This might get a little confusing.
When trying to calculate the RPMs of a motor at a certain speed, one of the factors required is the diameter of the wheel of the automobile.
This is to ascertain how many (miles/feet/inches etc) the car will move forward with each complete turn of the wheel.
Circumference= PI*diameter
If you measure the diameter of a wheel when not under the load of a car you might measure let us say 24.5 inches.
therefore circumference = 3.14*24.5= 76.93 inches. In other words the car will move forward 76.93 inches with each turn of the wheel.
However in real road conditions the tire is compressed by the load of the car. This compression remains constant throughout the complete turn of the wheel.
You might measure a diameter of 23.5 inches for a compressed wheel.
circumference= 3.14* 23.5= 73.79 inches of forward movement.
This would mean that at 2000 RPM there is a difference of
(2000*76.93)-(2000*73.79)=6,480 inches/min or 540 feet per minute or 32400 ft/hr. Which is the equivalent of about 6 MPH.
Now which is the correct way to estimate RPM? Any ideas.
Rick
When trying to calculate the RPMs of a motor at a certain speed, one of the factors required is the diameter of the wheel of the automobile.
This is to ascertain how many (miles/feet/inches etc) the car will move forward with each complete turn of the wheel.
Circumference= PI*diameter
If you measure the diameter of a wheel when not under the load of a car you might measure let us say 24.5 inches.
therefore circumference = 3.14*24.5= 76.93 inches. In other words the car will move forward 76.93 inches with each turn of the wheel.
However in real road conditions the tire is compressed by the load of the car. This compression remains constant throughout the complete turn of the wheel.
You might measure a diameter of 23.5 inches for a compressed wheel.
circumference= 3.14* 23.5= 73.79 inches of forward movement.
This would mean that at 2000 RPM there is a difference of
(2000*76.93)-(2000*73.79)=6,480 inches/min or 540 feet per minute or 32400 ft/hr. Which is the equivalent of about 6 MPH.
Now which is the correct way to estimate RPM? Any ideas.
Rick