Here are four word examples related to the nth term of a geometric sequence:

1. Ratio growth doubles constantly.
2. Terms increase exponentially each time.
3. Value multiplies by constant factor.
4. Sequence progression multiplies regularly.

The nth term of a geometric sequence follows the formula $a_n = a_1 \cdot r^{n-1}$, where:

• $a_n$ is the nth term,
• $a_1$ is the first term,
• $r$ is the common ratio,
• $n$ is the term number.

Would you like more details on this formula?

Related Questions:

1. How do you find the common ratio in a geometric sequence?
2. What happens if the common ratio is a fraction?
3. Can a geometric sequence have negative terms?
4. How does geometric progression differ from arithmetic?
5. What are real-life examples of geometric sequences?

Tip: In a geometric sequence, the common ratio between consecutive terms remains constant.