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Instructor’s Solutions Manual — Elementary and Intermediate Algebra: Concepts and Applications, 8th Edition — Marvin L. Bittinger, David J. Ellenbogen, Barbara L. Johnson

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The Instructor’s Solutions Manual for Elementary and Intermediate Algebra: Concepts and Applications, 8th Edition by Bittinger, Ellenbogen, and Johnson provides comprehensive, step-by-step solutions to all end-of-section and end-of-chapter exercises from the main textbook. Designed as a complete instructor resource, it aligns exactly with the structure and pedagogy of the official Pearson edition, ensuring consistency between classroom instruction, homework, and assessment. The manual follows the verified organization of the 8th Edition, beginning with Just-in-Time Review, then continuing through Chapter 1: Introduction to Algebraic Expressions, Chapter 2: Equations, Inequalities, and Problem Solving, Chapter 3: Introduction to Graphing, Chapter 4: Polynomials, Chapter 5: Polynomials and Factoring, Chapter 6: Rational Expressions and Equations, Chapter 7: Functions and Graphs, Chapter 8: Systems of Linear Equations and Problem Solving, Chapter 9: Inequalities and Problem Solving, Chapter 10: Exponents and Radicals, Chapter 11: Quadratic Functions and Equations, Chapter 12: Exponential Functions and Logarithmic Functions, Chapter 13: Conic Sections, and Chapter 14: Sequences, Series, and the Binomial Theorem.

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Aantal pagina's
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2025/2026
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Beginning & Intermediate Algebra – 8th Edition
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SOLUTIONS
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MANUAL
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Elayn Martin-Gay
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Comprehensive Solutions Manual for Instructors and
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Students

© Elayn Martin-Gay
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All rights reserved. Reproduction or distribution without permission is prohibited.
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©STUDYSTREAM

, Contents
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Chapter 1 1

Chapter 2 34
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Chapter 3 104

Chapter 4 160
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Chapter 5 212

Chapter 6 253
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Chapter 7 295

Chapter 8 368
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Chapter 9 410

Appendix A 467

Appendix B 469
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Appendix C 471

Appendix D 473
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Practice Final Exam 475
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, Chapter 1
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Section 1.2 Practice Exercises 12 12
c. 3= since simplifies to 3.
4 4
1. a. 5 < 8 since 5 is to the left of 8 on the number
line. 7. a. |−8| = 8 since −8 is 8 units from 0 on a
number line.
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b. 6 > 4 since 6 is to the right of 4 on the
number line. b. |9| = 9 since 9 is 9 units from 0 on a number
line.
c. 16 < 82 since 16 is to the left of 82 on the
number line.
c. |−2.5| = 2.5 since −2.5 is 2.5 units from 0 on
a number line.
2. a. 9 ≥ 3 is true, since 9 > 3 is true.
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b. 3 ≥ 8 is false, since neither 3 > 8 nor 3 = 8 is 5 5 5 5
d. = since is unit from 0 on a
true. 11 11 11 11
number line.
c. 25 ≤ 25 is true, since 25 = 25 is true.
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1 1 1 1
d. 4 ≤ 14 is true, since 4 < 14 is true. e. − = since − is unit from 0 on a
2 2 2 2
3. a. 3<8 number line.

b. 15 ≥ 9 8. a. |8| = |−8| since 8 = 8.
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c. 6≠7 b. |−3| > 0 since 3 > 0.

4. The integer −10 represents 10 meters below sea c. |−7| < |−11| since 7 < 11.
level.
d. |3| > |2| since 3 > 2.
5. a. The natural number is 25.
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e. |0| < |−4| since 0 < 4.
b. The whole number is 25.
Vocabulary, Readiness & Video Check 1.2
c. The integers are 25, −15, −99.
1. The whole numbers are {0, 1, 2, 3, 4, ...}.
7 3 2. The natural numbers are {1, 2, 3, 4, 5, ...}.
d. The rational numbers are 25, , −15, − ,
3 4
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−3.7, 8.8, −99. 3. The symbols ≠, ≤, and > are called inequality
symbols.
e. The irrational number is 5.
4. The integers are {..., −3, −2, −1, 0, 1, 2, 3, ...}.
7 3
f. The real numbers are 25, , −15, − , 5. The real numbers are {all numbers that
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3 4 correspond to points on a number line}.
5, −3.7, 8.8, −99.
6. The rational numbers are
6. a. 0 < 3 since 0 is to the left of 3 on a number a 
line.  a and b are integers, b ≠ 0  .
b 
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b. 15 > −5 since 15 is to the right of −5 on a
7. The irrational numbers are {nonrational numbers
number line.
that correspond to points on a number line}.


Copyright © 2023 Pearson Education, Inc. 1

, Chapter 1: Review of Real Numbers ISM: Beginning Algebra


8. The distance between a number b and 0 on a 28. Negative seven is not equal to seven is written as
number line is |b|. −7 ≠ 7.
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9. To form a true statement: 0 < 7. 30. The integer 535 represents 535 feet above sea
level. The integer −8 represents 8 feet below sea
10. Five is greater than or equal to four; 5 ≥ 4 level.
11. 0 belongs to the whole numbers, the integers, the 32. The integer −11,496 represents 11,496 fewer
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rational numbers, and the real numbers; since 0 students.
is a rational number, it cannot also be an
irrational number. 34. 30 represents an ascent of feet. −50 represents a
descent of 50 feet.
12. The absolute value of a real number a, denoted
by |a|, is the distance between a and 0 on a 1
number line. 36. The number belongs to the sets of: rational
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4
Exercise Set 1.2 numbers and real numbers.

2. 9 < 15 since 9 is to the left of 15 on a number 1
38. The number − belongs to the sets of: rational
line. 2
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numbers and real numbers.
4. 2.13 > 1.13 since 2.13 is to the right of 1.13 on a
number line. 40. The number 5 belongs to the sets of: natural
numbers, whole numbers, integers, rational
6. 20 > 0 since 20 is to the right of 0 on a number numbers, and real numbers.
line.
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42. The number 3 belongs to the sets of: irrational
8. −4 > −6 since −4 is to the right of −6 on a numbers and real numbers.
number line.
5
10. 0 < 100 since 0 is to the left of 100 on a number 44. The number −1 belongs to the sets of: rational
line. 9
numbers and real numbers.
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12. 360 ≥ 180 since 360 is to the right of 180 on a
number line. 46. False; negative numbers may be irrational.

14. 4 ≥ 7 is false, since 4 is to the left of 7 on a 48. True
number line.
50. False; irrational numbers are real.
16. 17 > 16 is true, since 17 is to the right of 16 on a
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number line. 1
52. False; is not an integer.
2
18. 8 ⋅ 8 ≤ 8 ⋅ 7 is false, since 56 is to the left of 64
on a number line. 54. False; 0 is a whole number that is not positive.

20. 4 < 7 is true, since 4 is to the left of 7 on a 56. −200 < −20 since −200 is to the left of −20 on a
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number line. number line.

22. 0 < −15 is false, since 0 is to the right of −15 on 58. 7.1 > −7 since 7.1 is to the right of −7 on a
a number line. number line.

24. Fifteen is greater than five is written as 15 > 5. 18 24
60. < since 6 < 8.
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3 3
26. Negative ten is less than or equal to thirty-seven
is written as −10 ≤ 37. 62. |−20| > −200 since 20 > 200.


2 Copyright © 2023 Pearson Education, Inc.

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