The electric field component of a monochromatic radiation is given by
$\vec E = 2{E_0}\,\hat i\,\cos\, kz\,\cos\, \omega t$
Its magnetic field $\vec B$ is then given by
$\frac{{2{E_0}}}{c}\hat j\,\sin\, kz\,\cos\, \omega t$
$-\frac{{2{E_0}}}{c}\hat j\,\sin\, kz\,\sin\, \omega t$
$\frac{{2{E_0}}}{c}\hat j\,\sin\, kz\,\sin\, \omega t$
$\frac{{2{E_0}}}{c}\hat j\,\cos\, kz\,\cos\, \omega t$
The ratio of amplitude of magnetic field to the amplitude of electric field for an electromagnetic wave propagating in vacuum is equal to
Ratio of electric field and magnetic field gives which physical quantity ?
A plane electromagnetic wave propagating in the direction of the unit vector $\hat{ n }$ with a speed $c$ is described by electric and magnetic field vectors $E$ and $B$, respectively. Which of the following relations (in $SI$ units) between $E$ and $B$ can be ruled out on dimensional grounds alone?
The oscillating magnetic field in a plane electromagnetic wave is given by $B _{ y }=5 \times 10^{-6} \sin$ $1000\,\pi\left(5 x -4 \times 10^{8} t \right) T$. The amplitude of electric field will be.
Consider an electromagnetic wave propagating in vacuum . Choose the correct statement