A car service charges customers a flat fee per ride (which is higher during rush hour traffic) plus charges for each minute and each mile.Suppose that, in a certain metropolitan area during rush hour, the flat fee is $3, the cost per minute is $0.20, and the cost per mile is$1.30. Let x be the number of minutes and y the number of miles. At the end of a ride, the driver said that the passenger owed $13.50and remarked that the number of minutes was four times the number of miles. Find the number of minutes and the number of miles forthis trip.%Complete the equation that represents the total cost of the ride.View an example Get more help -54.50 13.50(Do not include the $ symbol in your answer. Do not simplify. Use integers or decimals for any numbers in the equation.)T6Y&7N8CDfg9f10O▶PClear all{+=insort sc}Final checkdeleteSavebackspacehcohomenumlock

Given that the passenger took the ride for x minutes at $0.20 per minute. He also travelled y miles…

Answered: A car service charges customers a flat…

Algebra for College Students

10th Edition

ISBN:9781285195780

Author:Jerome E. Kaufmann, Karen L. Schwitters

Publisher:Jerome E. Kaufmann, Karen L. Schwitters

Chapter8: Functions

Section8.7: Direct And Inverse Variation

Problem 36PS

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A highway has an optional toll lane that drivers may take to reduce the time they spend driving. Drivers pay a small fee to enter the toll lane ($0.25)($0.25). Then, once they leave the toll lane, they pay a fee based on the number of miles they have traveled on the toll lane. Assume that the driver may leave the lane after any whole number of miles and pays for exactly that number, without rounding up. Note that there is a linear relationship between the number of miles a vehicle has traveled and the price of the toll. Number of miles traveled on toll lane Toll ($) 0 0.25 1 1.00 2 1.75 5 4.00 10 7.75 B. Each day, Susan has to pay a toll of $10.75$10.75 when she uses the toll lane to get to school. How many miles does Susan travel on the toll lane to get to school? C. John started a carpool with his coworkers to save money. He and his three passengers split the cost of the toll. If each person pays about $2.13$2.13, which includes their contribution to the toll lane…

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