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For Exercises 9–26, solve the inequality. Graph the solution set, and write the solution set in set-builder notation and interval notation. (See Examples 1-2) 4 11. -3 < –-w + 1 9. –2x – 5 > 17 10. -8t + 1 < 17 12. 8 2 -- - 2 13. –1.2 + 0.6a < 0.4a + 0.5 14. -0.7 + 0.3x < 0.9x - 0.4 ing Tool 4 + x 17. 2 x - 3 15. —5 > 6(с — 4) + 7 16. – 14 < 3(m – 7) + 7 10 y + 3 18. 4 Зу + 1 > 1 4 19. * + 4) – x – 3) +1 20. 4 – 6) 3 (t + 2) 2 --t - 2 4 6. 12 21. 5(7 — х) + 2х < 6х — 2 — 9х 22. 2(3x + 1) – 4x > 2(x + 8) – 5 23. 5 - 3[2 — 4(х — 2)] > 6{2 – [4 – (x – 3)]} 24. 8 - [6 – 10(x – 1)] > 2{1 – 3[2 (x + 4)]} 25. 4 – 3k > -2(k + 3) – k 26. 2x – 9 < 6(x – 1) – 4x

For Exercises 9–26, solve the inequality. Graph the solution set, and write the solution set in set-builder notation and interval notation. (See Examples 1-2) 4 11. -3 < –-w + 1 9. –2x – 5 > 17 10. -8t + 1 < 17 12. 8 2 -- - 2 13. –1.2 + 0.6a < 0.4a + 0.5 14. -0.7 + 0.3x < 0.9x - 0.4 ing Tool 4 + x 17. 2 x - 3 15. —5 > 6(с — 4) + 7 16. – 14 < 3(m – 7) + 7 10 y + 3 18. 4 Зу + 1 > 1 4 19. * + 4) – x – 3) +1 20. 4 – 6) 3 (t + 2) 2 --t - 2 4 6. 12 21. 5(7 — х) + 2х < 6х — 2 — 9х 22. 2(3x + 1) – 4x > 2(x + 8) – 5 23. 5 - 3[2 — 4(х — 2)] > 6{2 – [4 – (x – 3)]} 24. 8 - [6 – 10(x – 1)] > 2{1 – 3[2 (x + 4)]} 25. 4 – 3k > -2(k + 3) – k 26. 2x – 9 < 6(x – 1) – 4x

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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For Exercises 9–26, solve the inequality. Graph the solution set, and write the solution set in set-builder notation and interval notation. (See Examples 1-2) 4 11. -3 < –-w + 1 9. –2x – 5 > 17 10. -8t + 1 < 17 12. 8 2 -- - 2 13. –1.2 + 0.6a < 0.4a + 0.5 14. -0.7 + 0.3x < 0.9x - 0.4 ing Tool 4 + x 17. 2 x - 3 15. —5 > 6(с — 4) + 7 16. – 14 < 3(m – 7) + 7 10 y + 3 18. 4 Зу + 1 > 1 4 19. * + 4) – x – 3) +1 20. 4 – 6) 3 (t + 2) 2 --t - 2 4 6. 12 21. 5(7 — х) + 2х < 6х — 2 — 9х 22. 2(3x + 1) – 4x > 2(x + 8) – 5 23. 5 - 3[2 — 4(х — 2)] > 6{2 – [4 – (x – 3)]} 24. 8 - [6 – 10(x – 1)] > 2{1 – 3[2 (x + 4)]} 25. 4 – 3k > -2(k + 3) – k 26. 2x – 9 < 6(x – 1) – 4x
Transcribed Image Text:For Exercises 9–26, solve the inequality. Graph the solution set, and write the solution set in set-builder notation and interval notation. (See Examples 1-2) 4 11. -3 < –-w + 1 9. –2x – 5 > 17 10. -8t + 1 < 17 12. 8 2 -- - 2 13. –1.2 + 0.6a < 0.4a + 0.5 14. -0.7 + 0.3x < 0.9x - 0.4 ing Tool 4 + x 17. 2 x - 3 15. —5 > 6(с — 4) + 7 16. – 14 < 3(m – 7) + 7 10 y + 3 18. 4 Зу + 1 > 1 4 19. * + 4) – x – 3) +1 20. 4 – 6) 3 (t + 2) 2 --t - 2 4 6. 12 21. 5(7 — х) + 2х < 6х — 2 — 9х 22. 2(3x + 1) – 4x > 2(x + 8) – 5 23. 5 - 3[2 — 4(х — 2)] > 6{2 – [4 – (x – 3)]} 24. 8 - [6 – 10(x – 1)] > 2{1 – 3[2 (x + 4)]} 25. 4 – 3k > -2(k + 3) – k 26. 2x – 9 < 6(x – 1) – 4x
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