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12 Nov 2019
A rectangular loop of wire lies a distance a from an Infinite, straight wire as shown in the figure. The loop and straight wire lie on the y-z plane. A time-dependent current I exists in the straight wire. It is being turned off according to the equation:. Find the magnetic field generated by this current. Find the vector potential generated by this current. Find the induced electric field at an arbitrary point on the y-z plane (0,y,z) while the current is decreasing. Find the displacement current density: . Find the path integral for the nearest segment of the loop (at y =a).
A rectangular loop of wire lies a distance a from an Infinite, straight wire as shown in the figure. The loop and straight wire lie on the y-z plane. A time-dependent current I exists in the straight wire. It is being turned off according to the equation:. Find the magnetic field generated by this current. Find the vector potential generated by this current. Find the induced electric field at an arbitrary point on the y-z plane (0,y,z) while the current is decreasing. Find the displacement current density: . Find the path integral for the nearest segment of the loop (at y =a).