Deck 20: Quantum Physics of Molecules and Solids

ملء الشاشة (f)
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سؤال
The rotational kinetic energy of a diatomic molecule can take the form:

A)(1/2)m ω \omega 2
B)(1/2)I ω \omega 2
C)[m1m2/(m1 + m2)]r2 ω \omega 2
D)(1/2)mv2
E)1/2 μ\mu ω \omega 2
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سؤال
The fundamental frequency of HF is 8.72 * 1013 Hz.The energy associated with a transition from the 10th to the 9th vibrational quantum number (in eV) is:

A)3.61
B)0.361
C)0.060 5
D)0.605
E)0.182
سؤال
The frequency of a microwave absorbed by a molecule when changing from the J = 3 to J = 4 rotation energy state is 4.61 * 1011 Hz.The moment of inertia of the molecule (in kg . m2) is:

A)5.70* 10-45
B)1.45 *10-46
C)1.12 *10-44
D)2.91* 10-46
E)9.11 *10-46
سؤال
A diatomic molecule consists of two point masses, m1 and m2, separated by a distance r.If x is the distance from m1 to the centre of mass, find the moment of inertia in terms of x about an axis perpendicular to the molecular axis through the centre of mass.

A)0
B)m1m2 r2/m1 + m2
C)m1(r - x)2 + m2x2
D)m1x2 + m2(r - x)2
E)m2x2 + m1r2
سؤال
The rotation spectrum of the HCl molecule has been observed in the far infrared, around 50 * 10-6 m.The spacing between successive lines in the spectrum corresponds to radiation of wavelength equal to 5 microns (1 μ\mu m = 10-6 m).Determine the frequency of the photon associated with this transition.

A)6 *1014 Hz
B)6 *1012 Hz
C)6 * 1011 Hz
D)6 * 1013 Hz
E)6 * 1010 Hz
سؤال
A diatomic molecule consists of two point masses, m1 and m2, separated by a distance r.If x is the distance from m1 to the centre of mass, find the moment of inertia in terms of x about an axis parallel to the molecular axis through the centre of mass.

A)0
B)m1x2 + m2(r - x)2
C)m1m2 r2(m1m2)
D)m1(r - x)2 + m2x2
E)m1x2 + m2r2
سؤال
Assume a diatomic molecule can be considered to be two point masses separated by a distance r.The centre of mass of the system is located a distance x from m1, equal to:

A)m1r/(m1 + m2)
B)m2r/(m1 + m2)
C)(m1 + m2) r/m1
D)(m1 + m2) r/m2
E)r(m2/m1)
سؤال
An oxygen molecule has a moment of inertia of 5 * 10-46 kg . m2.Calculate the bond length (in nm).Recall that the atomic mass of oxygen is 16 u (1 u = 1.66 * 10-27 kg).

A)0.3
B)0.1
C)0.2
D)0.4
E)0.5
سؤال
Assume the angular momentum of a diatomic molecule is quantised according to the relation .What are the allowed rotational kinetic energies? <strong>Assume the angular momentum of a diatomic molecule is quantised according to the relation .What are the allowed rotational kinetic energies?  </strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>

A) <strong>Assume the angular momentum of a diatomic molecule is quantised according to the relation .What are the allowed rotational kinetic energies?  </strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
B) <strong>Assume the angular momentum of a diatomic molecule is quantised according to the relation .What are the allowed rotational kinetic energies?  </strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
C) <strong>Assume the angular momentum of a diatomic molecule is quantised according to the relation .What are the allowed rotational kinetic energies?  </strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
D) <strong>Assume the angular momentum of a diatomic molecule is quantised according to the relation .What are the allowed rotational kinetic energies?  </strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
E) <strong>Assume the angular momentum of a diatomic molecule is quantised according to the relation .What are the allowed rotational kinetic energies?  </strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
سؤال
How many degrees of freedom does a diatomic molecule have?

A)3
B)6
C)5
D)7
E)9
سؤال
The energy released when an atom takes an electron is called:

A)internal energy.
B)dissociation energy.
C)binding energy.
D)electron affinity.
E)ionization energy.
سؤال
A molecule makes a transition from the J = 1 to the J = 0 rotational energy state.The wavelength of the emitted photon is 2.6* 10-3 m.What is the moment of inertia of the molecule (in kg .m2)?

A)2.9 * 10-46
B)5.7 * 10-45
C)1.1 * 10-44
D)1.5 * 10-46
E)9.1 * 10-46
سؤال
The fundamental frequency of CO is 6.42 *1013 Hz.If the atomic masses are 12 u and 16 u (1 u = 1.66 *10-27 kg), find the force constant (in N/m) for the diatomic molecule.

A)970
B)1530
C)1850
D)480
E)47
سؤال
The dissociation energy of the hydrogen molecule is approximately 5 eV.What is the temperature of a monatomic molecule whose kinetic energy is equal to 5.000 eV?

A)28 990 K
B)57 970 K
C)38 650 K
D)23 190 K
E)12 880 K
سؤال
A diatomic molecule consists of two point masses, m1 and m2, separated by a distance r.Find the moment of inertia through the centre of mass about an axis perpendicular to the molecular axis.

A)m1m2r2/(m1 + m2)
B)[(m1m2/m1) + m2]r2
C)(m1 + m2)/m1m2r2
D)(m1 + m1)r2 /m1m2
E)m1m2r2/m1
سؤال
An experiment determines that there are 49 allowed rotational energies for a diatomic molecule whose moment of inertia is 2 *0 10-46 kg .m2.The maximum rotational kinetic energy (in eV) is:

A)0.6
B)0.2
C)0.4
D)0.8
E)1.0
سؤال
The force constant of HCl is 480 N/m.If the atomic masses are 1 u and 35 u (1 u = 1.66 *10-27 kg), find the fundamental frequency (in Hz).

