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 next one is 125.
125 (the sequence is successive numbers cubed)
There is no pattern
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).
Your sequence seems to be a cubed sequence, but you are missing 64 between 27 and 125.13 = 123 = 833 = 2743 = 6453 = 12563 = 216So, next would be 73, which equals 343.
The next one is 125.
125 (the sequence is successive numbers cubed)
1 8 27 64 125 216 343
n3
64. It's the sequence f(n) = n^3
343.
There is no pattern
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).
Your sequence seems to be a cubed sequence, but you are missing 64 between 27 and 125.13 = 123 = 833 = 2743 = 6453 = 12563 = 216So, next would be 73, which equals 343.
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, ...).
The pattern for the nth term is n3. Therefore, the fourth term in the sequence is equal to 43 = 64.
The sequence follows a pattern where each term is half of the previous term. Therefore, the next terms after 32 would be 16, 8, and 4.