Maxwell's Equations Are a Compilation of the Fundamental Laws Needed $\oint \vec { E } \cdot d \vec { A } = \frac { Q _ { \text {inside } } } { \varepsilon _ { 0 } }$

Multiple Choice

Maxwell's equations are a compilation of the fundamental laws needed for a complete mathematical description of the behavior of electric and magnetic fields. The equation that mathematically reflects that there are no isolated magnetic poles is

A) $\oint \vec { E } \cdot d \vec { A } = \frac { Q _ { \text {inside } } } { \varepsilon _ { 0 } }$
B) $\oint \vec { B } \cdot d \vec { A } = 0$
C) $\oint \vec { E } \cdot d \vec { s } = - \frac { d \Phi _ { B } } { d t }$
D) $\oint \vec { B } \cdot d \vec { s } = \mu _ { 0 } I + \mu _ { 0 } \varepsilon _ { 0 } \frac { d \Phi _ { E } } { d t }$