Which is the next number in below series.
1, 2, 7, 12, 19, 42, ?
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Go4Expert Founder
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| 6Sep2009,11:29 | #2 |
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Looks like we would have OP as winner.
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Mentor
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| 6Sep2009,13:48 | #3 |
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Nothing found here:
http://www.research.att.com/~njas/se...lish&go=Search Without commas this returns 432 pages of results; looked through the first few but there was nothing obvious. So we need more terms to deduce the sequence. Of course, any number can be the answer, for example 99, because these are the roots of the equation x^7-182*x^6+10500*x^5-252586*x^4+2762303*x^3-13306896*x^2+24059196*x-13272336 |
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~ Б0ЯИ Τ0 С0δЭ ~
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| 6Sep2009,15:54 | #4 |
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Quote:
Originally Posted by xpi0t0s ![]() Quote:
Originally Posted by xpi0t0s ![]() As you already said, we probably need some more terms ...
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Go4Expert Founder
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| 6Sep2009,16:59 | #5 |
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Kshiteej can we have the answer of this so we can have the question for today.
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Mentor
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| 6Sep2009,23:51 | #6 |
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Assuming that is enough to deduce the series, then using the same technique as before I get 113.
Code:
1 2 1 7 5 4 12 5 0 -4 19 7 2 2 6 42 23 16 14 12 6 113 71 48 32 18 6 |
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Banned
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| 7Sep2009,06:41 | #7 |
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that was nice xpi0t0s
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Invasive contributor
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| 7Sep2009,10:03 | #8 |
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The next number is 37. Am i right?
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Contributor
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| 7Sep2009,10:07 | #9 |
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Hi all,
sorry for my late reply. Consider alternative terms set 2 ie 2,12,42 12-2 = 10 = (2)^3 + 2 42-12 = 30 = (3)^3 + 3 Consider alternative terms set 1 ie. 1,7,19 7-1 = 6 = (2)^2 + 2 19-7= 12 = (3)^2 + 3 as the next number belongs to alternative set 1 ( because next numbers postion is odd) next number should be 19 + (4)^2 + 4 = 39 So the answer is 39. |
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Invasive contributor
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| 7Sep2009,10:18 | #10 |
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I too thought in the same angle. But some thing went wrong
1, 2, 7, 12, 19, 42 The diff b/w 1st and third is 6 (7-1) The diff b/w 5th and 3rd is 12 (19-7) So,The diff b/w 7th and 5th should be 18 (37-19) which follows multiples of 6. Similarly, the diff b/w 4th and 2nd is 10 (12-2) the diff b/w 6th and 4th is 30 (42-12) |







