Question:

The ratio of thermal and electrical conductivities is a function of only:

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Wiedemann-Franz law says \(\frac{K}{\sigma}\) is proportional to temperature.
Updated On: May 19, 2026
  • Mean free path
  • Density
  • Temperature
  • Fermi energy
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The Correct Option is C

Solution and Explanation

Concept:
According to Wiedemann-Franz law, the ratio of thermal conductivity to electrical conductivity is proportional to absolute temperature. \[ \frac{K}{\sigma}=LT \] where, \[ K=\text{thermal conductivity} \] \[ \sigma=\text{electrical conductivity} \] \[ L=\text{Lorenz number} \] \[ T=\text{absolute temperature} \]

Step 1: Write the law.
\[ \frac{K}{\sigma}=LT \]

Step 2: Identify the variable.

Since \(L\) is constant for a metal approximately, the ratio depends only on: \[ T \]

Step 3: Final answer.
\[ \therefore \text{Correct Answer is (C)} \]
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