The pattern in this sequence is multiplying by 2 and then adding the previous number squared. Starting with 1, we multiply by 2 to get 2, then add the square of the previous number (1^2) to get 3. Next, we multiply 3 by 2 to get 6, then add the square of the previous number (3^2) to get 11. Following this pattern, we multiply 11 by 2 to get 22, then add the square of the previous number (11^2) to get 133. Therefore, the next number in the sequence is 133.
42 is the next number in this sequence. This number sequence is adding the next prime number to the last number. So 1 + 2 = 3. Then 3 + 3 = 6, 6 + 5 = 11, 11 + 7 = 18, 18 + 11 = 29. The next prime number after 11 is 13, so 29 + 13 = 42. The next numbers would be 59 (42+17), 78 (59+19), and 101 (78+23)
Think it's 30...then 20
The next number in this sequence is 13112221.
11
11
11
14
42 is the next number in this sequence. This number sequence is adding the next prime number to the last number. So 1 + 2 = 3. Then 3 + 3 = 6, 6 + 5 = 11, 11 + 7 = 18, 18 + 11 = 29. The next prime number after 11 is 13, so 29 + 13 = 42. The next numbers would be 59 (42+17), 78 (59+19), and 101 (78+23)
I'm fairly sure you meant the "4" to be a "3" in this sequence. There is no "next number" in the sequence given, since there is no rule that encompasses the entire sequence. And to be fair, in number sequences, any number can still logically be "next". If it's not the number that you expect, it is still a number sequence. It is just not a predicable one.
Think it's 30...then 20
Find the next two number in the sequence
the numbers next in series are 35,43,51,... any two consecutive terms has a difference of 8
119. un = (-n4 + 15n3 - 77n2 + 225n + 192)/6
The next number in this sequence is 13112221.
it has to be 11
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.
11