What is the magnitude of the normal force of the table on the lower magnet?

In summary, the question is asking for the magnitude of the normal force between the table and the lower magnet. The table and lower magnet are both subject to their own weight, and the normal force is the contact force that opposes these forces. A diagram can help visualize the situation and identify the relevant forces.
  • #1
tascja
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Homework Statement


What is the magnitude of the normal force of the table on the lower magnet?
(so there is a table with a magnet on top and below its surface)

Homework Equations



The Attempt at a Solution


So i was wondering if someone could help me figure out all of the forces acting on the magnet to find the normal force. So far:

- weight of the table (down)
- weight of the lower magnet (down)
and so i don't really understand what will oppose these forces.. the force from the magnet on the top of the table?

thanks :)
 
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  • #2
Try drawing an overall diagram of the situation, then draw a free body diagram for the lower magnet. Is the table resting on a surface? Or is it suspended, being help in place by the two magnets?

In either case there should only be three forces you need to take into account, and two of them will be related to the third.

The normal force is the contact 'repulsion' between surfaces that prevents objects passing through each-other.
 
  • #3


The normal force is the perpendicular force exerted by a surface on an object in contact with it. In this scenario, the normal force of the table on the lower magnet would be equal in magnitude and opposite in direction to the weight of the magnet. This is due to Newton's third law which states that for every action, there is an equal and opposite reaction. Since the weight of the magnet is pulling down on the table, the table exerts a normal force on the magnet in the upward direction to counteract it. Therefore, the magnitude of the normal force of the table on the lower magnet would be equal to the weight of the magnet.
 

FAQ: What is the magnitude of the normal force of the table on the lower magnet?

How is the magnitude of the normal force calculated?

The magnitude of the normal force is calculated by using the formula FN = mg, where m is the mass of the lower magnet and g is the acceleration due to gravity.

What factors affect the magnitude of the normal force?

The magnitude of the normal force is affected by the mass of the lower magnet, the acceleration due to gravity, and the angle of the table with respect to the ground.

Does the normal force change if the lower magnet is moved to a different location on the table?

Yes, the normal force will change if the lower magnet is moved to a different location on the table. This is because the distance between the magnet and the center of the Earth will change, thus affecting the acceleration due to gravity and ultimately the magnitude of the normal force.

How does the normal force relate to the weight of the lower magnet?

The normal force is equal in magnitude and opposite in direction to the weight of the lower magnet. This means that if the weight of the magnet increases, the normal force will also increase.

Can the normal force ever be greater than the weight of the lower magnet?

No, the normal force can never be greater than the weight of the lower magnet. This is because the normal force is a reaction force to the weight of the magnet and is always equal in magnitude and opposite in direction.

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