|
|
|
|
|

| Author |
Message |
![[Post New]](/templates/default/images/icon_minipost_new.gif) 2 Oct 2007 22:45:36 IST
|
|
|
3 students {A,B,C} takes the quiz together and offers a solution upon which majority of the 3 agrees . probablity of A solving the puzzle correctly is p . probablity of B solving the puzle is also p . C is a dumb student who randomly supports either A or B . There is one more student D , whose probablity of solving the puzzle is once again p , out of the 3 member team {A,B,C} and one member team {D} which one is more likely to solve the puzzle correctly .
|
born to party forced to study |
|
|
|
![[Post New]](/templates/default/images/icon_minipost_new.gif) 2 Oct 2007 23:06:37 IST
|
|
|
it needs to be clarified the probability of c supporting A or B and whether solution offered by {A,B,C} needs to be supported by all three .
if C rarely supports A or B , then how this team offers solution
|
don't worry...be happy |
this reply: 2 points
(with 0 
in 1 votes ) [?]
|
|
You have to be logged on to rate
|
|
|
![[Post New]](/templates/default/images/icon_minipost_new.gif) 2 Oct 2007 23:14:33 IST
|
|
|
c does not suports rarely c supports randomly......prob of c supprort a is = prob. of c support b i think i.e 0.5.....
|
born to party forced to study |
this reply: 0 points
(with 0 
in 0 votes ) [?]
|
|
You have to be logged on to rate
|
|
|
![[Post New]](/templates/default/images/icon_minipost_new.gif) 2 Oct 2007 23:36:03 IST
|
|
|
first tell me whether the answer is that the probabilities are same or not?? if yes , i will give the logic..
|
this reply: 0 points
(with 0 
in 0 votes ) [?]
|
|
You have to be logged on to rate
|
|
|
![[Post New]](/templates/default/images/icon_minipost_new.gif) 2 Oct 2007 23:41:19 IST
|
|
|
for 2nd team as expected , the probability of D getting it rite is "p"
now for 1st team... case 1: A and B get it right ... p(case 1)= p.p(0.5+0.5) .......{0.5 for supporting and similarly for not supporting too in the other case ....in any case note that majority is already there..)
case 2: A gets it right , B wrong and C gets it right p(case 2)= p.(1-p).0.5 ....(probab of B getting it wrong is 1-p )
case 3: B gets it right and A gets it wrong and C gets it right p(case 3)= same as above.....
adding all of them u get sum as p itself ...so the probabilities are same...
Do rate me!!!!
|
this reply: 5 points
(with 1 
in 1 votes ) [?]
|
|
You have to be logged on to rate
|
|
|
|
|
|
|
|
|
|