sky1234567
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- Feb 15, 2017
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The problem wants us to use a coin to do the simulation.
A baseball team averages one win to every one loss. Use a simulation to find each experimental probability for three games.
9. P (three wins)
10. P (1 win and 2 losses)
11. P (2 wins and 1 loss)
12. P (three losses)
I don’t really understand the problem but because it says one win one lose so I think I can only toss one coin at a time. Let’s say I’ve tossed the coin three times for three different games and have the following outcome:
These are my answers:
9. P(three wins) = 0 because it’s one win one lose
10. P(1 win and 2 losses) = 1/3.
11. P(2 wins and 1 loss) = 2/3.
12. P(three losses) = 0 same as P(three wins) because it’s one win one lose.
Please let me know if my answers to 9-12 are correct or not. Thank you so much.
A baseball team averages one win to every one loss. Use a simulation to find each experimental probability for three games.
9. P (three wins)
10. P (1 win and 2 losses)
11. P (2 wins and 1 loss)
12. P (three losses)
I don’t really understand the problem but because it says one win one lose so I think I can only toss one coin at a time. Let’s say I’ve tossed the coin three times for three different games and have the following outcome:
Game | Outcome | |
1 | W | If win can't lose. |
2 | L | If lose can't win. |
3 | W | If win can't lose. |
These are my answers:
9. P(three wins) = 0 because it’s one win one lose
10. P(1 win and 2 losses) = 1/3.
11. P(2 wins and 1 loss) = 2/3.
12. P(three losses) = 0 same as P(three wins) because it’s one win one lose.
Please let me know if my answers to 9-12 are correct or not. Thank you so much.
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