Considering normal incidence of ray, the equivalent refractive index of combination of 2 slabs shown in the figure is
a) 1.8
b) 1.43
c) 2
d) None of the above
(the answer is option 2)
Please write the steps and also write all the variables' names.
PS. the refractive index of the upper slab is 4/3 and lower slab is 3/2 (incase the picture isnt clear)
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Explanation:
=> It is given that,
- the refractive index of the upper slab μ1 = 4/3
- the refractive index of the lower slab μ2 = 3/2
- the thickness of the upper slab t1 = 10cm
- the thickness of the lower slab t2 = 15cm
=> Here, Considering normal incidence of ray, the equivalent refractive index of combination of 2 slabs:
μ = Σti ÷ Σti/μi
μ = t1 + t2 ÷ t1/μi + t2/μ2
μ = 10 + 15 ÷ 10/4/3 + 15/3/2
μ = 25 ÷ 10*3/4 + 15*2/3
μ = 25 ÷ 7.5 + 10
μ = 25 ÷ 17.5
μ = 1.43
=> Thus, the equivalent refractive index of combination of 2 slabs is 1.43.
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