What number sequence does Bart Simpson use to open his locker?
408016
Bart's locker combination is 36-24-36
327066
OC 3702\nhttp://en.wikipedia.org/wiki/OC-3072\n\nor practically: OC 768\nhttp://en.wikipedia.org/wiki/OC-768
342459
Since there are seven ones, it will count up to 7 and then back down - 1234567654321.\n\n 1111111\nx1111111\n-------------\n0000001111111\n0000011111110\n0000111111100\n0001111111000\n0011111110000\n0111111100000\n1111111000000\n-------------\n1234567654321
881801
... 27, 26, 676, 678, 677, 458329, 458331, 458330, ...\n\nThis is sequence A059417 in the Online Encyclopedia of Integer Sequences.\n\nSquare, Add 2, Subtract 1, repeat...
403722
1,11,21,1211,111221....\n\n312211,13112221,1113213211\n\n\nBTW i love this riddle, i use it on for my chess team for brain warm-ups
1103012
35\n\nThe sequence is every even-indexed Fibbonacci number plus 1.  So from the original sequence whose value is the sum of the two previous numbers:\n\n0, 1, 1, 2, 3, 5, 8, 13, 21, 34, 55, 89, 144, 233, ...\n\nYou take every second number and add 1:\n\n2, 3, 6, 14, 35, 90, 234, ...
41863
To expand on the answer above, RJ has 10 choices for the first feature. For each of the 10 first shows, there are 9 remaining tapes from which to choose for the second feature. For each of those 90 combinations there are 8 tapes left from which to choose the third feature, so 720 total.\n\nAny time you have n objects, and you pick k objects out of that set, _and_ the order that you pick them matters, the number us n!/(n-k)!  In this case it's 10!/7! = 10x9x8=720.
771405
40.\nhttp://www.research.att.com/~njas/sequences/b000602.txt
1129796
Turn your dial all the way around once counter clockwise.\nKeep turning counter clockwise until you find your first number.\nstop on your number\nTurn the dial clockwise now past your first number.\nContinue clockwise and find your second number\nstop on your number\nTurn back JUST TO YOUR NEXT NUMBER...\nAnd that should be it! \n\nI changed/checked locker combinations for 5 years
198336
Nice Riddle dude. Its on 001  00101  1010000\nNow thats what i call a riddle
1051900
1 2 3 4 5 6 10 12 15 20 30 60\n-1 -2 -3 -4 -5 -6 -10 -12 -15 -20 -30 -60
1080683
1113213211\n\nAfter starting the sequence with 1, each term in the sequence consists of groups of two numbers based on the previous term - the first being the quantity and the second specifying which digit.
1143191
"A" for A, B, C's ...\nJust like the "1" lights up for Number Lock instead of "#"\n\n"A" seems like a good place to start!
9961
0,1,1,2,3\n\nto get the next number add the previous 2 numbers
1069170
13212211\n\nJust counting numers in the previous number.\n\n'm i right??
378201
There are only 17 that are there all the time. On the front there is one in each corner(4), it says "one" at the bottom(5),it says "one" over the green seal(6). On the back it says one in the middle(7), it says "one" at the bottom(8), It says "one" in each corner(12), it has a number one in each corner as well(16), and then it has a I roman numeral at the base of the pyramid(17). The person who told you probally counted the serial numbers and/or the date.
819558
Theres 7 choices for the first digit, 6 more for the second .. 2 for the sixth. So 7*6*5*4*3*2 = 5040.