The question in the image is in Gujarati and translates to:

"At 5:30, what angle is formed between the hour hand and the minute hand of the clock?"

Let's solve this.

Step-by-step explanation:

1. Hour hand movement:

   • The hour hand moves 30 degrees for every hour (360°/12 hours).
   • At 5:30, the hour hand is halfway between 5 and 6, so its position is: $5 \times 30 + \left(\frac{30}{60}\right) \times 30 = 150 + 15 = 165^\circ$ So, the hour hand is at 165 degrees from the 12 o'clock position.

2. Minute hand movement:

   • The minute hand moves 6 degrees per minute (360°/60 minutes).
   • At 30 minutes, the minute hand is at: $30 \times 6 = 180^\circ$ So, the minute hand is at 180 degrees from the 12 o'clock position.

3. Angle between the hour and minute hand:

   • The angle between the two hands is the difference between their positions: $|180^\circ - 165^\circ| = 15^\circ$

Thus, the angle between the hour hand and the minute hand at 5:30 is 15 degrees.

The correct answer is option D) 15°.

Let me know if you need further details!

Here are five related questions to expand on this:

1. What is the angle between the hands of the clock at 4:20?
2. How many degrees does the hour hand move per minute?
3. What is the smallest angle between the hands of a clock at 3:15?
4. How can we calculate the angle if the time is not exact, such as 7:45?
5. What is the reflex angle between the hands at 2:00?

Tip: The formula for finding the angle between the hands of a clock at any given time is:
$\text{Angle} = \left|30H - 5.5M\right|$
where $H$ is the hour, and $M$ is the minutes.