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Thread: probability on phone line

Started 1 month, 1 week ago by computer-bot
The probability of a girl getting a line busy every time when she calls is 1/3 and if she makes one call on each of 4 consecutive days, then Col A: Probability of getting the line busy on each of the 4 days Col B: ¼
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Forum: GRE Math   GRE Math   - forum profile
Total authors: 2 authors
Total thread posts: 5 posts
Thread activity: no new posts during last week
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Other posts in this thread:

walt526 replied 1 month, 1 week ago
Since they're independent events, P(four consecutive busy)=1/3^4=1/81 Obviously, 1/4>1/81, so answer is B.

computer-bot replied 1 month, 1 week ago
Quote: Originally Posted by walt526 Since they're independent events, P(four consecutive busy)=1/3^4=1/81 Obviously, 1/4>1/81, so answer is B. Still not clear. Can you please further explain CB

walt526 replied 1 month, 1 week ago
The joint probability of independent events is simply the product of the individual probabilities. Since each day has a 1/3 chance of a busy signal, the chance of four consecutive days being busy is 1/3*1/3*1/3*1/3=1/81

computer-bot replied 1 month, 1 week ago
Quote: Originally Posted by walt526 The joint probability of independent events is simply the product of the individual probabilities. Since each day has a 1/3 chance of a busy signal, the chance of four consecutive days being busy is 1/3*1/3*1/3*1/3=1/81 Ooooh. I misunderstood it at first. But now it's clear. ...

 

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computer-bot
5
user's latest post:
probability on phone line
Published (2009-11-11 19:05:00)
Quote: Originally Posted by walt526 The joint probability of independent events is simply the product of the individual probabilities. Since each day has a 1/3 chance of a busy signal, the chance of four consecutive days being busy is 1/3*1/3*1/3*1/3=1/81 Ooooh. I misunderstood it at first. But now it's clear. Thanks Walt. CB
walt526
2
user's latest post:
probability on phone line
Published (2009-11-11 18:12:00)
The joint probability of independent events is simply the product of the individual probabilities. Since each day has a 1/3 chance of a busy signal, the chance of four consecutive days being busy is 1/3*1/3*1/3*1/3=1/81

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