Concept:
The sequence follows the relationship between letters and their corresponding alphabetical positions:
\[
a=1,\quad b=2,\quad c=3,\quad d=4,\quad e=5,\quad f=6,\quad g=7,\quad h=8
\]
Step 1: Observe the given pairs
The sequence can be grouped as:
\[
(1,\_) \quad (7,g) \quad (\_,c) \quad (8,\_) \quad (\_,b)
\]
Notice that:
\[
7 \leftrightarrow g
\]
since \(g\) is the 7th letter of the alphabet.
Thus, each number is paired with its corresponding letter.
Step 2: Fill the blanks
• \(1\) corresponds to \(a\)
\[
\text{Blank 1}=a
\]
• \(c\) is the 3rd letter
\[
\text{Blank 2}=3
\]
• \(8\) corresponds to \(h\)
\[
\text{Blank 3}=h
\]
• \(b\) is the 2nd letter
\[
\text{Blank 4}=2
\]
Step 3: Write the missing terms in order
\[
a,\;3,\;h,\;2
\]
Hence, the correct arrangement is:
\[
\boxed{a\;3\;h\;2}
\]
which corresponds to Option (C).