To find the 37th term of an arithmetic sequence, you can use the formula for the \(n\)-th term of an arithmetic sequence, which is given by:
\[ a_n = a_1 + (n - 1) \cdot d \]
where:
- \(a_n\) is the \(n\)-th term,
- \(a_1\) is the first term,
- \(d\) is the common difference, and
- \(n\) is the term number.
In this case:
- \(a_1 = 7\)
- \(d = 6\)
- \(n = 37\)
Now, plug these values into the formula:
\[ a_{37} = 7 + (37 - 1) \cdot 6 \]
Calculate \(37 - 1\):
\[ 37 - 1 = 36 \]
Now multiply by the common difference:
\[ 36 \cdot 6 = 216 \]
Now add this to the first term:
\[ a_{37} = 7 + 216 = 223 \]
Thus, the 37th term of the sequence is:
\[ \boxed{223} \]