A)6.4 * 1013
B)9.2 *1013
C)7.7 * 1013
D)8.7 * 1013
E)1.4 *1013
سؤال
The moment of inertia of a CO molecule is 1.46 *10-46 kg . m2.What is the wavelength of the photon emitted if a rotational transition occurs from the J = 3 to the J = 2 state?

A)4.36 * 10-4 m
B)8.71 * 10-4 m
C)17.4 * 10-3 m
D)5.53 * 10-4 m
E)2.90 * 10-4 m
سؤال
The rotation spectrum of the HCl molecule suggests a photon in the far infrared (around 5.0 *10-6 m) can excite the first rotational level.From this data, the moment of inertia of the HCl molecule (in kg . m2) is:

A)2.8 * 10-48
B)2.8 * 10-49
C)2.8 * 10-47
D)2.8 * 10-46
E)2.8 * 10-45
سؤال
Which of the following refer to the basic categories associated with the energy of a single molecule in a gaseous phase?

A)nuclear, electronic, interval
B)electronic, translation, rotation, vibration
C)ionic, covalent, hydrogen, Van der Waals
D)translation, rotation, vibration
E)dipole-dipole, covalent, ionic, translation
سؤال
The diagram below shows the distance between the nuclei, pA and pB, and the electrons, e1 and e2, in a hydrogen molecule.We would expect the electrostatic potential energy of this molecule to be: <strong>The diagram below shows the distance between the nuclei, pA and pB, and the electrons, e1 and e2, in a hydrogen molecule.We would expect the electrostatic potential energy of this molecule to be:  </strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>

A) <strong>The diagram below shows the distance between the nuclei, pA and pB, and the electrons, e1 and e2, in a hydrogen molecule.We would expect the electrostatic potential energy of this molecule to be:  </strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
B) <strong>The diagram below shows the distance between the nuclei, pA and pB, and the electrons, e1 and e2, in a hydrogen molecule.We would expect the electrostatic potential energy of this molecule to be:  </strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
C) <strong>The diagram below shows the distance between the nuclei, pA and pB, and the electrons, e1 and e2, in a hydrogen molecule.We would expect the electrostatic potential energy of this molecule to be:  </strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
D) <strong>The diagram below shows the distance between the nuclei, pA and pB, and the electrons, e1 and e2, in a hydrogen molecule.We would expect the electrostatic potential energy of this molecule to be:  </strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
E) <strong>The diagram below shows the distance between the nuclei, pA and pB, and the electrons, e1 and e2, in a hydrogen molecule.We would expect the electrostatic potential energy of this molecule to be:  </strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
سؤال
To find the number of electrons per unit volume with energy between E and E + dE in a metal we must multiply the number of allowed states per unit volume with energy E by:

A)the probability that a state is unoccupied, <strong>To find the number of electrons per unit volume with energy between E and E + dE in a metal we must multiply the number of allowed states per unit volume with energy E by:</strong> A)the probability that a state is unoccupied,   B)the probability that a state is occupied,   C)the probability that a state is unoccupied,   D)the probability that a state is occupied,   E)dE alone. <div style=padding-top: 35px>
B)the probability that a state is occupied, <strong>To find the number of electrons per unit volume with energy between E and E + dE in a metal we must multiply the number of allowed states per unit volume with energy E by:</strong> A)the probability that a state is unoccupied,   B)the probability that a state is occupied,   C)the probability that a state is unoccupied,   D)the probability that a state is occupied,   E)dE alone. <div style=padding-top: 35px>
C)the probability that a state is unoccupied, <strong>To find the number of electrons per unit volume with energy between E and E + dE in a metal we must multiply the number of allowed states per unit volume with energy E by:</strong> A)the probability that a state is unoccupied,   B)the probability that a state is occupied,   C)the probability that a state is unoccupied,   D)the probability that a state is occupied,   E)dE alone. <div style=padding-top: 35px>
D)the probability that a state is occupied, <strong>To find the number of electrons per unit volume with energy between E and E + dE in a metal we must multiply the number of allowed states per unit volume with energy E by:</strong> A)the probability that a state is unoccupied,   B)the probability that a state is occupied,   C)the probability that a state is unoccupied,   D)the probability that a state is occupied,   E)dE alone. <div style=padding-top: 35px>
E)dE alone.
سؤال
The difference between donor and acceptor atoms in a doped semiconductor is that:

A)the donor energy level lies halfway between the valence band and the acceptor level.
B)the donor energy level lies near the valence band and the acceptor energy level lies near the conduction band.
C)donor energy levels cannot exist unless acceptor energy levels are present.
D)the donor energy level lies near the conduction band and the acceptor energy level lies near the valence band.
E)the acceptor energy level lies halfway between the conduction band and the donor energy level.
سؤال
In the Lennard-Jones model of the hydrogen molecule, the potential is given by .In this model, the minimum internuclear separation, r0, is: <strong>In the Lennard-Jones model of the hydrogen molecule, the potential is given by .In this model, the minimum internuclear separation, r0, is:  </strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>

A) <strong>In the Lennard-Jones model of the hydrogen molecule, the potential is given by .In this model, the minimum internuclear separation, r0, is:  </strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
B) <strong>In the Lennard-Jones model of the hydrogen molecule, the potential is given by .In this model, the minimum internuclear separation, r0, is:  </strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
C) <strong>In the Lennard-Jones model of the hydrogen molecule, the potential is given by .In this model, the minimum internuclear separation, r0, is:  </strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
D) <strong>In the Lennard-Jones model of the hydrogen molecule, the potential is given by .In this model, the minimum internuclear separation, r0, is:  </strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
E) <strong>In the Lennard-Jones model of the hydrogen molecule, the potential is given by .In this model, the minimum internuclear separation, r0, is:  </strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
سؤال
When a molecule jumps from a rotational energy level characterised by the rotational quantum number J to one characterised by J + 1, the change in energy, EJ + 1 - EJ, is:

