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Var1995
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Apr 27, 2016; 8:16am
probability
110 posts
This post was updated on
Apr 27, 2016; 8:41am
.
do we have to take values for the no. of defective balls to solve this?
Rhythm
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Apr 27, 2016; 8:31am
Re: doubt
3 posts
Answer is (B):
NON DEFECTIVE(N) DEFECTIVE(D) p(D)
URN 1 9 1 1/10
URN 2 8 2 2/10
URN 3 7 3 3/10
URN 4 6 4 4/10
URN 5 5 5 5/10
Defective balls- 15
Total balls- 50
Probability of defective balls= 15/50 = 3/10
For part B, use Bayes theorem.
Var1995
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Apr 27, 2016; 8:41am
Re: doubt
110 posts
on what basis u have taken these values?
Ansh malhotra
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Apr 27, 2016; 1:58pm
Re: doubt
91 posts
You are right it is not written in the question that urn I contains I defective balls
urvashi
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Apr 28, 2016; 2:00am
Re: doubt
68 posts
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by Rhythm
No bayes theorem will not be correct
Var1995
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Apr 28, 2016; 11:32am
Re: doubt
110 posts
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by Ansh malhotra
there is printing mistake, it is urn i contains i defective balls....
Var1995
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Apr 28, 2016; 11:50am
Re: doubt
110 posts
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by urvashi
bayes' thm will be used as follows:
let the events be:
A= ball is defective
E1= ball is from urn 1
E2= urn 2
E3= urn 3
E4= urn 4
E5= urn 5
p(E2/A)= {p(A/E2) p(E2)}/ {p(A/E1) p(E1)+ p(A/E2) p(E2)+ p(A/E3) p(E3)+ p(A/E4) p(E4)+ p(A/E5) p(E5)}
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