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To find the 8th term of the sequence given by the formula \( 5n - 3 \), we substitute \( n = 8 \) into the formula:

\[
5n - 3 = 5(8) - 3
\]

\[
= 40 - 3
\]

\[
= 37
\]

Therefore, the 8th term of this sequence is **37**.

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Here are some related questions you might find interesting:
1. What is the general formula for the sum of the first \( n \) terms of this arithmetic sequence?
2. How do we find the \( n \)-th term if we are given the first few terms of a sequence?
3. What is the 15th term of this sequence?
4. If the sequence represents a pattern, how can we determine if it is arithmetic, geometric, or neither?
5. How do we derive the formula for the \( n \)-th term of an arithmetic sequence?

**Tip:** In an arithmetic sequence, each term is obtained by adding a constant difference to the previous term. The formula for the \( n \)-th term of an arithmetic sequence is \( a_n = a_1 + (n-1) \times d \), where \( a_1 \) is the first term and \( d \) is the common difference.

The n-th term of a sequence is given by 5n - 3. What is the 8th term of this sequence?

Learn how to find the 8th term of an arithmetic sequence using the formula 5n - 3. This step-by-step guide explains the concept of arithmetic sequences and how to calculate specific terms, perfect for students in Grades 6-8.

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