Deck 16: Atoms

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Question
The first Bohr radius, r0, is 0.0529 nm and the corresponding energy, E0, is 13.6 eV. The wavelength of the light emitted as a hydrogen atom undergoes a transition from state n = 4 to n = 2 is

A) 656 nm
B) 486 nm
C) 434 nm
D) 410 nm
E) None of these is correct.
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Question
The wavelength of the visible line in the hydrogen spectrum that corresponds to m = 5 in the Balmer equation is

A) 656 nm
B) 486 nm
C) 434 nm
D) 410 nm
E) None of these is correct.
Question
The order-of-magnitude of the diameter of an atom is closest to

A) 10-6 m
B) 10-8 m
C) 10-10 m
D) 10-12 m
E) 10-14 m
Question
The constant in the Rydberg-Ritz formula is RH = 10.96776 µm-1. The wavelength predicted by this formula for n1 = 5 and n2 = 3 is

A) 656 nm
B) 486 nm
C) 434 nm
D) 410 nm
E) None of these is correct.
Question
The wavelength of the visible line in the hydrogen spectrum that corresponds to m = 4 in the Balmer equation is

A) 656 nm
B) 486 nm
C) 434 nm
D) 410 nm
E) None of these is correct.
Question
The constant in the Rydberg-Ritz formula is RH = 10.96776 µm-1. The wavelength predicted by this formula for n1 = 3 and n2 = 2 is

A) 656 nm
B) 486 nm
C) 434 nm
D) 410 nm
E) None of these is correct.
Question
If the potential energy of an electron in the Bohr's model is -U0, then the kinetic energy and the total energy of the electron are, respectively,

A) U0 and 0.5U0
B) 0.5U0 and -0.5U0
C) 0.5U0 and 0.5U0
D) U0 and -0.5U0
E) 0.5U0 and U0
Question
The binding energy of hydrogen is 13.6 eV. The wavelength of the emission line corresponding to the transition from n = 4 to n = 3 is

A) 1.9 *10-6 m
B) 8.2 * 10-7 m
C) 5.3 * 105 m
D) 3.0 * 10-25 m
E) 1.6 * 1014 m
Question
The critical experiments that established the nuclear nature of atoms were performed by

A) Bohr
B) Balmer
C) Rydberg and Ritz
D) Geiger and Marsden
E) Thomson
Question
The order-of-magnitude of the diameter of the nucleus is closest to

A) 10-6 m
B) 10-8 m
C) 10-10 m
D) 10-12 m
E) 10-15 m
Question
According to the Bohr theory, a hydrogen atom

A) does not radiate when it is in a stationary state.
B) radiates when the electron accelerates in a circular orbit.
C) remains in the ground state until it gives off a photon.
D) gives off a continuous spectrum from the K-shell.
E) has an electron in the ground state, an electron in the n = 1 state, an electron in the
N = 2 state, and so on.
Question
Which of the following statements is true?

A) The size of the nucleus of an atom is \backsim 5 times smaller than the size of the atom.
B) The size of an atom is determined by the electron cloud.
C) Most of an atom is empty space.
D) The mass of an atom is determined primarily by the mass of the nucleus.
E) All of these are correct.
Question
In the Bohr model of the atom

A) gravitational forces play a significant role.
B) electrons do not radiate energy when they are in a stable orbit.
C) the electrons spiral into the nucleus.
D) the energy of an electron in a stable orbit is an integral multiple of h/(2 π\pi ).
E) None of these is correct.
Question
The binding energy of a hydrogen atom is inversely proportional to the square of the principal quantum number n. The binding energy of the ground level of atomic hydrogen is 13.6 eV. The binding energy of the second (n = 2) level of the hydrogen atom is

A) +13.6 eV
B) -13.6 eV
C) -3.4 eV
D) -54.8 eV
E) +3.4 eV
Question
The kinetic energy of an electron moving in a circular orbit of radius r about a positive charge Ze varies

A) directly with r.
B) directly with r2.
C) indirectly with r.
D) indirectly with r2.
E) indirectly with r1/2.
Question
The first Bohr radius, r0, is 0.0529 nm and the corresponding energy, E0, is 13.6 eV. The wavelength of the light emitted as a hydrogen atom undergoes a transition from state n = 3 to n = 2 is

A) 656 nm
B) 486 nm
C) 434 nm
D) 410 nm
E) None of these is correct.
Question
When a gold foil is bombarded with alpha particles, a small fraction of the alpha particles were scattered at large angles. The large scattering angles

A) suggested that the positive charges in an atom were uniformly distributed throughout the atom.
B) were consistent with all of the negative charge of the atom being concentrated at the center of the atom.
C) suggested that the negative charges in an atom were uniformly distributed throughout the atom.
D) required that the positive charge and most of the mass of the atom be concentrated in a very small region.
E) were consistent with the idea that the atom has a neutral nucleus.
Question
The radius of the n = 1 orbit in the hydrogen atom is 0.053 nm. What is the radius of the n = 3 orbit of lithium, which has three protons in its nucleus?

A) 3(0.053) nm
B) 9(0.053) nm
C) 0.053 nm
D) (1/3)(0.053) nm
E) (1/9)(0.053) nm
Question
The radius of the n = 1 Bohr orbit in the hydrogen atom is 0.053 nm. What is the radius of the n = 5 Bohr orbit?

A) 5(0.053) nm
B) 25(0.053) nm
C) 0.053 nm
D) (1/5)(0.053) nm
E) (1/25)(0.053) nm
Question
J. J. Thomson's model of an atom

A) had electrons embedded in some kind of fluid that contained most of the mass of the atom.
B) held that the fluid containing most of the mass of the atom had enough positive charge to make the atom electrically neutral.
C) failed to predict the observed frequencies for any atom.
D) depended upon electric forces to produce stability.
E) All of these are correct.
Question
<strong>  In the energy-level diagram, the line that corresponds to the longest wavelength in the Balmer series is</strong> A) 1 B) 2 C) 3 D) 4 E) 5 <div style=padding-top: 35px> In the energy-level diagram, the line that corresponds to the longest wavelength in the Balmer series is

A) 1
B) 2
C) 3
D) 4
E) 5
Question
Using Bohr's model, the speed of an electron in the first orbit is

A) 3.14 *105 m/s
B) 1.09 * 106 m/s
C) 1.37 * 107 m/s
D) 2.19 *106 m/s
E) None of these is correct.
Question
The radii of the Bohr orbits in atomic hydrogen are given by <strong>The radii of the Bohr orbits in atomic hydrogen are given by   . If the radius of the first Bohr orbit (n = 1) is 0.053 nm, the radius of the third Bohr orbit (n = 3) is</strong> A) 0.16 nm B) 0.018 nm C) 0.48 nm D) 0.35 nm E) 1.3 nm <div style=padding-top: 35px> .
If the radius of the first Bohr orbit (n = 1) is 0.053 nm, the radius of the third Bohr orbit (n = 3) is

A) 0.16 nm
B) 0.018 nm
C) 0.48 nm
D) 0.35 nm
E) 1.3 nm
Question
Bohr's quantum condition on electron orbits required

A) that the angular momentum of the electron about the hydrogen nucleus equal nh/(2 π\pi ).
B) that no more than one electron occupy a given stationary state.
C) the electrons to spiral into the nucleus while radiating electromagnetic waves.
D) that the energies of an electron in a hydrogen atom be equal to nEo, where Eo is a constant energy and n is an integer.
E) None of these is correct.
Question
What is the difference in wavelength between the longest wavelength in the Lyman series and that of the longest wavelength in the Paschen series?

A) 1754 nm
B) 1876 nm
C) 535 nm
D) 1220 nm
E) None of these is correct.
Question
A photon of wavelength 80 nm is absorbed by the electron in the ground-state level of the hydrogen atom. Is this enough energy to ionize the atom? If so calculate the kinetic energy of the free electron.

A) No, ionization does not occur.
B) Yes, 1.9 eV
C) Yes, 12 eV
D) Yes, 29 eV
E) Yes, 19 eV
Question
What is the energy difference between the transition with the longest wavelength in the Lyman series and the transition with the shortest wavelength in the Paschen series?

A) 10.2 eV
B) 8.7 eV
C) 4.9 eV
D) 11.7 eV
E) 12.1 eV
Question
The energy of the nth level in a one-electron atom is En = -13.6(Z2/n2) eV. Consider a beryllium ion with all but one of its electrons removed (a beryllium atom normally has four electrons). What is the energy of the electron when it is in the third-lowest energy state?

A) -24 eV
B) -7.6 eV
C) -1.5 eV
D) 24 eV
E) 7.6 eV
Question
What is the ratio of the radius of the n = 3 orbit to that of the n = 2 orbit?

