Physics, asked by SƬᏗᏒᏇᏗƦƦᎥᎧƦ, 2 months ago

A ray of light strikes a glass slab 5 cm thick, making an angle of incidence equal to 30⁰.
(a) Make a ray diagram showing the emergent ray and refracted ray through the glass block.
(Note:– Refractive index of glass is 1.5)
(b) Measure the lateral displacement of the ray.
(Note:– sin 19.5⁰ = 1/3)
______________________

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Answers

Answered by Anonymous
4

Answer:

\huge\mathfrak\purple{given:-}

Refractive index(n) = 1.5°

Angle of incidence(i) = 30°

\huge\mathfrak\purple{\: law \:  used:-}

Snell law

\huge\mathfrak\purple{solutiom:-}

 \mathtt \blue{By \: Snell \: law \:  \frac{sin \: i}{sin \: r} =  \: n }

 \mathtt \blue{ \sin(r)  =  \frac{ \sin(i) }{n} }

 \mathtt \blue{  = \frac{ \sin(30 \: degree) }{1.5} }

 \mathtt \blue{  = \frac{ \frac{1}{2} }{1.5} }

  \mathtt \blue{  = \frac{1}{3} }

\mathtt\blue{r = 19.5°(sin \:  19.5° = 1/3)}

Now calculate lateral displacement

Formula used:-

\mathtt\blue{lateral  \: displacement = t×  \frac{ \sin(i - r) }{ \cos \: r}  }

Now substitute the value

\mathtt\blue{lateral \: displacement \:  = 5 \times  \frac{ \sin(30° - 19.5°) }{ \cos(19.5°) }  }

\mathtt\blue{lateral \: displacement \:  = 5 \times  \frac{ \sin(10.5°)}{ \cos(19.5°) } }

 \mathtt \blue{lateral \: displacement \:  =  \: 0.97cm}

Nearly 1 cm

Explanation:

I hope this helps you buddy :)

Attachments:
Answered by itzDivu
2

Answer:

Formula used:

μ=sinisinr

Lateral Displacement=t×sin(i−r)cosr

Explanation:

hope it helps you ☺️✌️

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