De broglie wavelength examples

    • [DOC File]Photons - School of Physics

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      The de Broglie wavelength will be ( = h/p = 0.6 J.s / 10 kg.m.s-1 = 0.06 m = 6 cm. You might see the ball diffract from the cricket bat and go around it, or form an interference pattern as it goes through the wicket, as the wavelength is of similar size to these objects. The x, y and z components of the velocity of an electron are measured to be :

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    • [DOC File]Module 1

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      Sep 01, 2017 · This wavelength is called the de Broglie wavelength. The modern view is that the de Broglie wavelength is linked to the probability of finding the particle at a certain point in space. De Broglie wavelength is measured in metres, m. Electron Diffraction. Two years after de Broglie came up with his particle wavelengths and idea that electrons ...

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    • [DOC File]In this unit we concentrate on the interactions between ...

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      De Broglie Wavelength. X-Ray Production. Compton Scattering Electrons & Photons. We start this unit with a look at the two key particles that are affected by the ideas and concepts of Modern Physics. A particle model of light will be developed that describes each particle as a …

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    • [DOC File]Physics - Quanta and Waves: Numerical Examples

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      Calculate the de Broglie wavelength of: an electron travelling at 4.0 × 106 m s–1. a proton travelling at 6.5 × 106 m s–1. a car of mass 1000 kg travelling at 120 km per hour. An electron and a proton both move with the same velocity of 3.0 × 106 m s–1.

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    • [DOC File]TAP506-0: Particles as waves

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      In 1923 Louis de Broglie proposed that a particle of momentum p would have a wavelength λ given by the equation: wavelength of particle λ = hp. where h is the Planck constant, or λ = hmv for a particle of momentum mv. The formula allows us to calculate the wavelength associated with a moving particle. Worked examples: Using the equation

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    • [DOC File]TAP538-0: Electron scattering

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      The de Broglie wavelength of an electron of momentum p is given by = h / p, where h is the Planck constant, 6.6 10–34 J Hz–1. Since the rest energy of an electron is 0.5 MeV, at energies of hundreds of MeV, the rest energy can be ignored as part of the total energy E.

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