Match List I and List II A Gauss’s Law in Electrostatics I ∮...

(A) Gauss law states that the total electric flux out of a closed surface is equal to the charge enclosed divided by the permittivity. So, $ϕ = ∮ \overset{\to}{E} \cdot d\overset{\to}{s} = \dfrac{q}{{\in}_{0}}$

(B) Faraday’s law explains that the direction of the current will be opposite to the direction of flux that produced it, so $∮ \overset{\to}{E} \cdot d\overset{\to}{l} = - \dfrac{d{ϕ}_{B}}{dt}$

(C) Gauss's law for magnetism states that the magnetic flux B across any closed surface is zero, so $∮ \overset{\to}{B} \cdot d\overset{\to}{A} = 0$

(D) Ampere’s Maxwell law is stated as

$∮ \overset{\to}{B} \cdot d\overset{\to}{l} = {\mu}_{0}{i}_{c} + {\mu}_{0}{\in}_{0}\dfrac{d{ϕ}_{E}}{dt}$

Where ${i}_{c} =$Conduction current and

${\in}_{0}\dfrac{d{ϕ}_{E}}{dt} =$Displacement current

Thus, A-IV, B-I, C-II, D-III