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Q. In the YDSE arrangement shown here, the intensity on the screen due to slit-2 is four times that of slit-1. If resultant intensity at the position of central maxima $O$ is $I$ , the resultant intensity at point P, where the phase difference between two waves coming from two slits is $\left(\text{cos}\right)^{-1} \left(\frac{1}{4}\right)$ is



Question

NTA AbhyasNTA Abhyas 2020Wave Optics

Solution:

$I = \left(\sqrt{I_{0}} + \sqrt{4 I_{0}}\right)^{2} = 9 I_{0}$
$I_{\text{0}} \text{=} \frac{I}{\text{g}}$
$I^{'} = I_{0} + 4 I_{0} + 2 \sqrt{I_{0} \text{.} 4 I_{0}} \times \frac{1}{4}$
$= 6 I_{0}$
$= \frac{2}{3} I$