Study the Scenario below and answer the question$($s$)$ that follow:

PizzaHut is a South African restaurant that specialises in selling pizza. They are in need of a system that

helps them to calculate the final amount a pizza should cost after adding various toppings. They have

approached you as a developer to develop the application for them.

You are required to create an application that calculates the total amount a customer should pay

after ordering pizza. Use the following classes:

A class that that has the following:

An array that stores the toppings of the pizza. The class should be able to store a

maximum of $10$ pizza toppings.

$$ The price for each pizza is $$14($dollars$),$ and each topping is $$2($dollars$).$

$$ The class should also have a toString$()$ method that displays the description and price of I

the pizza.

A subclass that inherits from Pizza but adds a numeric delivery fee and a String delivery

address. The delivery fee is $$3$ if the Pizza ordered costs more than $$18$; otherwise, the

delivery fee is $$5.$

Create a program that asks the user for toppings of the pizza. The user should continually

enter the toppings until a sentinel value is entered or until the maximum number of toppings

i$.$e$.10$ is reached.

Also ask the user whether the Pizza is to be delivered. If it is to be delivered create an object

for delivery then, display all the values for the pizza otherwise just display the values without

the delivery fee

Use Exception Handling where necessary.

Below is a sample of an output program:

Output $,$ Run $($testing$)$

D Compiling $4$ source files to C:$\backslash$Users muteplOneDrive$\backslash$Documents NetBeansProject

$--$ exec:$3\mathrm{.}1\mathrm{.}0$:exec $($default$-$cli$)$

a testing

Enter topping $$ cheese

Enter topping or $Q$ to quit $$ tomato

Enter topping of $Q$ to quit $Q$

Is this for delivery? $Y$ or $NY$

Enter delivery address $($ Concorde rd east

cheese, tomato pizza Price: $518\mathrm{.}0$

Deliver to: $($Concorde rd east. Eee $13$ $$5\mathrm{.}0$