In the two-slit interference experiment in Fig. 5, the slit widths are each 12.0 mm, their separation is 24.0 mm, the wavelength is 600 nm, and the viewing screen is at a distance of 4.00 m. Let y = 70.0 cm. (a) Determine where P on the screen is in the two-slit interference pattern by giving the maximum or minimum on which it lies or the maximum and minimum between which it lies. (b) In the same way, for the diffraction that occurs, determine where point P is in the diffraction pattern. The AL shifts Incident one wave from wave the other, which determines the interference. Path length difference AL (b) (a) B Figure 5

In the two-slit interference experiment in Fig. 5, the slit widths are each 12.0 mm, their separation is 24.0 mm, the wavelength is 600 nm, and the viewing screen is at a distance of 4.00 m. Let y = 70.0 cm. (a) Determine where P on the screen is in the two-slit interference pattern by giving the maximum or minimum on which it lies or the maximum and minimum between which it lies. (b) In the same way, for the diffraction that occurs, determine where point P is in the diffraction pattern. The AL shifts Incident one wave from wave the other, which determines the interference. Path length difference AL (b) (a) B Figure 5

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

See similar textbooks

Similar questions

Ex. 56: In a biprism experiment interference bands are abserved at a distance of 1 m from the slit. A convex lens is put between the slit and eyepiece gives two images of slit 0.7 cm apart, the lens being 70 cm from eyepiece. Calculate the width of 100 bands, if light of wavelength 5890 A is used.
Fig. 3 shows three situations of the same light of wavelength λ = 670 nm, falling on a slit at 2.58 m from the screen.slit 2.58 m away from the screen. The unit of the position axis is centimeter.(a) Do the figures deal with a single slit or a double slit? Explain.(b) Considering your answer in (a) estimate, for each case, the slit opening (a) if the problemsingle slit and the slit opening and separation of the slits (a and d) if the problem is a double slit.crack. Justify all the logic and steps used.
In a Young's double-slit experiment the separation distance y between the second-order bright fringe and the central bright fringe on a flat screen is 0.0169 m, when the light has a wavelength of 425 nm. Assume that the angles are small enough so that sin (0) is approximately equal to tan (0). Find the separation y when the light has a wavelength of 584 nm. Number i Units ✪
Two slits are illuminated by a monochromatic plane wave of wavelength k. The slits have a width a=3k, and the distance between them is d=9k. (a) Determine if there are any interference maxima that are missing from the two-slit interference pattern because the minimum of the diffraction occurs in the same direction. Find all angles that lead to such missing orders. (b) Calculate the intensity of the first two-slit constructive interference fringe (|m|=1) relative to I(1), the intensity of the central peak.
Sound waves with frequency 2600 Hz and speed 343 m/s diffract through the rectangular opening of a speaker cabinet and into a large auditorium of length 100 m. The opening, which has a horizontal width of 38.7 cm, faces a wall 100 m away (the figure below). Along that wall, how far from the central axis of that wall in meters will a listener be at the first diffraction minimum and thus have difficulty hearing the sound? (Neglect reflections.)
Asap
Find the total capacitance of the combination of capacitors shown in the figure below. (C1 = 0.250 µF, C2 = 15.0 µF.)
A double slit produces a diffraction pattern that is a combination of single and double slit interference. Find the ratio of the width of the slits (D) to the separation between them (d), if the second minimum of the single slit pattern falls on the sixth- order maximum of the double slit pattern. (This will greatly reduce the intensity of the sixth-order maximum. Assume the central maxima of the single slit and double slit interference patterns are located at the same place on the screen.) D
Monochromatic light is incident on a pair of slits that are separated by 0.210 mm. The screen is 2.60 m away from the slits. (Assume the small-angle approximation is valid here.) (a) If the distance between the central bright fringe and either of the adjacent bright fringes is 1.52 cm, find the wavelength of the incident light. m (b) At what angle does the next set of bright fringes appear?
In Fig the central diffraction maximum contains exactly seven interference fringes, and in this case d/a = 4. (a) What must the ratio d/a be if the central maximum contains exactly five fringes? (b) In the case considered in part (a), how many fringes are contained within the first diffraction maximum on one side of the central maximum?
In a Young's double-slit experiment, the angle that locates the second dark fringe on either side of the central bright fringe is 4.0 degrees. Find the ratio d/A of the slit separation d to the wavelength of the light. Number Units
(a) In a single slit diffraction experiment, a slit of width ‘d’ is illuminated by red light of wavelength 650 nm. For what value of ‘d’ will (i) the first minimum fall at an angle of diffraction of 30°, and (ii) the first maximum fall at an angle of diffraction of 30°? (b) Why does the intensity of the secondary maximum become less as compared to the central maximum?