What is the refractive index of a medium when the light strikes the medium after traveling through air at an angle of 23.3° and the refracted angle is 14.6°? A. 1.33 B. 1.36 C. 1.44 D. 1.57 E. 1.91
|dw:1418141123548:dw| please apply the law of snell, namely: \[n _{air}*\sin \theta _{1}=n _{medium}\sin \theta _{2}\]
Law of who now? also i don't have a calc.
law of Snell
please use Windows calc!
please note that your refractive index is equals to: \[\frac{ m _{medium} }{ n _{air} }\] referring to the formula that I wrote above
oops sorry: \[\frac{ n _{medium} }{ n _{air} }\]
I don't understand what doesn n stand for and what is the medium?
@HarshTheAwesome
your refractive index is a relative refractive index respect with to air, it is equals to: \[\frac{ n _{medium} }{ n _{air} }=\frac{ \sin \theta _{1} }{ \sin \theta _{2} }\]
The answer choices are weird
with: \[\theta _{1}=23.3,\theta _{2}=14.6\]
My bad, it's 1.57
sin(23.3)/sin(14.6)
@Odette32691148 please try to substitute your numerica data in the formula above!
try please! \[\frac{ n _{medium} }{ n _{air} }=\frac{ \sin(23.3) }{ \sin(14.6) }=...\]
use Windows calc, please!
select "scientific" view from menu, please!
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