Question #82170

Calculate the critical angle for light passing from rock salt into air given that the refractive index of rock salt is 1.54

Expert's answer

Answer on Question#82170 - Physics - Optics

Calculate the critical angle for light passing from rock salt into air given that the refractive index of rock salt is 1.54

Solution:



The critical angle θc\theta_{c} occurs when the angle of refraction is equal to 9090{}^{\circ} .

According to the Snell's law we obtain


n1sinθc=n2sin90=n2n _ {1} \sin \theta_ {c} = n _ {2} \sin 9 0 {}^ {\circ} = n _ {2}θc=asinn2n1\theta_ {c} = \mathrm {a s i n} \frac {n _ {2}}{n _ {1}}


Since n1=1.54n_1 = 1.54 and n2=1n_2 = 1 , we obtain


θc=asin11.54=40.5\theta_ {c} = \mathrm {a s i n} \frac {1}{1 . 5 4} = 4 0. 5 {}^ {\circ}


Answer: 40.540.5{}^{\circ} .

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