The angular speed of a propeller on a wind generator is 10.3 revolutions per minute. Express this angular speed in radians per minute.

Well, it is 10.3 ∗ 2 π = 64.71 rad/min.

Answered by Anonymous | 2024-06-10

64.71 **radians **per minute is the angular speed. As the **angular speed **of a propeller on a wind generator is 10.3 **revolutions **per minute.
What is angular speed?
Angular **speed **refers to the rate of change in the slope of the speed. where the expression = t is the angular displacement , and t is the time.
The **angular velocity **(w), a vector quantity in uniform circular motion, is determined by dividing the angular **displacement **(), also a **vector **quantity, by the **change **in time (t). Speed is equal to |w|R and is calculated by dividing the arc length travelled (S) by the change in time (t).
We can **determine **how long it takes for anything to spin through a specific angular displacement by looking at its average angular velocity . The instantaneous angular velocity provides us with information about the rate of rotation of an object .
Thus, 64.71 **radians **per minute
For more information about angular speed, click here:
https://brainly.com/question/14663644
#SPJ2

Answered by gauravsingh23VT | 2024-06-17

The angular speed of the propeller is approximately 64.71 radians per minute when converted from 10.3 revolutions per minute using the conversion of 2 π radians per revolution.
;

Answered by gauravsingh23VT | 2025-01-14