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White light reflected from a soap film (Refractive index `=1.5` ) has a maxima at 600 mm and a minima at 450 nm at with no minimum in between. Then, the thickness of the film isA. 1B. 2C. 3D. 4 |
Answer» Correct Answer - C We know for maxima `2mut cos r=((2n+1)lambda_(1))/2` for minima `2mut cos r=(n+1)lambda_(2)` Given here, `lambda_(1)=600nm and lambda_(2)=450nm` Dividing Eq (i) by (ii) and substituting values of `lambda_(1)` and `lambda_(2)` we get `((2n+1)lambda_(1))/(2(n+1)lambda_(2))=1` `90m+90=60n+60` `30 n =30 rArr n=1` Using one of the equations we get In given condition `2mut = (2n+1) lambda/2` `2xx1.5xxt=(2xx1+1)600/2` `3t=(3xx600)/2` `rArr t=300nm =3xx10^(-6)m=3units` |
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