Write a C$++$ program to play the following game, which the user plays against the computer.

This game is played on an imaginary game board that has numbered spaces arranged in a circle.

For example, here is what a game board with $12$ spaces might look like.

When the program starts, the user is asked to specify how many spaces there are on the $g$

ame board. There must be at least five spaces.

The computer then randomly selects two spaces $($excluding space numbers $0$ and $1)$: One

of the selected spaces is The Goal. The other is The Pit.

The computer announces the two special spaces.

Play then starts from space #$0$: Each player, in turn, "rolls" a pair of dice and "moves" to

another space by advancing N spaces $($where N is the number that came up on the dice$).$ F

or example, using the sample game board with $12$ spaces, if the user rolled a $10(6$ plus $4)$

on her first turn and a $7(3+4)$ on her second turn, then she would land on space #$5.$ Tha

t$\text{'}$s where she would start on her next turn.

The user and the computer take turns rolling the dice and moving around the board. Each

move is displayed on the screen $($as text, not graphics; e$.$g$.,$ "You are now on space #$3").$

The game continues until one player lands on The Goal $($and wins the game$)$ or on The Pi

$t($and loses the game$).$

The computer announces the outcome of each game and keeps track of each player's wins

and losses.

The user can choose single play $($user must press Examples of the game:

Game $1$:

The user selects $12$ spaces for the board.

The program randomly sets the Goal at space #$8$ and the Pit at space #$5.$

The user rolls a $7,$ landing on space #$7.$

The computer rolls a $6,$ landing on space #$6.$

On the second turn, the user rolls a $5,$ returning to space #$0.$

The computer rolls a $7,$ moving to space #$1.$

On the third turn, the user rolls an $8$ and lands on the Goal at space #$8,$ winning the game.

Game $2$:

The user selects $10$ spaces for the board.

The program randomly sets the Goal is at space #$7$ and the Pit at space #$3.$

The user rolls a $9,$ landing on space #$9.$

The computer rolls a $4,$ landing on space #$4.$

On the next turn, the user rolls a $6$ and moves to space #$5.$

The computer rolls a $3$ and lands on the Goal at space #$7,$ winning the game.

Game $3$:

The user selects $15$ spaces for the board.

The program randomly sets the Goal at space #$10$ and the Pit at space #$6.$

The user rolls a $5,$ landing on space #$5.$

The computer rolls an $8,$ landing on space #$8.$

On the next turn, the user rolls a $1$ and lands on the Pit at space #$6,$ losing the game.