The car rental company Rent-for-Cheap charges an initial fee of $38 and 15 cents per raile. Their competitor, Cars-to-Go charges an initial fee of $48 and 11 cents per mile. Let a represent miles and y represent the cost for renting a car. (a) The equation for the total cost of renting a car for a miles from Rent-for-Cheap is of the form y = mx +b. Then m = Number and b= 38 (b) The equation for the total cost of renting a car for a miles from Cars-to-Go is of the form y= mx +b. Then m = Number and 6= 48 (c) State whether true or false. If you rent a car for one day and drive 218 miles, then which company would be better? Rent-for-Cheap O Cars-to-Go

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter9: Quadratic Functions And Equations
Section9.7: Solving Systems Of Linear And Quadratic Equations
Problem 14PPS
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The car rental company Rent-for-Cheap charges an initial fee of $38 and 15 cents per mile. Their competitor, Cars-to-Go charges an initial fee of $48 and 11
cents per mile. Let x represent miles and y represent the cost for renting a car.
Number
and b =
%3D
%3D
(a) The equation for the total cost of renting a car for x miles from Rent-for-Cheap is of the form y = mx + b. Then m =
38
Number
and b =
(b) The equation for the total cost of renting a car for x miles from Cars-to-Go is of the form y= mx +b. Then m =
48
(c) State whether true or false.
If you rent a car for one day and drive 218 miles, then which company would be better?
Rent-for-Cheap o Cars-to-Go
Transcribed Image Text:The car rental company Rent-for-Cheap charges an initial fee of $38 and 15 cents per mile. Their competitor, Cars-to-Go charges an initial fee of $48 and 11 cents per mile. Let x represent miles and y represent the cost for renting a car. Number and b = %3D %3D (a) The equation for the total cost of renting a car for x miles from Rent-for-Cheap is of the form y = mx + b. Then m = 38 Number and b = (b) The equation for the total cost of renting a car for x miles from Cars-to-Go is of the form y= mx +b. Then m = 48 (c) State whether true or false. If you rent a car for one day and drive 218 miles, then which company would be better? Rent-for-Cheap o Cars-to-Go
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