To create an equation using the provided information, we will set the expression for \(x\) in relation to \(19\) degrees and \((x - 50)\) degrees.
Since these two expressions might represent angles that sum to \(180\) degrees (like in a triangle), we can write:
\[ 19 + (x - 50) = 180 \]
Now, let's solve for \(x\):
- Combine the constants:
\[ 19 - 50 + x = 180 \]
This simplifies to:
\[ -31 + x = 180 \]
- Add \(31\) to both sides:
\[ x = 180 + 31 \]
- Calculate:
\[ x = 211 \]
Thus, the value of \(x\) is:
\[ \boxed{211} \]