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This module contains the acknowledgments from Elementary Algebra by Denny Burzynski and Wade Ellis, Jr.

Many extraordinarily talented people are responsible for helping to create this text. We wish to acknowledge the efforts and skills of the following mathematicians. Their contributions have been invaluable.

  • Jerald T. Ball, Chabot College
  • Ron L. Bohuslov, College of Alameda
  • Anita Buker, Miami-Dade Community College
  • Ann Bretscher, University of Georgia
  • Loren Gaither, Paul D. Camp Community College
  • John Gordon, Georgia State University
  • Patricia Hauss, Arapahoe Community College
  • Jean Holton, Tidewater Community College
  • Katherine Huppler, St. Cloud State University
  • Bruce Jacobs, Laney College
  • Donald R. Johnson, Scottsdate Community College
  • John Lenhert, Long Beach Community College
  • Roland E. Lentz, Mankato State University
  • Jean Moran, Donnelley College
  • Patricia Morgan, San Diego State University
  • Charles Peselnick, Devry Institute of Technology
  • Mazina S. Porter, Paul D. Camp Community College
  • David Price, Tarrant County Junior College
  • Harvey Reynolds, Golden West College
  • J. Doug Richey, Northeast Texas Community College
  • Joyce L. Riseberg, Montgomery College
  • Mark Saks, Community College of Philadelphia
  • Nancy Wadlington Spears, Everett Community College
  • Molly Sumner, Pikes Peak Community College
  • Ian Walton, Mission College
  • Elizabeth M. Wayt, Tennessee State University
  • John Whitcomb, University of North Dakota

Special thanks to the following individuals for their careful accuracy reviews of manuscript, galleys, and page proofs: Steve Blasberg, West Valley College; Wade Ellis Sr., University of Michigan; John R. Martin, Tarrant County Junior College; Jane Ellis, Amy Miller, and Guy Sanders, Branham High School for their help.

Our sincere thanks to Debbie Wiedemann for her encouragement, suggestions concerning psychobiological examples, proofreading much of the manuscript, and typing many of the section exercises; Sandi Wiedermann for collating the annotated reviews, counting the examples and exercises, and her untiring use of "white-out"; and Jane Ellis for solving and typing all the exercise solutions.

We thank the following people for their excellent work on the various ancillary items that accompanied the original release of Elementary Algebra (not currently included with the Connexions version): Jane Ellis (Instructor's Manual); John R. Martin, Tarrant County Junior College (Student Solutions Manual and Study Guide); Virginia Hamilton, Shawnee State University (Computerized Test Bank); Patricia Morgan, San Diego State University (Prepared Tests); and George W. Bergeman, Northern Virginia Community College (MAXIS Interactive Software).

We also wish to thank the talented people at Saunders College Publishing whose efforts made this text run smoothly and less painfully than we had imagined. Our particular thanks to Bob Stern, Mathematics Editor; Ellen Newman, Developmental Editor; and Janet B. Nuciforo, Project Editor. Their guidance, suggestions, open minds to our suggestions and concerns, and encouragement have been extraordinarily helpful. Although there were times we thought we might be permanently damaged from rereading and rewriting, their efforts have improved this text immensely. It is a pleasure to work with such high-quality professionals.

Denny Burzynski Wade Ellis, Jr. San Jose, California

I would like to thank Doug Campbell, Ed Lodi, and Guy Sanders for listening to my frustrations and encouraging me on. Thanks also go to my cousin, David Raffety, who long ago in Sequoia National Forest told me what a differential equation is.

Particular thanks go to each of my colleagues at West Valley College. Our everyday conversations regarding mathematics instruction have been of the utmost importance to the development of this text and to my teaching career.

D.B.


À Sandi C'est pour toi, l'étoile au centre de mon univers.

Questions & Answers

explain the basic method of power of power rule under indices.
Sumo Reply
Why is b in the answer
Dahsolar Reply
how do you work it out?
Brad Reply
answer
Ernest
heheheehe
Nitin
(Pcos∅+qsin∅)/(pcos∅-psin∅)
John Reply
how to do that?
Rosemary Reply
what is it about?
Amoah
how to answer the activity
Chabelita Reply
how to solve the activity
Chabelita
solve for X,,4^X-6(2^)-16=0
Alieu Reply
x4xminus 2
Lominate
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ZAHRO Reply
If  , , are the roots of the equation 3 2 0, x px qx r     Find the value of 1  .
Swetha Reply
Parts of a pole were painted red, blue and yellow. 3/5 of the pole was red and 7/8 was painted blue. What part was painted yellow?
Patrick Reply
Parts of the pole was painted red, blue and yellow. 3 /5 of the pole was red and 7 /8 was painted blue. What part was painted yellow?
Patrick
how I can simplify algebraic expressions
Katleho Reply
Lairene and Mae are joking that their combined ages equal Sam’s age. If Lairene is twice Mae’s age and Sam is 69 yrs old, what are Lairene’s and Mae’s ages?
Mary Reply
23yrs
Yeboah
lairenea's age is 23yrs
ACKA
hy
Katleho
Ello everyone
Katleho
Laurene is 46 yrs and Mae is 23 is
Solomon
hey people
christopher
age does not matter
christopher
solve for X, 4^x-6(2*)-16=0
Alieu
prove`x^3-3x-2cosA=0 (-π<A<=π
Mayank Reply
create a lesson plan about this lesson
Rose Reply
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Source:  OpenStax, Elementary algebra. OpenStax CNX. May 08, 2009 Download for free at http://cnx.org/content/col10614/1.3
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