ene chi ni ugaasaa boldoggyi umaa bi 20 jil bodoh ged chadaagyi um
5. billy (зочин) | 2008-08-02 21:33:02
harin tiim ugaasaa boldoggui um bishuu.
6. hakaze (зочин) | 2008-08-12 21:36:01
Harin bi hojison. bolj baina You Win Play Again gej baina. zaavar avay gevel mail me hakazeo@yahoo.com
7. turuu (зочин) | 2008-09-08 16:55:35
goy togloom b.a bayrlalaa
8. цацаа (зочин) | 2008-10-22 14:02:56
hazake yaj bodson um de bolohgvi bainaaaaaaaaaaaaaa help
9. ka (зочин) | 2008-10-26 10:35:19
boj bna humuusee. ta nar yaagaad chadah gvi baigaan be
10. ka (зочин) | 2008-10-26 10:40:28
dahiaadl bolj bna huuhduud ee bi 13 nastai shuu ta nar chadah gvi baival onogoo shuu.hehehehehe
11. b (зочин) | 2008-10-31 13:58:37
To break the game and make it beatable you have to make at least one "illegal" move. You must right-click to interrupt the left-button drag and then left-click again to "jump" over one of the houses or one of the utility icons. It will still buzz you if you try to jump over one of your existing lines with this technique.
12. b (зочин) | 2008-10-31 14:00:34
The classical mathematical puzzle known as water, gas, and electricity, the (three) utilities problem, or sometimes the three cottage problem, can be stated as follows:
Suppose there are three cottages on a plane (or sphere) and each needs to be connected to the gas, water, and electric companies. Using a third dimension or going through a company or cottage are illegal. Is there a way to do so without any of the lines crossing each other?
[edit] Solution
Thomsen graph, Utility graph, K3,3 n = 6, m = 9
Thomsen graph, Utility graph, K3,3 n = 6, m = 9
There is no correct solution; it is impossible to connect the three cottages with the three different utilities without at least one of the connections crossing another.
13. b (зочин) | 2008-10-31 14:01:11
The classical mathematical puzzle known as water, gas, and electricity, the (three) utilities problem, or sometimes the three cottage problem, can be stated as follows:
Suppose there are three cottages on a plane (or sphere) and each needs to be connected to the gas, water, and electric companies. Using a third dimension or going through a company or cottage are illegal. Is there a way to do so without any of the lines crossing each other?
[edit] Solution
Thomsen graph, Utility graph, K3,3 n = 6, m = 9
Thomsen graph, Utility graph, K3,3 n = 6, m = 9
There is no correct solution; it is impossible to connect the three cottages with the three different utilities without at least one of the connections crossing another.
14. b (зочин) | 2008-10-31 14:01:56
The classical mathematical puzzle known as water, gas, and electricity, the (three) utilities problem, or sometimes the three cottage problem, can be stated as follows:
Suppose there are three cottages on a plane (or sphere) and each needs to be connected to the gas, water, and electric companies. Using a third dimension or going through a company or cottage are illegal. Is there a way to do so without any of the lines crossing each other?
[edit] Solution
Thomsen graph, Utility graph, K3,3 n = 6, m = 9
Thomsen graph, Utility graph, K3,3 n = 6, m = 9
There is no correct solution; it is impossible to connect the three cottages with the three different utilities without at least one of the connections crossing another.
15. b (зочин) | 2008-10-31 14:13:11
http://www.youtube.com/watch?v=wy-NdCOpgnQ
16. b (зочин) | 2008-10-31 14:15:00
tegeheer ene bol bolomjgyi gesen ug . gehdee togloomoog ni yalj bolj bna. deer zaavar ni bgaa esvel bichlegiig ni uzej bolno
bolj l bna shdee. aygyi amarhan bna oshoo hecyy bgaaa yuuuuuuuuuuuuuuuuuuuuuuuuuuuuuuu
24. ozi (зочин) | 2009-01-25 22:29:55
hehe denduu amarhan yum bnaa
25. Ulmedekh (зочин) | 2009-01-28 23:15:43
shaana biz. ugaasaa bolohguy geed delhii hemjeend batalchihsan yum sh dee/ hun amitanii tsag ureed bolildoo ta nar. tegeed bas puzzle geed baaigaamaa. Ta nar bolomjiig sudal uzeerei 9 holbolt hiih yostoigoos deed tal ni 8 l garna za. teneg
26. oyuka (зочин) | 2009-02-13 12:52:08
амархан л юм байна хэтэрхий бодоод хэрэггүй ээ амжилт залуусаа
27. Jin (зочин) | 2009-03-30 10:53:49
bolj l bna....
bolohgui yumiig chin bas ain bolgoj boliishdee.... deer comment bichsen humuusiig unshaad holbood bolj l bna daa
28. solongo (зочин) | 2009-04-16 12:28:01
sainuu. bi say togloj uzlee. zuraasiig n dawhtsuulahguin tuld baishingiih n deeguur n zuraasuudaa tataad yawchihsan chin hojchihloo. keke.
tiim bna suuliin gants deer ni baruun towchoo daraad tatchix you tube deer bn
32. ireedui_sad (зочин) | 2009-04-27 20:22:12
mair goe um ba
33. songfulmelody (зочин) | 2009-05-08 17:47:28
Нэг л үлдээд байхын сонин юмаа.
34. Энхсайхан (зочин) | 2009-05-19 16:01:23
http://www.youtube.com/watch?v=SWZUFKPfg6w&NR=1
35. namuna (зочин) | 2009-05-24 14:05:05
goy ym aaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaa
36. GANAA (зочин) | 2009-06-01 20:27:19
ene chin aldaa ashiglaj l bolj bna shdee mouse2 oo darj bgaad teneg yumaa
Сэтгэгдэлүүд:
Suppose there are three cottages on a plane (or sphere) and each needs to be connected to the gas, water, and electric companies. Using a third dimension or going through a company or cottage are illegal. Is there a way to do so without any of the lines crossing each other?
[edit] Solution
Thomsen graph, Utility graph, K3,3 n = 6, m = 9
Thomsen graph, Utility graph, K3,3 n = 6, m = 9
There is no correct solution; it is impossible to connect the three cottages with the three different utilities without at least one of the connections crossing another.
Suppose there are three cottages on a plane (or sphere) and each needs to be connected to the gas, water, and electric companies. Using a third dimension or going through a company or cottage are illegal. Is there a way to do so without any of the lines crossing each other?
[edit] Solution
Thomsen graph, Utility graph, K3,3 n = 6, m = 9
Thomsen graph, Utility graph, K3,3 n = 6, m = 9
There is no correct solution; it is impossible to connect the three cottages with the three different utilities without at least one of the connections crossing another.
Suppose there are three cottages on a plane (or sphere) and each needs to be connected to the gas, water, and electric companies. Using a third dimension or going through a company or cottage are illegal. Is there a way to do so without any of the lines crossing each other?
[edit] Solution
Thomsen graph, Utility graph, K3,3 n = 6, m = 9
Thomsen graph, Utility graph, K3,3 n = 6, m = 9
There is no correct solution; it is impossible to connect the three cottages with the three different utilities without at least one of the connections crossing another.
bolohgui yumiig chin bas ain bolgoj boliishdee.... deer comment bichsen humuusiig unshaad holbood bolj l bna daa
Сэтгэгдэл үлдээх: