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So this is from BR chapter 9, problem 37
Generally, this is the problem:
There are several resistors in series (R1, R2, R3), and the question asks what will happen to the current passing through R1 if I add an extra resistor...
I thought: oh, it'd be perfectly logical that the current passing through R1 decreases because of the Junction Rule (I in equals I out).
But, wtf. The Current remains the SAME?
and I thought about it, and it does seem to make sense. =)
V=IR
But what I don't understand is How can resistance remain the same and the current remain the same, but you come out with a lower voltage??
For example, if R1 has the same ohm value, and the current going through it is the same... How can voltage of the sum of the resistors = one extra resistor be the same???
Is it just that we NEVER figure voltage for individual resistors, and only for the system as a whole???
Also, it would probably help if someone teaches me how to sum voltages in a system parallel/series.
Generally, this is the problem:
There are several resistors in series (R1, R2, R3), and the question asks what will happen to the current passing through R1 if I add an extra resistor...
I thought: oh, it'd be perfectly logical that the current passing through R1 decreases because of the Junction Rule (I in equals I out).
But, wtf. The Current remains the SAME?
and I thought about it, and it does seem to make sense. =)
V=IR
But what I don't understand is How can resistance remain the same and the current remain the same, but you come out with a lower voltage??
For example, if R1 has the same ohm value, and the current going through it is the same... How can voltage of the sum of the resistors = one extra resistor be the same???
Is it just that we NEVER figure voltage for individual resistors, and only for the system as a whole???
Also, it would probably help if someone teaches me how to sum voltages in a system parallel/series.