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If You’re Serious About Your Career, Use the Most Comprehensive GRE Guide on the Market Today!� �REA’s NEW GRE Mathematics Test Prep Gets�You�into Grad School!���Higher GRE scores mean better options! Scoring well on the GRE Mathematics Subject Test doesn’t just help you get into grad school, it helps move your career forward. So it’s worth every minute of your valuable time to be knowledgeable, confident, and prepared to do your best. REA’s new test prep will get you ready for the GRE and on your way to grad school!��Designed for students and professionals looking to advance their careers, this fifth edition of our popular test prep contains everything you need to succeed. Focused chapter reviews cover all the information tested on the GRE Mathematics exam. Each review chapter contains all the formulas, definitions, and information you need to master the material and achieve an excellent GRE score.��The book includes six full-length practice tests based on the most recent GRE Mathematics exam. Each test contains every type of question that can be expected on the GRE so you can “practice for real” and boost your confidence before taking the exam. Our detailed explanations of answers help you identify your strengths and weaknesses. We don’t just say which answers are right – we also explain why the other answer choices are incorrect – so you’ll be prepared on test day!��Our exclusive Pro Study Plan helps you maximize your valuable study time while learning effective test-taking strategies and timesaving tips from the pros. ��As an added bonus,�up-to-the-minute GRE test information and updates are available at: www.rea.com/GRE���If you’re serious about your career and are ready to take on the GRE Mathematics Subject Test – get the most comprehensive guide on the market today!������
- Sales Rank: #816273 in Books
- Published on: 2010-05-19
- Released on: 2010-04-21
- Original language: English
- Number of items: 1
- Dimensions: 9.50" h x 6.50" w x 2.00" l, 1.76 pounds
- Binding: Paperback
- 640 pages
From the Back Cover
EVERYTHING YOU NEED TO SUCCEED ON THE GRE MATHEMATICS TEST!
If you’re serious about your career, use the most comprehensive GRE book on the market today.
Scoring well on the GRE Mathematics test doesn’t just help you get into grad school, it helps move your career forward. So it’s worth every minute you can spare to be knowledgeable and confident. ORGANIZE YOUR TIME
Our exclusive Pro Study Plan gives you a complete road map from now until test day to help you prepare for the GRE Mathematics test as efficiently as possible. REFRESH YOUR GRE MATHEMATICS CONTENT KNOWLEDGE
Everything you need to know for the GRE Mathematics test, presented in concise sections that work easily into a busy schedule. BUILD CONFIDENCE WITH GRE MATHEMATICS PRACTICE EXAMS
With 6 full-length GRE Mathematics exams, you’ll know exactly how you’re doing every step of the way. And with each repetition, you’ll measure your progress and build confidence. TOTAL EXPLANATIONS OF GRE MATHEMATICS QUESTIONS & ANSWERS
Each GRE Mathematics practice test comes with detailed feedback on every question. We don’t just say which answers are right – but explain why the others are wrong, so you’ll be prepared for the GRE Mathematics exam!
About the Author
Om Prakash Agrawal, Ph.D.
Mathematics Instructor
University of Kansas
Lawrence, Kansas
Thomas E. Elsner, Ph.D.
Professor of Mathematics
GMI Engineering and Management Institute
Flint, Michigan
John S. Robertson, Ph.D.
Associate Professor of Mathematics
United States Military Academy
West Point, New York
Jerry Samples, Ph.D.
Associate Professor of Mathematics
United States Military Academy
West Point, New York
J. Terry Wilson, Ph.D.
Chairperson of Mathematics Department
San Jacinto College
Pasadena, Texas
Excerpt. � Reprinted by permission. All rights reserved.
ABOUT THIS BOOK
This book provides an intensive, complete review of all the math
essentials you need to know to master the GRE Mathematics Subject Test.
It is our intention to provide practice that is somewhat more demanding
than the test itself, so that you can be confident come Test Day. Our goal
is to help the student reach a high level of math competence.�Inside this book you’ll find six full-length REA practice tests based on the format
of the most recently administered GRE test, but even more challenging.
Like the GRE test itself, each of our model tests lasts two hours and 50
minutes. Each one includes every type of question you can expect to
encounter on the actual exam. We also give you an answer key complete
with detailed explanations that spell out how the correct answers were
arrived at. By completing all six practice exams and studying the
explanations that follow, you can discover your strengths and weaknesses
and become well prepared for the actual exam.
To help you brush up on the subject matter, the book also features
281 pages of topical reviews, summarizing the essentials of the various
topics covered on the GRE Mathematics test. Again, our approach is to
cover all the ground necessary to fully frame the test. Our reviews are
designed to work as an at-a-glance overview of the many topics the test
covers. Should you require more detailed coverage, you’ll want to consult
a textbook whose contents parallel the topical coverage of the GRE.�
ABOUT THE TEST
The GRE Mathematics Test is offered three times a year by Educational
Testing Service, under the direction of the Graduate Record
Examinations Board. Applicants for graduate school submit GRE test
results together with other undergraduate records as part of a highly
competitive admission process.
