Question

based on the construction marks, what do you know about $overline{ko}$ and $overline{ol}$? (1 point) $overline{ko}=overline{ol}$ $overline{mo}=overline{ko}+overline{ol}$ $overline{mn}=overline{ko}+overline{ol}$ $overline{ko}+overline{ol}=overline{on}$

Explanation:

Step1: Analyze construction marks

In geometric constructions, when there are no additional markings to suggest otherwise and we have a point \(O\) on a line segment \(KL\) constructed in a way that looks like a mid - point construction (arcs are symmetrically drawn from \(K\) and \(L\) intersecting at \(N\) and a perpendicular or some other symmetric construction is implied), we assume \(O\) is the mid - point of \(KL\).
If \(O\) is the mid - point of line segment \(KL\), by the definition of a mid - point, the two sub - segments \(\overline{KO}\) and \(\overline{OL}\) are equal in length.

Answer:

\(\overline{KO}=\overline{OL}\)