I never took a course just on probability, sorry.
Anyway, let's say I have a cup with 4 differently colored chips (yellow, red, brown and turquoise). Now, for some strange betting game, I have to guess which colors come out for 10 rounds. I win if I can accurately guess all the colors that will come out for each run.
Now, I decide that, for the 10 times a color will be randomly picked from the cup, it will be yellow . So obviously...
1. yellow
2. yellow
3. yellow
4. yellow
5. yellow
6. yellow
7. yellow
8. yellow
9. yellow
10. yellow
According to probability, are the chances of me winning the game greater, equal or much less than if I choose alternating colors for my 10 guesses?
I calculated that the chances of me winning would be 1 out of 1048576, so I'm thinking it doesn't matter if I didn't use different color guesses. But, just to be sure, I'm right, right?
Anyway, let's say I have a cup with 4 differently colored chips (yellow, red, brown and turquoise). Now, for some strange betting game, I have to guess which colors come out for 10 rounds. I win if I can accurately guess all the colors that will come out for each run.
Now, I decide that, for the 10 times a color will be randomly picked from the cup, it will be yellow . So obviously...
1. yellow
2. yellow
3. yellow
4. yellow
5. yellow
6. yellow
7. yellow
8. yellow
9. yellow
10. yellow
According to probability, are the chances of me winning the game greater, equal or much less than if I choose alternating colors for my 10 guesses?
I calculated that the chances of me winning would be 1 out of 1048576, so I'm thinking it doesn't matter if I didn't use different color guesses. But, just to be sure, I'm right, right?
SnailIracing:n(500tpostshpereline)pants
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