terry attends 31 out of 100 (31/100)
chris attends 50 out of 100 (50/100)
so then 31 + 50 = 81
between them they attend 81 out of 100 parties (81/100)
the balane therefor must be attended by kim
100- 81= 19
kim attends 19 out of 100 parties (19/100)
19 divided by 100 equals 0.19 or 19%
does this help?
2006-12-14 09:28:29
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answer #1
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answered by Anonymous
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Sience only one of Terry, Chris and Kim attend the party. The three outcomes are mutually exclusive. therefore probability that kim attend the party is 1- 0.31-0.5= 0.19.
2006-12-15 15:31:29
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answer #2
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answered by meshu 1
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1.0 - 0.31 - 0.5 = 0.19
The problem says that EITHER Terry OR Chris OR Kim will attend. This means that if one attends, the others won't; i.e. there's no chance Terry and Chris both showing up, for example.
Since at least one will attend, the sum of the probabilities of each must be 1.0, or 100%.
Therefore, the probability of Kim attending is 1 - the probability of Terry attending - the probability of Chris attending.
2006-12-14 09:29:14
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answer #3
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answered by Jim Burnell 6
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prob that one of them will attend party = 1
prob kim attending party = 1 -(0.31+0.5) = 0.19
2006-12-14 09:54:18
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answer #4
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answered by Anonymous
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Let the probability of Kim be x
So,
X+0.31+0.5=1
X= 1-0.31-0.5
X=0.19
2006-12-14 09:32:43
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answer #5
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answered by Malu 2
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The answer is D. You add Terry and Chris's probabilities and subtract that from 1 so you get .19 I think.
2006-12-14 09:30:56
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answer #6
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answered by Anonymous
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d
Because one and only one of them will attend the probabilities should add up to 1.
1 - (0.31+0.5) = 0.19
2006-12-14 09:30:47
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answer #7
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answered by Anonymous
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0.5 + 0.31 = .81
1.00 - .81 = 0.19
The answer is d. 0.19
2006-12-14 09:31:17
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answer #8
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answered by qwazer 2
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.19, 1-.5-.31 = .19
2006-12-14 09:32:24
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answer #9
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answered by Zapped92 2
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1-(0.5+0.31)=0.19
So d??????
2006-12-14 09:29:51
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answer #10
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answered by anonymousperson 4
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