A trucking company transports goods between two cities that are 960 miles apart. The company charges, for each pound, $0.55 per mile for the firs 100 miles, $0.35 per mile for the next 300 miles, $0.25 per mile for the next 400 miles, and no charge for the remaining 160 miles. (a) Graph the relationship between the cost of transportation in dollars C(x) and mileage x over the entire 960-mile route. (b) Find the cost as a function of mileage for hauls between 100 and 400 miles from the first city. (e) Find the cost as a function of mileage for hauls between 400 and 800 miles from the first city. (a) Choose the correct graph below. O A. O B. Oc. OD. ACx) 350- 350 350 350- O(0.0) 1000 1000 d(0,0) 1000 (b) The cost as a function of mileage for hauls between 100 and 400 miles from the first city is C(x) =D (Type an expression using x as the variable.) (c) The cost as a function of mileage for hauls between 400 and 800 miles from the first city is C(x) =D (Type an expression using x as the variable.)

College Algebra
7th Edition
ISBN:9781305115545
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter1: Equations And Graphs
Section1.3: Lines
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A trucking company transports goods between two cities that are 960 miles apart. The company charges, for each pound, $0.55 per mile for the firs
100 miles, $0.35 per mile for the next 300 miles, $0.25 per mile for the next 400 miles, and no charge for the remaining 160 miles.
(a) Graph the relationship between the cost of transportation in dollars C(x) and mileage x over the entire 960-mile route.
(b) Find the cost as a function of mileage for hauls between 100 and 400 miles from the first city.
(e) Find the cost as a function of mileage for hauls between 400 and 800 miles from the first city.
(a) Choose the correct graph below.
O A.
O B.
Oc.
OD.
ACx)
350-
350
350-
350-
1000
1000
d(0,0)
1000
(b) The cost as a function of mileage for hauls between 100 and 400 miles from the first city is C(x) =D
(Type an expression using x as the variable.)
(c) The cost as a function of mileage for hauls between 400 and 800 miles from the first city is c(x) =D
(Type an expression using x as the variable.)
Transcribed Image Text:A trucking company transports goods between two cities that are 960 miles apart. The company charges, for each pound, $0.55 per mile for the firs 100 miles, $0.35 per mile for the next 300 miles, $0.25 per mile for the next 400 miles, and no charge for the remaining 160 miles. (a) Graph the relationship between the cost of transportation in dollars C(x) and mileage x over the entire 960-mile route. (b) Find the cost as a function of mileage for hauls between 100 and 400 miles from the first city. (e) Find the cost as a function of mileage for hauls between 400 and 800 miles from the first city. (a) Choose the correct graph below. O A. O B. Oc. OD. ACx) 350- 350 350- 350- 1000 1000 d(0,0) 1000 (b) The cost as a function of mileage for hauls between 100 and 400 miles from the first city is C(x) =D (Type an expression using x as the variable.) (c) The cost as a function of mileage for hauls between 400 and 800 miles from the first city is c(x) =D (Type an expression using x as the variable.)
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