Exam 14: Wave Particle Duality and Quantum Physics

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What is the momentum (in SI units) of a photon of wavelength λ\lambda = 410 nm? (Planck's constant h = 6.626 *10-34 J·s)

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A gamma-ray photon of energy 100 keV scatters off an electron at an angle perpendicular to its original direction. Calculate the de Broglie wavelength of the recoiling electron.

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A proton (rest energy = 938 MeV) is confined in a space of length 3.0 * 10-15 m, about the size of a light-weight nucleus. The minimum uncertainty in its momentum is approximately

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Photons with an energy of 7.52 eV strike a material that has a work function of 4.22 eV. The maximum kinetic energy of the electron emitted from this material is

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  The graph shows the maximum kinetic energy of electrons emitted by a photosensitive surface as a function of the frequency of the incident radiation. The slope of this curve represents The graph shows the maximum kinetic energy of electrons emitted by a photosensitive surface as a function of the frequency of the incident radiation. The slope of this curve represents

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Photon A has twice the energy of photon B. The ratio of the momentum of A to that of B is

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  The scaling of both axes in the graphs shown are the same. The graph that best represents the energy levels of a harmonic oscillator is The scaling of both axes in the graphs shown are the same. The graph that best represents the energy levels of a harmonic oscillator is

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A Compton-scattered X-ray photon has less energy than the incident photon. The scattered photon therefore

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The ground-state energy of hydrogen is -13.6 eV. The difference in energy between the n = 3 and n = 4 levels (magnitude only) is

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An X-ray photon of wavelength 0.10 nm is Compton-scattered from a free electron. The greatest observed shift in wavelength, as seen in the scattered photon, is

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The maximum kinetic energy of electrons ejected from barium (whose work function is 2.50 eV) when it is illuminated by light of wavelength 350 nm is

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  The graph that best represents the potential energy of a harmonic oscillator as a function of the position of the oscillator is The graph that best represents the potential energy of a harmonic oscillator as a function of the position of the oscillator is

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The wave function of a single electron Ψ\Psi tells us

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Use the following figure to answer the next questions.  Use the following figure to answer the next questions.   -The graphs show \Psi <sup>2</sup> as a function of x for a particle in a one-dimensional box of length L. The graph that represents the ground state is -The graphs show Ψ\Psi 2 as a function of x for a particle in a one-dimensional box of length L. The graph that represents the ground state is

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   The figure shows X-rays incident on a crystal spectrometer that are reflected from the crystal and used for Compton scattering in a carbon block. Of the wavelengths shown,  \lambda <sub>3</sub>  \neq   \lambda ; thus, which of the following expressions is true? The figure shows X-rays incident on a crystal spectrometer that are reflected from the crystal and used for Compton scattering in a carbon block. Of the wavelengths shown, λ\lambda 3 \neq λ\lambda ; thus, which of the following expressions is true?

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A classical particle

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The work functions for two different metals A and B, are 3.23 eV and 5.33 eV, respectively. If photons of 220 nm are incident on the two metals, calculate the difference in energy of the fastest photoelectrons from metal A and metal B.

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Use the following equation statement to answer the next four questions. The normalized wave functions for the infinite square-well potential are Ψ\Psi n = (2/L)1/2 sin(n π\pi x/L) You may find it useful to use  Use the following equation statement to answer the next four questions. The normalized wave functions for the infinite square-well potential are  \Psi <sub>n</sub> = (2/L)<sup>1/2</sup> sin(n  \pi x/L) You may find it useful to use    \theta sin<sup>2</sup> \theta d \theta =  \theta <sup>2</sup>/4 - ( \theta  sin 2 \theta /4 - (cos 2 \theta /8 + C -The expectation value <x> for a particle in the excited (n = 2) state of an infinite square-well potential is θ\theta sin2 θ\theta d θ\theta = θ\theta 2/4 - ( θ\theta sin 2 θ\theta /4 - (cos 2 θ\theta /8 + C -The expectation value <x> for a particle in the excited (n = 2) state of an infinite square-well potential is

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A particle is in the ground state of an infinite square-well potential. The probability of finding the particle in Δ\Delta x = 0.01L at x = L/3 is

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An electron is confined to a region of space of length L = 0.2 nm. The minimum uncertainty in its momentum is approximately

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