The sequence shown in the image appears to be:

$\frac{3}{5}, \frac{4}{5}, 1, \frac{6}{5}, \dots$

This looks like an arithmetic sequence where each term increases by a constant difference.

To verify this:

1. The difference between $\frac{4}{5}$ and $\frac{3}{5}$ is $\frac{1}{5}$.
2. The difference between 1 and $\frac{4}{5}$ is also $\frac{1}{5}$.
3. The difference between $\frac{6}{5}$ and 1 is again $\frac{1}{5}$.

Thus, the common difference is $\frac{1}{5}$, meaning this is an arithmetic sequence. The next terms can be found by adding $\frac{1}{5}$ to each subsequent term.

Would you like a detailed breakdown of how to generate the next terms, or any other clarification?

Here are five related questions you could explore:

1. How do you find the nth term of an arithmetic sequence?
2. What is the sum of the first n terms of this sequence?
3. How does the common difference impact the growth of an arithmetic sequence?
4. Can an arithmetic sequence have negative terms? How would that change the common difference?
5. How does an arithmetic sequence compare to a geometric sequence?

Tip: In an arithmetic sequence, the common difference between consecutive terms remains constant, making it easy to predict future terms.