9 (between 8 and 16).
256 (each number is the square of the preceding number)
16
To find the missing number in the sequence 32, 52, 74, 112, 135, we need to identify the pattern or rule governing the sequence. The differences between consecutive numbers are 20, 22, 38, and 23, respectively. The pattern is not immediately clear, but it appears that the differences are not following a simple arithmetic progression. One possible explanation could be that the differences are increasing by odd numbers (2, 16, 15), so the next difference could be 15. Adding 15 to the last number in the sequence (135) gives us 150 as a potential missing number.
pleasecan you help meto find out what is the nextnumber in this number sequenceplease I really need to find out the next forfrom this number sequence -16 -9 -2 can you help tofind the next for because I nide to find it for school and I really nide to.
The solution depends on how many numbers are missing and where they were. If there is only one, If it is between 4 and -5 then -0.5 If it is between -5 and -10 then -8 If it is between -10 and -16 then -13 Of course, the answer would be different if there were more than one number missing.
To find the missing number in the sequence 16, 4, 12, 36, 9, 27, 44, 11, we can look for a pattern. The first set of numbers appears to alternate between two sequences: the first sequence (16, 12, 9, 44) and the second sequence (4, 36, 27, 11). Following this pattern, the missing number, which follows the last number in the second sequence (11), should be 33. Thus, the missing number is 33.
The sequence appears to be made up of the squares of consecutive integers: (1^2 = 1), (4^2 = 16), and (10^2 = 100). The missing number corresponds to (7^2), which is (49). Therefore, the missing number in the sequence is 49.
49
The sequence consists of perfect squares: (3^2 = 9), (4^2 = 16), (5^2 = 25), and (7^2 = 49). The missing number corresponds to (6^2), which is 36. Therefore, the missing number in the sequence is 36.
The sequence consists of the squares of consecutive integers: (1^2 = 1), (4^2 = 16), (10^2 = 100), and (13^2 = 169). The missing number corresponds to (7^2), which is (49). Therefore, the missing number in the sequence is (49).
256 (each number is the square of the preceding number)
You could put 49 in between the 16 and the 100.
16
c) 17
The given sequence appears to be composed of perfect squares: (1^2 = 1), (4^2 = 16), (10^2 = 100), and (13^2 = 169). The missing number corresponds to (7^2 = 49), which fits the sequence of perfect squares. Thus, the missing number is 49.
22
The answer depends on where, in the sequence, the missing number is meant to go.Furthermore, whatever number you choose and wherever in the sequence it is meant to be, it is always possible to find a polynomial of degree 5 that will go through all five points given in the question and your chosen one.Using a polynomial of degree 4, the next number is -218.The answer depends on where, in the sequence, the missing number is meant to go.Furthermore, whatever number you choose and wherever in the sequence it is meant to be, it is always possible to find a polynomial of degree 5 that will go through all five points given in the question and your chosen one.Using a polynomial of degree 4, the next number is -218.The answer depends on where, in the sequence, the missing number is meant to go.Furthermore, whatever number you choose and wherever in the sequence it is meant to be, it is always possible to find a polynomial of degree 5 that will go through all five points given in the question and your chosen one.Using a polynomial of degree 4, the next number is -218.The answer depends on where, in the sequence, the missing number is meant to go.Furthermore, whatever number you choose and wherever in the sequence it is meant to be, it is always possible to find a polynomial of degree 5 that will go through all five points given in the question and your chosen one.Using a polynomial of degree 4, the next number is -218.