Consider the situation shown in the figure. The two slits S1 and S2 placed symmetrically around the central line are illuminated by a monochromatic light of wavelength λ. The separation between the slits is d. The light transmitted by the slits falls on a screen ∑1 placed at a distance D from the slits. The slit S3 is at the central line and the slit S4 is at a distance z from S3. Another screen ∑2 is placed a further distance D away from ∑1. Find the ratio of the maximum to minimum intensity observed on ∑2 if z is equal to
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i) when x= λD/2d
at S4 minimum intensity occurs .(dark fringes )
Amplitude = A= 0
aT S3 PATH DIFFERENCE = 0
Maximum intesity occurs
Amplitude=2r
so on ∑2 screen, I max/ I min=(2r+0)²/(2r-0)²=1
II)
when z= λD/d At S4 maximum Intensity occurs
Amplitude = √2r
At s3 , also maximum intensity occurs
Amplitude=2r
∴I max/Imin =(2r+2r)²/(2r-2r)²= ∞
III) When x= λD/4d
at s4 Intensity = Imax/2
Amplitude = √2r
At s3 Intensity is maximum
Amplitude =2r
Imax/ Imin =(2r+√2r)²/(2r-√2r)²=34
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