The differences between the values are 2, 4, 6, 8
The differences between these differences are 2, 2, 2
Thus the pattern's equation starts n2
The pattern minus n2 is 1, 0, -1, -2, -3
The difference between these values is -1
Thus the equation continues n2-n+2
This equation gives us 2, 4, 8, 14, 22, 32, 44, 58, 74...
To determine the next number in the sequence 1, 5, 10, 14, 28, we need to identify the pattern or rule governing the sequence. By examining the differences between consecutive numbers, we can see that the pattern involves adding consecutive prime numbers: 4 (2+2), 5 (3+2), 7 (5+2), 11 (7+4). Therefore, the next number in the sequence would be 28 + 11 = 39.
In fact, what are the next 2 numbers: 7, 14, 17, 21, 27, 28, 35, 37, ?, ? The next two numbers are 42 and 47. It's a set of numbers that contain or can be divided by 7.
7, 14 and 21
To determine the pattern in the series 17, 20, 14, -1, we can see that the difference between each consecutive number is not consistent. The sequence seems to be alternating between adding and subtracting numbers. Specifically, the pattern is +3, -6, -15. Following this pattern, the next number in the series would be obtained by subtracting 24 from -1, resulting in -25.
94, 87. The pattern appears to be add 14 and then subtract an uneven number that decreases each time. (The first time it is 11, then 9, then 7.)
-12, 14, -16
30, 42, 38
404
23. The pattern is simply add the previous two numbers to find the next one.
11, -10, 9
41 122 365
Because of the pattern of plus 11 then minus ten I would go with 13 24 14
They are ... 2 -2 -6
They are: 14+15+16 = 45
One possible position to value rule is Un = (20n3 - 90n2 + 160n - 75)/3 Accordingly, the next three numbers are U4 = 325 U5 = 655 U6 = 1165 Alternatively, give my any three numbers that you want as the next three and I will find you a polynomial of order 6 that will fit the 4 given number and the 3 that you specify.
Based on the sample you have provided, I see that 4 numbers, counting by 2 from 12 to 18, form a repeating sequence. I would expect that the next 4 numbers in this series would again be 12, 14 16, and 18.
The LCM of the given three numbers is 14