Constant current for series resistance

AI Thread Summary
In a series circuit, the total current remains constant throughout, as current conservation dictates that electrons do not exit the circuit. While the total equivalent resistance affects the overall current based on the applied voltage, each resistor experiences the same current, with voltage drops varying across them. The drift velocity of electrons, influenced by resistance, determines the current flow, as higher resistance leads to slower drift velocity and lower current for a fixed voltage source. A higher voltage battery can push more electrons through the circuit compared to a lower voltage battery. Understanding these principles clarifies how resistors in series maintain constant current while affecting voltage drops.
tasnim rahman
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How do resistors of different resistances in series maintain constant current throughout a circuit? I mean is not the current supposed to decrease (within the resistor only) while going through the resistors? Need quick reply.
 
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The total current flowing in a series circuit cannot change from one point to the next, since the current is conserved (the electrons don't flow out of the circuit). It is true that the total equivalent resistance of the circuit determines the current that a given voltage will output; but this current then flows through the circuit, equally through each individual resistor. What changes at each resistor is the voltage drop across it -- this is how a constant current is maintained.
 
Thanks a lot for the quick reply Bapowell. From the equation I=nAve, which one, the drift velocity or the electron density, is affected by resistors, for series circuit resistance? How does the input of a single resistor in a circuit reduce the whole current available in the circuit? Does current density have anything to do with it?
 
No problem, happy to help. In the expression I = nAve, the drift velocity is the quantity relevant to this discussion. The drift velocity is determined by the applied voltage, the constant of proportionality being the resistance. For a given voltage, say a 9 V battery, hooked up to series circuits with different equivalent resistances, we would find different currents flowing through each circuit, on account of the different drift velocities. Intuitively, this makes sense: the battery, or voltage source, pushes the electrons through the circuit. A 20V battery can push more electrons more easily than a 9V battery. Meanwhile, resistance impedes the flow of electrons, making it more difficult for the battery to push the electrons through the circuit. For a fixed battery, increasing the resistance of the circuit makes it more and more difficult for the battery to push the electrons, resulting in slower electron drift velocity, and hence, lower current.
 
Thanks a lot again. I think I got it now.
 
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