The questions on the test are composed by a committee of specialists
who are selected from various undergraduate and graduate faculties
across the U.S. This test consists of 66 multiple-choice questions. Some
questions are grouped together under a particular diagram and/or graph.
Emphasis is placed on these areas:
I. Calculus (50%)
Material learned in the usual sequence of elementary
calculus courses—differential and integral calculus of one and
of several variables—includes calculus-based applications and
connections with coordinate geometry, trigonometry, differential
equations, and other branches of mathematics.
II. Algebra (25%)
A. Elementary algebra: basic algebraic techniques
and manipulations acquired in high school and used throughout
mathematics
B. Linear algebra: matrix algebra, systems of linear
equations, vector spaces, linear transformations, characteristic
polynomials, eigenvalues and eigenvectors
C. Abstract algebra and number theory: elementary
topics from group theory; the theory of rings and modules, field
theory, and number theory
III. Additional Topics (25%)
A. Introductory real analysis: sequences and series of
numbers and functions, continuity, differentiability and intergrability,
elementary topology of R and Rn
B. Discrete mathematics: logic, set theory, combinatorics,
graph theory, and algorithms
C. Other topics: general topology, geometry, complex
variables, probability and statistics, and numerical analysis�
This list is by no means all-embracing. (You may, for example,
face questions asking you to find the correct mathematical model to
represent a “real-life” situation.) The test requires more than simple
recall: It gauges both your understanding of fundamental concepts and
your ability to apply these concepts in specific situations. Because of
the wide gamut of coursework in undergraduate mathematics, not all
the material that you may have studied will be presented on the exam.
Rather, the questions are based on the courses of study most commonly
offered in an undergraduate mathematics curriculum.
SCORING YOUR PRACTICE TESTS
Each correct answer receives one “raw score” point, each incorrect answer
deducts one-quarter of a point, and any omissions are not counted.
Your scaled score is what is sent on to the colleges, and your estimatedpercentile rank shows how you stack up against other students who havetaken the exam in a recent three-year period.
While taking REA’s practice tests, it is critical to observe the same
conditions that you will find during the actual test administration:
• Work in a quiet place, free from distractions and interruptions.
• Do not use any reference materials, calculators, or slide rules
since these items cannot be used during the test.
• Work straight through each test. There are no breaks during the
actual exam.
• Time yourself accurately, if possible with a wristwatch, stopwatch
or clock alarm. Looking up to check the time will act as a
distraction (watches with alarms or flashing lights are not permitted at
the testing center).
• Since incorrect answers are each penalized one-quarter of a point,
and unanswered questions are not counted, it is not generally a good
idea to guess. However, if you are able to eliminate one or more of the
answers, guessing may be to your advantage statistically (that is, your
odds of choosing the correct answer will improve).
Most helpful customer reviews
8 of 8 people found the following review helpful.
There are pros and cons.
By Yuki G. Hotta
The pros are
a), There are 6 tests. You need to keep in mind that there aren't many practice tests available.
b), The difficulty is high. It covers more than needed in the actual test.
The cons are
a), It is not designed for people who want to get from a 30% into a 70% level. It is for 90% students trying to get a 95% level. There are simply loads of problems that takes too much time and depth of knowledge.
b), The format doesn't resemble the actual test. It may not be too relevant if you are studying for knowledge only, but getting used to a standardized test requires much more than knowledge.
Summary:
If you want to but this book, make sure it is not because you want to cover the basics, but to increase the last 10% of your already 90% level knowledge. Take at least 6 months to prepare if you want to use this. If your goal is overall increase of knowledge, it is great.
4 of 4 people found the following review helpful.
The best of the GRE mathematics book, if you can ignore its quirks
By mdromney
Most of the reviews here are negative, but I actually found this to be the most useful of the GRE mathematics books. It's by no means a GREAT book--the exposition itself is barely readable and includes a number of very specific topics that are virtually guaranteed not to appear on the test. But, if you're like me, you're mainly looking for a source of practice problems, and this book has plenty. Some of them are rather difficult and specialized, but this is not necessarily a bad thing. Think of it as "mathematical strength training"--lifting heavier weights in practice will make the actual test that much more comfortable. But in all honesty, I felt like the spirit of these problems reflected well the spirit of the actual test, even if the actual content does not.
By way of comparison, the Princeton Review book is nicer looking, but its flaws are more serious in my opinion. First is the scarcity of problems--just a single practice test. Also, while many of the test problems are fine, on balance they are too computational and often don't reflect good "mathematical taste" the way the actual GRE does. I can't help but feel this reflects a lack of higher mathematical ability of the author. This suspicion is strengthened by some significant errors in the Princeton review book on standard topics (like Laurent series), and the small number of quality questions having a theoretical flavor.
If you're feeling intimidated by the GRE mathematics test and want a gentle, friendly book, then try the Princeton Review. If you're at a more advanced level and want some more serious practice, then I'd recommend this book.
3 of 3 people found the following review helpful.
Not great
By Mose Wintner
Only one or two of these exams come even close to being valuable for the subject GRE. Anyone's guess how they found the people to write the rest and what the hell they were thinking. Still might be a valuable purchase, considering the dearth of prep material for this test, but the Princeton Review and online review materials come recommended way before this.
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