite series 4.7. The powerseries 4.8. Expanding functions into series 4.9. The binomialexpansion

Chapter 5 Limits

5.1. Introduction to limits 5.2. Limitsand continuity

Chapter 6 Introduction to the Derivative

6.1.Definition 6.2. Evaluating derivatives 6.3. Differentiatingmultivariable functions 6.4. Differentiating polynomials 6.5.Derivatives and graphs of functions 6.6. Adding and subtractingderivatives of functions 6.7. Multiple or repeated derivatives of afunction 6.8. Derivatives of products and powers of functions 6.9.Derivatives of quotients of functions 6.10. The chain rule fordifferentiating complicated functions 6.11. Differentiation of implicit vs.explicit functions 6.12. Using derivatives to determine the shape ofthe graph of a function (minimum and maximum points) 6.13. Other rules ofdifferentiation 6.14. An application of differentiation: curvilinearmotion

Chapter 7 Introduction to the Integral

7.1. Definition of theantiderivative or indefinite integral 7.2. Properties of theantiderivative or indefinite integral 7.3. Examples of common indefiniteintegrals 7.4. Definition and evaluation of the definite integral 7.5.The integral and the area under the curve in graphs of functions 7.6.Integrals and volume 7.7. Even functions, odd functions and symmetry 7.8.Properties of the definite integral7.9. Methods for evaluatingcomplex integrals; integration by parts, substitution and tables

Index

Appendix Tables of Contents of First and Second Books in theMaster Math Series

Great book. Lots of good trig.
This book is pretty small but it gives great explanations of geometric shapes, angles, and trig functions like tan, sin, cos, and others. It's straight to the point and I learned from it very quickly. I highly suggestgetting this book before moving on to a more advanced, or even just aregular geometry or trig book. ... Read more

Product Description
Solutions guide. Plus teaching materials, extra practice,computer activities,cumulative reviews,chapter tests and quizzes. pretest, standardized tests, answer keys for all pages ... Read more

Product Description
Publisher: Replika PressEdition: Fourth ... Read more

Product Description
College Algebra & Trigonometry for Pre - Calculus.Custom Edition for Dutchess Community CollegeContents: Equations and Inequalities, Graphs, Functions and Their Graphs, Polynomial and Rational Functions, Exponential and Logarithmic Functions, Analytic Geometry, Systems of Equations and Inequalities, Sequence; Induction; the Binomial Theorem, Counting and Probability, Graphing Utilities, Trigonometric Functions, Applications of Trigonometric Functions. ... Read more

Book Description

The Eighth Edition of this highly dependable book retains its best features–accuracy, precision, depth, and abundant exercise sets–while substantially updating its content and pedagogy. Striving to teach mathematics as a way of life, Sullivan provides understandable, realistic applications that are consistent with the abilities of most readers. Chapter topics include Graphs; Trigonometric Functions; Exponential and Logarithmic Functions; Analytic Geometry; Analytic Trigonometry; Counting and Probability; and more. For individuals with an interest in learning algebra and trigonometry as it applies to their everyday lives.

Customer Reviews (9)

This is an excellent book - period
I am 55 years old and promised myself that when I became financially able I would relearn Algebra, Trigonometry, Geometry, Calculus I, II,III & IV and ODE skills from start to finish. I am now finished with Sullivan's book I have found the book easy to read and understand. The presenation of the material is well thought out and the abundance of practice problems invaluable. If you are serious about math then this is a great book.

A retired hedge fund manager.

Helpful
This book has the solutions for the material presented in the book.The book has helped me alot. The only think I don't like about it, is that the book has to many practice exercises and too many pages.

Buyer Beware
The information listed in the "Product Details" section for this book is very misleading.As noted in the other comments, this book is the paperback Student Solutions Manual.It is NOT a hardcover book and the ISBN number is not ISBN: 0130914657 (as listed in the product detail section).This book may prove to be helpful but it was not the book I thought I ordered.

Very Good Precalculus Reference
With the sixth edition of this textbook, Sullivan has made significant strides since the fifth edition of the College Algebra portion. The interval notations used to indicate the regions where the value of a function is increasing or decreasing is so much more clear and concise. In contrast to the former use of frequently displaying number lines with pluses and minuses underneath, in which the readings of them were perhaps more of an exercise for the eyes than for the mind, Sullivan revised this mess using parentheses and brackets to indicate test intervals.

As a teacher, I say that this is not the most user-friendly book for an instructor who teaches one hour college algebra classes three times a week. Oftentimes, for me to quickly get the fundamentals across, I have to paraphrase what Sullivan lays out in many of the sections. The language is often too theoretical for several of my students (Many are in non-technical majors but have to complete college algebra as a last mathematics course requirement), and I have to put the symbolic logic sequences into terms that can cross over to applied mathematics. This is not meant to be a criticism, however.

Perhaps the main weaknesses lie in the shortcomings of applied problems, particularly in the sections concerning maxima and minima, and especially in the inequality segments. On a very positive note, however, I will grant that the sixth chapter, which involves logarithms and exponents is quite fascinating. For instance, you have applied problems involving the amount of interest that can be gained after so many years if, say, [money amount]is deposited into an account and accumulates interest at 6% compounded quarterly. Physics problems are also well presented. One interesting tidbit: if you wondered how long it would take for a 300-degree dish to cool down to 100 degrees in an environment that is at room temperature, the formula that can be used, namely Newton's Law of Cooling, is provided. As another example: suppose that a dead animal was discovered in a barn at midnight and its temperature was 80°F° ; the temperature of the barn is kept constant at 60°F; two hours later the temperature of the corpse dropped to 75°F; find the time of death. The formula for this type of problem is also shown.

As added kudos, I especially like the intermittent TI-83 calculator tips. The use of technology in mathematics classes is notably increasing in the community colleges. All in all, this is a finer, more updated version, and it is especially recommended for those who want to go beyond the call of duty and discover new ways of applying mathematics to their daily lives.

Please read this review!!!!
1)Michael Sullivan (Sr.) is one of the four or five best writers
of math textbooks on today's scene. If you can find a textbook written by him that fits whatever current math course you are in
buy the book sight unseen. You will be more than happy that you
did.
2)As far as this book is concerned, I used it from chapter 1 to the end (every section of every chapter) and did every problem in
the book. I did not have an instructor and I was not enrolled in a course. I used the book to brush up for calculus after being out of school for 20 years.
3)This book is great for a course in college algebra, trigonometry, or precalculus. It serves all three purposes. I know this because after I finished the text and began studying
calculus, on my own, I was really able to appreciate how well
Sullivan's book prepared me for calculus.
4)The explanations of each concept are clear, not more rigorous
than is appropriate for a student at the level of the textbook,
but certainly not dumbed down.
5)The problems and questions are well written, comprehensive, and
most importantly, instructive. I found that the best question I
could ask myself about every problem in the book was "now what is
Sullivan trying to get me to see by doing this problem or answering this question". I mention this because this is what Sullivan is really good at; he doesn't spoon feed you.
6)Look, we all want essentially the same things from a textbook.
We want clearly written, well illustrated worked out problems
that allow us to grasp the concept in question so that we can use
it to solve problems and answer conceptual questions. With Sullivan, you get this in great measure.
This is a wonderful textbook for both sudents and teachers. It is
a great book to learn from and a great book to learn to teach from. ... Read more