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A long coaxial cable is made up of two cylindrical conductors with radii a and b. The inner conductor carries a constant current i, while the outer conductor acts as the return path for the current. What is the self-inductance of a segment of the cable of length l?
- μ₀l ln(b/a) / 2π
- μ₀l ln(a/b) / π
- μ₀l ln(a/b) / 2π
- μ₀l ln(b/a) / π
Correct answer: μ₀l ln(b/a) / 2π
Solution
The self-inductance of a coaxial cable depends on the logarithmic ratio of the radii of the conductors and the length of the cable. The correct expression is μ₀l ln(b/a) / 2π.
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