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Given ANY number whatsoever, it is easy to find a polynomial of order 5 that will generate the above five numbers and your sixth as the first six. So the simplest answer to the question is what would you like it to be - and I can find you the rule that works for it.
However, the simplest polynomial of order 4 that fits the above numbers is
Un = (103n4 - 1242n3 + 5201n2 - 8670n + 4680)/24 for n = 1, 2, 3, ...
and accordingly, the next number is 213.
What else can I help you with?
What is the next number in the series 38 36 30 20 28 22?
The answer is: 12.
Select next number in the series 60 30 20 15 12?
10 ten
What is the Next number in series 2 5 11 20?
32 The rule is to add 3n, where n is the number of the number in the series. (add 3, 6, 9, 12).
What number comes next in the series 5 8 16 7 10 20 9 12?
24
The next number in the series 1 2 4 8 10 20 22 is?
The next number in the series 1 2 4 8 10 20 22 is
What is the next number is the series 60 30 20 15 12?
4
What is next number in series 60-30-20-15-12?
10
Select the next number in this series 60 30 20 15 12?
10.
What is the next number in the series 38 36 30 20 28 22?
The answer is: 12.
Find the next number in the series 4 8 12 20 --?
To find the next number in the series 4, 8, 12, 20, we need to identify the pattern or rule governing the sequence. In this case, the pattern is that each number is the sum of the previous two numbers. 4 + 8 = 12, 8 + 12 = 20, and 12 + 20 = 32. Therefore, the next number in the series is 32.
Select next number in the series 60 30 20 15 12?
10 ten
What is the Next number in series 2 5 11 20?
32 The rule is to add 3n, where n is the number of the number in the series. (add 3, 6, 9, 12).
What is the next number in the series 3836302822?
20
What number comes next in the series 5 8 16 7 10 20 9 12?
24
The next number in the series 1 2 4 8 10 20 22 is?
The next number in the series 1 2 4 8 10 20 22 is
What is the next number in the series 20-34-18-20-22?
Hi
What number is next in this series 154 77 81 78 39 43 40?
The next number is 20.
