Exam 7: Quantum Theory
Exam 1: The Propertiesof Gases10 Questions
Exam 2: The First Law of Thermodynamics20 Questions
Exam 3: The Second Law of Thermodynamics10 Questions
Exam 4: Physical Transformations20 Questions
Exam 5: Chemical Change30 Questions
Exam 6: Chemical Kinetics20 Questions
Exam 7: Quantum Theory10 Questions
Exam 8: Atomic Structure9 Questions
Exam 9: The Chemical Bond10 Questions
Exam 10: Molecular Interactions10 Questions
Exam 11: Molecular Spectroscopy20 Questions
Exam 12: Statistical Thermodynamics10 Questions
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A photoelectron produced by ionization in a photoelectron spectrometer is ejected with a velocity of 861 km s-1. Calculate the de Broglie wavelength of the electron.
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(Multiple Choice)
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B
The red radiation emitted by a HeNe laser is of wavelength 6328 Å. Calculate the energy of the photons that are emitted.
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A
A electron in a conjugated hydrocarbon is confined to an effective distance of 8.27 Å. Use the uncertainty principle to calculate the minimum uncertainty in the speed of the electron.
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(Multiple Choice)
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Correct Answer:
C
The vibrational energy of a carbon monoxide, CO, molecule in its first excited vibrational state is 3.42 10-20 J. Assuming that a carbon monoxide molecule may be treated as a harmonic oscillator with a force constant of k = 2170 N m-1, calculate the classical amplitude of vibration for the molecule in this state.
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A quantum-mechanical particle rotating in three dimensions has an orbital angular momentum quantum number l = 2. What is the magnitude of the angular momentum?
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Ultraviolet radiation of wavelength 121 nm is used to irradiate a sample of potassium metal. The work function of potassium is 2.25 eV. Calculate the speed of the electrons emitted through the photoelectric effect.
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Estimate the de Broglie wavelength of a neutron that has a kinetic energy of 0.025 eV.
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For a particle rotating in three dimensions, what is the degeneracy of the level with orbital angular momentum quantum number l = 3?
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The effective length of the system in the conjugated linear hydrocarbon hexa-1,3,5-triene, C6H8, is 7.4 Å. By treating the electrons as particles in a one-dimensional box, calculate the wavelength of the lowest energy absorption in the electronic spectrum of hexa-1,3,5-triene.
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A quantum-mechanical particle of mass m is contained within a three-dimensional box with all sides of the same length L. What is the degeneracy of the level with energy 9h2 / 8mL2?
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