Question

jl and mo are parallel lines. which angles are alternate interior angles? ∠onk and ∠jki ∠onk and ∠mnk ∠onk and ∠mnp ∠onk and ∠jkn

Explanation:

Alternate interior angles are formed when a transversal intersects two parallel lines. They lie between the two parallel lines and on opposite sides of the transversal.

• $\angle ONK$ and $\angle JKI$: $\angle JKI$ is not between the parallel lines $MO$ and $JL$, so they are not alternate interior angles.
• $\angle ONK$ and $\angle MNK$: $\angle MNK$ is not an angle formed in the correct position (not on the opposite side of the transversal in the interior), so they are not alternate interior angles.
• $\angle ONK$ and $\angle MNP$: $\angle MNP$ is a linear - pair - related angle (not alternate interior).
• $\angle ONK$ and $\angle JKN$: $\angle ONK$ and $\angle JKN$ lie between the parallel lines $MO$ and $JL$ and on opposite sides of the transversal $PI$.

Answer:

$\angle ONK$ and $\angle JKN$