Before deciding, consider all possibilities to break a stalemate.
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A: Here is your solution -
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Before deciding, consider all possibilities to break a stalemate.
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Solved in 2 steps
- Give the required conditions for a stalemate to occurHi please answer the following follow up questions as well, posted them as another question. Question 4 For the 9-tile soring problem, assume that you start from this initial state 7 2 4 5 6 8 3 1 The Goal State is: 1 2 3 4 5 6 7 8 The cost of moving any tile is 1. Let the heuristic function h(n) = number of misplaced tiles. For the shown configuration, there are four options for the next move: Move 5 to the right Move 6 to the left Move 2 down Move 3 up Each of these moves has a value f(n) = h(n) + g(n). If we choose to Move 5 to the right, then g(n) = 1. That is, it took us one step to reach this state from the initial state. h(n) = number of misplaced tiles. The misplaced tiles are {7,4,8,3,1}. So the number of misplaced tiles = h(n) = 5. If we choose to Move 6 to the left, g(n) is still = 1, but h(n) will change because the number of misplaced tiles is different. A* works by computing f(n) = h(n) + g(n) for each of these possible moves. Then it…How can I determine whether I am in a stalemate state? How is it possible to prevent it?
- Problem 7: Use Wang's algorithm to answer whether or not Mary will go to the party, given that: If Bob goes to the party, then Anna goes (B → A). If Mary goes to the party, then Bob goes (M → B). Anna will not go to the party (not A). Show all the steps clearly stating the rule applied at each step.Analyze the worst case, the best case and average cese scenarios while executing the following algorithm using appropriate examples: Divide and conquerRequire the solution asap only do if you know the answer any error will get you downvoted for sure.
- You must have played this 2 player game, in which there are 9 holes where one player mark Cross and the otherPlayer places Ovals in the game and there are multiple situations at the end of the game in which are as follows.1. Player 1 wins if he became able to mark 3 Cross in any of the row.2. Player 1 wins if he became able to mark 3 Cross in any of the column.3. Player 1 wins if he became able to mark 3 Cross in any of the diagonals of the holes.4. Player 2 wins if he became able to mark 3 Ovals in any of the row.5. Player 2 wins if he became able to mark 3 Ovals in any of the column.6. Player 2 wins if he became able to mark 3 Ovals in any of the diagonals of the holes.7. Match is drawn if all holes are filled but no one could win.Now what is requirement by your side, you have to write a Java program described below1. Create 9 variables of type integer with names given below, which will act like the holes of the game.a. hole1, hole2, hole3, hole4, hole5, hole6, hole7, hole8 and hole9…Can you find a stable outcome for the following network, if possible. If not, please explain why.In the take-chips-away game (with Misère play rules):(a) if the number of chips on the table is 15, does this represent a P-position or N-position? Describe the winning strategy.(b) if the number of chips on the table is 8, does this represent a P-position or N-position? Describe the winning strategy.