Question: g. 1; 8; 27; 64; ...
1. **State the problem:** We are given the sequence $1, 8, 27, 64, \ldots$ and asked to describe the pattern.
2. **Identify the pattern:** Notice that each term looks like a cube of an integer:
$$1 = 1^3$$
$$8 = 2^3$$
$$27 = 3^3$$
$$64 = 4^3$$
3. **General formula:** The $n$-th term of the sequence can be expressed as:
$$a_n = n^3$$
4. **Explanation:** This means the sequence consists of perfect cubes of consecutive natural numbers starting from 1.
5. **Next term:** The next term after $64$ (which is $4^3$) is:
$$5^3 = 125$$
**Final answer:** The sequence is the cubes of natural numbers: $1^3, 2^3, 3^3, 4^3, \ldots$