The energy density associated with electric field $\overrightarrow{ E }$ and magnetic field $B$ of an electromagnetic wave in free space is given by ( $\epsilon_0-$ permittivity of free space, $\mu_0$ - permeability of free space)
$U _{ E }=\frac{ E ^2}{2 \epsilon_0}, U _{ B }=\frac{ B ^2}{2 \mu_0}$
$U _{ E }=\frac{ E ^2}{2 \epsilon_0}, U _{ B }=\frac{\mu_0 B ^2}{2}$
$U _{ E }=\frac{\epsilon_0 E ^2}{2}, U _{ B }=\frac{\mu_0 B ^2}{2}$
$U _{ E }=\frac{\epsilon_0 E ^2}{2}, U _{ B }=\frac{ B ^2}{2 \mu_0}$
For plan electromagnetic waves propagating in the $z-$ direction, which one of the following combination gives the correct possible direction for $\vec E$ and $\vec B$ field respectively?
The electric field part of an electromagnetic wave in vacuum is
$E = 3.1\,NC^{-1}\,cos\,[\,(1.8\,rad\,m^{-1})\,y + (5.4\times 18^8\,rad\,s^{-1})\,t\,]\,\hat i$
The wavelength of this part of electromagnetic wave is......$m$
If $\overrightarrow E $ and $\overrightarrow B $ are the electric and magnetic field vectors of E.M. waves then the direction of propagation of E.M. wave is along the direction of
The electromagnetic waves travel in a medium at a speed of $2.0 \times 10^{8}\, m / s$. The relative permeability of the medium is $1.0.$ The relative permittivity of the medium will be
The velocity of certain ions that pass undeflected through crossed electric field $E = 7.7\,k\,V /m$ and magnetic field $B = 0.14\,T$ is.....$km/s$