For total internal reflection the ray of light enters

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Answer 1

Total internal reflection takes place when a light enters from denser to rarer medium. From snell's law, the light tends to bend away from the normal to the surface. If the difference in optical densities is huge, the light rays tends to refract at more than $9 0^{\circ}$ and actually starts reflecting.

Answer 2

Total internal reflection takes place when a light enters from denser to rarer medium. From snell's law, the light tends to bend away from the normal to the surface. If the difference in optical densities is huge, the light rays tends to refract at more than

9 0^{\circ}

and actually starts reflecting.

For total internal reflection the ray of light enters

from rarer to denser medium

from denser to rarer medium

medium of same refractive index

medium with same coefficient of reflection

For the given incident ray as shown in figure, the condition of total internal reflection of this ray the minimum refractive index of prism will be :

The speed of light in media $M_{1}$ and $M_{2}$ are $1.5 \times 1 0^{8}$ m/s and $2.0 \times 1 0^{8}$ m/s respectively. A ray of light enters from medium $M_{1}$ to $M_{2}$ at an incidence angle $i$ . If the ray suffers total internal reflection, the value of $i$ is :

It is possible to observe total internal reflection when a ray travels from :

For total internal reflection, rays of light must go from:

For total internal reflection, rays of light must go from:

For total internal reflection the ray of light enters

from rarer to denser medium

from denser to rarer medium

medium of same refractive index

medium with same coefficient of reflection

Total internal reflection takes place when a light enters from denser to rarer medium. From snell's law, the light tends to bend away from the normal to the surface. If the difference in optical densities is huge, the light rays tends to refract at more than 90∘ and actually starts reflecting.

For the given incident ray as shown in figure, the condition of total internal reflection of this ray the minimum refractive index of prism will be :

The speed of light in media M1​ and M2​ are 1.5×108 m/s and 2.0×108 m/s respectively. A ray of light enters from medium M1​ to M2​ at an incidence angle i. If the ray suffers total internal reflection, the value of i is :

It is possible to observe total internal reflection when a ray travels from :

For total internal reflection, rays of light must go from:

For total internal reflection, rays of light must go from:

The speed of light in media $M_{1}$ and $M_{2}$ are $1.5 \times 1 0^{8}$ m/s and $2.0 \times 1 0^{8}$ m/s respectively. A ray of light enters from medium $M_{1}$ to $M_{2}$ at an incidence angle $i$ . If the ray suffers total internal reflection, the value of $i$ is :