- #1
balanto
- 5
- 0
We have a coaxial cable with inner radius a and outer radius b. The coaxial cable is modeled as two very long circular metal cylinders. I'm supposed to calculate the electric field E, the electric potential V and the charge enclosed Q when a voltage is applied between the metal cylinder, meaning between the inner conductor and the outer conductor
I know that if I can calculate the electric field the electric potential 'V and Q should not be hard to find. But how do i set up the problem? Is there any symmetry that allows me to use gauss law or am i stuck with using superposition?
If the case is that we have symmetry(which is a hard thing for me to figure out?) then we can use cylindrical coordinates and set up the problem as the integral of E dot ds and E=Er*r^ (because the electric field is pointing radially?) and ds=r^rdzd(theta)
But i have a hard time understanding the voltage that is applied, how do I take that into account when it comes to the integral above? Maybe I'm thinking totally wrong
I know that if I can calculate the electric field the electric potential 'V and Q should not be hard to find. But how do i set up the problem? Is there any symmetry that allows me to use gauss law or am i stuck with using superposition?
If the case is that we have symmetry(which is a hard thing for me to figure out?) then we can use cylindrical coordinates and set up the problem as the integral of E dot ds and E=Er*r^ (because the electric field is pointing radially?) and ds=r^rdzd(theta)
But i have a hard time understanding the voltage that is applied, how do I take that into account when it comes to the integral above? Maybe I'm thinking totally wrong