A) <strong>When a molecule jumps from a rotational energy level characterised by the rotational quantum number J to one characterised by J + 1, the change in energy, EJ + 1 - EJ, is:</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
B) <strong>When a molecule jumps from a rotational energy level characterised by the rotational quantum number J to one characterised by J + 1, the change in energy, EJ + 1 - EJ, is:</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
C) <strong>When a molecule jumps from a rotational energy level characterised by the rotational quantum number J to one characterised by J + 1, the change in energy, EJ + 1 - EJ, is:</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
D) <strong>When a molecule jumps from a rotational energy level characterised by the rotational quantum number J to one characterised by J + 1, the change in energy, EJ + 1 - EJ, is:</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
E) <strong>When a molecule jumps from a rotational energy level characterised by the rotational quantum number J to one characterised by J + 1, the change in energy, EJ + 1 - EJ, is:</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
سؤال
Ellis and Randy are looking at a molecular absorption spectrum.The spectral lines appear to fall into two groups with a gap in the middle.Ellis says that this must be an absorption spectrum for transitions between the v = 0 and v = 1 vibrational states of a diatomic molecule.Randy says the gap in the middle must occur because a Δ\Delta J = 0 transition is forbidden.Which one, if either, is correct, and why?

A)Ellis, because rotational levels are separated by greater energy differences than vibrational levels.
B)Randy, because rotational levels are separated by greater energy differences than vibrational levels.
C)Ellis, because the Δ\Delta J = 0 transition is the most prominent spectral line in transitions between vibrational levels.
D)Neither, because rotational levels are separated by greater energies that vibrational levels and Δ\Delta J = 0 transitions are not forbidden.
E)Both, because vibrational levels are separated by greater energy differences than rotational levels and Δ\Delta J = 0 transitions are forbidden.
سؤال
The Fermi energy of a metal at a temperature T is 7.0 eV.What is the average energy (in eV) of a conduction electron at that temperature?

A)2.8
B)7.0
C)3.5
D)4.2
E)4.7
سؤال
When a molecule jumps from a rotational energy level characterised by the rotational quantum number J to one characterised by J- 1, the difference in energy of levels J and J -1, EJ - EJ - 1, is:

A) <strong>When a molecule jumps from a rotational energy level characterised by the rotational quantum number J to one characterised by J- 1, the difference in energy of levels J and J -1, EJ - EJ - 1, is:</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
B) <strong>When a molecule jumps from a rotational energy level characterised by the rotational quantum number J to one characterised by J- 1, the difference in energy of levels J and J -1, EJ - EJ - 1, is:</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
C) <strong>When a molecule jumps from a rotational energy level characterised by the rotational quantum number J to one characterised by J- 1, the difference in energy of levels J and J -1, EJ - EJ - 1, is:</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
D) <strong>When a molecule jumps from a rotational energy level characterised by the rotational quantum number J to one characterised by J- 1, the difference in energy of levels J and J -1, EJ - EJ - 1, is:</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
E) <strong>When a molecule jumps from a rotational energy level characterised by the rotational quantum number J to one characterised by J- 1, the difference in energy of levels J and J -1, EJ - EJ - 1, is:</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
سؤال
The Fermi energy corresponds to:

A)the maximum energy electrons can have in a metal at T = 0 K.
B)the maximum energy electrons can have in a metal at T = 0 C.
C)the minimum energy electrons can have in a metal at T = 0 K.
D)the number of electrons per unit volume between E and E + dE.
E)the minimum energy electrons can have in a metal at T = 0 C.
سؤال
The energy of a molecule can normally be divided into the following categories:

A)rotational and vibrational
B)translational, rotational and vibrational
C)electronic, translational, rotational, and vibrational
D)rotational
E)electronic
سؤال
When calculating the rotational kinetic energy of a diatomic molecule, with atoms of mass m1 and m2,the moment of inertia about an axis passing through the molecule's centre of mass, with r the atomic separation, is:

A) <strong>When calculating the rotational kinetic energy of a diatomic molecule, with atoms of mass m1 and m2,the moment of inertia about an axis passing through the molecule's centre of mass, with r the atomic separation, is:</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
B) <strong>When calculating the rotational kinetic energy of a diatomic molecule, with atoms of mass m1 and m2,the moment of inertia about an axis passing through the molecule's centre of mass, with r the atomic separation, is:</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
C) <strong>When calculating the rotational kinetic energy of a diatomic molecule, with atoms of mass m1 and m2,the moment of inertia about an axis passing through the molecule's centre of mass, with r the atomic separation, is:</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
D) <strong>When calculating the rotational kinetic energy of a diatomic molecule, with atoms of mass m1 and m2,the moment of inertia about an axis passing through the molecule's centre of mass, with r the atomic separation, is:</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
E) <strong>When calculating the rotational kinetic energy of a diatomic molecule, with atoms of mass m1 and m2,the moment of inertia about an axis passing through the molecule's centre of mass, with r the atomic separation, is:</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
سؤال
The Fermi temperature of copper is 80 000 K.The corresponding Fermi energy (in eV) is:

A)7
B)5
C)3
D)1
E)4
سؤال
In comparing vibrational and rotational levels in molecules, we find that the energy separation between adjacent energy levels is:

A)the same in rotational and vibrational levels.
B)greater in rotational than in vibrational levels.
C)greater in vibrational than in rotational levels.
D)directly proportional with one rotational level for each vibrational level.
E)inversely proportional with one rotational level for each vibrational level.
سؤال
The wave functions of some molecules are a combination of wave functions with different values of the orbital quantum number .The wave function of PF5 combines s, p and d states in an sp3d hybrid orbital.We would expect such an overlap of wave functions in individual molecules to represent: <strong>The wave functions of some molecules are a combination of wave functions with different values of the orbital quantum number .The wave function of PF5 combines s, p and d states in an sp3d hybrid orbital.We would expect such an overlap of wave functions in individual molecules to represent:  </strong> A)ionic bonding. B)metallic bonding. C)covalent bonding. D)Van der Waal's bonding. E)hydrogen bonding. <div style=padding-top: 35px>

