we know that
An arithmetic sequence is a sequence of numbers such that the difference of any two successive members of the sequence is a constant. The constant is called common difference
In this problem we have an arithmetic sequence
The common difference is equal to \(-6\)
Let
a1--------> the first term of the pattern
\(a1=125\)
\(a2=a1-6=125-6=119\)
\(a3=a2-6=119-6=113\)
\(a4=a3-6=113-6=107\)
\(a5=a4-6=1076=101\)
the pattern is equal to
\([125,119,113,107,101]\)
