Explain refraction of plane wave with a thin prism.
The figure shows the parallel beam is incident on a prism at a instant and its corresponding plane wavefront $\mathrm{A}_{1} \mathrm{~B}_{1} \cdot \mathrm{A}_{1} \mathrm{~B}_{1}$ is normal to rays and emergent beam is shown by $\mathrm{A}_{2} \mathrm{~B}_{2}$.
Here the length of the path from $\mathrm{B}_{1}$ to $\mathrm{B}_{2}$ is greater then the length of the path from $\mathrm{A}_{1}$ to $\mathrm{A}_{2}$.
In fact, the path from $\mathrm{A}_{1}$ to $\mathrm{A}_{2}$ in prism is larger than the path from $\mathrm{B}_{1}^{\prime}$ to $\mathrm{B}_{2}^{\prime}$.
The velocity of light in prism is less than the velocity in air hence it takes longer time for the light to go from $\mathrm{A}_{1}$ to $\mathrm{A}_{2}$. As a result, $\mathrm{A}_{2}$ is lagging behind point $\mathrm{B}_{2}$. So the emergent wavefront is slightly tilted.
A plane wave passes through a convex lens. The geometrical shape of the wavefront that emerges is
Wavefront means
On a hot summer night, the refractive index of air is smallest near the ground and increases with height from the ground. When a light beam is directed horizontally, the Huygens' principle leads us to conclude that as it travels, the light beam
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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