The 8th term in the sequence
is 1, obtained by substituting n = 8 into the formula. The sequence exhibits a linear progression with a common difference of -3.
To find the 8th term in the sequence
, substitute n = 8 into the formula:
![\[ a_8 = 25 - 3 * 8 \]\[ a_8 = 25 - 24 \]\[ a_8 = 1 \]](https://img.qammunity.org/2024/formulas/mathematics/high-school/r3c9bvhiyw6f2vphyoa5f80jg3b1vf29s4.png)
Therefore, the 8th term in the sequence is 1.
In the sequence
, the 8th term is 1, determined by substituting n = 8. The linear progression with a common difference of -3 showcases a consistent pattern, illustrating how the sequence evolves according to the given formula.