A) 1.50
B) 4.50
C) 2.25
D) 0.666
E) None of these is correct.
Question
<strong>  The above figure shows a schematic energy-level diagram for the hydrogen atom. The series that represents the Balmer series is</strong> A) 1 B) 2 C) 3 D) 4 E) 5 <div style=padding-top: 35px> The above figure shows a schematic energy-level diagram for the hydrogen atom. The series that represents the Balmer series is

A) 1
B) 2
C) 3
D) 4
E) 5
Question
An electron in a hydrogen atom jumps from the n = 5 to n = 3 level. Is a photon absorbed or emitted in this process? What is the wavelength of the photon? State whether the photon is in the visible, ultraviolet, or infrared range of the electro-magnetic spectrum.

A) absorbed, 1280 nm, infrared
B) emitted, 605 nm, visible
C) emitted, 1280 nm, infrared
D) absorbed, 605 nm, visible
E) emitted, 605 nm, infrared
Question
The energy of the nth level in a one-electron atom is En = -13.6(Z2/n2) eV. Consider a beryllium ion with all but one of its electrons removed (a beryllium atom normally has four electrons). What is the wavelength of a photon emitted when the electron makes the transition from the third-lowest to the lowest energy state?

A) 1.03 * 10-7 m
B) 2.03 * 10-8 m
C) 6.43 * 10-9 m
D) 5.71 * 10-9 m
E) 1.03 * 10-27 m
Question
The electron in a hydrogen atom has an orbital radius of 0.0500 nm. To avoid being pulled into the nucleus by electrostatic attraction, the electron must have an orbital speed of

A) 7.12 km/s
B) 25.2 km/s
C) 1.02 *106 m/s
D) 2.25 *106 m/s
E) 5.0 *108 m/s
Question
An electron undergoes a transition from n = 2 to n = 5. According to Bohr's model, the change in angular momentum of the electron is

A) <strong>An electron undergoes a transition from n = 2 to n = 5. According to Bohr's model, the change in angular momentum of the electron is</strong> A)   B)   C)   D)   E) None of these is correct. <div style=padding-top: 35px>
B) <strong>An electron undergoes a transition from n = 2 to n = 5. According to Bohr's model, the change in angular momentum of the electron is</strong> A)   B)   C)   D)   E) None of these is correct. <div style=padding-top: 35px>
C) <strong>An electron undergoes a transition from n = 2 to n = 5. According to Bohr's model, the change in angular momentum of the electron is</strong> A)   B)   C)   D)   E) None of these is correct. <div style=padding-top: 35px>
D) <strong>An electron undergoes a transition from n = 2 to n = 5. According to Bohr's model, the change in angular momentum of the electron is</strong> A)   B)   C)   D)   E) None of these is correct. <div style=padding-top: 35px>
E) None of these is correct.
Question
According to the Bohr theory, the allowed energy states for the hydrogen atom are given by the relation <strong>According to the Bohr theory, the allowed energy states for the hydrogen atom are given by the relation   . This formula can be readily extended to other hydrogenic (one-electron) systems. The energy of the second level (n = 2) for the doubly ionized lithium atom is</strong> A) -54.4 eV B) 13.6 eV C) -30.6 eV D) -3.4 eV E) -1.5 eV <div style=padding-top: 35px> .
This formula can be readily extended to other hydrogenic (one-electron) systems. The energy of the second level (n = 2) for the doubly ionized lithium atom is

A) -54.4 eV
B) 13.6 eV
C) -30.6 eV
D) -3.4 eV
E) -1.5 eV
Question
The equation derived by Bohr for the wavelengths of λ\lambda of the lines in hydrogen- like spectra is  <strong>The equation derived by Bohr for the wavelengths of  \lambda  of the lines in hydrogen- like spectra is   The first member of the Balmer series of hydrogen has  \lambda  = 660 nm. Doubly ionized   is hydrogen-like. The wavelength of the first member of the Balmer series for doubly ionized   is</strong> A) 73 nm B) 5.9 * 10<sup>3</sup> nm C) 150 nm D) 60 nm E) 1.8* 10<sup>-3</sup> nm <div style=padding-top: 35px>  The first member of the Balmer series of hydrogen has λ\lambda = 660 nm. Doubly ionized  <strong>The equation derived by Bohr for the wavelengths of  \lambda  of the lines in hydrogen- like spectra is   The first member of the Balmer series of hydrogen has  \lambda  = 660 nm. Doubly ionized   is hydrogen-like. The wavelength of the first member of the Balmer series for doubly ionized   is</strong> A) 73 nm B) 5.9 * 10<sup>3</sup> nm C) 150 nm D) 60 nm E) 1.8* 10<sup>-3</sup> nm <div style=padding-top: 35px>  is hydrogen-like. The wavelength of the first member of the Balmer series for doubly ionized  <strong>The equation derived by Bohr for the wavelengths of  \lambda  of the lines in hydrogen- like spectra is   The first member of the Balmer series of hydrogen has  \lambda  = 660 nm. Doubly ionized   is hydrogen-like. The wavelength of the first member of the Balmer series for doubly ionized   is</strong> A) 73 nm B) 5.9 * 10<sup>3</sup> nm C) 150 nm D) 60 nm E) 1.8* 10<sup>-3</sup> nm <div style=padding-top: 35px>  is

A) 73 nm
B) 5.9 * 103 nm
C) 150 nm
D) 60 nm
E) 1.8* 10-3 nm
Question
Light of wavelength 411 nm is observed from a hydrogen discharge. What transition produces this emission? The energy of the n = 1 level is -13.6 eV.

A) n = 1.13 to n =1
B) n = 6 to n = 2
C) n = 3 to n = 3
D) n = 2 to n = 6
E) n = 5 to n = 1
Question
What is the energy difference between the transition with the longest wavelength and the transition with the shortest wavelength in the Balmer series?

A) 10.2 eV
B) 3.4 eV
C) 1.51 eV
D) 12.1 eV
E) 0.66 eV
Question
According to Bohr's model, the radius of an electron at n = 4 is

A) 0.212 nm
B) 0.846 nm
C) 0.0265 nm
D) 0.00331 nm
E) None of these is correct.
Question
The red line in the hydrogen emission spectrum is 656 nm. If the energy of the nth level is -13.6/n 2 eV, then calculate the transition between n levels that this emitted photon comes from.

A) n = 2 to n = 3
B) n = 4 to n = 3
C) n = 5 to n = 2
D) n = 3 to n = 2
E) n = 2 to n = 4
Question
In the Bohr Model of the hydrogen atom, what is the kinetic energy of the electron in the n = 3 orbit? (The radius of the 1st Bohr orbit is 0.0529 nm.)

A) 3.44 eV
B) 1.51 eV
C) 3.02 eV
D) 0.75 eV
E) 4.53 eV
Question
A hydrogen atom is in a state with principal quantum number n = 3. A possible value for its orbital angular momentum is

A) zero
B) <strong>A hydrogen atom is in a state with principal quantum number n = 3. A possible value for its orbital angular momentum is</strong> A) zero B)   C)   D)   E)   <div style=padding-top: 35px>
C) <strong>A hydrogen atom is in a state with principal quantum number n = 3. A possible value for its orbital angular momentum is</strong> A) zero B)   C)   D)   E)   <div style=padding-top: 35px>
D) <strong>A hydrogen atom is in a state with principal quantum number n = 3. A possible value for its orbital angular momentum is</strong> A) zero B)   C)   D)   E)   <div style=padding-top: 35px>
E) <strong>A hydrogen atom is in a state with principal quantum number n = 3. A possible value for its orbital angular momentum is</strong> A) zero B)   C)   D)   E)   <div style=padding-top: 35px>
Question
If you measure the angular momentum of an electron in units of <strong>If you measure the angular momentum of an electron in units of   , you find that the angular momentum is quantized to the value _______ units and that its component along any direction can have only the _______ values ranging from -   to +   units.</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px> , you find that the angular momentum is quantized to the value _______ units and that its component along any direction can have only the _______ values ranging from - <strong>If you measure the angular momentum of an electron in units of   , you find that the angular momentum is quantized to the value _______ units and that its component along any direction can have only the _______ values ranging from -   to +   units.</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px> to + <strong>If you measure the angular momentum of an electron in units of   , you find that the angular momentum is quantized to the value _______ units and that its component along any direction can have only the _______ values ranging from -   to +   units.</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px> units.

A) <strong>If you measure the angular momentum of an electron in units of   , you find that the angular momentum is quantized to the value _______ units and that its component along any direction can have only the _______ values ranging from -   to +   units.</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
B) <strong>If you measure the angular momentum of an electron in units of   , you find that the angular momentum is quantized to the value _______ units and that its component along any direction can have only the _______ values ranging from -   to +   units.</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
C) <strong>If you measure the angular momentum of an electron in units of   , you find that the angular momentum is quantized to the value _______ units and that its component along any direction can have only the _______ values ranging from -   to +   units.</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
D) <strong>If you measure the angular momentum of an electron in units of   , you find that the angular momentum is quantized to the value _______ units and that its component along any direction can have only the _______ values ranging from -   to +   units.</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
E) <strong>If you measure the angular momentum of an electron in units of   , you find that the angular momentum is quantized to the value _______ units and that its component along any direction can have only the _______ values ranging from -   to +   units.</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
Question
A possible value of the orbital angular momentum of an electron in the n = 2 state is

A) <strong>A possible value of the orbital angular momentum of an electron in the n = 2 state is</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
B) <strong>A possible value of the orbital angular momentum of an electron in the n = 2 state is</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
C) <strong>A possible value of the orbital angular momentum of an electron in the n = 2 state is</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
D) <strong>A possible value of the orbital angular momentum of an electron in the n = 2 state is</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
E) <strong>A possible value of the orbital angular momentum of an electron in the n = 2 state is</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
Question
Consider a beryllium (Z = 4) ion with all but one of its electrons removed. What is the kinetic energy of the electron in the n = 1 orbit. (The radius of the 1st Bohr orbit in Be3+ is 0.0132 nm.)

