Energy flow in an electrical circuit

In summary: AC current flows through the bulb, the voltage changes very rapidly (it peaks and valleys). So in this case, the p.d. is actually quite high - about 6 Joules per coulomb.
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Jimmy87
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Hi, could someone explain how energy and voltage operate in an electrical circuit. I'm really confused because I was reading a book on misconceptions in electric circuits which said that energy is not associated with the charges in a circuit. It goes on to say that if it did then you would have to wait for electrons from the battery to arrive at the the load. It says that a common analogy of voltage and energy is using freight carts. If you had a 6V battery then the battery gives the carts 6J of energy and the carts take them and drop them off at the load and then they go back to the battery to get re-filled. It says that this analogy is completely wrong and misleading. How should you view potential difference then? If the potential difference across a bulb is 6V then doesn't this mean that each coulomb of charge loses 6J of energy going across the bulb? But then how does this apply to a.c. because charge makes no net movement in any direction, they just vibrate back and forth due to the electric field? So what then does 6 joules per coulomb actually mean?
 
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  • #2
One electron pushes on the next pushes on the next pushes on the next... and so forth, and then eventually one of the electrons delivers energy as it is forced through the potential difference at the other end. Alternating current delivers energy because it doesn't matter which direction we're pushing the charge.

You might try imagining a long rigid rod with you holding on to one end. You can do work at the other end by pushing the rod (DC one direction) or by pulling it (DC the other direction), or pushing and pulling back and and forth (AC); and also that nothing is making any sort of round trip.
 
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Thanks for your answer that was really helpful. How would you interpret a p.d. of 6 joules per coulomb across a bulb which is driven by ac current? In a dc circuit I would say that each coulomb of charge passing through the bulb loses 6J of energy but since ac charges do not move, how do you interpret this in terms of joules per coulomb?
 
  • #4
Jimmy87 said:
Hi, could someone explain how energy and voltage operate in an electrical circuit. I'm really confused because I was reading a book on misconceptions in electric circuits which said that energy is not associated with the charges in a circuit. It goes on to say that if it did then you would have to wait for electrons from the battery to arrive at the the load. It says that a common analogy of voltage and energy is using freight carts. If you had a 6V battery then the battery gives the carts 6J of energy and the carts take them and drop them off at the load and then they go back to the battery to get re-filled. It says that this analogy is completely wrong and misleading. How should you view potential difference then? If the potential difference across a bulb is 6V then doesn't this mean that each coulomb of charge loses 6J of energy going across the bulb? But then how does this apply to a.c. because charge makes no net movement in any direction, they just vibrate back and forth due to the electric field? So what then does 6 joules per coulomb actually mean?

The returning carts in a loop analogy is misleading because when we calculate the power flow from battery to load we don't see the kinetic (6J in your example) energy in the movement of charge (electrons) in a loop being dumped and coming back empty, we see a one way directional energy movement from the battery to load on both wires that matches the flow of power.

http://sites.huji.ac.il/science/stc/staff_h/Igal/Research Articles/Pointing-AJP.pdf
 
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  • #5
Jimmy87 said:
Thanks for your answer that was really helpful. How would you interpret a p.d. of 6 joules per coulomb across a bulb which is driven by ac current? In a dc circuit I would say that each coulomb of charge passing through the bulb loses 6J of energy but since ac charges do not move, how do you interpret this in terms of joules per coulomb?

With AC, the charges do move - first in one direction and then in the other. You will get just as tired running back and forth for an hour as you would running in one direction for an hour, and the charge can do just as much work moving back and forth as it would flowing in direction.

You can connect an oscilloscope (which is basically a device for displaying voltage changes that happen too quickly for the needle of a DC voltmeter to respond) across the light bulb. The oscilloscope will show that if the average potential difference is 6 volts (one volt is equal to one joule per coulomb) then the instantaneous potential varies from about -8.5 volts to +8.5 volts so first the charge moves one direction then the other, but it's doing work and lighting the bulb in both directions.

(Why 8.5? Well it just so happens that that's the peak value that makes the average come out to 6; google for "RMS peak" or "root mean square" for more detail).
 
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Nugatory said:
With AC, the charges do move - first in one direction and then in the other. You will get just as tired running back and forth for an hour as you would running in one direction for an hour, and the charge can do just as much work moving back and forth as it would flowing in direction.

You can connect an oscilloscope (which is basically a device for displaying voltage changes that happen too quickly for the needle of a DC voltmeter to respond) across the light bulb. The oscilloscope will show that if the average potential difference is 6 volts (one volt is equal to one joule per coulomb) then the instantaneous potential varies from about -8.5 volts to +8.5 volts so first the charge moves one direction then the other, but it's doing work and lighting the bulb in both directions.

(Why 8.5? Well it just so happens that that's the peak value that makes the average come out to 6; google for "RMS peak" or "root mean square" for more detail).

Thanks Nugatory. This is a great explanation and has really helped me!
 

FAQ: Energy flow in an electrical circuit

1. What is energy flow in an electrical circuit?

Energy flow in an electrical circuit refers to the movement of electrical energy from a power source, such as a battery or generator, to a load, such as a light bulb or motor. This flow of energy is facilitated by the movement of charged particles, typically electrons, through a conducting material.

2. How is energy flow measured in an electrical circuit?

The flow of energy in an electrical circuit is measured in units of power, typically watts. Power is calculated by multiplying the voltage (measured in volts) by the current (measured in amps). This product represents the rate at which energy is being transferred in the circuit.

3. What factors affect energy flow in an electrical circuit?

The amount of energy flowing through an electrical circuit is influenced by several factors, including the voltage of the power source, the resistance of the circuit components, and the type of material used for conducting electricity. Changes in any of these factors can affect the flow of energy in the circuit.

4. How does energy flow in a series circuit differ from a parallel circuit?

In a series circuit, the energy flow is constrained to follow a single path through all of the components. This means that the current is the same at all points in the circuit, but the voltage is divided among the different components. In a parallel circuit, the energy flow can split into multiple paths, allowing for different amounts of current to flow through each component.

5. What happens to energy flow when a component in an electrical circuit fails?

If a component in an electrical circuit fails, it can interrupt the flow of energy and cause the circuit to stop working. This can happen if the component becomes damaged or if there is a break in the circuit. In some cases, a failed component can also cause a short circuit, which can result in a sudden increase in energy flow and potentially damage other components in the circuit.

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