A light, with wavelength of 2 = 550 nm, passes through a slit and shines on a screenthat is at a distance of L = 0.30 m. The slit has a width of D = 4.0×10-6 m. Calculatethe width Y of the central bright fringe, see Figure 3.1. (25 points)first dark fringeDcentral bright fringeYfirst dark fringe-L-Figure 3.1

Width of the Central bright fringe is the ratio of product of the wavelength with the distance…

A light, with wavelength of 1 = 550 nm, passes through a slit and shines on a screen that is at a distance of L = 0.30 m. The slit has a width of D = 4.0x10-6 m. Calculate the width Y of the central bright fringe, see Figure 3.1. (25 points) first dark fringe D central bright fringe Y first dark fringe

A light, with wavelength of 1 = 550 nm, passes through a slit and shines on a screen that is at a distance of L = 0.30 m. The slit has a width of D = 4.0x10-6 m. Calculate the width Y of the central bright fringe, see Figure 3.1. (25 points) first dark fringe D central bright fringe Y first dark fringe

University Physics Volume 3

17th Edition

ISBN:9781938168185

Author:William Moebs, Jeff Sanny

Publisher:William Moebs, Jeff Sanny

Chapter3: Interference

Section: Chapter Questions

Problem 31P: In a double-slit experiment, the fifth maximum is 2.8 cm from the central maximum on a screen that...

See similar textbooks

Similar questions

In a double-slit experiment, the fifth maximum is 2.8 cm from the central maximum on a screen that is 1.5 m away from the slits. If the slits are 0.15 mm apart, what is the wavelength of the light being used?
When red light ( ?=650 nm) is incident on a single slit, the central bright spot has a width of 9.00 cm. If the screen is 3.55 m distant from the slit, calculate the slit width ?. At which point does Person 1 perceive the image of Person 2 to be located?
In a single slit experiment, the distance between two dark fringes of the second order is 10 cm on a screen which is 1.5 maway. If the wavelength of the light is 650 nm, find the width of the slit. Please provide a well explained and right solution for the following.
In a Young's double slit experiment, the separation between the slits is 1.20 x 10-4 m; and thescreen is located 3.50 m from the slits. The distance on the screen between the central brightfringe and the second order bright fringe is 4.15 cm. What is the frequency of the light usedin this experiment? (Given: ? = 3.0 × 108 ?/?)
A student performs a double-slit experiment using a monochromatic light source, two slits spaced 0.10 mmapart, and a screen located 150 cm away. The bright fringes are located 0.30 cm apart. If the distance betweenthe slits was changed to 0.20 mm, what would the average distance between bright fringes become?
In the two-slit interference , the slitwidths are each 12.0 mm,their separation is 24.0 mm,the wavelength is600 nm, and the viewing screen is at a distance of 4.00 m. Let IP representthe intensity at point P on the screen, at height y = 70.0 cm. (a)What is the ratio of IP to the intensity Im at the center of the pattern?(b) Determine where P is in the two-slit interference pattern by givingthe maximum or minimum on which it lies or the maximum and minimumbetween which it lies. (c) In the same way, for the diffraction thatoccurs, determine where point P is in the diffraction pattern.
A two-slit pattern on a screen 2.38 m from the slits. If the two fourth-order maxima are 32.0 cm apart, what is the separation in cm between the two first-order maxima?
In a single-slit experiment, the slit width is 230 times the wavelength of the light. What is the width (in mmmm) of the central maximum on a screen 1.2 mm behind the slit?
A 0.50-mm-wide slit is illuminated by light of wavelength 500 nm. What is the width of the central maximum on a screen 2.0 m behind the slit?Express your answer in millimeters.
Two narrow slits 53 μm apart are illuminated with light of wavelength 509 nm . What is the angle of the m = 2 bright fringe in radians? What is the angle of the m = 2 bright fringe in degrees?
Using the equation for the distance between fringes, Δy = x? d , calculate the distance (in cm) between fringes for 578 nm light falling on double slits separated by 0.0350 mm, located 3.20 m from a screen as in the figure.
At most, how many bright fringes can be formed on either side of the central bright fringe when light of wavelength 625 nm falls on a double slit whose slit separation is 4.65 × 10-6 m? Please explain with all math steps.