Why Can't a Body Act on Itself?

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A body cannot exert a force on itself due to Newton's third law, which states that every action has an equal and opposite reaction. This principle ensures that momentum is conserved, meaning a body must interact with another object to produce a net force. In the case of a wire carrying current in a magnetic field, it can only experience a force from the external uniform magnetic field, not from its own generated non-uniform field. The discussion highlights that while a wire can move due to external forces, it cannot generate a force on itself without an external interaction. Understanding these principles is crucial in studying magnetic fields and forces.
Corneo
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I would just like to know why can't a body act on itself with a force. This question arised when I was studying magnetic fields. A wire carrying current sitting in a uniform magnectic friend \mathbf{B} produces a non-uniform magnectic field \mathbf {B_n}. Then I want to find the magnectic force, \mathbf{F_B} the wire would experience by \mathbf {B_n}. I know this can't happen. A body can't act on itself. The only force this wire can feel is the magnectic force from the uniform field.

A simpler question could be, why can I tuck on my own belt and go up?
 
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Corneo said:
I would just like to know why can't a body act on itself with a force. This question arised when I was studying magnetic fields. A wire carrying current sitting in a uniform magnectic friend \mathbf{B} produces a non-uniform magnectic field \mathbf {B_n}. Then I want to find the magnectic force, \mathbf{F_B} the wire would experience by \mathbf {B_n}. I know this can't happen. A body can't act on itself. The only force this wire can feel is the magnectic force from the uniform field.

A simpler question could be, why can('t) I tuck on my own belt and go up?
The simple answer is found in Newton's laws of motion. The third law: For each action there is an equal and opposite reaction. If a body could apply a net force to itself without pushing against something else, (ie. an action with no reaction) momentum could not be conserved.

In your example of the magnetic field, however, the wire would move.

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