How many targets and super targets are there?
342063
http://en.wikipedia.org/wiki/Target_Stores
761979
Too many.\nThey should ALL be underground.\nAn eyesore !!
374315
options #6\n\n15,000 nukes in one's arsenal
1081678
About 75 active warheads and about 115 Total.\n\nThis maynot be the latest count.Got the info from a site given in the source column
764663
What there's more than one?.
514095
32\n\nsorry bout the .pdf link. it's the first one i found ;p
971369
six\nsix\nsix\nsix\nsix\nsix\n\nthats six right
58694
I think three. Alan Shephard hit two (one very poorly) and left another for the next person to hit if they ever came back to the Moon. Unless someone else brought them, three.
1138688
Ah. this is a hard one! let me guess....... 3236. and 101 videos! \n\n\np.s. Great question!
978152
Go to the reference and you will see there are more than 50 to choose from.  You need more info.
837543
If I have interpreted you correctly, each of the 49 packages must contain either BBB, BBS, BSS, or SSS.\nThen there are:\n22,100 combinations.\n\nThis is the same as the number of solutions of the equation:\nx1 + x2 + x3 + x4 = 49\nin non-negative integers.\n(i.e., x1 is the number of BBB packages, x2 is the number of BBS, x3 the number of BSS, and x4 the number of SSS)\n\nThis is C(49+4-1, 4-1) = C(52,3) = 52*51*50/(3*2*1) = 22,100.\n\n*************************\nADDITIONAL DETAILS:\nOk, I saw that you reposted this question.  However, you are still missing something or have the numbers or the question incorrect.\n\n285 = 3*5*19 .  This number is not a result formable by the combination function: C(a,b) = a!/[(a-b)!b!]\n\nThe closest would be 286 = C(13,3).  This would be the number of ways that 3 items could be chosen from 13 items.\n\nAlso, as you have it written on the other post, my answer above is still correct.  There are 22,100 ways that 4 different types of items could be distributed into 49 packages.  This assumes that the packages are indistinguishable from each other.  If they weren't, i.e., if BBB in package #1 and BBS in package #2 is different from BBS in #1 and BBB in #2, then the number of combinations is MUCH larger.  (It would be 4^49 ~ 3.2 * 10^29)
607832
Unknown. We don't even know for certain how many there are now. There's at least three, but some scientific research indicates there may be as many as 11.
110357
Yes. I don't know how many, but I know of two.
755271
too many for any decen girl.\n\n:> peace\n.
542484
Quite a few. I've included a list with a listing of the "higher-up's". There are also several hundred Examiners.
375715
7 definitely 7.....\n\nrraaaoooowww!!!!
1178327
there are too many to count!