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If magnetic monopoles existed, how would the Gauss's law in magnetism be modified? |
$\oint\limits_S \vec{B} . d \vec{s}=\mu_0 I$; where I is the current enclosed by S. $\oint\limits_S \vec{B} . d \vec{s}=\mu_0 q_m$; where $q_m$ is monopole magnetic charge enclosed by S. $\oint\limits_S \vec{B} . d \vec{l}=\mu_0 q_m$; where $q_m$ is monopole magnetic charge enclosed by S. $\oint\limits_S \vec{B} . d \vec{s}=\frac{q_m}{\mu_0}$; where $q_m$ is monopole magnetic charge enclosed by S. |
$\oint\limits_S \vec{B} . d \vec{s}=\mu_0 q_m$; where $q_m$ is monopole magnetic charge enclosed by S. |
The correct answer is Option (2) → $\oint\limits_S \vec{B} . d \vec{s}=\mu_0 q_m$; where $q_m$ is monopole magnetic charge enclosed by S. If magnetic monopole existed, the Gauss’s law in magnetism would be modified in the following manner: $\oint \vec{B} . d \vec{s}=\mu_0\left(q_m\right)$ where qm = monopole magnetic charge enclosed by closed surface S. |
