Calculating Angular Velocity at the Midpoint of a Bar

AI Thread Summary
To calculate the angular velocity at the midpoint of a bar, it is important to note that the angular velocity is uniform across all points of a rigid body. While the midpoint may not exhibit tangential velocity, it does rotate around the pivot point, meaning it has the same angular velocity as the rest of the bar. The discussion highlights that a point itself cannot have angular velocity, but rather a small object can exhibit such motion. Ultimately, the midpoint's movement is tied to the overall rotation of the bar, despite its lack of mass. The conversation reflects a mix of confusion and clarification regarding the nature of angular velocity in rigid bodies.
teng125
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does anybody knows how to find the angular velocity of the midpoint of a bar??

pls help...
 
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I think you're going to have to provide additional information...
 
no,let say the angular velocity of a bar is given but what is the angular velocity of the midpoint of the bar itself
 
i would say that the midpoint has the same angular velocity.
 
A single point can't have angular velocity about itself, can it? (assuming the "midpoint" is also the pivot point)
 
I do believe that for a rigid body, the angulare velocity is the same for all points on the body.
 
But the center point is not moving, so it has no angular velocity. I guess it doen't really matter since the point has no mass.
 
I think that the axis, which runs through the point of rotation, will be rotating, although since r = o, it will have no tangential velocity.
 
actually, the center point is moving. it just happens to be spinning in the same place.
 
  • #10
the centre point moves
 
  • #11
A point can't "spin." A very, very small object can, but not a point.
 
  • #13
this is a stupid argument :-p

i thought id enter it, but... nah...
 
  • #14
i agree... i think i'll stop now.
 
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