The best chance is #3 because all he needs is take #1 + #2 divide by 2. e.g. #1+#2=28 then he take 14. This is the best chance to avoid being highest or lowest and worst case scenario is he equals #1 & #2. However because all 5 knows this simple theory so I think they all died because they all ended up picking the same number of beans.
7 H: L. d" b) o6 Y, {: k$ h8 H, j5.39.217.77:8898TVBNOW 含有熱門話題,最新最快電視,軟體,遊戲,電影,動漫及日常生活及興趣交流等資訊。! L; g7 n6 F/ Y4 R, X
Starting from #1, he knows he cannot pick anything bigger then 49 because if he did, then #2 only have to leave 3 beans for #3 #4 & #5 then he'll live. e.g. #1 picked 53 then #2 picks 100-53-3=44. then A,C,D,E all died. e.g. #1=53, #2=(100-53-3)=44, #3=1, #4=1, #5=1. The best chance for #1 is to pick anything less then or equal the median 20 (100 divided by 5). In fact anything between 3-20 won't change the result. Let's say #1 pick 20. tvb now,tvbnow,bttvb) U, j- t+ ?1 C. ?* J: h, y
TVBNOW 含有熱門話題,最新最快電視,軟體,遊戲,電影,動漫及日常生活及興趣交流等資訊。) c8 n5 Y' V1 o( v6 C/ K2 {
Now #2 knows whatever he picks, #3 will take the median between him & #1 e.g. now #1 picked 20, if he pick 6 then #3 will pick 13 putting him either being the lowest or highest. He cannot allow that so the best chance is to match #1, so he picked 20 as well.
0 N# ?6 O. c N, Z0 Z
$ \/ f p8 M% F5.39.217.77:8898#3 did the obvious choice 40 divided by 2 =20, so he picked 20
% j- S1 N' p: i3 [1 |; o3 j
! R$ \0 s" W% E6 W; z$ N#4 base on knowing the median rule take 60 divided by 3 =20, so he picked 20 as well.5 I6 d4 Q% v7 [9 ^ z
. k" ]1 }, ~! I _4 K3 K#5 same as above, he takes 80 divided by 4 =20, picked 20 as well.
9 G+ i& T5 e" R6 d8 {* X公仔箱論壇
5 g$ x; f( U9 R# X6 a- j, A+ M公仔箱論壇Ended all have the same number and all died. |