A) 54.4 eV
B) 218 eV
C) 13.6 eV
D) 27.2 eV
E) 109 eV
Question
If the angular momentum is characterized by the quantum number <strong>If the angular momentum is characterized by the quantum number   = 3, what is the smallest possible angle between   and the z axis?</strong> A) 12.1º B) 17.5º C) 23.2º D) 27.4º E) 30.0º <div style=padding-top: 35px> = 3, what is the smallest possible angle between <strong>If the angular momentum is characterized by the quantum number   = 3, what is the smallest possible angle between   and the z axis?</strong> A) 12.1º B) 17.5º C) 23.2º D) 27.4º E) 30.0º <div style=padding-top: 35px> and the z axis?

A) 12.1º
B) 17.5º
C) 23.2º
D) 27.4º
E) 30.0º
Question
For the principal quantum number n = 4, the number of values the orbital quantum number l can have is

A) 4
B) 3
C) 7
D) 16
E) 6
Question
If the angular momentum is characterized by the quantum number <strong>If the angular momentum is characterized by the quantum number   = 3, what is the largest possible angle between   and the +z axis?</strong> A) 30.0º B) 60.8º C) 81.4º D) 150º E) 163º <div style=padding-top: 35px> = 3, what is the largest possible angle between <strong>If the angular momentum is characterized by the quantum number   = 3, what is the largest possible angle between   and the +z axis?</strong> A) 30.0º B) 60.8º C) 81.4º D) 150º E) 163º <div style=padding-top: 35px> and the +z axis?

A) 30.0º
B) 60.8º
C) 81.4º
D) 150º
E) 163º
Question
The principle quantum number of an electron is 3. The possible magnitudes of the orbital angular momentum, L, are

A) <strong>The principle quantum number of an electron is 3. The possible magnitudes of the orbital angular momentum, L, are</strong> A)   B)   C)   D)   E) None of these is correct. <div style=padding-top: 35px>
B) <strong>The principle quantum number of an electron is 3. The possible magnitudes of the orbital angular momentum, L, are</strong> A)   B)   C)   D)   E) None of these is correct. <div style=padding-top: 35px>
C) <strong>The principle quantum number of an electron is 3. The possible magnitudes of the orbital angular momentum, L, are</strong> A)   B)   C)   D)   E) None of these is correct. <div style=padding-top: 35px>
D) <strong>The principle quantum number of an electron is 3. The possible magnitudes of the orbital angular momentum, L, are</strong> A)   B)   C)   D)   E) None of these is correct. <div style=padding-top: 35px>
E) None of these is correct.
Question
The possible orbital quantum numbers of an electron are 0, 1, 3, 4, and 5. Its principal quantum number, n, and the largest magnetic quantum number, ml are

A) 5 and 5
B) 6 and 5
C) 4 and 3
D) 6 and 4
E) 5 and 4
Question
In the Bohr Model of the hydrogen atom, what is the potential energy of the electron in the n = 11 orbit? (The radius of the 1st Bohr orbit is 0.0529 nm.)

A) 2.25 * 10-1 eV
B) 1.12*10-1 eV
C) 5.62 * 10-2 eV
D) 2.47 eV
E) None of these is correct.
Question
What is the magnitude of the change in potential energy for the electron in the hydrogen atom as it moves from the n = 2 to n = 3 orbit? (The radius of the 1st Bohr orbit is 0.0529 nm.)

A) 1.89 eV
B) 4.91 eV
C) 0.945 eV
D) 3.78 eV
E) None of these is correct.
Question
The symbol that represents the orbital quantum number is

A) n
B) m
C) L
D) <strong>The symbol that represents the orbital quantum number is</strong> A) n B) m C) L D)   E) z <div style=padding-top: 35px>
E) z
Question
<strong>  The orbital angular momentum of an electron in a D state has a magnitude of   . The figure shows orientations of the angular momentum vector or an electron placed in a magnetic field in the positive z direction. The vector that represents a correct orientation when the field is applied is</strong> A) 1 B) 2 C) 3 D) 4 E) 5 <div style=padding-top: 35px> The orbital angular momentum of an electron in a D state has a magnitude of <strong>  The orbital angular momentum of an electron in a D state has a magnitude of   . The figure shows orientations of the angular momentum vector or an electron placed in a magnetic field in the positive z direction. The vector that represents a correct orientation when the field is applied is</strong> A) 1 B) 2 C) 3 D) 4 E) 5 <div style=padding-top: 35px> . The figure shows orientations of the angular momentum vector or an electron placed in a magnetic field in the positive z direction. The vector that represents a correct orientation when the field is applied is

A) 1
B) 2
C) 3
D) 4
E) 5
Question
In the Bohr Model of the hydrogen atom, what is the ratio of the speed of the electron moving in the n = 2 orbit divided by the speed of the electron in the n = 3 orbit?

A) 0.66
B) 1.5
C) 2.25
D) 0.44
E) its speed is independent of n
Question
The symbol that represents the orbital angular momentum is

A) n
B) m
C) L
D) <strong>The symbol that represents the orbital angular momentum is</strong> A) n B) m C) L D)   E) z <div style=padding-top: 35px>
E) z
Question
If the angular momentum is characterized by the quantum number <strong>If the angular momentum is characterized by the quantum number   = 3, what are the possible values of L<sub>z</sub> in units of   ?</strong> A) -3, 0, +3 B) -3, -2, -1, 0 C) -2, -1, 0, +1, +2 D) -3, -2, -1, 0, +1, +2, +3 <div style=padding-top: 35px> = 3, what are the possible values of Lz in units of <strong>If the angular momentum is characterized by the quantum number   = 3, what are the possible values of L<sub>z</sub> in units of   ?</strong> A) -3, 0, +3 B) -3, -2, -1, 0 C) -2, -1, 0, +1, +2 D) -3, -2, -1, 0, +1, +2, +3 <div style=padding-top: 35px> ?

A) -3, 0, +3
B) -3, -2, -1, 0
C) -2, -1, 0, +1, +2
D) -3, -2, -1, 0, +1, +2, +3
Question
The symbol that represents the principal quantum number is

A) n
B) m
C) L
D) <strong>The symbol that represents the principal quantum number is</strong> A) n B) m C) L D)   E) z <div style=padding-top: 35px>
E) z
Question
A hydrogen atom that has an electron with an orbital angular momentum <strong>A hydrogen atom that has an electron with an orbital angular momentum   is placed in a magnetic field oriented in the z direction. The component of L in the z direction could be</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px> is placed in a magnetic field oriented in the z direction. The component of L in the z direction could be

A) <strong>A hydrogen atom that has an electron with an orbital angular momentum   is placed in a magnetic field oriented in the z direction. The component of L in the z direction could be</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
B) <strong>A hydrogen atom that has an electron with an orbital angular momentum   is placed in a magnetic field oriented in the z direction. The component of L in the z direction could be</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
C) <strong>A hydrogen atom that has an electron with an orbital angular momentum   is placed in a magnetic field oriented in the z direction. The component of L in the z direction could be</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
D) <strong>A hydrogen atom that has an electron with an orbital angular momentum   is placed in a magnetic field oriented in the z direction. The component of L in the z direction could be</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
E) <strong>A hydrogen atom that has an electron with an orbital angular momentum   is placed in a magnetic field oriented in the z direction. The component of L in the z direction could be</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
Question
The orbital angular momentum L is related to the orbital quantum number <strong>The orbital angular momentum L is related to the orbital quantum number   by</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px> by

A) <strong>The orbital angular momentum L is related to the orbital quantum number   by</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
B) <strong>The orbital angular momentum L is related to the orbital quantum number   by</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
C) <strong>The orbital angular momentum L is related to the orbital quantum number   by</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
D) <strong>The orbital angular momentum L is related to the orbital quantum number   by</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
E) <strong>The orbital angular momentum L is related to the orbital quantum number   by</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
Question
For the hydrogen atom in the state n = 2, l = 0, m = 0, the radial probability density is  <strong>For the hydrogen atom in the state n = 2, l = 0, m = 0, the radial probability density is   The probability of finding the electron in the range  \Delta r = 0.04a<sub>0</sub> at r = 1.5a<sub>0</sub> is</strong> A) 0.00377 B) 0.00249 C) 0.00428 D) 0.0271 E) zero <div style=padding-top: 35px>  The probability of finding the electron in the range Δ\Delta r = 0.04a0 at r = 1.5a0 is

