Q$1.$ Creating a tic$-$tac$-$toe game using breadth$-$first search involves implementing a search

algorithm to find the optimal move for the computer player.

Possible goal state for the computer $($letter o on a row a col or diagonal$)$

The start state should be empty board, the start is for the player $x.$

$1-$ Use breadth$-$first search to find the computer's move in the Tic$-$Tac$-$Toe game. The

player $(\text{'}x\text{'})$ and the computer $(\text{'}$O$\text{'})$ take turns making moves. The game continues until

there is a winner or a draw. Implement the Tic$-$Tac$-$Toe using C$++,$ breadth$-$first search

implemented as a BFS function explores the possible game states for the computer. BFS

explores states from left to right starting from top row

$2-$ Use $A^{**}$ search to find the computer's move in the Tic$-$Tac$-$Toe game. The player $(\text{'}$X$\text{'})$ and

the computer $(\text{'}{O}^{\text{'}})$ take turns making moves. The game continues until there is a winner

or a draw. Implement the Tic$-$Tac$-$Toe using $C++,A^{**}$ search implemented as a function

explores the possible game states for the computer. Using $A^{**}$ for a tic$-$tac$-$toe game

involves creating a heuristic function to estimate the cost of reaching the goal state

$($winning the game$)$ from a given state.Q$1.$ Creating a tic$-$tac$-$toe game using breadth$-$first search involves implementing a search algorithm to find the optimal move for the computer player.

Possible goal state for the computer $($letter o on a row a col or diagonal$)$

o x

o

x x o

The start state should be empty board, the start is for the player x$.$

$1-$ Use breadth$-$first search to find the computer's move in the Tic$-$Tac$-$Toe game. The player $(\text{'}$X$\text{'})$ and the computer $(\text{'}$O$\text{'})$ take turns making moves. The game continues until there is a winner or a draw. Implement the Tic$-$Tac$-$Toe using C$++,$ breadth$-$first search implemented as a BFS function explores the possible game states for the computer. BFS explores states from left to right starting from top row

$2-$ Use A$*$ search to find the computer's move in the Tic$-$Tac$-$Toe game. The player $(\text{'}$X$\text{'})$ and the computer $(\text{'}$O$\text{'})$ take turns making moves. The game continues until there is a winner or a draw. Implement the Tic$-$Tac$-$Toe using C$++,$ A$*$ search implemented as a function explores the possible game states for the computer. Using A$*$ for a tic$-$tac$-$toe game involves creating a heuristic function to estimate the cost of reaching the goal state $($winning the game$)$ from a given state.

$$ Two O signs in a row, column, or diagonal, and the third cell is empty: $+1000$ for the empty cell.

$$ The opponent has two signs X in a row, column, or diagonal, and the third cell is empty: $+100$ for the empty cell.

$$ One O sign in a row, column, or diagonal, and the other two cells are empty: $+10$ for the empty cells.

$$ No O or opponent X signs in a row, column, or diagonal: $+1$ for the empty cells.

$$ Occupied cells get a value of minus $-1.$

$$ Values for the empty cells are cumulative when applying the rules

For example:

x o

o

o x x

$-1-11010$

$10-110$

$-1-1-1$Two O signs in a row, column, or diagonal, and the third cell is empty: $+1000$ for

the empty cell.

The opponent has two signs $x$ in a row, column, or diagonal, and the third cell is

empty: $+100$ for the empty cell.

One O sign in a row, column, or diagonal, and the other two cells are empty: $+10$

for the empty cells.

No O or opponent X signs in a row, column, or diagonal: $+1$ for the empty cells.

Occupied cells get a value of minus $-1.$

Values for the empty cells are cumulative when applying the rules

For example:Q$1.$ Creating a tic$-$tac$-$toe game using breadth$-$first search involves implementing a search

algorithm to find the optimal move for the computer player.

Possible goal state for the computer $($letter o on a row a col or diagonal$)$

The start state should be empty board, the start is for the player $x.$

$1-$ Use breadth$-$first search to find the computer's move in the Tic$-$Tac$-$Toe game. The

player $(\text{'}x\text{'})$ and the computer $(\text{'}$O$\text{'})$ take turns making moves. The game continues until

there is a winner or a draw. Implement the Tic$-$Tac$-$Toe using C$++,$ breadth$-$first search

implemented as a BFS function explores the possible game states for the computer. BFS

explores states from left to right starting from top row

$2-$ Use $A^{**}$ search to find the computer's move in the Tic$-$Tac$-$Toe game. The player $(\text{'}$X$\text{'})$ and

the computer $(\text{'}{O}^{\text{'}})$ take turns making moves. The game continues until there is a winner

or a draw. Implement the Tic$-$Tac$-$Toe using $C++,A^{**}$ search implemented as a function

explores the possible game states for the computer. Using $A^{**}$ for a tic$-$tac$-$toe game

involves creating a heuristic function to estimate the cost of reach