These are cubic numbers (13, 23, 33 ...). The next values would be 64, 125 and 216.
The sequence represents the cube of integers starting at 1 and increasing by 1 at each step. 13 = 1 : 23 = 8 : 33 = 27 : 43 = 64 : then next two numbers are 53 = 125 : 63 = 216
Starting with 1 cubed, they are 1, 8, and 27.
The pattern consists of the cubes of consecutive integers. Specifically, the numbers are (1^3), (2^3), (3^3), (4^3), and (5^3), resulting in 1, 8, 27, 64, and 125, respectively. The rule for this pattern is that each term is equal to (n^3), where (n) is the position of the term in the sequence (starting from 1).
1 3 8 27 32 1x3 =3 3+5=8 8x3=27 27+5=32
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.
Cubed integers
1 8 27 64 125 ...13 23 33 43 53 63 73 ...1 8 27 64 125 216 343...
64, 125 and 216
The GCF is 1.
Starting with 1 cubed, they are 1, 8, and 27.
The pattern is the result of cubing 1 2 3 4 5 6 1^3 = 1 2^3 = 8 3^3 = 27 4^3 = 64 and so on
The sequence represents the cube of integers starting at 1 and increasing by 1 at each step. 13 = 1 : 23 = 8 : 33 = 27 : 43 = 64 : then next two numbers are 53 = 125 : 63 = 216
The pattern consists of the cubes of consecutive integers. Specifically, the numbers are (1^3), (2^3), (3^3), (4^3), and (5^3), resulting in 1, 8, 27, 64, and 125, respectively. The rule for this pattern is that each term is equal to (n^3), where (n) is the position of the term in the sequence (starting from 1).
The GCF is 1.The greatest common factor of the numbers 8, 27 and 35 is 1.The GCF is 1.
That series is the cubes of the counting numbers.
1 3 8 27 32 1x3 =3 3+5=8 8x3=27 27+5=32
The sequence -1, -8, -27, -64 consists of negative perfect cubes: specifically, -1 is (-1^3), -8 is (-2^3), -27 is (-3^3), and -64 is (-4^3). The conjecture suggests that the next term in the sequence would be (-125), which is (-5^3). Thus, the pattern follows the form of (-n^3) for (n = 1, 2, 3, 4, ...).