The given sequence is $-17, -13, -9, -5$.

To determine the type of arithmetic sequence, we first need to find the common difference $d$ between consecutive terms.

Calculating the common difference: $d = -13 - (-17) = -13 + 17 = 4$ $d = -9 - (-13) = -9 + 13 = 4$ $d = -5 - (-9) = -5 + 9 = 4$

The common difference $d$ is $4$, which is positive.

An arithmetic sequence with a positive common difference is called an increasing arithmetic sequence.

To summarize, the given sequence $-17, -13, -9, -5$ is an increasing arithmetic sequence with a common difference of $4$.

If you have any further questions or need more details, please let me know! Here are 8 related questions to expand your understanding:

1. What is the 10th term of this sequence?
2. How do you find the sum of the first $n$ terms in an arithmetic sequence?
3. What is the general formula for the $n$-th term of this sequence?
4. How do arithmetic sequences differ from geometric sequences?
5. What is the 20th term of this sequence?
6. How do you determine if a sequence is arithmetic?
7. What is the sum of the first 5 terms of this sequence?
8. How can we graph an arithmetic sequence?

Tip: Understanding the common difference in an arithmetic sequence helps in predicting the behavior of the sequence and determining any term within it using the general formula.