Since lines \( S \) and \( T \) are parallel and a transversal intersects them, corresponding angles are equal.
Given that the angle labeled \( 22^\circ \) is at the intersection point of line \( T \), we can find the corresponding angles:
- Angle \( 6 \) is a corresponding angle to \( 22^\circ \) (since they are in the same position relative to the transversal).
- Angle \( 4 \) is a corresponding angle to angle \( 22^\circ \) (they are on the same side of the transversal).
- Angle \( 7 \) is also on the same side of the transversal and corresponds to angle \( 2 \) but is not equal to \( 22^\circ \).
The three angles that are \( 22^\circ \) are:
- Angle \( 6 \)
- Angle \( 1 \) (as it corresponds to angle \( 5 \))
- Angle \( 4 \)
Thus, the answer is: 6, 1, 4.