The use of superconductors has been proposed for power transmission lines. A single coaxial cable (see figure below) could carry a power of 1.00 x 103 MW (the output of a large power plant) at 200 kV, DC, over a distance of 1.00 x 10³ km without loss. An inner wire of radius a = 2.40 cm, made from the superconductor Nb-Sn, carries the current I in one direction. A surrounding superconducting cylinder of radius b = 5.26 cm would carry the return current I. (a) In such a system, what is the magnetic field at the surface of the inner conductor? mT (b) What is the magnetic field the inner surface of the outer conductor? mT (c) How much energy would be stored in the magnetic field in the space between the conductors in a 1.00 x 10³ km superconducting line? MJ (d) What is the pressure exerted on the outer conductor due to the current in the inner conductor? Pa
The use of superconductors has been proposed for power transmission lines. A single coaxial cable (see figure below) could carry a power of 1.00 x 103 MW (the output of a large power plant) at 200 kV, DC, over a distance of 1.00 x 10³ km without loss. An inner wire of radius a = 2.40 cm, made from the superconductor Nb-Sn, carries the current I in one direction. A surrounding superconducting cylinder of radius b = 5.26 cm would carry the return current I. (a) In such a system, what is the magnetic field at the surface of the inner conductor? mT (b) What is the magnetic field the inner surface of the outer conductor? mT (c) How much energy would be stored in the magnetic field in the space between the conductors in a 1.00 x 10³ km superconducting line? MJ (d) What is the pressure exerted on the outer conductor due to the current in the inner conductor? Pa
Chapter12: Sources Of Magnetic Fields
Section: Chapter Questions
Problem 46P: The accompanying figure shows a cross-section of a long, hollow, cylindrical conductor of inner...
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Step 1: Given data:
VIEWStep 2: Calculation of magnetic field at the surface of the inner conductor.
VIEWStep 3: Calculation of magnetic field at the surface of the outer conductor.
VIEWStep 4: Obtain the expression for the strored energy
VIEWStep 5: Find the result for the stored energy.
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