1 cm 2 cm 3 cm 4 cm 5 cm6 cm7 cm8 cm Intensities from 0° to 45° for varying slit width with transmitter 57 cm from slit We expect minima at  = 22.02°

Slides:



Advertisements
Similar presentations
24.6 Diffraction Huygen’s principle requires that the waves spread out after they pass through slits This spreading out of light from its initial line.
Advertisements

AS Physics Unit 2 13 Optics Ks5 AS Physics 2450 Mr D Powell.
Dilemma Existence of quanta could no longer be questioned e/m radiation exhibits diffraction => wave-like photoelectric & Compton effect => localized packets.
Assessment Statements AHL Topic and SL Option A-4 Diffraction: Sketch the variation with angle of diffraction of the relative intensity.
4. Investigations into the electrical properties of particular metals at different temperatures led to the identification of superconductivity and the.
The Wave Nature of Matter to ‘If someone tells you that they understand Quantum Mechanics, they are fooling themselves’. -Richard Feynman.
Interference effects for continuous sources: i)Light bends around corners. ii)“Shadows” fill in iii)“Parallel” beams always spread iv)Limits of resolution.
Adam Parry Mark Curtis Sam Meek Santosh Shah
Double Slit Diffraction Physics 202 Professor Lee Carkner Lecture 27.
Interference and Storage What limits how much we can store on CD-ROM.
Double Slit Diffraction Physics 202 Professor Lee Carkner Lecture 25.
Physics 1402: Lecture 35 Today’s Agenda Announcements: –Midterm 2: graded soon … »solutions –Homework 09: Wednesday December 9 Optics –Diffraction »Introduction.
Double Slit Diffraction Physics 202 Professor Lee Carkner Lecture 27.
Diffraction Applications Physics 202 Professor Lee Carkner Lecture 26.
Fig Interference diagrams for N equally spaced very narrow slits. (a) N = 2 slits (b) N = 8 slits (c) N = 16slits.
Physics 52 - Heat and Optics Dr. Joseph F. Becker Physics Department San Jose State University © 2005 J. F. Becker.
Double Slit Diffraction Physics 202 Professor Lee Carkner Lecture 27.
Diffraction Applications Physics 202 Professor Lee Carkner Lecture 28.
Fig Phasor diagrams used to find the amplitude of the E field in single-slit diffraction. (a) All phasors are in phase. (b) Each phasor differs in.
9.12 Diffraction grating • Order of diffraction
Goal: To understand diffraction Objectives: 1)To learn about the results of Young’s Double Slit Experiment 2)To understand when you get maxima and minima.
Lesson 5 Conditioning the x-ray beam
Microwave Experiments Fred, Geoff, Lise,and Phil.
Chapter 36 In Chapter 35, we saw how light beams passing through different slits can interfere with each other and how a beam after passing through a single.
Diffraction: Real Sample (From Chapter 5 of Textbook 2, Chapter 9 of reference 1,) Different sizes, strains, amorphous, ordering  Diffraction peaks.
Chapter 24 Wave Optics. General Physics Review – waves T=1/f period, frequency T=1/f period, frequency v = f velocity, wavelength v = f velocity, wavelength.
Principal maxima become sharper Increases the contrast between the principal maxima and the subsidiary maxima GRATINGS: Why Add More Slits?
PHYS3321 FINDING NUCLEAR CHARGE DISTRIBUTIONS BY SCATTERING ELECTRONS – Part I Scattering of photons from single slit (Sections 3.3, 3.4 Dunlap)
1© Manhattan Press (H.K.) Ltd. 9.7Diffraction Water waves Water waves Light waves Light waves Fraunhofer diffraction Fraunhofer diffraction.

Light of wavelength passes through a single slit of width a. The diffraction pattern is observed on a screen a distance x from the slit. Q double.
1 Waves 10 Lecture 10 Wave propagation. D Aims: ëFraunhofer diffraction (waves in the “far field”). > Young’s double slits > Three slits > N slits and.
1 Fraunhofer Diffraction: Single, multiple slit(s) & Circular aperture Fri. Nov. 22, 2002.
Diffraction by N-slits. Optical disturbance due to N slits.
Sight and Waves Part 2 Problem Solving Mr. Klapholz Shaker Heights High School.
Interference & Diffraction Gratings
Chapter 38 Diffraction Patterns and Polarization.
Young’s Double Slit Experiment.
Wave Optics Light interferes constructively and destructively just as mechanical waves do. However due to the shortness of the wave length (4-7 x
The Braggs and X ray Crystallography By sending radiation through crystal structures you should be able to produce diffraction around the atoms.
Diffraction
11.3 – Single slit diffraction
Young’s Double Slit Contents: Interference Diffraction Young’s Double Slit Angle Distance.
Diffraction at a single slit a = λ Semi circular wave fronts a = 2 λ First minima & maxima become visible a = 4 λ Diffraction is the spreading of wavefronts.
(1) Sin, Cos or Tan? x 7 35 o S H O C H A T A O Answer: Tan You know the adjacent and want the opposite.
Diffraction Practice Phys 11. Single Slit Diffraction A water wave impinges on a single opening; using the single slit diffraction equation, determine.
Double the slit width a and double the wavelength
Young’s Double Slit Experiment.
Interference Requirements
Fraunhofer Diffraction: Multiple slits & Circular aperture

Diffraction and Thin Film Interference
Judge last week: “Pi is not copyrightable”
A. Double the slit width a and double the wavelength λ.
Example: 633 nm laser light is passed through a narrow slit and a diffraction pattern is observed on a screen 6.0 m away. The distance on the screen.
A. Double the slit width a and double the wavelength l.
Interference and Diffraction
Electronics Gorbachenko Vasyl.
Fourier transform (see Cowley Sect. 2.2)
Single Slit Diffraction
Examples of single-slit diffraction (Correction !!)
THEORY OF DIFFRACTION.
Single Slit Diffraction
``Any deviation of light rays from rectilinear path which is neither
Devil physics The baddest class on campus IB Physics
Diffraction Grating calculation of light wavelength
Diffraction and Resolution
Key areas The relationship between the wavelength, distance between the sources, distance from the sources and the spacing between maxima or minima. The.
Presentation transcript:

1 cm 2 cm 3 cm 4 cm 5 cm6 cm7 cm8 cm Intensities from 0° to 45° for varying slit width with transmitter 57 cm from slit We expect minima at  = 22.02° and  = 48.59° Intensity v. Angle for  = 8  /3 (slit width) Single Slit Diffraction

Fraunhofer Approximation: Intensities at 0° to 45° for varying slit width with transmitter 57 cm from slit Expected minima for a = 8 cm at  = 22.02° and 48.59° a : slit width : wavelength (2.85cm) I 0 : empirically fit 1-2 cm3-4 cm5-6 cm 7-8 cm

Heterodyning [sin(  1 t) + sin(  2 t)]²  sin²(  1 t) + sin²(  2 t) + cos(  1 t)cos(  2 t)  cos(  1 t +  2 t)  sin²(  1 t) + sin²(  2 t)  cos(  1 t)cos(  2 t) + cos(  1 t –  2 t) Two new frequencies created:  1   2,  1  2 A set of two or more different frequencies through a nonlinear impedance material produces a new set of frequencies Instances of nonlinear impedance crystal diodes transistors iron-core transformers electron tubes