A)ionic bonding.
B)metallic bonding.
C)covalent bonding.
D)Van der Waal's bonding.
E)hydrogen bonding.
سؤال
When a voltage Δ\Delta V is applied to a p-n junction diode at absolute temperature T, the current voltage relationship is:

A)  <strong>When a voltage \Delta V is applied to a p-n junction diode at absolute temperature T, the current voltage relationship is:</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
B)  <strong>When a voltage \Delta V is applied to a p-n junction diode at absolute temperature T, the current voltage relationship is:</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
C)  <strong>When a voltage \Delta V is applied to a p-n junction diode at absolute temperature T, the current voltage relationship is:</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
D)  <strong>When a voltage \Delta V is applied to a p-n junction diode at absolute temperature T, the current voltage relationship is:</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
E)  <strong>When a voltage \Delta V is applied to a p-n junction diode at absolute temperature T, the current voltage relationship is:</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
سؤال
The Fermi temperature is:

A)a characteristic temperature of an electron gas at a physical temperature of absolute zero.
B)a characteristic temperature of an electron gas at a physical temperature of 0 °\degree Celsius.
C)the temperature of the electron gas in absolute degrees.
D)related to the Fermi energy by the relation EF = (3/2) kT.
E)independent of the Fermi energy.
سؤال
The energy gap for germanium is 0.670 eV at room temperature.What wavelength must a photon have (in nm) to excite the electron to the conduction band?

A)640
B)1090
C)1850
D)2200
E)925
سؤال
An energy band in a solid consists of:

A)an infinite number of levels, with each level corresponding to a point in a box.
B)a large number of energy levels so closely spaced that they may be regarded as a continuous band.
C)an infinite number of wave functions, with each wave function corresponding to a point in a box.
D)a large number of electrons so closely spaced that they may be regarded as a continuous band of electric charge.
E)an infinite number of electrons, with each electron corresponding to a point in a box.
سؤال
Because HF, hydrogen fluoride, is a covalent gaseous molecule at room temperature, we might reasonably expect that at room temperature HCl, hydrogen chloride, is:

A)a covalent gaseous molecule.
B)a covalent solid.
C)a metallic gas.
D)a metallic solid.
E)an ionic solid.
سؤال
If an electric field is applied to a metal:

A)very few electrons are excited into the conduction band.
B)electrons having energies near the Fermi energy require only a small amount of additional energy from the applied field to reach nearby empty energy states.
C)electrons having energies near the bottom of the band require only a small amount of additional energy from the applied field to reach nearby empty energy states.
D)the principal mode of conduction is through the motion of holes in the filled part of the band.
E)the Fermi energy Ef becomes equal to the applied electric field E.
سؤال
The smallest object one can distinguish using the electron microscope is on the order of one nanometer (1 nm = 10-9 m).How many atoms of gold are contained in a cube whose edge is 1 nm long? The atomic mass of gold is 197 and its density is 19.3 g/cm3.
سؤال
An LED emits light of wavelength 600 nm.What is its band gap?

A)1.11 eV
B)1.54 eV
C)1.99 eV
D)2.07 eV
E)2.33 eV
سؤال
Solid argon has a density of 1650 kg/m3.The atomic weight of argon is 40.0.Assuming each atom occupies a cubical volume, what is the distance between the argon atoms?
سؤال
In the hydrogen molecule, H2, the separation between the protons is 10-10 m.If the molecule is in its first rotational energy state, what is the angular velocity of the molecule about its centre of mass?
سؤال
The energy gap for a semiconductor is 1.25 eV.Of the frequencies given below, what is the minimum frequency photon than can move an electron from the valence band to the conduction band?

A) <strong>The energy gap for a semiconductor is 1.25 eV.Of the frequencies given below, what is the minimum frequency photon than can move an electron from the valence band to the conduction band?</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
B) <strong>The energy gap for a semiconductor is 1.25 eV.Of the frequencies given below, what is the minimum frequency photon than can move an electron from the valence band to the conduction band?</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
C) <strong>The energy gap for a semiconductor is 1.25 eV.Of the frequencies given below, what is the minimum frequency photon than can move an electron from the valence band to the conduction band?</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
D) <strong>The energy gap for a semiconductor is 1.25 eV.Of the frequencies given below, what is the minimum frequency photon than can move an electron from the valence band to the conduction band?</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
E) <strong>The energy gap for a semiconductor is 1.25 eV.Of the frequencies given below, what is the minimum frequency photon than can move an electron from the valence band to the conduction band?</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
سؤال
What is the energy of the first rotational state of the hydrogen (H2) molecule? The separation between the protons is 10-10 m and the mass of each proton is 1.67 *10-27 kg.(h = 6.626 * 10-34 J . s and 1 eV = 1.6 *10-19 J.)
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Deck 20: Quantum Physics of Molecules and Solids
1
The rotational kinetic energy of a diatomic molecule can take the form:

A)(1/2)m ω \omega 2
B)(1/2)I ω \omega 2
C)[m1m2/(m1 + m2)]r2 ω \omega 2
D)(1/2)mv2
E)1/2 μ\mu ω \omega 2
(1/2)I ω \omega 2
2
The fundamental frequency of HF is 8.72 * 1013 Hz.The energy associated with a transition from the 10th to the 9th vibrational quantum number (in eV) is:

A)3.61
B)0.361
C)0.060 5
D)0.605
E)0.182
0.361
3
The frequency of a microwave absorbed by a molecule when changing from the J = 3 to J = 4 rotation energy state is 4.61 * 1011 Hz.The moment of inertia of the molecule (in kg . m2) is:

A)5.70* 10-45
B)1.45 *10-46
C)1.12 *10-44
D)2.91* 10-46
E)9.11 *10-46
1.45 *10-46
4
A diatomic molecule consists of two point masses, m1 and m2, separated by a distance r.If x is the distance from m1 to the centre of mass, find the moment of inertia in terms of x about an axis perpendicular to the molecular axis through the centre of mass.

