1. Tardigrade
  2. Question
  3. Physics
  4. The Maxwell's four equations are written as (i) ∫ E ⋅ ds =q / ε0 (ii) ∫S B ⋅ ds =0 (iii) ∫S E ⋅ d l =-(d/d t) ∫s B ⋅ ds (iv) ∫ B ⋅ d l =μ0 I+μ0 ε0 (d/d t) ∫ s E ⋅ ds The equation which have sources of E and B are

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Q. The Maxwell's four equations are written as
(i) $\int E \cdot ds =q / \varepsilon_{0}$
(ii) $\int_{S} B \cdot ds =0$
(iii) $\int_{S} E \cdot d l =-\frac{d}{d t} \int_{s} B \cdot ds$
(iv) $\int B \cdot d l =\mu_{0} I+\mu_{0} \varepsilon_{0} \frac{d}{d t} \int_{ s } E \cdot ds$
The equation which have sources of $E$ and $B$ are

Electromagnetic Waves

Solution:

Equation (i) is Gauss's law and equation (iv) is Ampere's law Here, two equations are Maxwell's equations.