pr and su are parallel lines. which angles are alternate interior angles? ∠utq and ∠stv ∠utq and ∠rqo ∠utq and ∠pqt ∠utq and ∠stq

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# Brief Explanations:
Alternate interior angles are formed when a transversal crosses two parallel lines. They lie between the two parallel lines and on opposite sides of the transversal.
- For $\angle UTQ$ and $\angle PQT$:
    - The parallel lines are $SU$ and $PR$.
    - The transversal is $VQ$.
    - $\angle UTQ$ and $\angle PQT$ are between $SU$ and $PR$ and on opposite sides of $VQ$.
- For $\angle UTQ$ and $\angle STV$: $\angle STV$ is not between the parallel lines $SU$ and $PR$.
- For $\angle UTQ$ and $\angle RQO$: $\angle RQO$ is not between the parallel lines $SU$ and $PR$ (it is outside the region between $SU$ and $PR$).
- For $\angle UTQ$ and $\angle STQ$: These two angles are adjacent (they share a common side $TQ$) and not on opposite sides of a transversal in the context of the parallel lines $SU$ and $PR$.

# Answer:
$\angle UTQ$ and $\angle PQT$

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