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help simple
 | 
Brazil simpleveryhot 
A football team won 79 games out of the last 100 games it played. a) Estimate the probability that this team will win all of its next three games. 0.497 b) Estimate the probability that the team will win one and only one of the next two games it plays. whats the answer in b) i answered 79/100 * 20/101 + 21/100*79/101 but its wrong, chatgpt is wrong too
2023-06-29 21:19
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1 reply
not s0mple sry unintentional bait he is very hot tho
2023-06-29 21:21
#3
WEST | 
Georgia 3gr03
Yes
2023-06-29 21:22
4 replies
cr7 goat
2023-06-29 21:22
3 replies
#7
WEST | 
Georgia 3gr03
2023-06-29 21:23
1 reply
+1
2023-06-29 22:06
smart user detected +1 commented
2023-06-29 22:13
bro. learn statistics for your own benefit
2023-06-29 21:22
1 reply
whats answer bro edited
2023-06-29 21:22
#8
 | 
Germany syrson_goat
the way i understand it it doesn't matter if the team loses the first match and wins the second or the other way around so (79/100)*(21/100) should give you the answer, assuming there are no draws or that the draws count as "not winning"
2023-06-29 21:25
2 replies
its not that too
2023-06-29 21:38
Drawing is a subset of not winning. It doesn't matter.
2023-06-29 21:49
0,3318
2023-06-29 21:33
2 replies
2023-06-29 21:39
1 reply
Whats the answer then?
2023-06-29 21:40
#13
 | 
Brazil darkfroid
in next two games that are 4 scenarios: win win, lose lose, win lose, lose win. The two scenarios you want are the win lose and lose win. P to win lose: 79/100 * 21/100; P to lose win: 21/100 * 79/100. P you want: P to win lose + to lose win = 2 * 79/100 * 21/100 = 0.3318
2023-06-29 21:43
Bard: P (win one game, lose one game) + P (lose one game, win one game) = 2 * (0.79) * (0.21) = 0.3318
2023-06-29 21:45
2 matches, one of which team should win with the probability of 0,79, and second one it should not win with the probability of 0.21, so total probability is 0.79*0.21 = 0.1659 or 16.59%
2023-06-29 21:44
It's NOT 79/100 * 20/101 + 21/100*79/101 it's 79/100 * 21/100 + 21/100*79/100 = 2*79/100 * 21/100 not sure why you added/removed 1 to the numbers
2023-06-29 21:48
#18
 | 
Switzerland Imodeode
I'm a bit rusty on statistics, but isn't it just the binomial distribution? probability = binom(n,k)*p^k*(1-p)^(n-k), where binom(n,k) = n!/(k!(n-k)!), p = 79/100 is the probability of winning an individual match, n = 3 is the sample size, and k = 1 is the amount of successes. So I got probability = 0.104517.
2023-06-29 21:49
2 replies
n = 3 is the sample size. From where did you take that the sample size is 3? Its the next two games.
2023-06-29 21:59
1 reply
#20
 | 
Switzerland Imodeode
Ah shit, I misread.
2023-06-29 22:05
Look the answer should be 2 * 79/100 * 21/100 = 0.3318. However if for some reason you're supposed to update the probabilities(bayesianism is cancer btw) then it would be Scenario 1 79/100--> New prob of Winning = 80/101 --> New prob of losing = 101/101 - 80/101 = 21/101 79/100 * 21/101 = 0.16426 Scenario 2 21/100 --> New prob of losing= 22/101 -> New prob of winning = 101/101 - 22/101 = 79/101 21/100 * 79/101 = 0.16426 Final probability = 0.32852
2023-06-29 22:18
1 reply
omg!! bro ty i was so tired that i hadnt notice i added to the total and not to the 20 in my answer 79/100 * ((20/101)) + 21/100*79/101 rip ty :)
2023-06-29 22:37
I feel sad that simple didnt reply to you
2023-06-29 22:44
1 reply
kkkkkkkkkk
2023-06-30 00:27
0.328514851
2023-06-29 22:46
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