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Solution Manual — College Algebra, 5th Edition — Cynthia Y. Young

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The Solution Manual for College Algebra, 5th Edition by Cynthia Y. Young provides complete, step‑by‑step solutions to the problems and exercises as presented in the corresponding textbook. Offered in its “Student Solutions Manual” format, this companion resource includes answers to exercises across all chapters—focusing on equations, inequalities, functions, graphs, polynomials, rational expressions, exponential and logarithmic functions, systems, and more. The manual is structured to follow the textbook’s progression, integrating worked examples and clear explanations matched to the author’s instructional approach. It serves as a valuable tool for self‑study, instructor review, and reinforcement of algebraic concepts by allowing users to trace full solution logic for independent problem sets.

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College Algebra – 5th Edition
ST

SOLUTIONS
UV


MANUAL
IA
?_
AP

Cynthia Y. Young
PR

Comprehensive Solution Manual for
OV

Instructors and Students
ED

© Cynthia Y. Young
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All rights reserved. Reproduction or distribution without permission is prohibited.




Created by MedConnoisseur ©2025/2026

, TABLE OF CONTENTS
College Algebra – 5th Edition
ST

Cynthia Y. Young
UV

1. Equations and Inequalities
2. Graphs
3. Functions and Their Graphs
4. Polynomial and Rational Functions
IA
5. Exponential and Logarithmic Functions
6. Systems of Linear Equations and Inequalities
7. Matrices
?_
8. Conics and Systems of Nonlinear Equations and Inequalities
9. Sequences, Series, and Probability
AP
PR
OV
ED
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Created by MedConnoisseur ©2025/2026

, CHAPTER 1
TU
Section 1.1 Solutions -----------------------------------------------------------------------------

1. 2. 3.
5x  35 4t  32 3  n  12
1 1
5x  35
1 1
 4t  32 3  3  n  3 12
VI
5 5 4 4 n  15
x7 t8

4. 5. 6.
A?
4  5  y 24  3x 50  5t
5  4  5  5  y 1 1
  24    (3x)
1 1
  (50)   (5t)
9 y 3 3 5 5
8  x 10  t
_A
7. 8. 9.
1
n3 6
1
p 3x  5  7
5 3 3x  12
1 1 
5  n  5 3 36  3 p  x4
 
PP
5  3 
n  15 18  p

10. 11. 12.
4p 5  9 9m  7  11 2x  4  5
RO
4p  4 9m  18 2x  1
p 1 m2 x 1 2

13. 14. 15.
5t 11  18 7x  4  21 24x 3x  5  25  6x
VE
5t  7 7x  17  24x 3x  30  6x
t7 5 17x  17 3x  30
x  1 x  10
D?
59

, Chapter 1

16. 17. 18.
5x 10  25  2x 20n  30  20  5n 14c 15  43  7c
5x  15  2x 20n  50  5n 14c  28  7c
TU
3x  15 25n  50 7c  28
x5 n2 c4

19. 20.
4(x  3)  2(x  6) 5(2y 1)  2(4y  3)
VI
4x 12  2x 12 10y  5  8y  6
2x  24 2y  1
x  12 y  1
A?
2



21. 22.
3(4t  5)  5(6  2t) 2(3n  4)  (n  2)
12t 15  30 10t 6n  8  n  2
_A
15  2t 7n  10
 15 2  t n   10 7

23. 24.
2  x 1  3  x  3  x 1 4  y  6  8  2y  4  y  2
PP
2x  2  3  x  3x  3 4y  24  8  2y  4y  8
2x 1  2x  3 4y 16  2y  8
4x  4 6y  24
x  1 y  4
RO
25. 26.
5 p  6  p  7  3 p  2 3  z  5  5  4z  7  z  2
5 p  6 p  42  3 p  6 3z 15  5  4z  7z 14
11p  42  3 p  6 3z 10  11z 14
VE
8 p  36 8z  24
9 z 3
p 
2
D?
60

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