Welcome back — missed you this week. To identify corresponding angles, look for angles that are in the same relative position at each intersection where the transversal line crosses the two parallel lines. Step 1: Identify the angles at the first intersection. • Angle $p$ is in the top-left position. • Angle $q$ is in the top-right position. • Angle $m$ is in the bottom-left position. • Angle $n$ is in the bottom-right position. Step 2: Identify the angles at the second intersection. • Angle $i$ is in the top-left position. • Angle $k$ is in the top-right position. • Angle $j$ is in the bottom-left position. • Angle $l$ is in the bottom-right position. Step 3: Compare the positions to find corresponding pairs. • Angle $p$ corresponds to angle $i$ (both top-left). • Angle $q$ corresponds to angle $k$ (both top-right). • Angle $m$ corresponds to angle $j$ (both bottom-left). • Angle $n$ corresponds to angle $l$ (both bottom-right). Step 4: Check the given options. A. $q$ and $i$: Angle $q$ is top-right, angle $i$ is top-left. These are not corresponding. B. $m$ and $j$: Angle $m$ is bottom-left, angle $j$ is bottom-left. These are corresponding. The correct option is B. The final answer is $\boxed{\text{B. m and j}}$