Concept:
Convert each letter into its alphabetical position:
\[
G=7,\;K=11,\;M=13,\;Q=17,\;S=19,\;X=24
\]
Now observe:
\[
7,11,13,17,19,24
\]
Step 1: Identify the pattern.
These numbers are mostly prime numbers:
\[
7,\;11,\;13,\;17,\;19
\]
All are prime.
Step 2: Check the remaining term.
For \(X\):
\[
X=24
\]
But:
\[
24=2^3 \times 3
\]
which is not prime.
Thus, \(X\) breaks the pattern.
Hence, the odd one out is:
\[
\boxed{X}
\]