Conservation of charge and electron flow?

AI Thread Summary
The conservation of charge principle states that while the total charge in a system must remain constant, the charge of an individual body can change as electrons enter or leave. When a charged body loses electrons, it does not necessarily require an equal number of electrons to enter to maintain its charge; rather, the overall system's charge is what must be conserved. If a charged body is placed in a conductive medium, the flow of electrons can be influenced, but it does not guarantee that the number of electrons leaving will equal those entering. Therefore, it is possible to control the electron flow by limiting the incoming electrons, even in a conductive environment. This understanding clarifies that individual charge conservation is not a requirement for the overall conservation of charge in a system.
HMS-776
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I am trying to understand the conservation of charge regarding electron flow through a charged body.

Is there any thing about the conservation of charge which explains that if a body is charged and electrons leave the body the same amount of electrons must enter it to conserve it's charge?

What if the body was given a charge by an applied circuit, and was then put in a conductive medium? Would the amount of electrons leaving the body equal the amount of electrons which enter it? If so, could you control the amount of electrons which leave the body by limiting the electrons which enter it, even though the body was placed in a conductive medium?
 
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HMS-776 said:
Is there any thing about the conservation of charge which explains that if a body is charged and electrons leave the body the same amount of electrons must enter it to conserve it's charge?
In general, no. Conservation of charge simply says that if the charge of the body is decreasing (or increasing) then charge must be leaving (or entering) the body. It doesn't mean that the charge of a single object must be conserved, it means that the total charge in the system must be conserved.

If the charge of an individual body was always conserved... there would be no way to charge it in the first place.

Does that answer your question?
 
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