PROBLEM #$1(60$ points$)$

The Account component supports the following operations:

open$($int x$,$ int y$,$ int z$)//$sets balance to the value of x$,$ pin number to

$//$ the value of y$,$ and an account # to the value of z

login$($int x$)//$ it is used to login to the account, where x is an account #

logout$()//$ it is used to logout from the account

pin$($int x$)//$ provides pin # $($parameter x$)$

deposit $($int d$)$; $//$ deposits amount d to the account

withdraw $($int w$)$; $//$ withdraws amount w from the account

balance $()$; $//$ returns the value of the account balance

The Account component is state$-$based and supports three types of transactions: withdrawal,

deposit, and balance inquiry. Before any account transactions can be performed on the account,

operation login$()$ must be issued followed by pin$()$ operation. The pin$()$ operation must contain

the valid pin # $($parameter x$)$ that must be the same as the pin # provided in the open$()$ operation

$($parameter y$).$ It is allowed a maximum of $3$ attempts to "provide" an invalid pin. The account

requires a minimum balance of $$100.$ If a balance is below the minimum balance in the account,

a $$10$ fee is imposed on each transaction $($withdraw$,$ deposit$).$ The detailed behavior of the

Account component is specified using EFSM. The EFSM of Figure $1$ shows the detailed

behavior of the Account component.

Design the Account system using the State design pattern. Provide two solutions:

$$ de$-$centralized version of the State pattern

$$ centralized version of the State pattern

Notice that the components in your design should be de$-$coupled as much as possible. In

addition, components should have high cohesion.

For each solution:

a$.$ Provide a class diagram for the system. For each class list all operations with parameters and

specify them using pseudo$-$code. In addition, for each class provide its attributes and data

structures. Make the necessary assumptions for your design.

b$.$ Provide a sequence diagram for the following operation sequence:

open$(80,123,222),$ login$(222),$ pin$(111),$ pin$(123),$ deposit$(100),$ balance$(),$ logout$()$

Notice when the EFSM model is $$executed$$ on this test $($sequence of events$),$ the following

sequence of transitions are traversed: T$1,$ T$2,$ T$3,$ T$8,$ T$10,$ T$13,$ T$4$vin if $(x0n1$&$\frac{\text{\&}}{a}$ttembts$<mn\; id="EditorElement\_1305865">2</mn><mi\; id="EditorElement\_1305867">)</mi><mtext\; id="EditorElement\_1305803"></mtext><mn\; id="EditorElement\_1305804">1</mn><mi\; id="EditorElement\_1305805">/</mi>$

iM of ACCOUNT