5-22 - Absolute Value Equations Solve the equation. 5. | 5x| = 20 7. 5|x| + 3 = 28 9. |x - 3| = 2 6. | -Зх| - 10 8. |x| - 7 = 2 10. | 2x – 3| = 7 11. |x + 4| = 0.5 12. |x - 4| = -3 13. | 2x – 3| = 11 14. |2 – x| = 11 15. 4 - | 3x + 6| = 1 16. |5 – 2x| + 6 = 14 18. 20 + | 2x – 4| = 15 20. |žx + 2 | – = 4 17. 3|x + 5| + 6 = 15 19. 8 + 5|x - | = 33 21. |x - 1| = | 3x + 2 | 22. |x + 3| = | 2.x + 1 |
5-22 - Absolute Value Equations Solve the equation. 5. | 5x| = 20 7. 5|x| + 3 = 28 9. |x - 3| = 2 6. | -Зх| - 10 8. |x| - 7 = 2 10. | 2x – 3| = 7 11. |x + 4| = 0.5 12. |x - 4| = -3 13. | 2x – 3| = 11 14. |2 – x| = 11 15. 4 - | 3x + 6| = 1 16. |5 – 2x| + 6 = 14 18. 20 + | 2x – 4| = 15 20. |žx + 2 | – = 4 17. 3|x + 5| + 6 = 15 19. 8 + 5|x - | = 33 21. |x - 1| = | 3x + 2 | 22. |x + 3| = | 2.x + 1 |
Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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Question
49–52 ■ Words to Algebra A phrase that describes a set of real
numbers is given. Express the phrase as an inequality involving
an absolute value.
![5-22 - Absolute Value Equations Solve the equation.
5. | 5x| = 20
7. 5|x| + 3 = 28
9. |x - 3| = 2
6. | -Зх| - 10
8. |x| - 7 = 2
10. | 2x – 3| = 7
11. |x + 4| = 0.5
12. |x - 4| = -3
13. | 2x – 3| = 11
14. |2 – x| = 11
15. 4 - | 3x + 6| = 1
16. |5 – 2x| + 6 = 14
18. 20 + | 2x – 4| = 15
20. |žx + 2 | – = 4
17. 3|x + 5| + 6 = 15
19. 8 + 5|x - | = 33
21. |x - 1| = | 3x + 2 |
22. |x + 3| = | 2.x + 1 |](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fa29252bc-9ad0-475d-8597-588f876aa12f%2F31b9538c-2f1f-4f34-994a-f22b9fd41c22%2F3wn99g6_processed.png&w=3840&q=75)
Transcribed Image Text:5-22 - Absolute Value Equations Solve the equation.
5. | 5x| = 20
7. 5|x| + 3 = 28
9. |x - 3| = 2
6. | -Зх| - 10
8. |x| - 7 = 2
10. | 2x – 3| = 7
11. |x + 4| = 0.5
12. |x - 4| = -3
13. | 2x – 3| = 11
14. |2 – x| = 11
15. 4 - | 3x + 6| = 1
16. |5 – 2x| + 6 = 14
18. 20 + | 2x – 4| = 15
20. |žx + 2 | – = 4
17. 3|x + 5| + 6 = 15
19. 8 + 5|x - | = 33
21. |x - 1| = | 3x + 2 |
22. |x + 3| = | 2.x + 1 |
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