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![[Post New]](/templates/default/images/icon_minipost_new.gif) 25 Mar 2008 21:31:16 IST
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20 students have been seated along a long table, 10 on each side. 8 students are selected at random.then what is the probability that 4 students belong to one side and 4 to the other side but no two of them are adjacent to each other?
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![[Post New]](/templates/default/images/icon_minipost_new.gif) 27 Mar 2008 15:36:46 IST
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edit:pls refer below
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by the left!!!
forward march!!!
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![[Post New]](/templates/default/images/icon_minipost_new.gif) 27 Mar 2008 15:51:55 IST
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is it ...20C8/2*5C4...?
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its hard to manage cuZ everyday zz a challenge... n i am slipping .., can't loose up balance ..
i Try nOh to panic..! |
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![[Post New]](/templates/default/images/icon_minipost_new.gif) 27 Mar 2008 16:00:27 IST
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sumbody confirm my answer ....
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its hard to manage cuZ everyday zz a challenge... n i am slipping .., can't loose up balance ..
i Try nOh to panic..! |
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![[Post New]](/templates/default/images/icon_minipost_new.gif) 27 Mar 2008 16:23:44 IST
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I am getting it as (1/672)2. There can be 120 groups of 4 students selected from 10 students in such a way that are not adjacent to each other.Total number of groups of 4 is 5040. Thus probability that the selected group of students are not adjacent to each other is 120/5040=1/42. Now,the probability that the 4 students should belong to the 1st group is 1/16. Thus,total probability for group of 1st 4 students is (1/16)*(1/42)=1/672. The same applies for the 2nd group of 4 students.Thus total probability is (1/672)2. Am i correct???
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MaNuTd RoXxXx..MaNuTd 2 WiN PrEmIeR LeAgUe ThIs SeAsOn ToO AlOnG WiTh ChAmPiOnS LeAgUe.....HaiL RoNaLdO ...HaiL LaMpArD... |
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![[Post New]](/templates/default/images/icon_minipost_new.gif) 27 Mar 2008 16:27:27 IST
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EDIT: refer bottom post
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by the left!!!
forward march!!!
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![[Post New]](/templates/default/images/icon_minipost_new.gif) 27 Mar 2008 16:37:15 IST
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computer001.. 20 is only for the 1st person in the row in your case. See,let us name them as A,B,C,D,E,F,G,H,I,J. Now,A has pairs[A,C,E,s] where s belongs to {G,H,I,J}.Thus,there are 4 pairs in this case. Another one for A is [A,D,F,s] where s belongs to {H,I,J}.Thus,in this case,3 groups. Continuing like this,you get 20 pairs beginning with A itself.Now,consider the same with B.You will get only 10 such pairs for B.Thus A and J have 20 pairs each beginning with them while rest 8 have 10 such.Thus,totally,there are 120 such pairs.Same goes for 2nd group of 10 students.
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MaNuTd RoXxXx..MaNuTd 2 WiN PrEmIeR LeAgUe ThIs SeAsOn ToO AlOnG WiTh ChAmPiOnS LeAgUe.....HaiL RoNaLdO ...HaiL LaMpArD... |
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![[Post New]](/templates/default/images/icon_minipost_new.gif) 27 Mar 2008 16:39:38 IST
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no lampard u r mistaken... pls refer to the idea of recurssions... im takin every case into account
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by the left!!!
forward march!!!
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![[Post New]](/templates/default/images/icon_minipost_new.gif) 27 Mar 2008 16:42:44 IST
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But how?It is clearly evident that there are 120 cases.Can u explain the idea of recursions??
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MaNuTd RoXxXx..MaNuTd 2 WiN PrEmIeR LeAgUe ThIs SeAsOn ToO AlOnG WiTh ChAmPiOnS LeAgUe.....HaiL RoNaLdO ...HaiL LaMpArD... |
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![[Post New]](/templates/default/images/icon_minipost_new.gif) 27 Mar 2008 16:47:17 IST
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yeah we find it for 4 ppl out of 10 and square it, and then multiply by the Probability that they r sitting 10 and 10 across sorry didnt see above post: what r recursions?
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" Always remember money isn't everything but make sure you have made a lot of it before talking such nonsense!"
- Bill Gates |
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![[Post New]](/templates/default/images/icon_minipost_new.gif) 27 Mar 2008 16:53:33 IST
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im sooo sorry it shud be: {4+3+2+1 + 3+2+1 +2+1 +1} +{3+2+1 +2+1 +1} +{2+1 +1} + {1} = 20+10+4+1=35 so v have 35*35/20C8
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by the left!!!
forward march!!!
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![[Post New]](/templates/default/images/icon_minipost_new.gif) 27 Mar 2008 17:02:33 IST
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----------sry did nt read the qs properly--------------
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![[Post New]](/templates/default/images/icon_minipost_new.gif) 27 Mar 2008 17:14:43 IST
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ok tell me the mistake i ll tell u sets ... let [1,2,3,4,5,6,7,8,9,10] be the students select them [1,3,5,7] [1,3,5,8,] [1,3,5,9] [1,3,5,10] [1,3,6,8] [1,3,6,9] [1,3,6,10] [1,4,6,8] [1,4,6,9] [1,4,6,10] [1,4,7,9] [1,4,7,10] [1,4,8,10] [,1,5,7,9] [1,5,7,10] [1,5,8,10] [1,6,8,10][2,4,6,8] [2,4,6,9] [2,4,6,10] [2,4,7,9] [2,4,7,10] [2,5,7,9] [2,5,7,10] [2,5,8,10] [2,6,8,10] [3,5,7,9] [3,5,7,10] [3,5,8,10] [3,6,8,10] [4,6,8,10] 31 caeses... so answer is 31*31/10C8.. correct me if m rong... how did u form 35 cases ??
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its hard to manage cuZ everyday zz a challenge... n i am slipping .., can't loose up balance ..
i Try nOh to panic..! |
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![[Post New]](/templates/default/images/icon_minipost_new.gif) 27 Mar 2008 17:16:37 IST
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ahh shit sorry ... its 31*31/20C8
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its hard to manage cuZ everyday zz a challenge... n i am slipping .., can't loose up balance ..
i Try nOh to panic..! |
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![[Post New]](/templates/default/images/icon_minipost_new.gif) 27 Mar 2008 17:21:22 IST
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edited
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