The Maxwell's four equations are written as (i) oint limitss vecE ⋅ vecd s=(q/ε0) (ii) oint limitss vecB ⋅ vecd s=0 (iii) oint limitss vecE ⋅ vecd l=(d/d t) ∫ limitss B ⋅ d s (iv) oint limitss vecB ⋅ vecd l=μ0 I+ε0 (d/d t) ∫ vecE ⋅ vecd s

Question

The Maxwell's four equations are written as (i) oint limitss vecE ⋅ vecd s=(q/ε0) (ii) oint limitss vecB ⋅ vecd s=0 (iii) oint limitss vecE ⋅ vecd l=(d/d t) ∫ limitss B ⋅ d s (iv) oint limitss vecB ⋅ vecd l=μ0 I+ε0 (d/d t) ∫ vecE ⋅ vecd s (A) (i), (ii), (iv) (B) (i) and (iii) only (C) (i), (ii), (iii) (D) (i) and (iv) only

Tardigrade Admin · Accepted Answer

Equation (1) is Gauss’s law and equation (4) is Ampere’s law and (2) is Gauss law in magnetism. Here three equations are Max well’s equations.

Q. The Maxwell's four equations are written as (i) s∮​E⋅ds=ε0​q​ (ii) s∮​B⋅ds=0 (iii) s∮​E⋅dl=dtd​s∫​B⋅ds (iv) s∮​B⋅dl=μ0​I+ε0​dtd​∫E⋅ds

(i), (ii), (iv)

(i) and (iii) only

(i), (ii), (iii)

(i) and (iv) only

Equation (1) is Gauss’s law and equation (4) is Ampere’s law and (2) is Gauss law in magnetism. Here three equations are Max well’s equations.

Q. The Maxwell's four equations are written as
(i) $s \oint E \cdot d s = \frac{q}{ε _{0}}$
(ii) $s \oint B \cdot d s = 0$
(iii) $s \oint E \cdot d l = \frac{d}{d t} s \int B \cdot d s$
(iv) $s \oint B \cdot d l = μ_{0} I + ε_{0} \frac{d}{d t} \int E \cdot d s$