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in Exercises 29-34, state wneiner each of ine junctions is one-to-one. 29. f(x)=-3x+2 30. f(x)= 1 32. f(x)=-3x²+1 33. f(x) =-2x³ +4 In Exercises 35-54, find the inverse of the given function and graph both on the same set of axes. 35. f(x)= 36. g(x)=x 37. f(x)=-4x+ 39. f(x)=x³-6 42. g(x)=x²-6, x20 9 5 38. f(s)-2- 41. g(x)=x²+8, x20 44. g(x)=3x³-5 47. f(x)= 50. g(x)=(x + 2)², x=-2 2x x-1 53. f(x)= = 31. f(x)=2x²-3 34. f(x)=x³-5 45. f(x)=-4x³ +9 48. g(x)=1 2x 51. f(x)=√x+3,x≥-3 54. f(x)= x+3 X 40. f(x) = -x³+4 43. f(x)=-2x³ +7 46. g(x)=2x5-6 49. g(x)=(x-1)²,x21 52. f(x)=√x-4,x24

in Exercises 29-34, state wneiner each of ine junctions is one-to-one. 29. f(x)=-3x+2 30. f(x)= 1 32. f(x)=-3x²+1 33. f(x) =-2x³ +4 In Exercises 35-54, find the inverse of the given function and graph both on the same set of axes. 35. f(x)= 36. g(x)=x 37. f(x)=-4x+ 39. f(x)=x³-6 42. g(x)=x²-6, x20 9 5 38. f(s)-2- 41. g(x)=x²+8, x20 44. g(x)=3x³-5 47. f(x)= 50. g(x)=(x + 2)², x=-2 2x x-1 53. f(x)= = 31. f(x)=2x²-3 34. f(x)=x³-5 45. f(x)=-4x³ +9 48. g(x)=1 2x 51. f(x)=√x+3,x≥-3 54. f(x)= x+3 X 40. f(x) = -x³+4 43. f(x)=-2x³ +7 46. g(x)=2x5-6 49. g(x)=(x-1)²,x21 52. f(x)=√x-4,x24

Algebra and Trigonometry (6th Edition)
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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XRevathi Narasimhan, College Alge X X Revathi Narasimhan, College Alge X + ← → C ✰ xyztextbooks.com/ebook/title/reva_ca E CONTENTS 330 84°F Partly sunny CATALOG in Exercises 29-34, state wneiner each of the junctions is one-to-one. 4 29. f(x) = -3x + 2 30. f(x)=x +1 32. f(x)=-3x² + 1 33. f(x) = 2x³ + 4 2 x 53. f(x) = In Exercises 35-54, find the inverse of the given function and graph both on the same set of axes. 1 36. 35. f(x) = 3 9 38. f(s) = 2s -- 5 41. g(x)=x2 + 8, x ≥ 0 44. g(x)= 3x³5 47. f(x)=x 50. g(x) = (x + 2)², x = -2 2x x-1 SECTION: 4.1 Chapter 4 Exponential and Logarithmic Functions 4 g(x)=x 39. f(x) = x³6 42. g(x)=x2-6, x ≥ 0 45. f(x) = -4x5 + 9 48. g(x) = 1 2x 51. f(x)=√x +3,x ≥-3 54. f(x) x + 3 x PAGE 329 31. f(x) = 2x² - 3 1 x³ 34. f(x) = 57. f(x)=-3x + 3 --x³-5 37. f(x) = 4x + 5 x³ + 4 40. f(x)= 43. f(x) = 2x³ + 7 46. g(x) = 2x5-6 49. g(x)=(x-1)², x ≥ 1 52. f(x)=√x-4, x ≥ 4 In Exercises 55-62, find the inverse of the given function. Then graph the given function and its inverse on the same set of axes. 55. f(x) = 2x 56. f(x) = -3x 58. f(x) = 4x + 4 57 a VIDEOS Math TV.com BOOKSHELF SUPPLEMENTS PROGRESS Click an instructor below to start video playback. Example 4 Graph the function f(x) = −2x + 3 and its inverse, 1 3 ƒ−¹(x) = == -x+ on the same set of axes, using the 2 2 same scale for both axes. What do you observe? TOOLS III español X 6:27 PM 10/10/2022 20
Transcribed Image Text:XRevathi Narasimhan, College Alge X X Revathi Narasimhan, College Alge X + ← → C ✰ xyztextbooks.com/ebook/title/reva_ca E CONTENTS 330 84°F Partly sunny CATALOG in Exercises 29-34, state wneiner each of the junctions is one-to-one. 4 29. f(x) = -3x + 2 30. f(x)=x +1 32. f(x)=-3x² + 1 33. f(x) = 2x³ + 4 2 x 53. f(x) = In Exercises 35-54, find the inverse of the given function and graph both on the same set of axes. 1 36. 35. f(x) = 3 9 38. f(s) = 2s -- 5 41. g(x)=x2 + 8, x ≥ 0 44. g(x)= 3x³5 47. f(x)=x 50. g(x) = (x + 2)², x = -2 2x x-1 SECTION: 4.1 Chapter 4 Exponential and Logarithmic Functions 4 g(x)=x 39. f(x) = x³6 42. g(x)=x2-6, x ≥ 0 45. f(x) = -4x5 + 9 48. g(x) = 1 2x 51. f(x)=√x +3,x ≥-3 54. f(x) x + 3 x PAGE 329 31. f(x) = 2x² - 3 1 x³ 34. f(x) = 57. f(x)=-3x + 3 --x³-5 37. f(x) = 4x + 5 x³ + 4 40. f(x)= 43. f(x) = 2x³ + 7 46. g(x) = 2x5-6 49. g(x)=(x-1)², x ≥ 1 52. f(x)=√x-4, x ≥ 4 In Exercises 55-62, find the inverse of the given function. Then graph the given function and its inverse on the same set of axes. 55. f(x) = 2x 56. f(x) = -3x 58. f(x) = 4x + 4 57 a VIDEOS Math TV.com BOOKSHELF SUPPLEMENTS PROGRESS Click an instructor below to start video playback. Example 4 Graph the function f(x) = −2x + 3 and its inverse, 1 3 ƒ−¹(x) = == -x+ on the same set of axes, using the 2 2 same scale for both axes. What do you observe? TOOLS III español X 6:27 PM 10/10/2022 20
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