Noob questions about electricity and magnetism

Click For Summary
SUMMARY

This discussion clarifies the concept of voltage in both electrostatics and circuit theory, emphasizing its role as potential energy per unit charge. Voltage is defined as the work required to move a charge between two points, equating to one joule per coulomb. The analogy of a river turning a waterwheel is discussed, with the distinction that voltage is akin to pressure in a fluid system, driven by potential differences. The conversation also addresses the factors influencing battery voltage, including chemical reactions within the battery.

PREREQUISITES
  • Understanding of basic electrical concepts, including current, resistance, and voltage.
  • Familiarity with Ohm's Law (E=IR) and its application in circuit analysis.
  • Knowledge of electrostatics, particularly the behavior of point charges and electric fields.
  • Basic principles of fluid dynamics for analogies related to voltage and pressure.
NEXT STEPS
  • Study the relationship between voltage, current, and resistance in various circuit configurations.
  • Explore the chemical processes in batteries and how they affect voltage output.
  • Learn about electric fields and potentials in electrostatics, focusing on point charges.
  • Investigate fluid dynamics principles to deepen understanding of analogies between electrical and fluid systems.
USEFUL FOR

Students in college physics, electrical engineers, and anyone seeking to deepen their understanding of electricity and magnetism, particularly in relation to voltage and circuit behavior.

Bigman
Messages
27
Reaction score
0
I'm a little confused about "voltage". We learned that voltage is somewhat similar to electric field: a way to refer to the potential energy of a charge A when put near charge B without actually knowing the charge of charge A. That made sense to me, but then suddenly in class (this is college physics by the way) we're referring to the voltage in a battery as a source of current... and i guess i didn't really get the transition from the voltage of a point in relation to a point charge, and voltage as some abstract value of a circuit that's equal to the current times the resistance. I mean i can do the math and solve circuit problems, the whole E=IR thing is simple enough to use, but i don't get how "voltage" applies to the situation. I kind of see circuits being similar to a river with a mill in it- as the water flows by the mill some of it's kinetic energy is transferred to the wheel. While the current of the water is the same before and after the water interacts with the wheel, the velocity(and energy) of the water changes. Is this a good way to think of it or is this a horrible comparison? And if it's a sound comparison, what would the "voltage" be, the difference in gravitational potential energy between the source and mouth of the river?
 
Physics news on Phys.org
The voltage in a circuit is exactly the same kind of voltage as in electrostatics.

A battery is a device which maintains a voltage difference between its two terminals. If you let a battery sit in empty space, then there will be an electric field around the battery that looks like a dipole field.

When you connect a wire to the battery, the electric field tends to concentrate along the direction of the wire. This is because the wire has a very high dielectric constant (a perfect conductor is the limit as you take the dielectric constant to infinity). Thus, when you complete a circuit with a wire, most of the electric field goes along the wire, and pushes charges around the circuit.

Compare to taking a magnet and putting an iron loop between the two poles: because the iron has a very high permeability, the magnetic field lines tend to concentrate inside the iron loop.
 
Thanks for the response :) What do you mean by the voltage between the two terminals? is it the difference in charge (which should be twice the charge of either terminal, right?) divided by the distance between them? and does this mean that if you took the terminals of a battery and pulled them apart you would change the voltage?
 
The "voltage between two points" is by definition the work (energy) it takes to move a charge between those two points, divided by the amount of charge. One volt equals one joule per coulomb.
 
I hope this doesn't sound too simplistic, but voltage in an electrical system can be thought of like pressure in a fluidpower system. It is the potential energy of electricity. Like pressure (the potential energy in a fluid), voltage exists because of a difference in potential between two parts in the system. When a path or outlet for this energy is available, it is this potential energy which drives the current (whether fluid or electrical).

I think your analogy of a river turning a waterwheel only fails in that a river uses gravity for its potential energy. So, after passing by the wheel, the water can begin accelerating again, as gravity acts like a constant input of new energy. Replace your fluid source with a pressure pump feeding enclosed tubes or hoses, and you're there.
 
jtbell said:
The "voltage between two points" is by definition the work (energy) it takes to move a charge between those two points, divided by the amount of charge. One volt equals one joule per coulomb.

I've heard this definition before and i get it, but when applied to points with charges it confuses me because isn't the voltage AT a point of charge infinite?
 
I've been going through my (crappy) textbook and i still don't really "get" what's actually happening in a circuit. The whole voltage thing is beginning to make a little more sense to me, though now i have a few more questions that the book doesn't really explain: is the current constant throughout a circuit, or does it change after the electrons run through resistance? If current is constant, then how is energy stored in the flow of electrons? Also, what determines the voltage of a battery? I would imagine that one of the major factors would be the rate at which the chemicals inside the battery can react and create ions, is that it or are there other larger factors at work? TIA
 
Bigman said:
I've heard this definition before and i get it, but when applied to points with charges it confuses me because isn't the voltage AT a point of charge infinite?

When figuring the potential at the location of a point charge, you don't include that charge itself. The potential is calculated from all the other charges in the system.
 

Similar threads

  • · Replies 7 ·
Replies
7
Views
2K
  • · Replies 3 ·
Replies
3
Views
1K
  • · Replies 7 ·
Replies
7
Views
2K
  • · Replies 2 ·
Replies
2
Views
2K
  • · Replies 3 ·
Replies
3
Views
2K
  • · Replies 21 ·
Replies
21
Views
4K
  • · Replies 9 ·
Replies
9
Views
3K
  • · Replies 6 ·
Replies
6
Views
1K
  • · Replies 58 ·
2
Replies
58
Views
5K
Replies
152
Views
7K