The function f(x) = 0.4x2 – 36x + 1000 models the number of accidents, f(x), per 50 million miles driven as a function of a driver's age, x, in years, for drivers from ages 16 through 74, inclusive. The graph of f is shown. Use the equation for f to solve Exercises 45–48. 1000 flx) = 0.4x2 – 36x + 1000 16 45 74 Age of Driver 45. Find and interpret f(20). Identify this information as a point on the graph of f. 46. Find and interpret f(50). Identify this information as a point on the graph of f. 47. For what value of x does the graph reach its lowest point? Use the equation for f to find the minimum value of y. Describe the practical significance of this minimum value. 48. Use the graph to identify two different ages for which drivers have the same number of accidents. Use the equation for f to find the number of accidents for drivers at each of these ages. Number of Accidents (per 50 million miles)
The function f(x) = 0.4x2 – 36x + 1000 models the number of accidents, f(x), per 50 million miles driven as a function of a driver's age, x, in years, for drivers from ages 16 through 74, inclusive. The graph of f is shown. Use the equation for f to solve Exercises 45–48. 1000 flx) = 0.4x2 – 36x + 1000 16 45 74 Age of Driver 45. Find and interpret f(20). Identify this information as a point on the graph of f. 46. Find and interpret f(50). Identify this information as a point on the graph of f. 47. For what value of x does the graph reach its lowest point? Use the equation for f to find the minimum value of y. Describe the practical significance of this minimum value. 48. Use the graph to identify two different ages for which drivers have the same number of accidents. Use the equation for f to find the number of accidents for drivers at each of these ages. Number of Accidents (per 50 million miles)
Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter8: Polynomials
Section8.1: Adding And Subtracting Polynomials
Problem 44PPS
Related questions
Question
![The function f(x) = 0.4x2 – 36x + 1000 models the number
of accidents, f(x), per 50 million miles driven as a function of
a driver's age, x, in years, for drivers from ages 16 through 74,
inclusive. The graph of f is shown. Use the equation for f to solve
Exercises 45–48.
1000
flx) = 0.4x2 – 36x + 1000
16
45
74
Age of Driver
45. Find and interpret f(20). Identify this information as a
point on the graph of f.
46. Find and interpret f(50). Identify this information as a
point on the graph of f.
47. For what value of x does the graph reach its lowest point?
Use the equation for f to find the minimum value of y.
Describe the practical significance of this minimum value.
48. Use the graph to identify two different ages for which drivers
have the same number of accidents. Use the equation for f
to find the number of accidents for drivers at each of these
ages.
Number of Accidents
(per 50 million miles)](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F637f5283-bf7d-4b11-9f11-57d80613a319%2F49eb6ce4-4e70-41a9-b548-ea70373cd0ac%2Fqdgqvos_processed.jpeg&w=3840&q=75)
Transcribed Image Text:The function f(x) = 0.4x2 – 36x + 1000 models the number
of accidents, f(x), per 50 million miles driven as a function of
a driver's age, x, in years, for drivers from ages 16 through 74,
inclusive. The graph of f is shown. Use the equation for f to solve
Exercises 45–48.
1000
flx) = 0.4x2 – 36x + 1000
16
45
74
Age of Driver
45. Find and interpret f(20). Identify this information as a
point on the graph of f.
46. Find and interpret f(50). Identify this information as a
point on the graph of f.
47. For what value of x does the graph reach its lowest point?
Use the equation for f to find the minimum value of y.
Describe the practical significance of this minimum value.
48. Use the graph to identify two different ages for which drivers
have the same number of accidents. Use the equation for f
to find the number of accidents for drivers at each of these
ages.
Number of Accidents
(per 50 million miles)
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