A) 0.00377
B) 0.00249
C) 0.00428
D) 0.0271
E) zero
Question
For the hydrogen atom in the ground state, the radial probability density is  <strong>For the hydrogen atom in the ground state, the radial probability density is   The probability of finding the electron in the range  \Delta r = 0.04a<sub>0</sub> at r = 2a<sub>0</sub> is</strong> A) 0.0463 B) 0.0184 C) 0.0217 D) 0.0117 E) 0.0341 <div style=padding-top: 35px>  The probability of finding the electron in the range Δ\Delta r = 0.04a0 at r = 2a0 is

A) 0.0463
B) 0.0184
C) 0.0217
D) 0.0117
E) 0.0341
Question
<strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 0, m = 1 C) n = 2,   = 1, m = 0 D) n = 1,   = 0, m = 0 E) n = 1,   = 1, m = 0 <div style=padding-top: 35px> The set of quantum numbers for the probability density shown is

A) n = 2, <strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 0, m = 1 C) n = 2,   = 1, m = 0 D) n = 1,   = 0, m = 0 E) n = 1,   = 1, m = 0 <div style=padding-top: 35px> = 0, m = 0
B) n = 2, <strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 0, m = 1 C) n = 2,   = 1, m = 0 D) n = 1,   = 0, m = 0 E) n = 1,   = 1, m = 0 <div style=padding-top: 35px> = 0, m = 1
C) n = 2, <strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 0, m = 1 C) n = 2,   = 1, m = 0 D) n = 1,   = 0, m = 0 E) n = 1,   = 1, m = 0 <div style=padding-top: 35px> = 1, m = 0
D) n = 1, <strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 0, m = 1 C) n = 2,   = 1, m = 0 D) n = 1,   = 0, m = 0 E) n = 1,   = 1, m = 0 <div style=padding-top: 35px> = 0, m = 0
E) n = 1, <strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 0, m = 1 C) n = 2,   = 1, m = 0 D) n = 1,   = 0, m = 0 E) n = 1,   = 1, m = 0 <div style=padding-top: 35px> = 1, m = 0
Question
For the hydrogen atom in the ground state, the wave function is <strong>For the hydrogen atom in the ground state, the wave function is   The probability of finding the electron from r = 0 to r = 2a<sub>0</sub> is approximately Note:  </strong> A) 6.34% B) 12.7% C) 18.0% D) 32.3% E) 76.2% <div style=padding-top: 35px> The probability of finding the electron from r = 0 to r = 2a0 is approximately
Note: <strong>For the hydrogen atom in the ground state, the wave function is   The probability of finding the electron from r = 0 to r = 2a<sub>0</sub> is approximately Note:  </strong> A) 6.34% B) 12.7% C) 18.0% D) 32.3% E) 76.2% <div style=padding-top: 35px>

A) 6.34%
B) 12.7%
C) 18.0%
D) 32.3%
E) 76.2%
Question
<strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 0, m = 2 C) n = 2,   = 1, m= ±1 D) n = 1,   = 0, m = ±2 E) n = 1,   = 1, m = 0 <div style=padding-top: 35px> The set of quantum numbers for the probability density shown is

A) n = 2, <strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 0, m = 2 C) n = 2,   = 1, m= ±1 D) n = 1,   = 0, m = ±2 E) n = 1,   = 1, m = 0 <div style=padding-top: 35px> = 0, m = 0
B) n = 2, <strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 0, m = 2 C) n = 2,   = 1, m= ±1 D) n = 1,   = 0, m = ±2 E) n = 1,   = 1, m = 0 <div style=padding-top: 35px> = 0, m = 2
C) n = 2, <strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 0, m = 2 C) n = 2,   = 1, m= ±1 D) n = 1,   = 0, m = ±2 E) n = 1,   = 1, m = 0 <div style=padding-top: 35px> = 1, m= ±1
D) n = 1, <strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 0, m = 2 C) n = 2,   = 1, m= ±1 D) n = 1,   = 0, m = ±2 E) n = 1,   = 1, m = 0 <div style=padding-top: 35px> = 0, m = ±2
E) n = 1, <strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 0, m = 2 C) n = 2,   = 1, m= ±1 D) n = 1,   = 0, m = ±2 E) n = 1,   = 1, m = 0 <div style=padding-top: 35px> = 1, m = 0
Question
Use the following figure for the next two problems. <strong>Use the following figure for the next two problems.   The energy of a hydrogen atom in the n = 5 state is approximately</strong> A) -68 eV B) -0.54 eV C) +68 eV D) +2.7 eV E) +0.54 eV <div style=padding-top: 35px>
The energy of a hydrogen atom in the n = 5 state is approximately

A) -68 eV
B) -0.54 eV
C) +68 eV
D) +2.7 eV
E) +0.54 eV
Question
For the principal quantum number n = 4, the number of values the magnetic quantum number m can have is

A) 4
B) 3
C) 7
D) 16
E) 6
Question
A compact disc of a CD player has a moment of inertia I = 2.5 *10-5 kg · m2 and rotates at 500 rev/min. Taking L = I ω \omega and using the quantization of angular momentum, the approximate value of L is (  <strong>A compact disc of a CD player has a moment of inertia I = 2.5 *10<sup>-5</sup> kg · m<sup>2</sup> and rotates at 500 rev/min. Taking L = I  \omega   and using the quantization of angular momentum, the approximate value of L is (   = 1.055* 10<sup>-34</sup> J · s)</strong> A) 1.2* 10<sup>32 </sup> B) 2.0 * 10<sup>30 </sup> C) 1.2* 10<sup>31</sup><sup> </sup> D) 130 E) 3.5 * 10<sup>15 </sup> <div style=padding-top: 35px>  = 1.055* 10-34 J · s)

A) 1.2* 1032
B) 2.0 * 1030
C) 1.2* 1031
D) 130
E) 3.5 * 1015
Question
Use the following figure for the next two problems. <strong>Use the following figure for the next two problems.   What is the longest wavelength needed for an electron to make the transition labeled (f)?</strong> A) 151 nm B) 365 nm C) 422 nm D) 821 nm E) 1459 nm <div style=padding-top: 35px>
What is the longest wavelength needed for an electron to make the transition labeled (f)?

A) 151 nm
B) 365 nm
C) 422 nm
D) 821 nm
E) 1459 nm
Question
The total number of distinct electron states (including spin) when n = 5 is

A) 18
B) 22
C) 25
D) 50
E) 72
Question
For the hydrogen atom in the ground state, the wave function is <strong>For the hydrogen atom in the ground state, the wave function is   The probability of finding the electron from r = 0 to r = a<sub>0</sub> is approximately Note:  </strong> A) 6.34% B) 12.7% C) 18.0% D) 32.3% E) 76.2% <div style=padding-top: 35px> The probability of finding the electron from r = 0 to r = a0 is approximately
Note: <strong>For the hydrogen atom in the ground state, the wave function is   The probability of finding the electron from r = 0 to r = a<sub>0</sub> is approximately Note:  </strong> A) 6.34% B) 12.7% C) 18.0% D) 32.3% E) 76.2% <div style=padding-top: 35px>

A) 6.34%
B) 12.7%
C) 18.0%
D) 32.3%
E) 76.2%
Question
For the hydrogen atom in the ground state, the radial probability density is  <strong>For the hydrogen atom in the ground state, the radial probability density is   The probability of finding the electron in the range  \Delta r = 0.04a<sub>0</sub> at r = a<sub>0</sub> is</strong> A) 0.0423 B) 0.0164 C) 0.0217 D) 0.0137 E) 0.0241 <div style=padding-top: 35px>  The probability of finding the electron in the range Δ\Delta r = 0.04a0 at r = a0 is

A) 0.0423
B) 0.0164
C) 0.0217
D) 0.0137
E) 0.0241
Question
For the hydrogen atom in the state n = 2, l = 0, m = 0, the radial probability density is  <strong>For the hydrogen atom in the state n = 2, l = 0, m = 0, the radial probability density is   The probability of finding the electron in the range  \Delta r = 0.04a<sub>0</sub> at r = 2a<sub>0</sub> is</strong> A) 0.0167 B) 0.149 C) 0.128 D) 0.0241 E) zero <div style=padding-top: 35px>  The probability of finding the electron in the range Δ\Delta r = 0.04a0 at r = 2a0 is

A) 0.0167
B) 0.149
C) 0.128
D) 0.0241
E) zero
Question
<strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 1, m = 0 C) n = 2,   = 1, m = 1 D) n = 2,   = 0, m = 1 E) n = 1,   = 1, m = 0 <div style=padding-top: 35px> The set of quantum numbers for the probability density shown is

