An inclined transversal passes through two vertical parallel lines labeled upper M and upper N. The angles formed around the intersection point of upper M are labeled clockwise, starting from the upper left quadrant: 1, 2, 4, and 3. The corresponding angles formed around the intersection point of upper N are labeled clockwise, starting from the upper left quadrant: 5, 6, 8, and 7.Using facts about the angles formed when parallel lines are cut by a transversal, what relationship can you establish between angle 5 and angle 1?(1 point)Responses vertical angles vertical angles alternate interior angles alternate interior angles corresponding angles corresponding angles alternate exterior angles

To establish the relationship between angle 5 and angle 1 when a transversal intersects two parallel lines (M and N), we can analyze the positions of the angles:

1. **Angle 1** is located at the upper left intersection point of line M.
2. **Angle 5** is located at the upper left intersection point of line N.

Since lines M and N are parallel, and the transversal intersects them, the angles can be classified as follows:

- **Corresponding Angles**: These angles are in the same position relative to each line and the transversal. Angle 1 and angle 5 fall into this category, as they occupy corresponding positions at each intersection.

Thus, the relationship that can be established between angle 5 and angle 1 is that they are **corresponding angles**.