Write a C$++$ program The Putdentsinem Parking Garage contains a single lane that

holds up to $10$ cars. Cars arrive at the south end of the

garage and leave from the north end. If a customer arrives to

pick up a car that is not the northenmost, all cars to the north

of his car are moved out $,$ his car is driven out $,$ and the

other cars are restored in the same order that they were in

originally. Whenever a car leaves $,$ all cars to the south are

moved forward so that at all times all the empty spaces are in

the south part of the garage.

Write a program that reads a group of input lines. Each line

contains an $\text{'}$a$\text{'}$ for arrival or a $\text{'}$d$\text{'}$ for departure and a license

plate number. You should TRY to use strings as license plate numbers but if you have difficulty use integers!

Cars are assumed to arrive and depart in the order

specified by the input. The program should print a message each

time that a car arrives or departs. When a car arrives $,$ the

message should specify whether or not there is room in the

garage for the car. If there is no room for a car $,$ the car

then proceeds to the Knockemdead garage...which is similar to the

Putdentsinem. There is room for $10$ cars at the Knockemdead garage.

Now...if both garages are filled up$,$ cars wait in the street

near the Putdentsinem garage for a space..and of course they are queued

up in the street. The size of the street queue is also $10.$ I will

not allow more than $30$ cars total so don't worry about overflow

on the street!

So in summary...when a car arrives it tries to park in the Putdentsinem garage.

If no room it goes to the Knockemdead...a message indicates which garage

it is in$.....$When a car departs a message indicates that a car has departed

and also indicates which garage...

Now here is the challenge...when a car departs you should also

indicate what the parking fee is$...$here is how it works

If a car is at the front of the queue, the charge is $ $2\mathrm{.}00$

If a car is second in the queue $($that is you need to move one

car out of the way$)$ the charge is $ $4\mathrm{.}00$

If a car is third in the queue the charge is $ $6\mathrm{.}00$

get the idea??? Note: If a car departs from the street there is

of course no charge. Also if both garages are full and a car

departs from either garage, the car in front of the street queue moves

into the garage! BE SURE A MESSAGE INDICATES THIS