A) n = 2, <strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 1, m = 0 C) n = 2,   = 1, m = 1 D) n = 2,   = 0, m = 1 E) n = 1,   = 1, m = 0 <div style=padding-top: 35px> = 0, m = 0
B) n = 2, <strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 1, m = 0 C) n = 2,   = 1, m = 1 D) n = 2,   = 0, m = 1 E) n = 1,   = 1, m = 0 <div style=padding-top: 35px> = 1, m = 0
C) n = 2, <strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 1, m = 0 C) n = 2,   = 1, m = 1 D) n = 2,   = 0, m = 1 E) n = 1,   = 1, m = 0 <div style=padding-top: 35px> = 1, m = 1
D) n = 2, <strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 1, m = 0 C) n = 2,   = 1, m = 1 D) n = 2,   = 0, m = 1 E) n = 1,   = 1, m = 0 <div style=padding-top: 35px> = 0, m = 1
E) n = 1, <strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 1, m = 0 C) n = 2,   = 1, m = 1 D) n = 2,   = 0, m = 1 E) n = 1,   = 1, m = 0 <div style=padding-top: 35px> = 1, m = 0
Question
<strong>  The dashed curve on the graph shows the probability of finding the electron at a distance r for</strong> A) n = 2,   = 0 B) n = 1,   = 0 C) n = 2,   = 2 D) n = 1,   = 2 E) n = 2,   = 1 <div style=padding-top: 35px> The dashed curve on the graph shows the probability of finding the electron at a distance r for

A) n = 2, <strong>  The dashed curve on the graph shows the probability of finding the electron at a distance r for</strong> A) n = 2,   = 0 B) n = 1,   = 0 C) n = 2,   = 2 D) n = 1,   = 2 E) n = 2,   = 1 <div style=padding-top: 35px> = 0
B) n = 1, <strong>  The dashed curve on the graph shows the probability of finding the electron at a distance r for</strong> A) n = 2,   = 0 B) n = 1,   = 0 C) n = 2,   = 2 D) n = 1,   = 2 E) n = 2,   = 1 <div style=padding-top: 35px> = 0
C) n = 2, <strong>  The dashed curve on the graph shows the probability of finding the electron at a distance r for</strong> A) n = 2,   = 0 B) n = 1,   = 0 C) n = 2,   = 2 D) n = 1,   = 2 E) n = 2,   = 1 <div style=padding-top: 35px> = 2
D) n = 1, <strong>  The dashed curve on the graph shows the probability of finding the electron at a distance r for</strong> A) n = 2,   = 0 B) n = 1,   = 0 C) n = 2,   = 2 D) n = 1,   = 2 E) n = 2,   = 1 <div style=padding-top: 35px> = 2
E) n = 2, <strong>  The dashed curve on the graph shows the probability of finding the electron at a distance r for</strong> A) n = 2,   = 0 B) n = 1,   = 0 C) n = 2,   = 2 D) n = 1,   = 2 E) n = 2,   = 1 <div style=padding-top: 35px> = 1
Question
For the hydrogen atom in the ground state, the radial probability density is  <strong>For the hydrogen atom in the ground state, the radial probability density is   The probability of finding the electron in range \Delta r = 0.08a<sub>0</sub> at r = 2a<sub>0</sub> is approximately</strong> A) 2.34% B) 3.67% C) 5.86% D) 6.25% E) 7.43% <div style=padding-top: 35px>  The probability of finding the electron in range Δ\Delta r = 0.08a0 at r = 2a0 is approximately

A) 2.34%
B) 3.67%
C) 5.86%
D) 6.25%
E) 7.43%
Question
<strong>  The solid curve on the graph shows the probability of finding the electron at a distance r for</strong> A) n = 2,   = 2 B) n = 1,   = 0 C) n = 2,   = 2 D) n = 2,   = 0 E) n = 1,   = 1 <div style=padding-top: 35px> The solid curve on the graph shows the probability of finding the electron at a distance r for

A) n = 2, <strong>  The solid curve on the graph shows the probability of finding the electron at a distance r for</strong> A) n = 2,   = 2 B) n = 1,   = 0 C) n = 2,   = 2 D) n = 2,   = 0 E) n = 1,   = 1 <div style=padding-top: 35px> = 2
B) n = 1, <strong>  The solid curve on the graph shows the probability of finding the electron at a distance r for</strong> A) n = 2,   = 2 B) n = 1,   = 0 C) n = 2,   = 2 D) n = 2,   = 0 E) n = 1,   = 1 <div style=padding-top: 35px> = 0
C) n = 2, <strong>  The solid curve on the graph shows the probability of finding the electron at a distance r for</strong> A) n = 2,   = 2 B) n = 1,   = 0 C) n = 2,   = 2 D) n = 2,   = 0 E) n = 1,   = 1 <div style=padding-top: 35px> = 2
D) n = 2, <strong>  The solid curve on the graph shows the probability of finding the electron at a distance r for</strong> A) n = 2,   = 2 B) n = 1,   = 0 C) n = 2,   = 2 D) n = 2,   = 0 E) n = 1,   = 1 <div style=padding-top: 35px> = 0
E) n = 1, <strong>  The solid curve on the graph shows the probability of finding the electron at a distance r for</strong> A) n = 2,   = 2 B) n = 1,   = 0 C) n = 2,   = 2 D) n = 2,   = 0 E) n = 1,   = 1 <div style=padding-top: 35px> = 1
Question
Use the following figure for the next two problems. <strong>Use the following figure for the next two problems.   Which of the following transitions from (a) to (e) is(are) not allowed?</strong> A) (a) and (b) B) (d) and (e) C) (c) and (e) D) (c) E) (d) <div style=padding-top: 35px>
Which of the following transitions from (a) to (e) is(are) not allowed?

A) (a) and (b)
B) (d) and (e)
C) (c) and (e)
D) (c)
E) (d)
Question
For the hydrogen atom in the ground state, the radial probability density is  <strong>For the hydrogen atom in the ground state, the radial probability density is   The probability of finding the electron in range  \Delta r = 0.08a<sub>0</sub> at r = a<sub>0</sub> is approximately</strong> A) 3.24% B) 4.33% C) 5.87% D) 6.25% E) 7.43% <div style=padding-top: 35px>  The probability of finding the electron in range Δ\Delta r = 0.08a0 at r = a0 is approximately

A) 3.24%
B) 4.33%
C) 5.87%
D) 6.25%
E) 7.43%
Question
An electron has a wave function given by  <strong>An electron has a wave function given by   The probability of finding the electron when  \theta  = 90  \degree  and  \Delta\theta =  \pm 0.5  \degree 10, and from r = a<sub>0</sub> to 1.06a<sub>0</sub> is approximately</strong> A) zero B) 2.12% C) 4.75% D) 5.8% E) 6.34% <div style=padding-top: 35px>  The probability of finding the electron when θ\theta = 90 °\degree and Δ\Deltaθ\theta = ±\pm 0.5 °\degree 10, and from r = a0 to 1.06a0 is approximately

A) zero
B) 2.12%
C) 4.75%
D) 5.8%
E) 6.34%
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Deck 16: Atoms
1
The first Bohr radius, r0, is 0.0529 nm and the corresponding energy, E0, is 13.6 eV. The wavelength of the light emitted as a hydrogen atom undergoes a transition from state n = 4 to n = 2 is

A) 656 nm
B) 486 nm
C) 434 nm
D) 410 nm
E) None of these is correct.
486 nm
2
The wavelength of the visible line in the hydrogen spectrum that corresponds to m = 5 in the Balmer equation is

A) 656 nm
B) 486 nm
C) 434 nm
D) 410 nm
E) None of these is correct.
434 nm
3
The order-of-magnitude of the diameter of an atom is closest to

A) 10-6 m
B) 10-8 m
C) 10-10 m
D) 10-12 m
E) 10-14 m
10-10 m
4
The constant in the Rydberg-Ritz formula is RH = 10.96776 µm-1. The wavelength predicted by this formula for n1 = 5 and n2 = 3 is

A) 656 nm
B) 486 nm
C) 434 nm
D) 410 nm
E) None of these is correct.
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5
The wavelength of the visible line in the hydrogen spectrum that corresponds to m = 4 in the Balmer equation is

A) 656 nm
B) 486 nm
C) 434 nm
D) 410 nm
E) None of these is correct.
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6
The constant in the Rydberg-Ritz formula is RH = 10.96776 µm-1. The wavelength predicted by this formula for n1 = 3 and n2 = 2 is

A) 656 nm
B) 486 nm
C) 434 nm
D) 410 nm
E) None of these is correct.
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7
If the potential energy of an electron in the Bohr's model is -U0, then the kinetic energy and the total energy of the electron are, respectively,

A) U0 and 0.5U0
B) 0.5U0 and -0.5U0
C) 0.5U0 and 0.5U0
D) U0 and -0.5U0
E) 0.5U0 and U0
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8
The binding energy of hydrogen is 13.6 eV. The wavelength of the emission line corresponding to the transition from n = 4 to n = 3 is

A) 1.9 *10-6 m
B) 8.2 * 10-7 m
C) 5.3 * 105 m
D) 3.0 * 10-25 m
E) 1.6 * 1014 m
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9
The critical experiments that established the nuclear nature of atoms were performed by

A) Bohr
B) Balmer
C) Rydberg and Ritz
D) Geiger and Marsden
E) Thomson
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10
The order-of-magnitude of the diameter of the nucleus is closest to

A) 10-6 m
B) 10-8 m
C) 10-10 m
D) 10-12 m
E) 10-15 m
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11
According to the Bohr theory, a hydrogen atom

A) does not radiate when it is in a stationary state.
B) radiates when the electron accelerates in a circular orbit.
C) remains in the ground state until it gives off a photon.
D) gives off a continuous spectrum from the K-shell.
E) has an electron in the ground state, an electron in the n = 1 state, an electron in the
N = 2 state, and so on.
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12
Which of the following statements is true?

