Question

km and np are parallel lines. which angles are alternate interior angles? ∠klo and ∠mlo ∠klo and ∠mlj ∠klo and ∠pol ∠klo and ∠klj

Explanation:

Step1: Recall the definition of alternate interior angles

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.

Step2: Analyze each option

• For \(\angle KLO\) and \(\angle MLO\): These angles are adjacent, not alternate interior.
• For \(\angle KLO\) and \(\angle MLJ\): \(\angle MLJ\) is not between the two parallel lines \(KM\) and \(NP\).
• For \(\angle KLO\) and \(\angle POL\): \(KM\parallel NP\), transversal \(JQ\). \(\angle KLO\) and \(\angle POL\) lie between \(KM\) and \(NP\) and on opposite sides of \(JQ\).
• For \(\angle KLO\) and \(\angle KLJ\): These angles are adjacent, not alternate interior.

Answer:

\(\angle KLO\) and \(\angle POL\)