Question

which angles are alternate exterior angles? ∠lmj and ∠lmo ∠jjh and ∠kjm ∠kjh and ∠lmo ∠nmo and ∠kjh

Explanation:

Step1: Recall the definition of alternate exterior angles

Alternate exterior angles are non - adjacent angles that lie outside the two lines and on opposite sides of the transversal.

Step2: Analyze each option

• For \(\angle LMJ\) and \(\angle LMO\): These angles are adjacent, so they are not alternate exterior angles.
• For \(\angle JJH\) and \(\angle KJM\): These angles do not lie outside the relevant lines in the required way for alternate exterior angles.
• For \(\angle KJH\) and \(\angle LMO\):
• Consider the two lines (assume two non - parallel lines cut by a transversal \(OH\)). \(\angle KJH\) and \(\angle LMO\) lie outside the two lines (the lines formed by the rays) and on opposite sides of the transversal \(OH\).
• For \(\angle NMO\) and \(\angle KJH\): These angles do not satisfy the non - adjacent and outside - opposite - side - of - transversal criteria for alternate exterior angles.

Answer:

\(\angle KJH\) and \(\angle LMO\)