There are infinitely many polynomials of order 4 that will give these as the first four numbers and any one of these could be "the" rule. Short of reading the mind of the person who posed the question, there is no way of determining which of the infinitely many solutions is the "correct" one.
The simplest polynomial, of order 3, is
U(n) = (-13n^3 + 90n^2 - 227n + 384)/6 for n = 1, 2, 3, ...
29 and 31 are prime. The rest are composite numbers.
1.1481
Maximum = 45 Minimum = 14 Range = Max - min = 45 - 14 = 31
The given series appears to be 1, 4, 27, 31, 25. Analyzing the differences between consecutive numbers doesn't reveal a clear pattern, but if we consider the possibility of alternating operations, we might notice that 1, 4, and 27 are cubes or powers of integers, while 31 and 25 seem to be less sequential in nature. Without a clear mathematical pattern or rule, it’s difficult to identify the missing number definitively. More context or rules governing the series would be needed for an accurate identification.
There are not many numbers in the sequence here, but one solution that holds for this series is to take the first number, double it to get the second number, add 1 to get the next number, and repeat. So, the pattern would continue as follows: 1, 2, 3, 6, 7, 14, 15, 30, 31, 62, 63
Augustus gained sole rule of the Roman empire in 31 BC and he ruled until his death in 14 AD.Augustus gained sole rule of the Roman empire in 31 BC and he ruled until his death in 14 AD.Augustus gained sole rule of the Roman empire in 31 BC and he ruled until his death in 14 AD.Augustus gained sole rule of the Roman empire in 31 BC and he ruled until his death in 14 AD.Augustus gained sole rule of the Roman empire in 31 BC and he ruled until his death in 14 AD.Augustus gained sole rule of the Roman empire in 31 BC and he ruled until his death in 14 AD.Augustus gained sole rule of the Roman empire in 31 BC and he ruled until his death in 14 AD.Augustus gained sole rule of the Roman empire in 31 BC and he ruled until his death in 14 AD.Augustus gained sole rule of the Roman empire in 31 BC and he ruled until his death in 14 AD.
Add 3n-1. For example 1 + 30 = 2 2 + 31 = 5 5 + 32 = 14 14 + 33 = 41
No Im 14 and 31 inches
The rule is 5, 10, 15 and so the next number will be 20+31 = 51
-31. The rule is t(n) = -2n3 + 12n2 -19n + 14 where n = 1, 2, 3, ...
between 31 to 14 B.C. during the rule of Augustus
29 and 31 are prime. The rest are composite numbers.
Augustus Caesar is considered to have ruled from the battle of Actium in 31 BC to his death in 14 AD. That would be 45 years.
1.1481
Maximum = 45 Minimum = 14 Range = Max - min = 45 - 14 = 31
The given series appears to be 1, 4, 27, 31, 25. Analyzing the differences between consecutive numbers doesn't reveal a clear pattern, but if we consider the possibility of alternating operations, we might notice that 1, 4, and 27 are cubes or powers of integers, while 31 and 25 seem to be less sequential in nature. Without a clear mathematical pattern or rule, it’s difficult to identify the missing number definitively. More context or rules governing the series would be needed for an accurate identification.
31