Analyze a basic set of requirements and apply top$-$down design principles for a problem

Customize and define C functions

Apply the $3-$file format: $1$ header file and $2$ source files

Open and close files

Read, write to$,$ and update files

Apply standard library functions: fopen $(),$ fclose $(),$ fscanf $(),$ and fprintf $()$ Compose decision statements $("$if$"$ conditional statements$)$

Create and utilize compound conditions

Develop and implement an interactive two$-$player Yahtzee game. Yahtzee is a dice game that was invented by Milton Bradley and Edwin S$.$ Lowe in $1956.$ The challenge of the game is to outduel the other player by scoring the most points. Points are obtained by rolling five $6-$sided die across thirteen rounds. During each round, each player may roll the dice up to three times to make one of the possible scoring combinations. Once a combination has been achieved by the player, it may not be used again in future rounds, except for the Yahtzee combination may be used as many times as the player makes the combination. Each scoring combination has different point totals. Some of these totals are achieved through the accumulation of points across rolls and some are obtained as fixed sequences of values.The Rules of Yahtzee:

The scorecard used for Yahtzee is composed of two sections. A upper section and a lower section. A total of thirteen boxes or thirteen scoring combinations are divided amongst the sections. The upper section consists of boxes that are scored by summing the value of the dice matching the faces of the box. If a player rolls four $3\text{'}$s$,$ then the score placed in the $3\text{'}$s box is the sum of the dice which is $12.$ Once a player has chosen to score a box, it may not be changed and the combination is no longer in play for future rounds. If the sum of the scores in the upper section is greater than or equal to $63,$ then $35$ more points are added to the players overall score as a bonus. The lower section contains a number of poker like combinations. Three of a kind $-$ they're dice with the same face $-$ score: sum of all face values on the $5$ dice. Four of a kind $-$ four dice with the same face $-$ score: Sum of all face values on the $5$ dice.

Full house $-$ One pair and a three$-$of$-$a$-$kind $-$ Score: $25.$ Small straight$-$ A sequence of four dice $-$ score: $30.$ Large straight : A sequence of five dice $-$ score: $40.$ Yahtzee $($think five$-$ of$-$a$-$kind $-$ Five dice with the same face $-$ score: $50.$ Chance. $-$ May be used for any sequence of dice; this is the catch all combination $-$ Score: Sum of all face values on the $5$ dice. What is required for this assignment?

You may design the Yahtzee game with functions that you see fit. I recommend that you start with a structure chart and determine sub$-$problems and functions. accordingly. You must also take advantage of applying pointers, output parameters, and$/$or arrays! Your Yahtzee game must also implement the following algorithm:

$(1)(5$ pts$)$ Print a game menu for Yahtzee with the following options: $1.$ Print game rules

$2.$ Start a game of Yahtzee

$3.$ Exit

$(2)(5$ pts$)$ Get a menu option from the user; clear the screen

$(3)(10$ pts$)$ If option $1$ is entered, then print the game rules stated above and repeat step $(1)$

otherwise if option $2$ is entered, then continue on to step $(4)$; player $1$ starts the game

otherwise if option $3$ is entered, then print a goodbye message and quit the program

otherwise repeat step $(1)$

$(4)(5$ pts$)$ Ask the player to hit any key to continue on to roll the five dice

$(5)(5$ pts$)$ Roll the five dice and display the face values of each die; enumerate each die with a number $1-5$; add $1$ to the total number of rolls for this round

$(6)(10$ pts$)$ If the total number of rolls for this round is less than three,

then ask the player $($Y$/$N$)$ if he$/$she wants to use the roll for one of the game combinations

otherwise a combination must be selected.

$1.$ Sum of $1\text{'}$s $2.$ Sum of $2\text{'}$s $3.$ Sum of $3\text{'}$s $4.$ Sum of $4\text{'}$s $5.$ Sum of $5\text{'}$s $6.$ Sum of $6\text{'}$s

$7.$ Three$-$of$-$a$-$kind $8.$ Four$-$of$-$a$-$kind $9.$ Full house

$10.$ Small straight $11.$ Large straight $12.$ Yahtzee

$13.$ Chance

$(7)(15$ pts$)$ If the number of rolls is three or "yes" is entered, then save the combination and it may not be selected again in the future

$($Note: The selection of the combination must be verified. If the user selects full house, but does not have one, then you must assign $0$ points for the combination$)$;

continue on to step $(8)$; clear the screen

otherwise if $"$no$"$ is entered, ask the user which dice to re$-$roll $(1-5)$; re$-$roll the

selected die or dice; clear the screen; repeat step $(6)$

$(8)(5$ pts$)$ Alternate players

$(9)(10$ pts$)$ If each player has rolled for the round, then increment the round number

if the round number is equal to $14,$ then continue on to step $(10)$

otherwise repeat step $(4)$ otherwise repeat step $(4)$

$(10)5$ pts$)$ If the total score in the upper section is greater than or equal to $63$ for a player, then add $35$ points to the total score

$(11)(5$ pts$)$ Print the scores for both players and print the winner

$(12)(5$ pts$)$ Repeat step $(1)$