Okay let's try again, first divide the 12 balls into 3 groups.....let's name them AAAA, BBBB & CCCC- @- T0 {3 u$ _# r
; d; \% N8 W8 t' A% E1 NFirst weight....AAAA ^ BBBB, if balance, then problem in C balls, see my post above. If not balance, continue below.tvb now,tvbnow,bttvb8 J9 j/ f2 S0 J. z# y
9 L X' q9 n2 WTVBNOW 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。From the first weight, let's say AAAA is heavier then BBBB, then either the problem ball is heavier among AAAA, or lighter among BBBB, but all C balls are normal.
1 y7 P/ ?" B& E5 X6 d3 C6 {' gtvb now,tvbnow,bttvb& v; D" @& h8 f1 g( n, K* q
2nd weight....AAAB ^ ACCC, there will be 3 scenarios:
0 X$ d5 g/ R" A$ E/ Atvb now,tvbnow,bttvb(1) if AAAB is heavier then ACCC, for sure the problem ball is a heavier ball and it's among AAA. Take 2 of these and weight against each other, the heavier ball is the problem, if balance then it's the remaining ball.
* v0 z$ D& [ A- }& D6 s5 btvb now,tvbnow,bttvb(2) if ACCC is heavier then AAAB then weight the A ball in ACCC against a normal C ball, if balance then the problem ball is the B ball in AAAB and it's a lighter ball. If heavier then this is the problem ball. (note it cannot be lighter)5.39.217.772 C1 |: k1 z2 P6 U# k5 W
(3) if balance then the problem ball is one of the 3 B balls not touched in the 2nd weight and it's a lighter ball. Take 2 of these B balls and weight against each other. If balance then the other B ball is the problem. If not balance then the lighter ball is the problem. |