Use the images to answer the question.Step 1:A horizontal line segment is drawn, with the endpoints labeled upper L and upper D, left to right. A pencil is shown above segment upper L upper D with its tip pointed towards the left of point upper D.Step 2:A horizontal line segment upper L upper D is drawn left to right. A left-to-right slanted line intersects segment upper L upper D at point upper E. Point upper U is labeled on the line above and between upper L and upper D.Step 3:Horizontal line segment upper L upper D is drawn left to right. A left-to-right slanted line intersects segment upper L upper D at point upper E and extends indefinitely in either direction.Step 4:Horizontal line segment upper L upper D is drawn left to right. A left-to-right slanted line intersects segment upper L upper D at point upper E and extends indefinitely in either direction. Two arcs are drawn.Determine the type of construction being done from the steps shown.(1 point)Responsesperpendicular bisectorperpendicular bisectorperpendicular linesperpendicular linesparallel lines through a point not on the given lineparallel lines through a point not on the given lineangle bisector

1 answer

Based on the steps described, it seems that the construction involves the following:

  • Step 1 describes a line segment \(LD\) with a pencil positioned above it, indicating a point of interest above.
  • Step 2 introduces a slanted line intersecting \(LD\) at point \(E\), with point \(U\) labeled above.
  • Step 3 reiterates this slanted line, suggesting it is constant and perhaps indicates a specific relationship to \(LD\).
  • Step 4 shows the slanted line continuing indefinitely and introduces arcs.

With the information provided and considering the nature of the construction steps, it appears this is aimed at establishing a relationship between the slanted line and the line segment.

The arcs suggest that this is often utilized for bisecting angles or establishing perpendicularity. However, the primary focus here is on the intersection point (which corresponds to a potential angle bisector setup) and the indication of extending lines.

Overall, the construction outlined primarily presents a way to find a perpendicular bisector of the segment \(LD\) through the slanted line intersecting at point \(E\).

Therefore, the most fitting answer would be perpendicular bisector.

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