- #1
Casalino F
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Recently I did an experiment where I dropped a magnet through a tube that was surrounded by a coil, and I hoped to investigate a factor that would affect the current induced (Faraday's law). I chose to study the effect that changing the cross-sectional area of the wire had on the induced current. Due to limited resources, we augmented the cross-sectional area by adding more wires in parallel, instead of simply using thicker wires.
My hypothesis was that as you increase the cross-sectional area, the resistance decreases, which would result in a higher peak current. However, the data that I collected showed exactly the opposite. Instead of a linear increase that I expected, I got a steady decrease in current as I increased the cross-sectional area. It would seem that I have somehow inadvertently increased the resistance of the wires, which would result in the decreasing current. I have loads of different theories on what could have been the cause of this error, but I managed to show that each one of these wasn't the real cause.
Below are the possible sources of error that I eliminated:
- Lenz's law (The magnetic field created by the induced current goes in the opposite direction of the original one and causes some resistance. The more current passing through, the greater this opposing magnetic field will be. Perhaps what happened was that as we increased the cross-section, the current increased, which caused a bigger opposing magnetic field, and overall resulted in more resistance and less current. This theory, however, isn’t plausible because for the opposing field to have been big enough to ‘overpower’ the original one, we would have needed higher currents to produce such as field)
- I also managed to eliminate any possible source of error which could have derived from the current probe used or the crocodile clips.
- Another thing which affects the current passing through is the length of the wire. By adding more coils, one could say that you are actually adding length to the overall wire, but this is only true if the wires are in series. We put the wires in parallel so we never changed the distance of the individual wires
- Sidenote: We also didn't change the diameter of the tube, the length of the wires, the individual cross-sectional areas, the strength of the magnet, the velocity at which the magnet passed through the tube etc.
- Related Equations and laws: Ohm's law, Faraday's law, Lenz's law.
Does anyone else have any ideas? The results of the experiment basically go against all the physical laws I can think of, and I would really appreciate your help. Thanks again.
[NOPARSE] physicsgraphv.2.png [/NOPARSE]
My hypothesis was that as you increase the cross-sectional area, the resistance decreases, which would result in a higher peak current. However, the data that I collected showed exactly the opposite. Instead of a linear increase that I expected, I got a steady decrease in current as I increased the cross-sectional area. It would seem that I have somehow inadvertently increased the resistance of the wires, which would result in the decreasing current. I have loads of different theories on what could have been the cause of this error, but I managed to show that each one of these wasn't the real cause.
Below are the possible sources of error that I eliminated:
- Lenz's law (The magnetic field created by the induced current goes in the opposite direction of the original one and causes some resistance. The more current passing through, the greater this opposing magnetic field will be. Perhaps what happened was that as we increased the cross-section, the current increased, which caused a bigger opposing magnetic field, and overall resulted in more resistance and less current. This theory, however, isn’t plausible because for the opposing field to have been big enough to ‘overpower’ the original one, we would have needed higher currents to produce such as field)
- I also managed to eliminate any possible source of error which could have derived from the current probe used or the crocodile clips.
- Another thing which affects the current passing through is the length of the wire. By adding more coils, one could say that you are actually adding length to the overall wire, but this is only true if the wires are in series. We put the wires in parallel so we never changed the distance of the individual wires
- Sidenote: We also didn't change the diameter of the tube, the length of the wires, the individual cross-sectional areas, the strength of the magnet, the velocity at which the magnet passed through the tube etc.
- Related Equations and laws: Ohm's law, Faraday's law, Lenz's law.
Does anyone else have any ideas? The results of the experiment basically go against all the physical laws I can think of, and I would really appreciate your help. Thanks again.
[NOPARSE] physicsgraphv.2.png [/NOPARSE]
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