For the Decision Table questions below, use the following function:

int discountPercent

$($

double price, int pastOrderCount

$)$

returns the percent discount to be given, when given the price of the merchandise, and the number of orders the customer has placed in the past.

Past Order Count

$|$

$$Percent Discount

pastOrderCount

$<$

$1$

$0$

$|$

$0$

$\%$

$1$

$0$

$<$

$=$

$$pastOrderCount

$<$

$=$

$4$

$0$

$|$

$5$

$\%$

$4$

$0$

$<$

$$pastOrderCount

$|$

$1$

$0$

$\%$

Orders over $

$1$

$0$

$0$

$0$

$.$

$0$

$0$

$$are given an automatic, additional

$1$

$\%$

$$discount$.$

Path Testing

For the Path Testing questions below, use the following code:

public void play

$($

$)$

$\{$

$$String src

$=$

$$null;

$$String dest

$=$

$$null;

$$ LinkedList srcPile

$=$

$$null;

$$ boolean gameOver

$=$

$$false;

$$

$$ while

$($

$!$

gameOver

$)$

$\{$

$$ displayTableau

$($

$)$

;

$$

$$ do

$\{$

$$ System.out.print

$($

$"$

Move top card from

$($

D

$,$

$$W

$0$

$,$

$$W

$1$

$,$

$$W

$2$

$,$

$$W

$3$

$,$

$$or Q to quit

$)$

:

$"$

$)$

;

$$ src

$=$

$$in

$.$

nextLine

$($

$)$

;

$$ if

$($

src

$.$

toUpperCase

$($

$)$

$.$

charAt

$($

$0$

$)$

$=$

$=$

$\text{'}$

Q

$\text{'}$

$)$

$\{$

$$ gameOver

$=$

$$true;

$$

$\}$

$$

$\}$

$$while

$($

$!$

gameOver &&

$($

srcPile

$=$

$$getSrcPile

$($

src

$)$

$)$

$=$

$=$

$$null

$)$

;

$$

$$ if

$($

$!$

gameOver

$)$

$\{$

$$ System.out.print

$($

$"$

to

$($

F

$0$

$,$

$$F

$1$

$,$

$$F

$2$

$,$

$$F

$3$

$,$

$$W

$0$

$,$

$$W

$1$

$,$

$$W

$2$

$,$

$$W

$3$

$)$

:

$"$

$)$

;

$$ dest

$=$

$$in

$.$

nextLine

$($

$)$

;

$$ addToDestPile

$($

dest

$,$

$$srcPile

$)$

;

$$

$\}$

$$

$$ gameOver

$=$

$$checkForGameOver

$($

gameOver

$)$

;

$$

$\}$

$\}$

Rule Counts

$1)$ What is the maximum number of rules for this function $($if we do not collapse any.$)$

$2)$ Show your Decision Table from the Base Assignment

$-$Annotate the columns with the number of rules each covers.

DD$-$Path Node Case Definitions

$1)$For the DD$-$Path Graph create and add the Case Definition $(1-5)$ to your table for each node in that DD$-$Path Graph.