Statics question about deflection

AI Thread Summary
The discussion centers on calculating the deflections of points A, B, and C in a structural analysis problem involving a roller at point A. The user is attempting to separate the analysis into rotational and translational deflections, starting with the translational deflection by evaluating forces in members EB and AD. The user notes that member EB will stretch while member AD will compress due to the applied force. However, confusion arises regarding how to account for the rotational deflection at point A, which is clarified by another participant who states that a roller only has a vertical reaction and does not contribute a rotational component. The user seeks further assistance to resolve the calculation of deflections.
dp2452
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Hi, I just have a question about the situation present below:

http://img25.imageshack.us/img25/1409/staticstransrot.jpg

So basically the goal is to find the deflections of points A, B, and C but I'm having trouble with analyzing this. At point A, there is a roller so the force will provide a rotational and translational component since point A is not rigid.

What I thought of doing is splitting this into two parts for the rotational and translational deflections separately. So to start I found the forces within each member (EB and AD) through equilibrium then I started with the translational deflection.

Since the force is to the right, the member EB will want to stretch and AD will compress. Thus, the translational deflection of point B can be found as the summation of the absolute deflections of stretching in EB and compressing in AD.

Now here's where I'm stuck. I know that this will rotate but I'm not sure how I go about calculating deflections.

Can anyone lend a hand on solving this problem?

Thanks
 
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dp2452 said:
Hi, I just have a question about the situation present below:

http://img25.imageshack.us/img25/1409/staticstransrot.jpg

So basically the goal is to find the deflections of points A, B, and C but I'm having trouble with analyzing this. At point A, there is a roller so the force will provide a rotational and translational component since point A is not rigid.

Although I cannot see your attachment for some reason, I would like to point out that a roller does not have a rotational component. There is only one reaction associated with a roller, a vertical reaction.

CS
 
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