Electricity and Magnetism Question

In summary, the conversation covers questions related to a coaxial resistor and capacitor, as well as the self-energy of a charged sphere. The participants discuss the appearance and equations applicable to the components, and methods for measuring or calculating the energy of a charged sphere. A recommendation is made to consult Feynman Lectures Volume II for more information on calculating the energy of a charged sphere, and a suggestion is given to search for specifications of coaxial components online.
  • #1
Ave Kar
1
0
I have a couple of questions in E&M.

a)Can anyone tell me what a coaxial resistor and a coaxial capacitor looks like? (Approx Diagram) Because I am not sure which equations apply to them since I am not sure what they look like.
b)How do I find a self energy of a charged sphere? Split it into 2 parts and bring it together? Not sure on this one, if someone can help, thnx.
 
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  • #2
b) Do you mean how do you measure (in the lab) the energy in a charged sphere?

Or do you mean how do you calculate the energy in a charged sphere?

There is a good discussion on calculating the energy of a charged sphere in Feynman Lectures Volume II chapter 8-1.

a) Just do a Google sreach for the coaxial caps and resistors. You can find the complete specs from most vendors.
 
  • #3


a) A coaxial resistor and capacitor are both cylindrical in shape and consist of two conductive cylinders separated by a dielectric material. In a coaxial resistor, the inner cylinder is the resistor material while the outer cylinder acts as a shield. In a coaxial capacitor, the inner cylinder is one plate of the capacitor while the outer cylinder is the other plate.

b) To find the self energy of a charged sphere, you can use the equation U = Q^2 / (8πε0r), where U is the self energy, Q is the charge on the sphere, ε0 is the permittivity of free space, and r is the radius of the sphere. To split the sphere into two parts, you can imagine cutting it in half and treating each half as a separate charged sphere. Then, using the equation above, you can find the self energy of each half and add them together to get the total self energy of the original sphere. Bringing the two halves together will not change the total self energy, as the electric potential energy is a conservative force.
 

1. What is electricity?

Electricity is a form of energy that results from the movement of electrons. It is the flow of these electrons through a conductive material that allows for the transfer of energy, which can be used to power various devices and machines.

2. What is magnetism?

Magnetism is a force that can attract or repel certain materials, such as iron, based on the alignment of their electrons. It is caused by the movement of electrons within a magnetic material, creating a magnetic field around the object.

3. How are electricity and magnetism related?

Electricity and magnetism are closely related phenomenon, and are actually two aspects of the same force known as electromagnetism. This means that the movement of electricity can create a magnetic field, and a changing magnetic field can create an electric current.

4. What are some practical applications of electricity and magnetism?

Electricity and magnetism have countless practical applications in our daily lives. Some examples include powering electronic devices, generating electricity in power plants, and using magnets in motors and generators.

5. How do we measure electricity and magnetism?

Electricity is measured in units of volts, amps, and watts, while magnetism is measured in units of tesla and gauss. These measurements can be taken using specialized tools such as voltmeters, ammeters, and gaussmeters.

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