Final answer:
Angles that form a linear pair are adjacent and their non-common sides form a straight line, summing up to 180°. While Option D seems to describe such angles, without clear context or a diagram, this cannot be stated with certainty.
Step-by-step explanation:
To determine which angles form a linear pair, we need to understand that a linear pair of angles are two adjacent angles whose non-common sides form a straight line. This means that the sum of the angles in a linear pair is 180°.
Among the options given:
- Option A describes two angles O∩PRL and X∩LRM without mentioning their relationship, so we cannot confirm they form a linear pair.
- Option B describes angles O∩ORP and M∩RN which are not adjacent angles, thus not a linear pair.
- Option C mentions angles O∩MRN and ∩NRO which are opposite angles and therefore do not form a linear pair.
- Option D mentions angles O∩LRP and C∩ORP; these are adjacent angles, and if their non-common sides form a straight line they would sum up to 180°, making them a linear pair.
Based on the given information, without clear context, we can make an educated guess that the correct answer could be Option D, O∩LRP and C∩ORP, assuming that they are adjacent and their non-common sides form a straight line. However, without a diagram or additional context, this cannot be stated with certainty.