56, 5
Every other number starting with 1 counts up by one.
Every other number starting with 3 is a multiple of three.
The next number in the sequence is 27.
The next number in the sequence is 27. To get the next number, double the number and add one. Except for the second number, all the numbers in the sequence follow this rule.
The next number is 4, followed by -2
1/2 (By dividing -1/2)
3,263,442
27
27
27
The given sequence consists of the cubes of consecutive integers: (1^3 = 1), (2^3 = 8), (3^3 = 27), and (4^3 = 64). The next integer is 5, so the next term in the sequence is (5^3 = 125). Thus, the next term is 125.
The sequence given consists of the cubes of consecutive integers: (1^3 = 1), (2^3 = 8), (3^3 = 27), and (4^3 = 64). Therefore, the next number in the sequence is (5^3 = 125).
The next number in the sequence is 27.
This is a peculiar number sequence which follows the following rule: +7, -4, +8, -3, +9, -2... The next few functions would be +10, -1, +11, -0 And thus the next few numbers in the sequence would be 17+10=27, 27-1=26, and so on. The sequence in total goes 2, 9, 5, 13, 10, 19, 17, 27, 26, 37, 37.
what are the next 2 numbers in this sequence: 20 , 1 ,18 ,4 ,9 ,1
The missing numbers in the sequence are 1, 8, 27, and 64, which correspond to the cubes of the integers 1, 2, 3, and 4, respectively. The next number in the sequence would be 125, which is the cube of 5 (5^3). To identify this, I recognized the pattern of perfect cubes in the sequence.
The pattern in the sequence 1, 4, 27, 256 is based on powers of integers: (1 = 1^1), (4 = 2^2), (27 = 3^3), and (256 = 4^4). Each term corresponds to the cube of its position in the sequence, where (n^n) represents the (n)-th term. Thus, the next number in the sequence would be (5^5 = 3125).
the answer is 27
The given sequence consists of the cubes of the natural numbers: (1^3 = 1), (2^3 = 8), and (3^3 = 27). Following this pattern, the next number would be (4^3 = 64). Therefore, the missing number in the sequence is 64.