A)0
B)m1m2 r2/m1 + m2
C)m1(r - x)2 + m2x2
D)m1x2 + m2(r - x)2
E)m2x2 + m1r2
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5
The rotation spectrum of the HCl molecule has been observed in the far infrared, around 50 * 10-6 m.The spacing between successive lines in the spectrum corresponds to radiation of wavelength equal to 5 microns (1 μ\mu m = 10-6 m).Determine the frequency of the photon associated with this transition.

A)6 *1014 Hz
B)6 *1012 Hz
C)6 * 1011 Hz
D)6 * 1013 Hz
E)6 * 1010 Hz
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6
A diatomic molecule consists of two point masses, m1 and m2, separated by a distance r.If x is the distance from m1 to the centre of mass, find the moment of inertia in terms of x about an axis parallel to the molecular axis through the centre of mass.

A)0
B)m1x2 + m2(r - x)2
C)m1m2 r2(m1m2)
D)m1(r - x)2 + m2x2
E)m1x2 + m2r2
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7
Assume a diatomic molecule can be considered to be two point masses separated by a distance r.The centre of mass of the system is located a distance x from m1, equal to:

A)m1r/(m1 + m2)
B)m2r/(m1 + m2)
C)(m1 + m2) r/m1
D)(m1 + m2) r/m2
E)r(m2/m1)
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8
An oxygen molecule has a moment of inertia of 5 * 10-46 kg . m2.Calculate the bond length (in nm).Recall that the atomic mass of oxygen is 16 u (1 u = 1.66 * 10-27 kg).

A)0.3
B)0.1
C)0.2
D)0.4
E)0.5
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9
Assume the angular momentum of a diatomic molecule is quantised according to the relation .What are the allowed rotational kinetic energies? <strong>Assume the angular momentum of a diatomic molecule is quantised according to the relation .What are the allowed rotational kinetic energies?  </strong> A)   B)   C)   D)   E)

A) <strong>Assume the angular momentum of a diatomic molecule is quantised according to the relation .What are the allowed rotational kinetic energies?  </strong> A)   B)   C)   D)   E)
B) <strong>Assume the angular momentum of a diatomic molecule is quantised according to the relation .What are the allowed rotational kinetic energies?  </strong> A)   B)   C)   D)   E)
C) <strong>Assume the angular momentum of a diatomic molecule is quantised according to the relation .What are the allowed rotational kinetic energies?  </strong> A)   B)   C)   D)   E)
D) <strong>Assume the angular momentum of a diatomic molecule is quantised according to the relation .What are the allowed rotational kinetic energies?  </strong> A)   B)   C)   D)   E)
E) <strong>Assume the angular momentum of a diatomic molecule is quantised according to the relation .What are the allowed rotational kinetic energies?  </strong> A)   B)   C)   D)   E)
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10
How many degrees of freedom does a diatomic molecule have?

A)3
B)6
C)5
D)7
E)9
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11
The energy released when an atom takes an electron is called:

A)internal energy.
B)dissociation energy.
C)binding energy.
D)electron affinity.
E)ionization energy.
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12
A molecule makes a transition from the J = 1 to the J = 0 rotational energy state.The wavelength of the emitted photon is 2.6* 10-3 m.What is the moment of inertia of the molecule (in kg .m2)?

A)2.9 * 10-46
B)5.7 * 10-45
C)1.1 * 10-44
D)1.5 * 10-46
E)9.1 * 10-46
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13
The fundamental frequency of CO is 6.42 *1013 Hz.If the atomic masses are 12 u and 16 u (1 u = 1.66 *10-27 kg), find the force constant (in N/m) for the diatomic molecule.

A)970
B)1530
C)1850
D)480
E)47
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14
The dissociation energy of the hydrogen molecule is approximately 5 eV.What is the temperature of a monatomic molecule whose kinetic energy is equal to 5.000 eV?

A)28 990 K
B)57 970 K
C)38 650 K
D)23 190 K
E)12 880 K
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15
A diatomic molecule consists of two point masses, m1 and m2, separated by a distance r.Find the moment of inertia through the centre of mass about an axis perpendicular to the molecular axis.

A)m1m2r2/(m1 + m2)
B)[(m1m2/m1) + m2]r2
C)(m1 + m2)/m1m2r2
D)(m1 + m1)r2 /m1m2
E)m1m2r2/m1
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16
An experiment determines that there are 49 allowed rotational energies for a diatomic molecule whose moment of inertia is 2 *0 10-46 kg .m2.The maximum rotational kinetic energy (in eV) is:

A)0.6
B)0.2
C)0.4
D)0.8
E)1.0
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17
The force constant of HCl is 480 N/m.If the atomic masses are 1 u and 35 u (1 u = 1.66 *10-27 kg), find the fundamental frequency (in Hz).

A)6.4 * 1013
B)9.2 *1013
C)7.7 * 1013
D)8.7 * 1013
E)1.4 *1013
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18
The moment of inertia of a CO molecule is 1.46 *10-46 kg . m2.What is the wavelength of the photon emitted if a rotational transition occurs from the J = 3 to the J = 2 state?

