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The deciding shot in a soccer game comes down to a penalty shot. If the goal-keeper jumps in one corner and the player shots the
The deciding shot in a soccer game comes down to a penalty shot. If the goal-keeper jumps in one corner and the player shots the ball in the other, then it is a goal. If the goalie jumps left and the player shoots left, then it is a goal with probability 1/3. If the goalie jumps right and the player shots right, it is goal with probability 2/3.
If both players play Nash strategies, what is the expected value of goals that will follow from this penalty shot?
options:
0 | |
1/9 | |
2/9 | |
3/9 | |
4/9 | |
5/9 | |
6/9 | |
7/9 | |
8/9 | |
1 |
Please give answer with proper explanation.
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