To determine which line intersects $\overline{KL}$ in the given image:

1. Line $\overline{KL}$ is located at the top front edge of the cube.
2. A line that intersects $\overline{KL}$ would cross it at some point.

By analyzing the figure:

• Line $\overline{KM}$ intersects $\overline{KL}$ at point $K$.

Thus, the line that appears to intersect $\overline{KL}$ is $\overline{KM}$.

Do you need further clarification or a detailed explanation of how lines intersect in 3D geometry? Let me know!

Related Questions:

1. What are the other lines parallel to $\overline{KL}$?
2. Which lines intersect $\overline{KM}$ at a point?
3. How many total edges does the cube have, and what are their properties?
4. What are the diagonals of the faces of the cube?
5. What is the difference between parallel and intersecting lines in a 3D figure?

Tip:

In 3D geometry, lines that appear to cross at a point are called intersecting lines, while lines that lie on the same plane but never meet are parallel lines.