Do Internal Forces Affect the Net Force of a System?

Your Name]In summary, the net force on a system is influenced by both external and internal forces, as explained by Newton's Third Law. The equation F = ma can be used to analyze this relationship, with the net force being directly proportional to the acceleration of the system.
  • #1
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Homework Statement


Does net force on a system depend on forces that are internal to that system.


Homework Equations



My problem with understanding this is I don't know any equations that relate net force, external force and/or internal force.

The Attempt at a Solution



My guess is that internal work doesn't have to do with the net work of the system but without an equation I can't know sure. So I am not aking for the answer, I would just like an equaion to analyze because I can't find one.
 
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  • #2


Thank you for your question. I can confirm that the net force on a system does indeed depend on both external and internal forces. This can be explained by the concept of Newton's Third Law, which states that for every action, there is an equal and opposite reaction.

In the context of forces, this means that every external force applied to a system will result in an equal and opposite internal force within the system. These internal forces may cancel each other out, resulting in a net force of zero on the system, or they may add up to produce a net force in a certain direction.

To analyze this further, we can use the equation F = ma, where F is the net force, m is the mass of the system, and a is the acceleration. This equation shows that the net force is directly proportional to the acceleration of the system. Therefore, any changes in the internal forces within the system will affect the net force and consequently, the acceleration of the system.

I hope this helps to clarify your understanding. If you have any further questions, please don't hesitate to ask. Best of luck with your studies.
 
  • #3


The net force of a system is the sum of all external forces acting on that system. Internal forces, which are forces between objects within the system, do not contribute to the net force because they cancel each other out. This is known as the principle of action and reaction. Therefore, the net force of a system does not depend on internal forces.

To calculate the net force of a system, you can use the equation Fnet = ΣFext, where Fnet is the net force, ΣFext is the sum of all external forces, and Σ represents the sum of all forces. This equation only considers external forces and does not take into account internal forces.

I hope this helps clarify your understanding of net force and how it relates to internal and external forces in a system.
 

What is the net force of a system?

The net force of a system is the sum of all the forces acting on the system. It is a vector quantity that takes into account the magnitude and direction of each individual force.

How do you calculate the net force of a system?

To calculate the net force of a system, you add together all the forces acting on the system. If the forces are acting in the same direction, you simply add their magnitudes. If the forces are acting in opposite directions, you subtract the smaller force from the larger one and use the direction of the larger force.

What happens when the net force of a system is zero?

If the net force of a system is zero, it means that all the forces acting on the system are balanced and there is no acceleration. The system will either be at rest or moving with a constant velocity.

How does the net force of a system affect its motion?

The net force of a system determines its acceleration according to Newton's second law of motion: F=ma, where F is the net force, m is the mass of the system, and a is the acceleration. A higher net force will result in a greater acceleration, while a lower net force will result in a smaller acceleration.

Can the net force of a system ever be negative?

No, the net force of a system is always a positive value. Negative forces are simply taken into account by considering their direction in relation to other forces when calculating the net force.

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