A) The size of the nucleus of an atom is \backsim 5 times smaller than the size of the atom.
B) The size of an atom is determined by the electron cloud.
C) Most of an atom is empty space.
D) The mass of an atom is determined primarily by the mass of the nucleus.
E) All of these are correct.
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13
In the Bohr model of the atom

A) gravitational forces play a significant role.
B) electrons do not radiate energy when they are in a stable orbit.
C) the electrons spiral into the nucleus.
D) the energy of an electron in a stable orbit is an integral multiple of h/(2 π\pi ).
E) None of these is correct.
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14
The binding energy of a hydrogen atom is inversely proportional to the square of the principal quantum number n. The binding energy of the ground level of atomic hydrogen is 13.6 eV. The binding energy of the second (n = 2) level of the hydrogen atom is

A) +13.6 eV
B) -13.6 eV
C) -3.4 eV
D) -54.8 eV
E) +3.4 eV
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15
The kinetic energy of an electron moving in a circular orbit of radius r about a positive charge Ze varies

A) directly with r.
B) directly with r2.
C) indirectly with r.
D) indirectly with r2.
E) indirectly with r1/2.
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16
The first Bohr radius, r0, is 0.0529 nm and the corresponding energy, E0, is 13.6 eV. The wavelength of the light emitted as a hydrogen atom undergoes a transition from state n = 3 to n = 2 is

A) 656 nm
B) 486 nm
C) 434 nm
D) 410 nm
E) None of these is correct.
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17
When a gold foil is bombarded with alpha particles, a small fraction of the alpha particles were scattered at large angles. The large scattering angles

A) suggested that the positive charges in an atom were uniformly distributed throughout the atom.
B) were consistent with all of the negative charge of the atom being concentrated at the center of the atom.
C) suggested that the negative charges in an atom were uniformly distributed throughout the atom.
D) required that the positive charge and most of the mass of the atom be concentrated in a very small region.
E) were consistent with the idea that the atom has a neutral nucleus.
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18
The radius of the n = 1 orbit in the hydrogen atom is 0.053 nm. What is the radius of the n = 3 orbit of lithium, which has three protons in its nucleus?

A) 3(0.053) nm
B) 9(0.053) nm
C) 0.053 nm
D) (1/3)(0.053) nm
E) (1/9)(0.053) nm
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19
The radius of the n = 1 Bohr orbit in the hydrogen atom is 0.053 nm. What is the radius of the n = 5 Bohr orbit?

A) 5(0.053) nm
B) 25(0.053) nm
C) 0.053 nm
D) (1/5)(0.053) nm
E) (1/25)(0.053) nm
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20
J. J. Thomson's model of an atom

A) had electrons embedded in some kind of fluid that contained most of the mass of the atom.
B) held that the fluid containing most of the mass of the atom had enough positive charge to make the atom electrically neutral.
C) failed to predict the observed frequencies for any atom.
D) depended upon electric forces to produce stability.
E) All of these are correct.
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21
<strong>  In the energy-level diagram, the line that corresponds to the longest wavelength in the Balmer series is</strong> A) 1 B) 2 C) 3 D) 4 E) 5 In the energy-level diagram, the line that corresponds to the longest wavelength in the Balmer series is

A) 1
B) 2
C) 3
D) 4
E) 5
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22
Using Bohr's model, the speed of an electron in the first orbit is

A) 3.14 *105 m/s
B) 1.09 * 106 m/s
C) 1.37 * 107 m/s
D) 2.19 *106 m/s
E) None of these is correct.
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23
The radii of the Bohr orbits in atomic hydrogen are given by <strong>The radii of the Bohr orbits in atomic hydrogen are given by   . If the radius of the first Bohr orbit (n = 1) is 0.053 nm, the radius of the third Bohr orbit (n = 3) is</strong> A) 0.16 nm B) 0.018 nm C) 0.48 nm D) 0.35 nm E) 1.3 nm .
If the radius of the first Bohr orbit (n = 1) is 0.053 nm, the radius of the third Bohr orbit (n = 3) is

A) 0.16 nm
B) 0.018 nm
C) 0.48 nm
D) 0.35 nm
E) 1.3 nm
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24
Bohr's quantum condition on electron orbits required

A) that the angular momentum of the electron about the hydrogen nucleus equal nh/(2 π\pi ).
B) that no more than one electron occupy a given stationary state.
C) the electrons to spiral into the nucleus while radiating electromagnetic waves.
D) that the energies of an electron in a hydrogen atom be equal to nEo, where Eo is a constant energy and n is an integer.
E) None of these is correct.
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25
What is the difference in wavelength between the longest wavelength in the Lyman series and that of the longest wavelength in the Paschen series?

A) 1754 nm
B) 1876 nm
C) 535 nm
D) 1220 nm
E) None of these is correct.
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26
A photon of wavelength 80 nm is absorbed by the electron in the ground-state level of the hydrogen atom. Is this enough energy to ionize the atom? If so calculate the kinetic energy of the free electron.

A) No, ionization does not occur.
B) Yes, 1.9 eV
C) Yes, 12 eV
D) Yes, 29 eV
E) Yes, 19 eV
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27
What is the energy difference between the transition with the longest wavelength in the Lyman series and the transition with the shortest wavelength in the Paschen series?

A) 10.2 eV
B) 8.7 eV
C) 4.9 eV
D) 11.7 eV
E) 12.1 eV
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28
The energy of the nth level in a one-electron atom is En = -13.6(Z2/n2) eV. Consider a beryllium ion with all but one of its electrons removed (a beryllium atom normally has four electrons). What is the energy of the electron when it is in the third-lowest energy state?

A) -24 eV
B) -7.6 eV
C) -1.5 eV
D) 24 eV
E) 7.6 eV
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29
What is the ratio of the radius of the n = 3 orbit to that of the n = 2 orbit?

A) 1.50
B) 4.50
C) 2.25
D) 0.666
E) None of these is correct.
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30
<strong>  The above figure shows a schematic energy-level diagram for the hydrogen atom. The series that represents the Balmer series is</strong> A) 1 B) 2 C) 3 D) 4 E) 5 The above figure shows a schematic energy-level diagram for the hydrogen atom. The series that represents the Balmer series is

A) 1
B) 2
C) 3
D) 4
E) 5
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31
An electron in a hydrogen atom jumps from the n = 5 to n = 3 level. Is a photon absorbed or emitted in this process? What is the wavelength of the photon? State whether the photon is in the visible, ultraviolet, or infrared range of the electro-magnetic spectrum.

A) absorbed, 1280 nm, infrared
B) emitted, 605 nm, visible
C) emitted, 1280 nm, infrared
D) absorbed, 605 nm, visible
E) emitted, 605 nm, infrared
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32
The energy of the nth level in a one-electron atom is En = -13.6(Z2/n2) eV. Consider a beryllium ion with all but one of its electrons removed (a beryllium atom normally has four electrons). What is the wavelength of a photon emitted when the electron makes the transition from the third-lowest to the lowest energy state?

A) 1.03 * 10-7 m
B) 2.03 * 10-8 m
C) 6.43 * 10-9 m
D) 5.71 * 10-9 m
E) 1.03 * 10-27 m
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33
The electron in a hydrogen atom has an orbital radius of 0.0500 nm. To avoid being pulled into the nucleus by electrostatic attraction, the electron must have an orbital speed of

A) 7.12 km/s
B) 25.2 km/s
C) 1.02 *106 m/s
D) 2.25 *106 m/s
E) 5.0 *108 m/s
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34
An electron undergoes a transition from n = 2 to n = 5. According to Bohr's model, the change in angular momentum of the electron is

A) <strong>An electron undergoes a transition from n = 2 to n = 5. According to Bohr's model, the change in angular momentum of the electron is</strong> A)   B)   C)   D)   E) None of these is correct.
B) <strong>An electron undergoes a transition from n = 2 to n = 5. According to Bohr's model, the change in angular momentum of the electron is</strong> A)   B)   C)   D)   E) None of these is correct.
C) <strong>An electron undergoes a transition from n = 2 to n = 5. According to Bohr's model, the change in angular momentum of the electron is</strong> A)   B)   C)   D)   E) None of these is correct.
D) <strong>An electron undergoes a transition from n = 2 to n = 5. According to Bohr's model, the change in angular momentum of the electron is</strong> A)   B)   C)   D)   E) None of these is correct.
E) None of these is correct.
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35
According to the Bohr theory, the allowed energy states for the hydrogen atom are given by the relation <strong>According to the Bohr theory, the allowed energy states for the hydrogen atom are given by the relation   . This formula can be readily extended to other hydrogenic (one-electron) systems. The energy of the second level (n = 2) for the doubly ionized lithium atom is</strong> A) -54.4 eV B) 13.6 eV C) -30.6 eV D) -3.4 eV E) -1.5 eV .
This formula can be readily extended to other hydrogenic (one-electron) systems. The energy of the second level (n = 2) for the doubly ionized lithium atom is

