Resistors in Series - Lab data confusion

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The discussion revolves around confusion regarding lab data from a series circuit experiment involving resistors. The participant initially believed their measurements indicated a parallel circuit due to inconsistent current readings, but later realized they may have recorded current values incorrectly, possibly confusing milliamps with amps. It was clarified that in a series circuit, the total current should remain constant while the voltage drops across each resistor should add up to the total supply voltage. The participant was guided to recalculate using the correct resistor values and to ensure proper application of Ohm's law, leading to a better understanding of their experimental errors. Ultimately, the key takeaway is the importance of accurately measuring and recording values in circuit experiments to avoid misinterpretations.
  • #31
shmoop said:
How did you calculate the resistance with those current values?

In a series circuit, the current value is supposed to stay the same, and the voltage value is supposed to vary.

That's what got me thinking that you didn't have all three resisters in series when measuring the current through each resistors . If you changed the circuit and connected each resistor on it's own to the power supply (or put them all in parallel) then the voltage would be the same each time and the current values would change. The calculated current values are very close to the figures you measured if you allow for the mA vs A error.

So using your data with the current corrected to mA...

R1 = 5.06/(50.2 * 10-3) = 100.8 Ohms
R2 = 5.03/(23.0 * 10-3) = 218.7 Ohms
R3 = 5.05/(10.9 * 10-3) = 463.3 Ohms

Which are close to the correct values.
 
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  • #33
CWatters said:
That's what got me thinking that you didn't have all three resisters in series when measuring the current through each resistors . If you changed the circuit and connected each resistor on it's own to the power supply (or put them all in parallel) then the voltage would be the same each time and the current values would change. The calculated current values are very close to the figures you measured if you allow for the mA vs A error.

So using your data with the current corrected to mA...

R1 = 5.06/(50.2 * 10-3) = 100.8 Ohms
R2 = 5.03/(23.0 * 10-3) = 218.7 Ohms
R3 = 5.05/(10.9 * 10-3) = 463.3 Ohms

Which are close to the correct values.

Yes, I believe you are very correct. I must have disconnected the series circuit in the process of attempting to measure the voltage drops.

Thanks a lot for your input!
 
  • #34
davenn said:
Now you could redo the math using your actual resistor values
you should again end up with 5V ( as a total drop) give or take a couple of decimal points

each individual drop will be a little different to what you just worked out for the ideal resistor values

Thank you very much! You were a great help in having me figure out what my voltage drops were. I appreciate it
 
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  • #35
You can read the resisters by their color codes or you can measure them one at a time, stand alone. That will help greatly. For resisters in series there are three important things to consider that your data has completely wrong:
1) The current through all resisters will be equal.
2) The voltage drop over any resister is proportional to the resistance.
3) The total voltage drop is the sum of the individual voltage drops across the resisters.

You should make sure that your measurements agree with these principles for resisters in series before you precede.
 
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