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  #1  
Old 10-23-2009, 12:19 PM
Staky41 Staky41 is offline
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How do you find the probability that two lives die simultaneously when there is no common shock?
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Old 10-23-2009, 12:32 PM
JMI JMI is offline
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im pretty sure its 0
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Old 10-23-2009, 12:38 PM
Staky41 Staky41 is offline
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Default Spring 2009 Exam

There was a question on the exam last sitting refering to this...
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Old 10-23-2009, 12:45 PM
scotth scotth is offline
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If their deaths are a continuous function, then yes the answer would be zero. If we create a hypothetical problem with multiple lives and multiple decrements, and one of those decrements (which affects both lives) happens all at time=t, then yes there is a probability that both die at time=t
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Old 10-23-2009, 12:57 PM
JMI JMI is offline
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Quote:
Originally Posted by Staky41 View Post
There was a question on the exam last sitting refering to this...
do you remember any details about it so we can try to answer your question?
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Old 10-23-2009, 01:04 PM
mjm002 mjm002 is offline
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I think I remember a few details about this question. I think it was Continuous Axy and it said something about how both died simultaneously in the absence of common shock. I could be wrong on some of this. Does anyone out there remember any more about this question from last sitting?
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Old 10-23-2009, 02:55 PM
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fongstein fongstein is offline
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Quote:
Originally Posted by mjm002 View Post
I think I remember a few details about this question. I think it was Continuous Axy and it said something about how both died simultaneously in the absence of common shock. I could be wrong on some of this. Does anyone out there remember any more about this question from last sitting?
By definition if there is no common shock shouldn't the probability have to be 0?
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Old 10-23-2009, 09:32 PM
MGN MGN is offline
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Quote:
Originally Posted by fongstein View Post
By definition if there is no common shock shouldn't the probability have to be 0?
That's my reaction too. I took the spring MLC and don't remember this question.
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