A) -54.4 eV
B) 13.6 eV
C) -30.6 eV
D) -3.4 eV
E) -1.5 eV
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36
The equation derived by Bohr for the wavelengths of λ\lambda of the lines in hydrogen- like spectra is  <strong>The equation derived by Bohr for the wavelengths of  \lambda  of the lines in hydrogen- like spectra is   The first member of the Balmer series of hydrogen has  \lambda  = 660 nm. Doubly ionized   is hydrogen-like. The wavelength of the first member of the Balmer series for doubly ionized   is</strong> A) 73 nm B) 5.9 * 10<sup>3</sup> nm C) 150 nm D) 60 nm E) 1.8* 10<sup>-3</sup> nm  The first member of the Balmer series of hydrogen has λ\lambda = 660 nm. Doubly ionized  <strong>The equation derived by Bohr for the wavelengths of  \lambda  of the lines in hydrogen- like spectra is   The first member of the Balmer series of hydrogen has  \lambda  = 660 nm. Doubly ionized   is hydrogen-like. The wavelength of the first member of the Balmer series for doubly ionized   is</strong> A) 73 nm B) 5.9 * 10<sup>3</sup> nm C) 150 nm D) 60 nm E) 1.8* 10<sup>-3</sup> nm  is hydrogen-like. The wavelength of the first member of the Balmer series for doubly ionized  <strong>The equation derived by Bohr for the wavelengths of  \lambda  of the lines in hydrogen- like spectra is   The first member of the Balmer series of hydrogen has  \lambda  = 660 nm. Doubly ionized   is hydrogen-like. The wavelength of the first member of the Balmer series for doubly ionized   is</strong> A) 73 nm B) 5.9 * 10<sup>3</sup> nm C) 150 nm D) 60 nm E) 1.8* 10<sup>-3</sup> nm  is

A) 73 nm
B) 5.9 * 103 nm
C) 150 nm
D) 60 nm
E) 1.8* 10-3 nm
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37
Light of wavelength 411 nm is observed from a hydrogen discharge. What transition produces this emission? The energy of the n = 1 level is -13.6 eV.

A) n = 1.13 to n =1
B) n = 6 to n = 2
C) n = 3 to n = 3
D) n = 2 to n = 6
E) n = 5 to n = 1
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38
What is the energy difference between the transition with the longest wavelength and the transition with the shortest wavelength in the Balmer series?

A) 10.2 eV
B) 3.4 eV
C) 1.51 eV
D) 12.1 eV
E) 0.66 eV
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39
According to Bohr's model, the radius of an electron at n = 4 is

A) 0.212 nm
B) 0.846 nm
C) 0.0265 nm
D) 0.00331 nm
E) None of these is correct.
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40
The red line in the hydrogen emission spectrum is 656 nm. If the energy of the nth level is -13.6/n 2 eV, then calculate the transition between n levels that this emitted photon comes from.

A) n = 2 to n = 3
B) n = 4 to n = 3
C) n = 5 to n = 2
D) n = 3 to n = 2
E) n = 2 to n = 4
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41
In the Bohr Model of the hydrogen atom, what is the kinetic energy of the electron in the n = 3 orbit? (The radius of the 1st Bohr orbit is 0.0529 nm.)

A) 3.44 eV
B) 1.51 eV
C) 3.02 eV
D) 0.75 eV
E) 4.53 eV
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42
A hydrogen atom is in a state with principal quantum number n = 3. A possible value for its orbital angular momentum is

A) zero
B) <strong>A hydrogen atom is in a state with principal quantum number n = 3. A possible value for its orbital angular momentum is</strong> A) zero B)   C)   D)   E)
C) <strong>A hydrogen atom is in a state with principal quantum number n = 3. A possible value for its orbital angular momentum is</strong> A) zero B)   C)   D)   E)
D) <strong>A hydrogen atom is in a state with principal quantum number n = 3. A possible value for its orbital angular momentum is</strong> A) zero B)   C)   D)   E)
E) <strong>A hydrogen atom is in a state with principal quantum number n = 3. A possible value for its orbital angular momentum is</strong> A) zero B)   C)   D)   E)
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43
If you measure the angular momentum of an electron in units of <strong>If you measure the angular momentum of an electron in units of   , you find that the angular momentum is quantized to the value _______ units and that its component along any direction can have only the _______ values ranging from -   to +   units.</strong> A)   B)   C)   D)   E)   , you find that the angular momentum is quantized to the value _______ units and that its component along any direction can have only the _______ values ranging from - <strong>If you measure the angular momentum of an electron in units of   , you find that the angular momentum is quantized to the value _______ units and that its component along any direction can have only the _______ values ranging from -   to +   units.</strong> A)   B)   C)   D)   E)   to + <strong>If you measure the angular momentum of an electron in units of   , you find that the angular momentum is quantized to the value _______ units and that its component along any direction can have only the _______ values ranging from -   to +   units.</strong> A)   B)   C)   D)   E)   units.

A) <strong>If you measure the angular momentum of an electron in units of   , you find that the angular momentum is quantized to the value _______ units and that its component along any direction can have only the _______ values ranging from -   to +   units.</strong> A)   B)   C)   D)   E)
B) <strong>If you measure the angular momentum of an electron in units of   , you find that the angular momentum is quantized to the value _______ units and that its component along any direction can have only the _______ values ranging from -   to +   units.</strong> A)   B)   C)   D)   E)
C) <strong>If you measure the angular momentum of an electron in units of   , you find that the angular momentum is quantized to the value _______ units and that its component along any direction can have only the _______ values ranging from -   to +   units.</strong> A)   B)   C)   D)   E)
D) <strong>If you measure the angular momentum of an electron in units of   , you find that the angular momentum is quantized to the value _______ units and that its component along any direction can have only the _______ values ranging from -   to +   units.</strong> A)   B)   C)   D)   E)
E) <strong>If you measure the angular momentum of an electron in units of   , you find that the angular momentum is quantized to the value _______ units and that its component along any direction can have only the _______ values ranging from -   to +   units.</strong> A)   B)   C)   D)   E)
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44
A possible value of the orbital angular momentum of an electron in the n = 2 state is

A) <strong>A possible value of the orbital angular momentum of an electron in the n = 2 state is</strong> A)   B)   C)   D)   E)
B) <strong>A possible value of the orbital angular momentum of an electron in the n = 2 state is</strong> A)   B)   C)   D)   E)
C) <strong>A possible value of the orbital angular momentum of an electron in the n = 2 state is</strong> A)   B)   C)   D)   E)
D) <strong>A possible value of the orbital angular momentum of an electron in the n = 2 state is</strong> A)   B)   C)   D)   E)
E) <strong>A possible value of the orbital angular momentum of an electron in the n = 2 state is</strong> A)   B)   C)   D)   E)
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45
Consider a beryllium (Z = 4) ion with all but one of its electrons removed. What is the kinetic energy of the electron in the n = 1 orbit. (The radius of the 1st Bohr orbit in Be3+ is 0.0132 nm.)

A) 54.4 eV
B) 218 eV
C) 13.6 eV
D) 27.2 eV
E) 109 eV
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46
If the angular momentum is characterized by the quantum number <strong>If the angular momentum is characterized by the quantum number   = 3, what is the smallest possible angle between   and the z axis?</strong> A) 12.1º B) 17.5º C) 23.2º D) 27.4º E) 30.0º = 3, what is the smallest possible angle between <strong>If the angular momentum is characterized by the quantum number   = 3, what is the smallest possible angle between   and the z axis?</strong> A) 12.1º B) 17.5º C) 23.2º D) 27.4º E) 30.0º and the z axis?

A) 12.1º
B) 17.5º
C) 23.2º
D) 27.4º
E) 30.0º
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47
For the principal quantum number n = 4, the number of values the orbital quantum number l can have is

A) 4
B) 3
C) 7
D) 16
E) 6
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48
If the angular momentum is characterized by the quantum number <strong>If the angular momentum is characterized by the quantum number   = 3, what is the largest possible angle between   and the +z axis?</strong> A) 30.0º B) 60.8º C) 81.4º D) 150º E) 163º = 3, what is the largest possible angle between <strong>If the angular momentum is characterized by the quantum number   = 3, what is the largest possible angle between   and the +z axis?</strong> A) 30.0º B) 60.8º C) 81.4º D) 150º E) 163º and the +z axis?

