Consider a very long non-conducting cylinder has an inner cylinder with radius R₁ and uniform charge density p₁, and a cylindrical shell with inner radius R₁, outer radius R2, and uniform charge density p2. The tube moves to the right with a constant velocity parallel to its axis, so that the moving charge in the inner cylinder creates a constant current I₁, and the moving charge in the outer cylinder creates a constant current I2. a) Draw and label an Amperian loop and use it to determine the magnitude of the magnetic field at a distance r < R1 from the center of the central axis of the rod. 0 B(r< R₁) =
Consider a very long non-conducting cylinder has an inner cylinder with radius R₁ and uniform charge density p₁, and a cylindrical shell with inner radius R₁, outer radius R2, and uniform charge density p2. The tube moves to the right with a constant velocity parallel to its axis, so that the moving charge in the inner cylinder creates a constant current I₁, and the moving charge in the outer cylinder creates a constant current I2. a) Draw and label an Amperian loop and use it to determine the magnitude of the magnetic field at a distance r < R1 from the center of the central axis of the rod. 0 B(r< R₁) =
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Transcribed Image Text:Consider a very long non-conducting cylinder has an inner cylinder with radius R₁ and uniform charge
density p₁, and a cylindrical shell with inner radius R₁, outer radius R2, and uniform charge density p2.
The tube moves to the right with a constant velocity parallel to its axis, so that the moving charge in the
inner cylinder creates a constant current I₁, and the moving charge in the outer cylinder creates a constant
current I2.
a) Draw and label an Amperian loop and use it to determine the magnitude of the magnetic field at a
distance r < R₁ from the center of the central axis of the rod.
0
B(r< R₁) =

Transcribed Image Text:b) Draw and label an Amperian loop and use it to determine the magnitude of the magnetic field at a
distance R₁ <r < R2 from the center of the central axis of the rod.
O
B(R1 <r<R2) =
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