Magnetic field in a plane electromagnetic wave is given by
$\vec B = {B_0}\,\sin \,\left( {kx + \omega t} \right)\hat jT$
Expression for corresponding electric field will be Where $c$ is speed of light
$\vec E = {B_0}\,c\sin \,\left( {kx + \omega t} \right)\hat k\,V/m$
$\vec E = \frac{{{B_0}}}{c}\,\sin \,\left( {kx + \omega t} \right)\hat k\,V/m$
$\vec E = - {B_0}\,c\sin \,\left( {kx + \omega t} \right)\hat k\,V/m$
$\vec E = {B_0}\,c\sin \,\left( {kx - \omega t} \right)\hat k\,V/m$
The velocity of electromagnetic radiation in a medium of permittivity ${\varepsilon _0}$ and permeability ${\mu _0}$ is given by
Aplane electromagnetic wave is incident on a plane surface of area A normally, and is perfectly reflected. If energy $E$ strikes the surface in time $t$ then average pressure exerted on the surface is ( $c=$ speed of light)
The oscillating electric and magnetic vectors of an electromagnetic wave are oriented along
The intensity of light from a source is $\left( {\frac{{500}}{\pi }} \right)W/{m^2}$ . Find the amplitude of electric field in this wave
If $c $ is the speed of electromagnetic waves in vacuum, its speed in a medium of dielectric constant $K$ and relative permeability ${\mu _r}$ is