A)4.36 * 10-4 m
B)8.71 * 10-4 m
C)17.4 * 10-3 m
D)5.53 * 10-4 m
E)2.90 * 10-4 m
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19
The rotation spectrum of the HCl molecule suggests a photon in the far infrared (around 5.0 *10-6 m) can excite the first rotational level.From this data, the moment of inertia of the HCl molecule (in kg . m2) is:

A)2.8 * 10-48
B)2.8 * 10-49
C)2.8 * 10-47
D)2.8 * 10-46
E)2.8 * 10-45
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20
Which of the following refer to the basic categories associated with the energy of a single molecule in a gaseous phase?

A)nuclear, electronic, interval
B)electronic, translation, rotation, vibration
C)ionic, covalent, hydrogen, Van der Waals
D)translation, rotation, vibration
E)dipole-dipole, covalent, ionic, translation
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21
The diagram below shows the distance between the nuclei, pA and pB, and the electrons, e1 and e2, in a hydrogen molecule.We would expect the electrostatic potential energy of this molecule to be: <strong>The diagram below shows the distance between the nuclei, pA and pB, and the electrons, e1 and e2, in a hydrogen molecule.We would expect the electrostatic potential energy of this molecule to be:  </strong> A)   B)   C)   D)   E)

A) <strong>The diagram below shows the distance between the nuclei, pA and pB, and the electrons, e1 and e2, in a hydrogen molecule.We would expect the electrostatic potential energy of this molecule to be:  </strong> A)   B)   C)   D)   E)
B) <strong>The diagram below shows the distance between the nuclei, pA and pB, and the electrons, e1 and e2, in a hydrogen molecule.We would expect the electrostatic potential energy of this molecule to be:  </strong> A)   B)   C)   D)   E)
C) <strong>The diagram below shows the distance between the nuclei, pA and pB, and the electrons, e1 and e2, in a hydrogen molecule.We would expect the electrostatic potential energy of this molecule to be:  </strong> A)   B)   C)   D)   E)
D) <strong>The diagram below shows the distance between the nuclei, pA and pB, and the electrons, e1 and e2, in a hydrogen molecule.We would expect the electrostatic potential energy of this molecule to be:  </strong> A)   B)   C)   D)   E)
E) <strong>The diagram below shows the distance between the nuclei, pA and pB, and the electrons, e1 and e2, in a hydrogen molecule.We would expect the electrostatic potential energy of this molecule to be:  </strong> A)   B)   C)   D)   E)
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22
To find the number of electrons per unit volume with energy between E and E + dE in a metal we must multiply the number of allowed states per unit volume with energy E by:

A)the probability that a state is unoccupied, <strong>To find the number of electrons per unit volume with energy between E and E + dE in a metal we must multiply the number of allowed states per unit volume with energy E by:</strong> A)the probability that a state is unoccupied,   B)the probability that a state is occupied,   C)the probability that a state is unoccupied,   D)the probability that a state is occupied,   E)dE alone.
B)the probability that a state is occupied, <strong>To find the number of electrons per unit volume with energy between E and E + dE in a metal we must multiply the number of allowed states per unit volume with energy E by:</strong> A)the probability that a state is unoccupied,   B)the probability that a state is occupied,   C)the probability that a state is unoccupied,   D)the probability that a state is occupied,   E)dE alone.
C)the probability that a state is unoccupied, <strong>To find the number of electrons per unit volume with energy between E and E + dE in a metal we must multiply the number of allowed states per unit volume with energy E by:</strong> A)the probability that a state is unoccupied,   B)the probability that a state is occupied,   C)the probability that a state is unoccupied,   D)the probability that a state is occupied,   E)dE alone.
D)the probability that a state is occupied, <strong>To find the number of electrons per unit volume with energy between E and E + dE in a metal we must multiply the number of allowed states per unit volume with energy E by:</strong> A)the probability that a state is unoccupied,   B)the probability that a state is occupied,   C)the probability that a state is unoccupied,   D)the probability that a state is occupied,   E)dE alone.
E)dE alone.
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23
The difference between donor and acceptor atoms in a doped semiconductor is that:

A)the donor energy level lies halfway between the valence band and the acceptor level.
B)the donor energy level lies near the valence band and the acceptor energy level lies near the conduction band.
C)donor energy levels cannot exist unless acceptor energy levels are present.
D)the donor energy level lies near the conduction band and the acceptor energy level lies near the valence band.
E)the acceptor energy level lies halfway between the conduction band and the donor energy level.
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24
In the Lennard-Jones model of the hydrogen molecule, the potential is given by .In this model, the minimum internuclear separation, r0, is: <strong>In the Lennard-Jones model of the hydrogen molecule, the potential is given by .In this model, the minimum internuclear separation, r0, is:  </strong> A)   B)   C)   D)   E)

A) <strong>In the Lennard-Jones model of the hydrogen molecule, the potential is given by .In this model, the minimum internuclear separation, r0, is:  </strong> A)   B)   C)   D)   E)
B) <strong>In the Lennard-Jones model of the hydrogen molecule, the potential is given by .In this model, the minimum internuclear separation, r0, is:  </strong> A)   B)   C)   D)   E)
C) <strong>In the Lennard-Jones model of the hydrogen molecule, the potential is given by .In this model, the minimum internuclear separation, r0, is:  </strong> A)   B)   C)   D)   E)
D) <strong>In the Lennard-Jones model of the hydrogen molecule, the potential is given by .In this model, the minimum internuclear separation, r0, is:  </strong> A)   B)   C)   D)   E)
E) <strong>In the Lennard-Jones model of the hydrogen molecule, the potential is given by .In this model, the minimum internuclear separation, r0, is:  </strong> A)   B)   C)   D)   E)
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25
When a molecule jumps from a rotational energy level characterised by the rotational quantum number J to one characterised by J + 1, the change in energy, EJ + 1 - EJ, is:

