Assume you meant 27, not 26.
The general formula for the nth term is - (-1)n n3
True, but why not assume that the numbers are correct and that the general term is defined by a more complicated function. For example,
t(n) = (285*x4 - 3184*x3 + 12237*x2 - 18806*x + 9480)/12
generates the above numbers.
lcm(64, 125) = 8000 64 = 26 125 = 53 lcm = 26 x 53 = 8000
125% of 64 = 125/100 * 64 = 80
64 Each term number is cubed: 43 = 64
125% of 64= 125% * 64= 1.25 * 64= 80
64/125 is in its simplest form.
lcm(64, 125) = 8000 64 = 26 125 = 53 lcm = 26 x 53 = 8000
125% of 64 = 125/100 * 64 = 80
n3
64 Each term number is cubed: 43 = 64
-125/64
125% of 64= 125% * 64= 1.25 * 64= 80
It is 64/125, a fraction which cannot be simplified.
64/125 cannot be simplified.
64/125 is in its simplest form.
64/125 cannot be simplified.
125 64 = 4³ 125 = 5³
The sequence 1, 8, 64, 125 consists of perfect cubes: (1^3), (2^3), (4^3), and (5^3). The missing term is (3^3), which is 27. Therefore, the complete sequence would be 1, 8, 27, 64, 125.