Question:

Suppose the divergence of magnetic field \(\vec{𝐡}\) is nonzero and is given as \(βˆ‡βƒ—.\vec{𝐡} = \mu_0\rho_m\), where πœ‡0 is the permeability of vacuum and 𝜌m is the magnetic charge density. If the corresponding magnetic current density is \(\vec{J}_π‘š\), then the curl \(βˆ‡βƒ— Γ— \vec{𝐸}\) of the electric field \(\vec{𝐸}\) is

Updated On: Oct 1, 2024
  • \(\vec{J}_m-\frac{βˆ‚\vec{B}}{βˆ‚t}\)
  • \(\mu_0\vec{J}_m-\frac{βˆ‚\vec{B}}{βˆ‚t}\)
  • \(-\vec{J}_m-\frac{βˆ‚\vec{B}}{βˆ‚t}\)
  • \(-\mu_0\vec{J}_m-\frac{βˆ‚\vec{B}}{βˆ‚t}\)
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The Correct Option is D

Solution and Explanation

The correct option is (D) : \(-\mu_0\vec{J}_m-\frac{βˆ‚\vec{B}}{βˆ‚t}\).
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