Create an abstract superclass called Ride:

The Ride will implement the Comparable interface.

The Ride will have:

attributes of destination location and distance traveled $($in miles$)$ as attributes $($FYI the distance is from the airport in the city to a popular hotel nearby$)$getters and setters as appropriate for the attributesabstract method $-$ calculateFare$()-$ this method calculates and returns the fare. It DOES NOT assign a value to an attribute.

Create two concrete $($non$-$abstract$)$ classes called GrubhubRide and DoordashRide

You may consider using a class to contain the constants in the calculations below.

I know that the constants below vary by the city around the country $-$ I$\text{'}$m making this a bit easier to code.$$ There are more costs associated with Grubhub, and Doordash rides $-$ again, making it a bit easier to code.

The GrubhubRide class has a concrete implementation of calculateFare$()$ that includes:

base fare: $$2\mathrm{.}20$cost per mile: $$1\mathrm{.}29$minimum fare:$$7\mathrm{.}65$

The DoordashRide class has a concrete implementation of calculateFare$()$ that includes:

base fare: $$1\mathrm{.}56$cost per mile: $$0\mathrm{.}83$minimum fare: $$5\mathrm{.}30$service fee: $$3\mathrm{.}25$

About the "minimum fare" for either case above: if the base$\_$fare $+$ cost$\_$per$\_$mile $*$ distance is less than minimum$\_$fare, then the cost for the ride should be minimum fare.

Use the Comparable interface to compare Ride objects by cost in the same city.$$

Write a driver for this application that will:

create an ArrayList of Ride objects $($grubhub and Doordashrides$)$

display all rides in a well$-$formatted table

list all rides by city $-$ ask your user for city, your program will display the rides in that city$-$ include the type of ride $($grubhub or Doordash$)-$ use instanceof to display the type

display the less expensive ride in the city entered by your user by cost and by type.

Location $-$ New York $,$ distance Traveled $-8\mathrm{.}6$

Location $-$ Los Angeles, distance Traveled $-13\mathrm{.}6$

Location $-$ Boston, distance Traveled $-12\mathrm{.}1$

Location $-$ Miami $,$ distance traveled. $-8\mathrm{.}7$

Location $-$ Chicago, distance Traveled $-11\mathrm{.}1$