The figure shows a surface $XY$ separating two transparent media, medium - $1$ and medium- $2$. The lines $ab$ and $cd$ represent wavefronts of a light wave traveling in medium- $1$ and incident on $XY$. The lines $ef$ and $gh$ represent wavefronts of the light wave in medium- $2$ after refraction.
The phases of the light wave at $c, d, e$ and $f$ are $\phi_c,\phi_d, \phi_e$ and $\phi_f$ respectively. It is given that $\phi_c \neq \phi_f.$
$\phi_c$ cannot be equal to $\phi_d$
$\phi_d$ can be equal to $\phi_e$
$(\phi_d -\phi_f)$ is equal to $(\phi_c -\phi_e)$
$(\phi_d -\phi_c)$ is not equal to $(\phi_f -\phi_e)$
Huygen's principle is applicable to
Explain the reflection of a plane wave using Huygen's principle.
In the adjacent diagram,$ CP$ represents a wavefront and $AO$ & $BP$, the corresponding two rays. Find the condition on $\theta$ for constructive interference at $P$ between the ray $BP$ and reflected ray $OP$
When a plane wave front incident on a concave mirror as shown in figure then shape of reflected wave front
A light beam is incident on a denser medium whose refractive index is $1.414$ at an angle of incidence $45^o$ . Find the ratio of width of refracted beam in a medium to the width of the incident beam in air