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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, s0.25 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. (c) 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. 350 ACK) 350 350 350 (0.0) 1000 1000 (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) | (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.)

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, s0.25 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. (c) 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. 350 ACK) 350 350 350 (0.0) 1000 1000 (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) | (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
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
Problem 92E
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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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