To solve for angle $x$, we need to analyze the geometric relationships given in the diagram and use the fact that lines $ABC$ and $DEF$ are parallel.

Step-by-Step Solution:

1. Identify Corresponding Angles: Since lines $ABC$ and $DEF$ are parallel, and line $BE$ acts as a transversal, we know that the angle at $B$ (35°) is equal to the angle at $E$ (110° - 25°), because they are corresponding angles.

2. Calculate the Angle at Point $E$: The angle at $E$ is given as 110° (an exterior angle to triangle $DEF$) and there is another angle adjacent to it (25°). To find the interior angle at $E$: $\angle E = 110^\circ - 25^\circ = 85^\circ$

3. Use Alternate Interior Angles: Angle $G$ equals angle $F$, and since line is parallel, and we know that: $\angle G = 110^\circ.$

To solve correctly and accurately.