Final answer:
To find the angular position of the minute hand on a clock, multiply the number of minutes by 6 degrees per minute (360/60). This gives you the angle in degrees.Option A is the correct answer.
Step-by-step explanation:
To find the angular position of the minute hand on a clock, use the formula:
(360/60) × Minutes
This formula takes into account that a full revolution (360 degrees) is made every 60 minutes by the minute hand. By multiplying the number of minutes by 6 degrees per minute (360/60), you'll get the angular position of the minute hand.
Example:
If the minute hand is at 15 minutes, then the angular position is (360/60) × 15, which equals 90 degrees.
The formula (360/60) × Minutes is a straightforward method for determining the angular position of a clock's minute hand. Multiplying the minutes by 6 yields the degrees covered by the minute hand, considering its complete rotation every 60 minutes. This efficient formula simplifies tracking the angular progression of the minute hand, providing a practical tool for time-related calculations and clock-related problem-solving scenarios.