Solving for Rotation in a Force & Torque Equation

AI Thread Summary
The discussion revolves around understanding the conditions for rotation in a force and torque equation involving a rod on a table. Participants clarify that while the total force can be zero, the torque can still be non-zero due to the forces not having the same line of application. The importance of the pivot point is emphasized, noting that if it is not at the center of the rod, the distances to the pivot will differ, leading to rotation. The conversation highlights that the reference point chosen does not affect the physical behavior of the rod. Overall, the key takeaway is that torque can exist even when the net force is zero, depending on the arrangement of forces.
SakuRERE
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Homework Statement


upload_2018-10-23_22-13-12.png


Homework Equations


torque= F*r*sintheta
total force on y= 0

The Attempt at a Solution


how come it will rotate in this situation?? espicially that he is ignoring the weight force of the rod! i knew that i ignored the mass of the rod when he said total force on y= F -F. if there is a mass it should be total force= F-f-mg
and so it will rotate!
 

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SakuRERE said:
how come it will rotate in this situation?? espicially that he is ignoring the weight force of the rod! i knew that i ignored the mass of the rod when he said total force on y= F -F. if there is a mass it should be total force= F-f-mg
and so it will rotate!
The rod is lying on a table. If you want to account for gravity, there is another force that you also need to account for...
 
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SakuRERE said:
espicially that he is ignoring the weight force of the rod!
The rod is flat on the table, the weight is acting perpendicular to the table and is offset by the normal force from the table. The rod in your image is seen from above, both forces and the rod are to be considered to be in the horizontal plane. The vertical direction is therefore irrelevant.
 
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jbriggs444 said:
The rod is lying on a table. If you want to account for gravity, there is another force that you also need to account for...
Orodruin said:
The rod is flat on the table, the weight is acting perpendicular to the table and is offset by the normal force from the table. The rod in your image is seen from above, both forces and the rod are to be considered to be in the horizontal plane. The vertical direction is therefore irrelevant.
ohh yeaah, thanks everyone. i didn't focus on that point that is layning in the table!
so okay, i got the idea of the total f is equal to zero by the two forces, but still, why we have a torque? why there is rotation when the two forces are with the same magnitude and opposite to each other. we must have total torque=0 or what?
 
SakuRERE said:
ohh yeaah, thanks everyone. i didn't focus on that point that is layning in the table!
so okay, i got the idea of the total f is equal to zero by the two forces, but still, why we have a torque? why there is rotation when the two forces are with the same magnitude and opposite to each other. we must have total torque=0 or what?
and regarding the pivot point, i think it's the one who will decide if it will rotate or not, i mean if it was at the center of the rod than there should be not rotation, but if the pivot is not in the center (not mentioned) then the distance of each force to the pivot won't be same so then i would say there rotation. but the one answering the question didn't specify any thing !
 
The force sum is zero, but the torque is not. This is due to the forces not having the same line of application. If you compute the torque of each force relative to the centre of the rod, you will find that both of the contributions act in the same direction.
 
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SakuRERE said:
and regarding the pivot point, i think it's the one who will decide if it will rotate or not, i mean if it was at the center of the rod than there should be not rotation, but if the pivot is not in the center (not mentioned) then the distance of each force to the pivot won't be same so then i would say there rotation. but the one answering the question didn't specify any thing !
Your reference point does not matter at all. The way you choose your reference point (which is arbitrary) cannot affect what physically happens to the rod.
 
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Orodruin said:
The force sum is zero, but the torque is not. This is due to the forces not having the same line of application. If you compute the torque of each force relative to the centre of the rod, you will find that both of the contributions act in the same direction.
Orodruin said:
Your reference point does not matter at all. The way you choose your reference point (which is arbitrary) cannot affect what physically happens to the rod.
thanks thanks thanks very much sir
 
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