Question:

Electrons drift with speed \( v_d \) in a conductor with potential difference \( V \) across its ends. If \( V \) is reduced to \( \frac{V}{2} \), their drift speed will become:

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Drift velocity is directly proportional to the potential difference. Halving the potential difference will halve the drift velocity.
Updated On: Feb 19, 2025
  • \( \frac{v_d}{2} \)
  • \( v_d \)
  • \( 2 v_d \)
  • \( 4 v_d \)
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The Correct Option is A

Solution and Explanation

The drift velocity \( v_d \) is related to the potential difference \( V \) by the equation: \[ v_d \propto V. \] Thus, when the potential difference is halved, the drift velocity will also be halved: \[ v_d \rightarrow \frac{v_d}{2}. \]
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