Match List I with List II
List I | List II | ||
---|---|---|---|
A. | Gauss's Law in Electrostatics | I. | $$\oint {\overrightarrow E \,.\,d\overrightarrow l = - {{d{\phi _B}} \over {dt}}} $$ |
B. | Faraday's Law | II. | $$\oint {\overrightarrow B \,.\,d\overrightarrow A = 0} $$ |
C. | Gauss's Law in Magnetism | III. | $$\oint {\overrightarrow B \,.\,d\overrightarrow l = {\mu _0}{i_c} + {\mu _0}{ \in _0}{{d{\phi _E}} \over {dt}}} $$ |
D. | Ampere-Maxwell Law | IV. | $$\oint {\overrightarrow E \,.\,d\overrightarrow s = {q \over {{ \in _0}}}} $$ |
Choose the correct answer from the options given below :
An electromagnetic wave is transporting energy in the negative $$z$$ direction. At a certain point and certain time the direction of electric field of the wave is along positive $$y$$ direction. What will be the direction of the magnetic field of the wave at that point and instant?
The electric field and magnetic field components of an electromagnetic wave going through vacuum is described by
$$\mathrm{{E_x} = {E_o}\sin (kz - \omega t)}$$
$$\mathrm{{B_y} = {B_o}\sin (kz - \omega t)}$$
Then the correct relation between E$$_0$$ and B$$_0$$ is given by
In $$\overrightarrow E $$ and $$\overrightarrow K $$ represent electric field and propagation vectors of the EM waves in vacuum, then magnetic field vector is given by :
($$\omega$$ - angular frequency) :