The cost C, in dollars, of renting a moving truck for a day is given by the func

Question

The cost C, in dollars, of renting a moving truck for a day is given by the function C(x) 0.25x+40, where x is the number of miles driven (a) What is the cost if a person drivesx-80 miles? (b) If the cost of renting the moving truck is $60, how many miles did the person drive? (c) Suppose that a person wants the cost to be no more than $80. What is the maximum number of miles the person can drive? (d) What is the implied domain of C? (e) Interpret the slope. (1) Interpret the y-intercept. (a) The cost is Type an integer or a decimal.) (b) The person drove miles. (Type an integer or a decimal.) (c) The person can drivemiles maximum. (Type an integer or a decimal.) Type your answer in interval notation.) (e) The cost of renting the moving truck for a day by Sfor each medriven, in other words, there is a charge of S per mile to rent the truck in addition to a fixed charge of SD D It costs to rent the moving truckmiles are driven, in other words, there is a fixed chare oto rent the truck in addion to a charge that depends on the Enter your answer in each of the answer boxes

Explanation / Answer

Dear Student Thank you for using Chegg !! Given C(x) = 0.25x + 40 where x is the number of miles a) When x = 80 miles C(80) = 0.25 (80) + 40 60 $ b) Given C = 60$ 60 = 0.25x + 40 20 = 0.25x x = 80 miles c) Cost no more than 80 $ Maximum number of miles C = 80 80 = 0.25x + 40 40 = 0.25x x = 160 miles d) Implied domain of C is x belongs (0, Infinity) Solution Kindly note that as per chegg policy an expert can answer maximum 4 sub parts of a question Thank you

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