A) <strong>When a molecule jumps from a rotational energy level characterised by the rotational quantum number J to one characterised by J + 1, the change in energy, EJ + 1 - EJ, is:</strong> A)   B)   C)   D)   E)
B) <strong>When a molecule jumps from a rotational energy level characterised by the rotational quantum number J to one characterised by J + 1, the change in energy, EJ + 1 - EJ, is:</strong> A)   B)   C)   D)   E)
C) <strong>When a molecule jumps from a rotational energy level characterised by the rotational quantum number J to one characterised by J + 1, the change in energy, EJ + 1 - EJ, is:</strong> A)   B)   C)   D)   E)
D) <strong>When a molecule jumps from a rotational energy level characterised by the rotational quantum number J to one characterised by J + 1, the change in energy, EJ + 1 - EJ, is:</strong> A)   B)   C)   D)   E)
E) <strong>When a molecule jumps from a rotational energy level characterised by the rotational quantum number J to one characterised by J + 1, the change in energy, EJ + 1 - EJ, is:</strong> A)   B)   C)   D)   E)
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26
Ellis and Randy are looking at a molecular absorption spectrum.The spectral lines appear to fall into two groups with a gap in the middle.Ellis says that this must be an absorption spectrum for transitions between the v = 0 and v = 1 vibrational states of a diatomic molecule.Randy says the gap in the middle must occur because a Δ\Delta J = 0 transition is forbidden.Which one, if either, is correct, and why?

A)Ellis, because rotational levels are separated by greater energy differences than vibrational levels.
B)Randy, because rotational levels are separated by greater energy differences than vibrational levels.
C)Ellis, because the Δ\Delta J = 0 transition is the most prominent spectral line in transitions between vibrational levels.
D)Neither, because rotational levels are separated by greater energies that vibrational levels and Δ\Delta J = 0 transitions are not forbidden.
E)Both, because vibrational levels are separated by greater energy differences than rotational levels and Δ\Delta J = 0 transitions are forbidden.
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27
The Fermi energy of a metal at a temperature T is 7.0 eV.What is the average energy (in eV) of a conduction electron at that temperature?

A)2.8
B)7.0
C)3.5
D)4.2
E)4.7
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28
When a molecule jumps from a rotational energy level characterised by the rotational quantum number J to one characterised by J- 1, the difference in energy of levels J and J -1, EJ - EJ - 1, is:

A) <strong>When a molecule jumps from a rotational energy level characterised by the rotational quantum number J to one characterised by J- 1, the difference in energy of levels J and J -1, EJ - EJ - 1, is:</strong> A)   B)   C)   D)   E)
B) <strong>When a molecule jumps from a rotational energy level characterised by the rotational quantum number J to one characterised by J- 1, the difference in energy of levels J and J -1, EJ - EJ - 1, is:</strong> A)   B)   C)   D)   E)
C) <strong>When a molecule jumps from a rotational energy level characterised by the rotational quantum number J to one characterised by J- 1, the difference in energy of levels J and J -1, EJ - EJ - 1, is:</strong> A)   B)   C)   D)   E)
D) <strong>When a molecule jumps from a rotational energy level characterised by the rotational quantum number J to one characterised by J- 1, the difference in energy of levels J and J -1, EJ - EJ - 1, is:</strong> A)   B)   C)   D)   E)
E) <strong>When a molecule jumps from a rotational energy level characterised by the rotational quantum number J to one characterised by J- 1, the difference in energy of levels J and J -1, EJ - EJ - 1, is:</strong> A)   B)   C)   D)   E)
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29
The Fermi energy corresponds to:

A)the maximum energy electrons can have in a metal at T = 0 K.
B)the maximum energy electrons can have in a metal at T = 0 C.
C)the minimum energy electrons can have in a metal at T = 0 K.
D)the number of electrons per unit volume between E and E + dE.
E)the minimum energy electrons can have in a metal at T = 0 C.
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30
The energy of a molecule can normally be divided into the following categories:

A)rotational and vibrational
B)translational, rotational and vibrational
C)electronic, translational, rotational, and vibrational
D)rotational
E)electronic
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31
When calculating the rotational kinetic energy of a diatomic molecule, with atoms of mass m1 and m2,the moment of inertia about an axis passing through the molecule's centre of mass, with r the atomic separation, is:

A) <strong>When calculating the rotational kinetic energy of a diatomic molecule, with atoms of mass m1 and m2,the moment of inertia about an axis passing through the molecule's centre of mass, with r the atomic separation, is:</strong> A)   B)   C)   D)   E)
B) <strong>When calculating the rotational kinetic energy of a diatomic molecule, with atoms of mass m1 and m2,the moment of inertia about an axis passing through the molecule's centre of mass, with r the atomic separation, is:</strong> A)   B)   C)   D)   E)
C) <strong>When calculating the rotational kinetic energy of a diatomic molecule, with atoms of mass m1 and m2,the moment of inertia about an axis passing through the molecule's centre of mass, with r the atomic separation, is:</strong> A)   B)   C)   D)   E)
D) <strong>When calculating the rotational kinetic energy of a diatomic molecule, with atoms of mass m1 and m2,the moment of inertia about an axis passing through the molecule's centre of mass, with r the atomic separation, is:</strong> A)   B)   C)   D)   E)
E) <strong>When calculating the rotational kinetic energy of a diatomic molecule, with atoms of mass m1 and m2,the moment of inertia about an axis passing through the molecule's centre of mass, with r the atomic separation, is:</strong> A)   B)   C)   D)   E)
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32
The Fermi temperature of copper is 80 000 K.The corresponding Fermi energy (in eV) is:

A)7
B)5
C)3
D)1
E)4
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33
In comparing vibrational and rotational levels in molecules, we find that the energy separation between adjacent energy levels is:

A)the same in rotational and vibrational levels.
B)greater in rotational than in vibrational levels.
C)greater in vibrational than in rotational levels.
D)directly proportional with one rotational level for each vibrational level.
E)inversely proportional with one rotational level for each vibrational level.
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34
The wave functions of some molecules are a combination of wave functions with different values of the orbital quantum number .The wave function of PF5 combines s, p and d states in an sp3d hybrid orbital.We would expect such an overlap of wave functions in individual molecules to represent: <strong>The wave functions of some molecules are a combination of wave functions with different values of the orbital quantum number .The wave function of PF5 combines s, p and d states in an sp3d hybrid orbital.We would expect such an overlap of wave functions in individual molecules to represent:  </strong> A)ionic bonding. B)metallic bonding. C)covalent bonding. D)Van der Waal's bonding. E)hydrogen bonding.

