Given 7 numbers, any polynomial of degree 7 or more can be made to fit.
One possibility here is: 9 14 11 17 13 20 15
This is the merging of two sequences:
the first going 1*3-1, 2*3-1, 3*3-1, ...
and
the second going 1*2+1, 2*2+1, 3*2+1, ...
It all depends on the sequence you are talking about. For example, the next number in the sequence 0,1,1,2,3,5,8,13,_ would be 21. This would be the Fibonacci sequence as the rule is add the 2 previous terms to get the next term. Another example would be this: 11,121,1331,14641,______.The missing number is 161051, following the pattern of powers of 11, 11^1, 11^2, 11^3 and so on. If you understand what I am trying to say, it all depends on the sequence you are trying to find the number in.
The numbers 2, 4, 7, 11 are neither strictly arithmetic nor geometric. In an arithmetic sequence, the difference between consecutive terms is constant, while in a geometric sequence, the ratio between consecutive terms is constant. Here, the differences between terms are 2, 3, and 4, suggesting a pattern of increasing increments. Following this pattern, the next two terms would be 16 (11 + 5) and 22 (16 + 6).
The sequence is a geometric progression where each term is multiplied by -2 to get the next term. Starting with -4, the next terms can be calculated as follows: -4 × -2 = 8, -8 × -2 = 16, and -16 × -2 = 32. Therefore, the next three terms are 64, 128, and 256.
11
because you add the first 2 terms and the next tern was the the sum of the first 2 terms.
It all depends on the sequence you are talking about. For example, the next number in the sequence 0,1,1,2,3,5,8,13,_ would be 21. This would be the Fibonacci sequence as the rule is add the 2 previous terms to get the next term. Another example would be this: 11,121,1331,14641,______.The missing number is 161051, following the pattern of powers of 11, 11^1, 11^2, 11^3 and so on. If you understand what I am trying to say, it all depends on the sequence you are trying to find the number in.
The numbers 2, 4, 7, 11 are neither strictly arithmetic nor geometric. In an arithmetic sequence, the difference between consecutive terms is constant, while in a geometric sequence, the ratio between consecutive terms is constant. Here, the differences between terms are 2, 3, and 4, suggesting a pattern of increasing increments. Following this pattern, the next two terms would be 16 (11 + 5) and 22 (16 + 6).
They are: 10 and 16
To find the next number in the sequence 16, 11, 13, 8, 10, 5, 7, we first look for a pattern. Consider the differences between consecutive terms: 11 - 16 = -5 13 - 11 = 2 8 - 13 = -5 10 - 8 = 2 5 - 10 = -5 7 - 5 = 2 The differences alternate between -5 and 2. Following this pattern, the next difference after 7 should be -5: 7 + (-5) = 2 Therefore, the next number in the sequence is **2**.
The sequence is a geometric progression where each term is multiplied by -2 to get the next term. Starting with -4, the next terms can be calculated as follows: -4 × -2 = 8, -8 × -2 = 16, and -16 × -2 = 32. Therefore, the next three terms are 64, 128, and 256.
11
because you add the first 2 terms and the next tern was the the sum of the first 2 terms.
16
The given number sequence is a series of perfect squares: 7^2, 8^2, 9^2, 10^2. Therefore, the next number in the sequence would be 11^2, which is 121.
The sequence appears to consist of pairs of numbers followed by the letter "f." The numbers decrease by 2 each time: 21, 11, 01 (which can be interpreted as 1). Continuing this pattern, the next three numbers would be -9, -19, and -29. Therefore, the next three terms in the sequence would be -9f, -19f, and -29f.
16
11