What is the Instant Centre of Rotation for a Rotating Bar?

AI Thread Summary
The discussion focuses on determining the Instant Centre of Rotation (ICR) for a rotating bar. It is established that the ICR is at infinity when the bar's motion is purely translational. However, there is a disagreement regarding the velocities at points A and B, as point A is rotating, making the velocities not parallel unless acceleration is zero. The orthogonality condition is emphasized, indicating that the ICR must be orthogonal to the velocities at points A and B. Ultimately, the conclusion is that the initial assumption about the ICR being at infinity may be incorrect due to the rotational motion involved.
Hidd
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Homework Statement


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Homework Equations


orthogonality condition: that means that the point of ICR is orthogonal to the velocity Vb and Va

The Attempt at a Solution


the solution that i found with the problem is:
The ICR of the bar is at infinity. the motion of the bar is translational.

I think that the answer is wrong because the point A is rotating, thus the the velocity of vb is not parallel to Va.
 

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I agree with you. Only if a = 0 are the velocities parallel -- and then the bar does indeed not rotate
 
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