1. Correct Answer
     The correct answer is Option C: 17.5°.
 2. Explanation
     To find the angle between the minute hand and the hour hand at 4:25, we can follow these steps:
     1. Calculate the position of the hour hand:
            ○ The hour hand moves 30° for each hour (since 360°/12 hours = 30° per hour).
            ○ At 4:00, the hour hand is at 4 × 30° = 120°.
            ○ In 25 minutes, the hour hand moves further. Since it moves 0.5° per minute (30° per hour / 60 minutes), in 25 minutes, it moves 25 × 0.5° = 12.5°.
            ○ Therefore, at 4:25, the hour hand is at 120° + 12.5° = 132.5°.
     2. Calculate the position of the minute hand:
            ○ The minute hand moves 6° per minute (since 360°/60 minutes = 6° per minute).
            ○ At 25 minutes, the minute hand is at 25 × 6° = 150°.
     3. Calculate the angle between the two hands:
            ○ The angle between the hour hand and the minute hand is the absolute difference between their positions.
            ○ Therefore, the angle is |150° - 132.5°| = 17.5°.
     Thus, the angle between the minute hand and the hour hand when the clock shows 4:25 is _17.5°_.