Physics, asked by mastersiva2003, 4 months ago

the refractive index of a prism material is 1.541.find its critical angle


Answers

Answered by manissaha129
12

Answer:

 \sin(i) =  \frac{1}{1.541} \\  \sin(i)  = 0.65 \\ i = 40.46degree

hope this will help you

Answered by AnkitaSahni
0

The critical angle is 40.46°.

Given:

The refractive index of a prism material is 1.541.

To Find:

The critical angle.

Solution:

To find the critical angle we will follow the following steps:

As we know,

sine function of critical angles is inversely proportional to the refractive index.

So,

sin(i) =  \frac{1}{u}

Here, 'i' is the critical angle and u is the refractive index.

Now,

According to the question:

Refractive index = 1.541

sin(i) =  \frac{1}{1.541}  = 0.6489

(Angle 40.46° = 0.6489)

So,

Angel 'i' or critical angle is 40.46°

Henceforth, The critical angle is 40.46°.

#SPJ3

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