using only the #'s 4,5,8,14and 17 without using the same # twice and using more than two #'s =22?
600050
this is how you could solve this\n14+17=31\n31-5=26\n26-4=22
981844
2 +28 -65 +48 +99,002,456,486 +1 -87 -998\n= 99,002,455,415\nNote to other answerers:  If you hold your mouse over the string of characters, it will show everything.
101541
This is kinda wierd without drawing it out, but I'll try to explain and you can come up with the picture.\n\n1)  Start Program\n2)  Accept Input\n3)  Add 1 to counter\n4)  If counter is not equal to 3; go to #2\n5)  If N2 > N3, do #6-8; if not, go to #9\n6)  Move N3 to a hold field\n7)  Move N2 to N3\n8)  Move the hold field to N2\n9)  if N1 > N2, do #6-8 with the N1 & N2 replacing each other\n10) if N2 > N3, do #6-8\n11) print them
1081387
here is one\n024331\nassuming that the 2&3 numbers are the only evens\nassuming only one one\nassuming  2&3 numbers are not same numbers\nassuming only one set of repeating numbers\nalso 024551, 024771, 024991, 026331, 026551, 026771, 026991, 028331, 028551, 028771, 028991, 042331, 042551, 042771, 042991, 046331, 046551, 046771, 046991, and so on.
464745
Can we only use the number once?\n\n9+5+26-26=14\n\n9*5-26-5=14
88776
Are you looking for a set of 8 consecutive whole numbers that when you add 7 of them together in different combinations you receive those 3-digit responses?\n\nWell you've only listed 6 possibilities and only one of those is odd.\n\nStarting at 29 the lowest combination is 224 and the highest is 231.  Starting at 28 the lowest is 217.
515056
I will write them as ordered pairs.\n17: (1,17) and (-1,-17)\n-24: (-1,24), (1,-24), (2,-12), (-2,12), (3,-8), (-3,8), (4,-6), and (-4,6)\nNow try the other two.\nHint: 18 will have 6 factor pairs, and -18 will have 5 factor pairs.
770189
Number will have to be the actual number it is working it out from..and it might not work as a long and definately not an integer.\n\nNumber as String\nOdd as Long (or Integer)\nEven as Long ( or Integer)\n\nIf Not (Number <1 or Number > 10) Then\nNumber = Number / 2\nIf InStr(Number, ".5") then\nOdd = Odd + 1\nElse\nEven = Even + 1\nEnd If\nEnd If\nMe.Print "Odd: " & Odd & " - " & "Even: " & Even
537104
Nine (9) - before 10 and after 11\nOne (1) - before 2 and after 0\nOne (1) - before 2 and after 0
797290
10, 22\n11, 25\n12, 28
178173
Simply put the numbers 1 through 4 on the die, repeating two of the numbers. Is there a further requirement that you haven't given ?
1149797
The first one is (-5, 3). I don't remember how to do the others.
1121425
None of your options are correct.\n\n12 + 2 =14 +4 = 18 + 8 = 26 +12 = 38 + 24 = 62\n\nnotice the + n (2, 4, 8, 12, 24..) keeps rising? your highest answer choice is 80 which is only 18 more than your last number of 62. the next number in the sequence would have to be at least 87.
518698
use the inputs i0 - i3 as input and of the 3 selector lines make the last one (s2) 0.\n\nThe possible value will be \n\ns2 s1 s0 out\n0  0  0 - i0\n0  0  1 - i1\n0  1  0 - i2\n0  1  1 - i3\n\nenjoy :)
457195
the simple program given above if fine.. in terms of the conncept.. but there's a bug... \nthe problem is with looping.. coz when u enter a number such as 80301  or 55302 ( a no. having 0 in between), the loop breaks at the point when zero is encountered.\n\n so the output in the first eg. is  8 0 ,sum= 8 (instead of correct 8 0 3 0 1 , sum=12\n\n\nso the logic of handling the number is absolutely correct but the looping is a comparatively difficult job in this case!
674697
For five consecutive, there are 34 possibilities because you could start with 1, 2, 3,..., or 34\nYou can't start with 35 because then you would have\n35, 36, 37, 38 which is only four numbers.\nI'm not sure about the other two.\nNote: The answer to the other two are not 35 and 36.
251360
welcoming\n23 + 5 + 12 + 3 + 15 + 13 + 9 + 14 + 7 = 101