A)ionic bonding.
B)metallic bonding.
C)covalent bonding.
D)Van der Waal's bonding.
E)hydrogen bonding.
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35
When a voltage Δ\Delta V is applied to a p-n junction diode at absolute temperature T, the current voltage relationship is:

A)  <strong>When a voltage \Delta V is applied to a p-n junction diode at absolute temperature T, the current voltage relationship is:</strong> A)   B)   C)   D)   E)
B)  <strong>When a voltage \Delta V is applied to a p-n junction diode at absolute temperature T, the current voltage relationship is:</strong> A)   B)   C)   D)   E)
C)  <strong>When a voltage \Delta V is applied to a p-n junction diode at absolute temperature T, the current voltage relationship is:</strong> A)   B)   C)   D)   E)
D)  <strong>When a voltage \Delta V is applied to a p-n junction diode at absolute temperature T, the current voltage relationship is:</strong> A)   B)   C)   D)   E)
E)  <strong>When a voltage \Delta V is applied to a p-n junction diode at absolute temperature T, the current voltage relationship is:</strong> A)   B)   C)   D)   E)
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36
The Fermi temperature is:

A)a characteristic temperature of an electron gas at a physical temperature of absolute zero.
B)a characteristic temperature of an electron gas at a physical temperature of 0 °\degree Celsius.
C)the temperature of the electron gas in absolute degrees.
D)related to the Fermi energy by the relation EF = (3/2) kT.
E)independent of the Fermi energy.
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37
The energy gap for germanium is 0.670 eV at room temperature.What wavelength must a photon have (in nm) to excite the electron to the conduction band?

A)640
B)1090
C)1850
D)2200
E)925
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38
An energy band in a solid consists of:

A)an infinite number of levels, with each level corresponding to a point in a box.
B)a large number of energy levels so closely spaced that they may be regarded as a continuous band.
C)an infinite number of wave functions, with each wave function corresponding to a point in a box.
D)a large number of electrons so closely spaced that they may be regarded as a continuous band of electric charge.
E)an infinite number of electrons, with each electron corresponding to a point in a box.
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39
Because HF, hydrogen fluoride, is a covalent gaseous molecule at room temperature, we might reasonably expect that at room temperature HCl, hydrogen chloride, is:

A)a covalent gaseous molecule.
B)a covalent solid.
C)a metallic gas.
D)a metallic solid.
E)an ionic solid.
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40
If an electric field is applied to a metal:

A)very few electrons are excited into the conduction band.
B)electrons having energies near the Fermi energy require only a small amount of additional energy from the applied field to reach nearby empty energy states.
C)electrons having energies near the bottom of the band require only a small amount of additional energy from the applied field to reach nearby empty energy states.
D)the principal mode of conduction is through the motion of holes in the filled part of the band.
E)the Fermi energy Ef becomes equal to the applied electric field E.
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41
The smallest object one can distinguish using the electron microscope is on the order of one nanometer (1 nm = 10-9 m).How many atoms of gold are contained in a cube whose edge is 1 nm long? The atomic mass of gold is 197 and its density is 19.3 g/cm3.
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42
An LED emits light of wavelength 600 nm.What is its band gap?

A)1.11 eV
B)1.54 eV
C)1.99 eV
D)2.07 eV
E)2.33 eV
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43
Solid argon has a density of 1650 kg/m3.The atomic weight of argon is 40.0.Assuming each atom occupies a cubical volume, what is the distance between the argon atoms?
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44
In the hydrogen molecule, H2, the separation between the protons is 10-10 m.If the molecule is in its first rotational energy state, what is the angular velocity of the molecule about its centre of mass?
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45
The energy gap for a semiconductor is 1.25 eV.Of the frequencies given below, what is the minimum frequency photon than can move an electron from the valence band to the conduction band?

A) <strong>The energy gap for a semiconductor is 1.25 eV.Of the frequencies given below, what is the minimum frequency photon than can move an electron from the valence band to the conduction band?</strong> A)   B)   C)   D)   E)
B) <strong>The energy gap for a semiconductor is 1.25 eV.Of the frequencies given below, what is the minimum frequency photon than can move an electron from the valence band to the conduction band?</strong> A)   B)   C)   D)   E)
C) <strong>The energy gap for a semiconductor is 1.25 eV.Of the frequencies given below, what is the minimum frequency photon than can move an electron from the valence band to the conduction band?</strong> A)   B)   C)   D)   E)
D) <strong>The energy gap for a semiconductor is 1.25 eV.Of the frequencies given below, what is the minimum frequency photon than can move an electron from the valence band to the conduction band?</strong> A)   B)   C)   D)   E)
E) <strong>The energy gap for a semiconductor is 1.25 eV.Of the frequencies given below, what is the minimum frequency photon than can move an electron from the valence band to the conduction band?</strong> A)   B)   C)   D)   E)
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46
What is the energy of the first rotational state of the hydrogen (H2) molecule? The separation between the protons is 10-10 m and the mass of each proton is 1.67 *10-27 kg.(h = 6.626 * 10-34 J . s and 1 eV = 1.6 *10-19 J.)
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