Current when resistors are connected in series.

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Discussion Overview

The discussion revolves around the behavior of current when resistors are connected in series, particularly addressing the apparent contradiction between the definition of resistance and the constancy of current through each resistor in a series circuit.

Discussion Character

  • Conceptual clarification
  • Debate/contested

Main Points Raised

  • One participant questions how the current can remain the same through resistors in series if resistance is defined as an obstruction to electron flow, suggesting that current should decrease after passing through a resistor.
  • Another participant clarifies that resistors in series have the same current flowing through them and emphasizes that changing total resistance while keeping voltage constant will alter the current.
  • A further contribution asserts that resistors do not reduce current, explaining that the same amount of current that enters a resistor must also exit it, referencing Ohm's law to illustrate the relationship between voltage, current, and resistance.
  • One participant expresses gratitude for the clarification received, indicating that their doubt has been addressed.

Areas of Agreement / Disagreement

Participants generally agree that resistors in series maintain the same current, but there is contention regarding the interpretation of how resistance affects current flow, with some confusion remaining about the implications of resistance on current.

Contextual Notes

There are unresolved assumptions regarding the understanding of current flow and resistance, as well as the implications of Ohm's law in the context of series circuits.

ashwanibansal
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So, I was studying about electricity and I came to the topic of connecting resistors(or resistances) in series or parallel...

So the definition of resistors in series said that:
Resistors are said to be connected in parallel if they are joined end to end and the same current flows through each resistor when a potential difference is applied across the combination.

So if the definition of the resistance is obstruction to the flow of the electrons when during electron drift collide with the atoms.

How can the strength of current remain same when the first resistor only, reduce it.

There was a similar thread regarding this query, but I didn't understand it. So I am posting this question.
 
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ashwanibansal said:
So the definition of resistors in series said that:
Resistors are said to be connected in parallel if they are joined end to end and the same current flows through each resistor when a potential difference is applied across the combination.
Yes, resistors in series have the same current flowing through them. (I assume that you mean "series" not "parallel".)

How can the strength of current remain same when the first resistor only, reduce it.
Not sure what you mean. If you change the total resistance (while keeping the applied voltage constant), you'll get a different current.
 
Doc Al said:
Yes, resistors in series have the same current flowing through them. (I assume that you mean "series" not "parallel".) Not sure what you mean. If you change the total resistance (while keeping the applied voltage constant), you'll get a different current.

I am trying to understand why the current in resistors that are wired in series is the same and I meant that, resistance is supposed to reduce the current. So if the current is reduced after it passes through one resistor, let's say from 10A to 7A...how in the world will it be the same current in that subsequent resistor?
 
Last edited:
Resistors do NOT reduce current!

Suppose that you had a component which had an input current, I, and an output current I-δ. That would mean that the component would gain a net charge of t δ. In a very short amount of time, it would become so strongly charged that it would explode!

This does NOT happen. Resistors do not reduce current. The same amount of current that enters a resistor leaves the resistor.

What resistors do is enforce a proportionality between current and resistance by Ohm's law, V=IR. This means that for any voltage across the resistor there is a corresponding current through the resistor. If you fix the voltage and vary the resistance than that proportionality means that for a larger resistance the current will be smaller. But it does not ever mean that the current entering the resistor is less than the current exiting.
 
Last edited:
Thanks a lot, sir...
Really cleared my doubt...
 
You are welcome, glad to help!
 

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