wire P r2 R A hollow pipe and a current carrying wire outside of it. Drawing not to scale. The figure above shows a long hollow pipe centred at the origin, with outside radius R carrying a uniform current Io into the page. An infinitely long, straight wire runs parallel to the pipe at a distance R+rı +r2 from its center. 8. Let ri = 2R, r2 = R. Calculate the magnitude and direction of the current in the wire that would cause the H field at P to have the same magnitude, but opposite direction, as the resultant field at the centre of the pipe. Verify explicitly your solution by showing that, with your Iw, Ħ(r2) = –Ħ(0).
wire P r2 R A hollow pipe and a current carrying wire outside of it. Drawing not to scale. The figure above shows a long hollow pipe centred at the origin, with outside radius R carrying a uniform current Io into the page. An infinitely long, straight wire runs parallel to the pipe at a distance R+rı +r2 from its center. 8. Let ri = 2R, r2 = R. Calculate the magnitude and direction of the current in the wire that would cause the H field at P to have the same magnitude, but opposite direction, as the resultant field at the centre of the pipe. Verify explicitly your solution by showing that, with your Iw, Ħ(r2) = –Ħ(0).
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P
r2
ri
R
A hollow pipe and a current carrying wire outside of it. Drawing not to scale.
The figure above shows a long hollow pipe centred at the origin, with outside radius R carrying a uniform current
Io into the page. An infinitely long, straight wire runs parallel to the pipe at a distance R+rı+r2 from its center.
8. Let ri
2R, r2
R. Calculate the magnitude and direction of the current in the wire that would cause the H
field at P to have the same magnitude, but opposite direction, as the resultant field at the centre of the pipe. Verify
explicitly your solution by showing that, with your Iw, Ĥ(r2) = –Ħ(0)."
Transcribed Image Text:wire
P
r2
ri
R
A hollow pipe and a current carrying wire outside of it. Drawing not to scale.
The figure above shows a long hollow pipe centred at the origin, with outside radius R carrying a uniform current
Io into the page. An infinitely long, straight wire runs parallel to the pipe at a distance R+rı+r2 from its center.
8. Let ri
2R, r2
R. Calculate the magnitude and direction of the current in the wire that would cause the H
field at P to have the same magnitude, but opposite direction, as the resultant field at the centre of the pipe. Verify
explicitly your solution by showing that, with your Iw, Ĥ(r2) = –Ħ(0).
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