algebraically. In Problems 19 19. (x - 4) (x + 6) < 0 22. + &r <0 25. (x + 2) (x – 4) (x – 6) s 0 20. (x - 5) (x + 2)² > 0 21. x - 4x2 > 0 23. 2x > -8x² 24. 3x < -15x² 26. (x + 1) (x + 2) (x + 3) < 0 27. x - 4x2 – 12x > 28. x + 2r2 - 3x > 0 31. x>1 29. x* > x? 30. x < 9x? 32. x > 1 33. 3(x-2) <2(x- 34. (x – 3) (x + 2) < x² + 3x + 5 odi bae x + 1 35. > 0 x - 1 grc odna - 3 > 0 x + 1 36. (x-2) (x + 2) 37. (x – 3) (x + 2) 38. ine o aut (x- 3)2 39. x - 1 idemit x² - 4

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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43,49 please
In Problems 19-54, solve each inequality algebraically.
x - 1
19. (x - 4) (x + 6) <
22. x° + &x² < 0
25. (x + 2) (x – 4) (x – 6) s 0
28. x + 2r² – 3x > 0
31. x >1
20. (х —
- 5) (x + 2)² > 0
\21. x – 4x² > 0
hi 24. 3x < -15x²
23. 2x > -8x?
26. (x + 1) (x + 2) (x + 3) < 0
29. x* > x?
27. x – 4x² – 12x > 0
30. x < 9x²
33. 3(x- 2) <2(x – 1)2 + x²
32. x > 1
x + 1
34. (x – 3)(x + 2) < x² + 3x + 5
35.
X - 1
Jed
(x - 3) (x + 2)
x - 3
36.
> 0
(x- 2) (x + 2) od bae
37.
x + 1
<0 oub ooido o m 38.
(x - 3)2
39.
x2 – 4
x – 1
(x + 5)2
> 0 9 20100.2aivlo41.
x + 4
< 1
how do x – 2
x + 2
40.
x2 - 4
42.
2 1
х — 4
cast
3x - 5
43.
x + 2-
x - 4
44.
2x + 4
x + 1
45.
< 2
x – 3
x - 1
1
47.
X - 2
2
46.
x + 2
2 -2w ilaupsni Ionbi
48.
x - 3
3
3x - 9
x + 1
x(3 + x) (x + 4)
49.
x(x² + 1) (x – 2)
50.
(x - 1) (x + 1)
(3 – x) (2x + 1)
51.
20 d lem
(x + 5) (x – 1)
< 0
1
(2 – x) (3x – 2)
52.
12
.<7
54. x +
< 0
33. 6r - 5 < -
x + 1
Mixed Practice In Problems 55–58, (a) graph each function by hand, and (b) solve f(x) > 0.
x² + 5x – 6
2x2 + 9x + 9
ng tad sn og meh on hi
55. f(x)
x²
56. f(x)
4x + 4
x² - 4
(*+ 4) (x² – 2x - 3)
x2 – x - 6
(x – 1) (x² – 5x + 4)
x² + x – 20
57. f(x)
58. f(x)
Applications and Cutanuin
Transcribed Image Text:In Problems 19-54, solve each inequality algebraically. x - 1 19. (x - 4) (x + 6) < 22. x° + &x² < 0 25. (x + 2) (x – 4) (x – 6) s 0 28. x + 2r² – 3x > 0 31. x >1 20. (х — - 5) (x + 2)² > 0 \21. x – 4x² > 0 hi 24. 3x < -15x² 23. 2x > -8x? 26. (x + 1) (x + 2) (x + 3) < 0 29. x* > x? 27. x – 4x² – 12x > 0 30. x < 9x² 33. 3(x- 2) <2(x – 1)2 + x² 32. x > 1 x + 1 34. (x – 3)(x + 2) < x² + 3x + 5 35. X - 1 Jed (x - 3) (x + 2) x - 3 36. > 0 (x- 2) (x + 2) od bae 37. x + 1 <0 oub ooido o m 38. (x - 3)2 39. x2 – 4 x – 1 (x + 5)2 > 0 9 20100.2aivlo41. x + 4 < 1 how do x – 2 x + 2 40. x2 - 4 42. 2 1 х — 4 cast 3x - 5 43. x + 2- x - 4 44. 2x + 4 x + 1 45. < 2 x – 3 x - 1 1 47. X - 2 2 46. x + 2 2 -2w ilaupsni Ionbi 48. x - 3 3 3x - 9 x + 1 x(3 + x) (x + 4) 49. x(x² + 1) (x – 2) 50. (x - 1) (x + 1) (3 – x) (2x + 1) 51. 20 d lem (x + 5) (x – 1) < 0 1 (2 – x) (3x – 2) 52. 12 .<7 54. x + < 0 33. 6r - 5 < - x + 1 Mixed Practice In Problems 55–58, (a) graph each function by hand, and (b) solve f(x) > 0. x² + 5x – 6 2x2 + 9x + 9 ng tad sn og meh on hi 55. f(x) x² 56. f(x) 4x + 4 x² - 4 (*+ 4) (x² – 2x - 3) x2 – x - 6 (x – 1) (x² – 5x + 4) x² + x – 20 57. f(x) 58. f(x) Applications and Cutanuin
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