To find the 7th term of the sequence, we first need to identify the pattern or rule governing it. From the image, it appears that this sequence follows a specific mathematical formula.

Assuming the sequence in question is an arithmetic sequence (a sequence with a constant difference between terms) or a geometric sequence (with a constant ratio between terms), we could apply the respective formulas:

1. **For an arithmetic sequence** with first term \(a\) and common difference \(d\):
   \[
   a_n = a + (n - 1) \cdot d
   \]

2. **For a geometric sequence** with first term \(a\) and common ratio \(r\):
   \[
   a_n = a \cdot r^{(n - 1)}
   \]

However, if the sequence has a unique formula that isn't easily classified as arithmetic or geometric, please provide the first few terms or any defining pattern, and I can determine the specific rule.

Could you provide the first few terms or additional context? That will allow me to accurately determine the 7th term.

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Would you like more details on finding sequence terms or have specific questions? Here are some related questions:

1. What is the first term of the sequence?
2. Is the sequence arithmetic or geometric, or does it have a unique rule?
3. Can I provide formulas for finding terms in common sequences?
4. Do you need help identifying patterns in sequences?
5. Would you like an explanation on series versus sequences?



Learn how to find the 7th term of a sequence, with detailed steps for both arithmetic and geometric sequences. This solution covers the key formulas and theorems for determining specific terms in common sequence types. Suitable for students in Grades 7-9.

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