8
This series is of the function f(x) = x2+1, starting with x=0.The next number in the series is 26. The number after that is 37.
4
28
The next four number in the sequence are... 4,5,5 & 6
It depends on what you would like it to be. You can select a rule so that any number can be next. For example, if you select the rule:Un = (-8*n^3 + 51*n^2 - 88*n + 48)/3, then the next number is 0;Un = (-5*n^3 + 32*n^2 - 55*n + 30)/2, then the next number is 1;Un = (-7*n^3 + 45*n^2 - 77*n + 42)/3, then the next number is 2;and so on. Furthermore, the next number need not be an integer. So the question should be "what is your best guess as to the rule that the questioner had in mind for the first three numbers and, if that guess is correct, what is the next number?"The answer to that question is 16.
The given series is 0, 0, 2, 6, 12, 20. To find the pattern, we can look at the differences between the consecutive numbers: 0, 2 (2), 6 (4), 12 (6), 20 (8). The differences are 0, 2, 4, 6, and 8, which increase by 2 each time. Following this pattern, the next difference should be 10, so adding 10 to the last number (20) gives us 30. Thus, the next number in the series is 30.
The series is decreasing by a factor of 10 each time, moving from 100 to 10 to 1 to 0 to 1 to 0.1 to 0.01. The next number in the series would be 0.001, as it continues to decrease by a factor of 10 each time.
To find the next number in the series 16, 23, 19, 19, 22, 15, 25, we can look for a pattern among the numbers. The differences between consecutive numbers are +7, -4, 0, +3, -7, +10. The next difference appears to be -6, which would lead to the next number being 25 - 6 = 19. Therefore, the next number in the series is 19.
What is the next number in this sequence 0,2,4,6,8......? Ans: The first number is 0. The second number is 2. The difference between those numbers is 2-0 = 2. The difference between the second and the third , the third and the fourth, the fourth and the fifty, the fifth and sixth is 2 only. So, the common difference is 2. That is 0+2=2, 2+2=4,4+2=6,6+2=8, then the next number in the series is 8+2 =10. The series continue like that only until infinity.
To identify the next number in the series 63, 3, 44, 0, 91, we look for a pattern. The differences between consecutive numbers are -60, +41, -44, +91. The differences do not follow a clear arithmetic pattern, making it difficult to predict the next number accurately. However, if we follow the alternating pattern of subtraction and addition, we can hypothesize that the next operation might again involve subtraction. Thus, if we subtract a number from 91 (like we did with the others), we might arrive at a number, but without a clear rule, multiple answers could be possible. Therefore, additional context or rules for the series would be needed to determine the next number definitively.
Right click on the cell,Click format cell (it brings out a dialog box),Select number on the top menu,Select custom from the drop-down list under category,Navigate to the left,Select 0 then put plus(+) in front of the 0 (Zero).
The next two could be 11 11 if it started at 3 and proceeded +0, +4. If the starting point is 0, then it could be 12 12 by an increasing progression: +3, +0, +4, +0, +5, +0 (more than one equation can produce this result).