Practicing Success
A linearly polarised electromagnetic wave given as $E=E_0 \hat{i} \cos (k z-\omega t)$ is incident normally on a perfectly reflecting infinite wall at z = a. Assuming that the material of the wall is optically inactive, the reflected wave will be given as: |
$E_{r}=E_0 \hat{i}(kz-\omega t)$ $E_r=E_0 \hat{i} \cos (k z+\omega t)$ $E_{r}=-E_0 \hat{i} \cos (kz+\omega t)$ $E_r=E_0 \hat{i} \sin (k z-\omega t)$ |
$E_r=E_0 \hat{i} \cos (k z+\omega t)$ |
When a wave is reflected from denser medium, then the type of wave does not change but only its phase changes by 180° or π radian. Thus, for the reflected wave $\hat{z}=-\hat{z}, \hat{i}=-\hat{i}$ and additional phase of π in the incident wave. |