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To observe a stationary interference pattern formed by two light waves, it is not necessary that they must have :
If the source of light used in a Young's Double Slit Experiment is changed from red to blue, then
In a Young's double slit experiment, green light is incident on the two slits. The interference pattern is observed on a screen. Which of the following changes would cause the observed fringes to be more closely spaced ?
In a Young's doubleslit experiment, let A and B be the two slits. A thin film of thickness t and refractive index m is placed in front of A. Let b = fringe width. The central maximum will shift :
In the previous question, films of thicknesses t_{A} and t_{B} and refractive indices m_{A} and m_{B}, are placed in front of A and B respectively. If m_{A}t_{A} = m_{B}t_{B}, the central maximum will :
If one of the slits of a standard YDSE apparatus is covered by a thin parallel sided glass slab so that it transmit only one half of the light intensity of the other, then
To make the central fringe at the centre O, a mica sheet of refractive index 1.5 is introduced. Choose the correct statements (s).
Choose the correct statement(s) related to the wavelength of light used
If the distance D is varied, then choose the correct statement(s)
In an interference arrangement similar to Young's doubleslit experiment, the slits S_{1} & S_{2} are illuminated with coherent microwave sources, each of frequency 10^{6} Hz. The sources are synchronized to have zero phase difference. The slits are separated by a distance d = 150.0 m. The intensity I(q) is measured as a function of q, where q is defined as shown. If I_{0} is the maximum intensity then I(q) for 0 £ q £ 90° is given by
I=I_{0}cos^{2}(πdtanθ/ λ)/
= I_{0}cos^{2}(πx150xtanθ/3x(10^{8}/10^{6})
=I_{0}cos^{2}(πtanθ/2)
θ=30^{o}
I= I_{0}cos^{2} ((π/2√3)
I=I_{0}/2
θ=0
I=I_{0}cos^{2}(0) [cos0=1]
I= I_{0}
In a standard YDSE appratus a thin film (m = 1.5, t = 2.1 mm) is placed in front of upper slit. How far above or below the centre point of the screen are two nearest maxima located ? Take D = 1 m, d = 1mm, l = 4500 Å. (Symbols have usual meaning)
Consider a case of thin film interference as shown. Thickness of film is equal to wavelength of light is m_{2}.
Figure shown plane waves refracted for air to water using Huygen's principle a, b, c, d, e are lengths on the diagram. The refractive index of water wrt air is the ratio.
Two point source separated by
d = 5mm emit light of wavelength l = 2mm in phase. A circular wire of radius 20mm is placed around
the source as shown in figure.
Two monochromatic (wavelength = a/5) and coherent sources of electromagnetic waves are placed on the xaxis at the points (2a, 0) and (_a, 0). A detector moves in a circle of radius R(>>2a) whose centre is at the origin. The number of maximas detected during one circular revolution by the detector are
Two coherent narrow slits emitting light of wavelength l in the same phase are placed parallel to each other at a small separation of 3l. The light is collected on a screen S which is placed at a distance D (>> l) from the slits. The smallest distance x such that the P is a maxima.
A beam of light consisting of two wavelengths 6500 Å and 5200 Å is used to obtain interference fringes in Young's double slit experiment. The distance between slits is 2mm and the distance of screen from slits is 120 cm. What is the least distance from central maximum where the bright due to both wavelength coincide ?
If n is least number of fringes of λ1(=6500A∘) which are coincident with (n+1) of smaller wavelength
also β=λD/d
substituting values for wavelength,D and d we get β = 0.039cm
So,
Hence b is the correct answer.
In Young's double slit experiment, the two slits act as coherent sources of equal amplitude A and wavelength l. In another experiment with the same setup the two slits are sources of equal amplitude A and wavelength l but are incoherent. The ratio of the average intensity of light at the midpoint of the screen in the first case to that in the second case is
A monochromatic light source of wavelength l is placed at S. Three slits S_{1}, S_{2} and S_{3} are equidistant from the source S and the point P on the screen. S_{1}P _ S_{2}P = l/6 and S_{1}P _ S_{3}P = 2l/3. If I be the intensity at P when only one slit is open, the intensity at P when all the three slits are open is
In the figure shown in YDSE, a parallel beam of light is incident on the slit from a medium of refractive index n_{1}. The wavelength of light in this medium is l_{1}. A transparent slab to thickness `t' and refractive index n_{3} is put infront of one slit. The medium between the screen and the plane of the slits is n_{2}. The phase difference between the light waves reaching point `O' (symmetrical, relative to the slits) is :
In a YDSE experiment if a slab whose refractive index can be varied is placed in front of one of the slits then the variation of resultant intensity at midpoint of screen with `m' will be best represented by (m ³ 1). [Assume slits of equal width and there is no absorption by slab]
In a YDSE with two identical slits, when the upper slits is covered with a thin, perfectly transparent sheet of mica, the intensity at the centre of screen reduces to 75% of the initial value. Second minima is observed to be above this point and third maxima below it. Which of the following can not be a possible value of phase difference caused by the mica sheet.
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