A) 30.0º
B) 60.8º
C) 81.4º
D) 150º
E) 163º
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49
The principle quantum number of an electron is 3. The possible magnitudes of the orbital angular momentum, L, are

A) <strong>The principle quantum number of an electron is 3. The possible magnitudes of the orbital angular momentum, L, are</strong> A)   B)   C)   D)   E) None of these is correct.
B) <strong>The principle quantum number of an electron is 3. The possible magnitudes of the orbital angular momentum, L, are</strong> A)   B)   C)   D)   E) None of these is correct.
C) <strong>The principle quantum number of an electron is 3. The possible magnitudes of the orbital angular momentum, L, are</strong> A)   B)   C)   D)   E) None of these is correct.
D) <strong>The principle quantum number of an electron is 3. The possible magnitudes of the orbital angular momentum, L, are</strong> A)   B)   C)   D)   E) None of these is correct.
E) None of these is correct.
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50
The possible orbital quantum numbers of an electron are 0, 1, 3, 4, and 5. Its principal quantum number, n, and the largest magnetic quantum number, ml are

A) 5 and 5
B) 6 and 5
C) 4 and 3
D) 6 and 4
E) 5 and 4
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51
In the Bohr Model of the hydrogen atom, what is the potential energy of the electron in the n = 11 orbit? (The radius of the 1st Bohr orbit is 0.0529 nm.)

A) 2.25 * 10-1 eV
B) 1.12*10-1 eV
C) 5.62 * 10-2 eV
D) 2.47 eV
E) None of these is correct.
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52
What is the magnitude of the change in potential energy for the electron in the hydrogen atom as it moves from the n = 2 to n = 3 orbit? (The radius of the 1st Bohr orbit is 0.0529 nm.)

A) 1.89 eV
B) 4.91 eV
C) 0.945 eV
D) 3.78 eV
E) None of these is correct.
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53
The symbol that represents the orbital quantum number is

A) n
B) m
C) L
D) <strong>The symbol that represents the orbital quantum number is</strong> A) n B) m C) L D)   E) z
E) z
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54
<strong>  The orbital angular momentum of an electron in a D state has a magnitude of   . The figure shows orientations of the angular momentum vector or an electron placed in a magnetic field in the positive z direction. The vector that represents a correct orientation when the field is applied is</strong> A) 1 B) 2 C) 3 D) 4 E) 5 The orbital angular momentum of an electron in a D state has a magnitude of <strong>  The orbital angular momentum of an electron in a D state has a magnitude of   . The figure shows orientations of the angular momentum vector or an electron placed in a magnetic field in the positive z direction. The vector that represents a correct orientation when the field is applied is</strong> A) 1 B) 2 C) 3 D) 4 E) 5 . The figure shows orientations of the angular momentum vector or an electron placed in a magnetic field in the positive z direction. The vector that represents a correct orientation when the field is applied is

A) 1
B) 2
C) 3
D) 4
E) 5
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55
In the Bohr Model of the hydrogen atom, what is the ratio of the speed of the electron moving in the n = 2 orbit divided by the speed of the electron in the n = 3 orbit?

A) 0.66
B) 1.5
C) 2.25
D) 0.44
E) its speed is independent of n
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56
The symbol that represents the orbital angular momentum is

A) n
B) m
C) L
D) <strong>The symbol that represents the orbital angular momentum is</strong> A) n B) m C) L D)   E) z
E) z
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57
If the angular momentum is characterized by the quantum number <strong>If the angular momentum is characterized by the quantum number   = 3, what are the possible values of L<sub>z</sub> in units of   ?</strong> A) -3, 0, +3 B) -3, -2, -1, 0 C) -2, -1, 0, +1, +2 D) -3, -2, -1, 0, +1, +2, +3 = 3, what are the possible values of Lz in units of <strong>If the angular momentum is characterized by the quantum number   = 3, what are the possible values of L<sub>z</sub> in units of   ?</strong> A) -3, 0, +3 B) -3, -2, -1, 0 C) -2, -1, 0, +1, +2 D) -3, -2, -1, 0, +1, +2, +3 ?

A) -3, 0, +3
B) -3, -2, -1, 0
C) -2, -1, 0, +1, +2
D) -3, -2, -1, 0, +1, +2, +3
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58
The symbol that represents the principal quantum number is

A) n
B) m
C) L
D) <strong>The symbol that represents the principal quantum number is</strong> A) n B) m C) L D)   E) z
E) z
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59
A hydrogen atom that has an electron with an orbital angular momentum <strong>A hydrogen atom that has an electron with an orbital angular momentum   is placed in a magnetic field oriented in the z direction. The component of L in the z direction could be</strong> A)   B)   C)   D)   E)   is placed in a magnetic field oriented in the z direction. The component of L in the z direction could be

A) <strong>A hydrogen atom that has an electron with an orbital angular momentum   is placed in a magnetic field oriented in the z direction. The component of L in the z direction could be</strong> A)   B)   C)   D)   E)
B) <strong>A hydrogen atom that has an electron with an orbital angular momentum   is placed in a magnetic field oriented in the z direction. The component of L in the z direction could be</strong> A)   B)   C)   D)   E)
C) <strong>A hydrogen atom that has an electron with an orbital angular momentum   is placed in a magnetic field oriented in the z direction. The component of L in the z direction could be</strong> A)   B)   C)   D)   E)
D) <strong>A hydrogen atom that has an electron with an orbital angular momentum   is placed in a magnetic field oriented in the z direction. The component of L in the z direction could be</strong> A)   B)   C)   D)   E)
E) <strong>A hydrogen atom that has an electron with an orbital angular momentum   is placed in a magnetic field oriented in the z direction. The component of L in the z direction could be</strong> A)   B)   C)   D)   E)
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60
The orbital angular momentum L is related to the orbital quantum number <strong>The orbital angular momentum L is related to the orbital quantum number   by</strong> A)   B)   C)   D)   E)   by

A) <strong>The orbital angular momentum L is related to the orbital quantum number   by</strong> A)   B)   C)   D)   E)
B) <strong>The orbital angular momentum L is related to the orbital quantum number   by</strong> A)   B)   C)   D)   E)
C) <strong>The orbital angular momentum L is related to the orbital quantum number   by</strong> A)   B)   C)   D)   E)
D) <strong>The orbital angular momentum L is related to the orbital quantum number   by</strong> A)   B)   C)   D)   E)
E) <strong>The orbital angular momentum L is related to the orbital quantum number   by</strong> A)   B)   C)   D)   E)
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61
For the hydrogen atom in the state n = 2, l = 0, m = 0, the radial probability density is  <strong>For the hydrogen atom in the state n = 2, l = 0, m = 0, the radial probability density is   The probability of finding the electron in the range  \Delta r = 0.04a<sub>0</sub> at r = 1.5a<sub>0</sub> is</strong> A) 0.00377 B) 0.00249 C) 0.00428 D) 0.0271 E) zero  The probability of finding the electron in the range Δ\Delta r = 0.04a0 at r = 1.5a0 is

A) 0.00377
B) 0.00249
C) 0.00428
D) 0.0271
E) zero
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62
For the hydrogen atom in the ground state, the radial probability density is  <strong>For the hydrogen atom in the ground state, the radial probability density is   The probability of finding the electron in the range  \Delta r = 0.04a<sub>0</sub> at r = 2a<sub>0</sub> is</strong> A) 0.0463 B) 0.0184 C) 0.0217 D) 0.0117 E) 0.0341  The probability of finding the electron in the range Δ\Delta r = 0.04a0 at r = 2a0 is

A) 0.0463
B) 0.0184
C) 0.0217
D) 0.0117
E) 0.0341
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63
<strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 0, m = 1 C) n = 2,   = 1, m = 0 D) n = 1,   = 0, m = 0 E) n = 1,   = 1, m = 0 The set of quantum numbers for the probability density shown is

A) n = 2, <strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 0, m = 1 C) n = 2,   = 1, m = 0 D) n = 1,   = 0, m = 0 E) n = 1,   = 1, m = 0 = 0, m = 0
B) n = 2, <strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 0, m = 1 C) n = 2,   = 1, m = 0 D) n = 1,   = 0, m = 0 E) n = 1,   = 1, m = 0 = 0, m = 1
C) n = 2, <strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 0, m = 1 C) n = 2,   = 1, m = 0 D) n = 1,   = 0, m = 0 E) n = 1,   = 1, m = 0 = 1, m = 0
D) n = 1, <strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 0, m = 1 C) n = 2,   = 1, m = 0 D) n = 1,   = 0, m = 0 E) n = 1,   = 1, m = 0 = 0, m = 0
E) n = 1, <strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 0, m = 1 C) n = 2,   = 1, m = 0 D) n = 1,   = 0, m = 0 E) n = 1,   = 1, m = 0 = 1, m = 0
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64
For the hydrogen atom in the ground state, the wave function is <strong>For the hydrogen atom in the ground state, the wave function is   The probability of finding the electron from r = 0 to r = 2a<sub>0</sub> is approximately Note:  </strong> A) 6.34% B) 12.7% C) 18.0% D) 32.3% E) 76.2% The probability of finding the electron from r = 0 to r = 2a0 is approximately
Note: <strong>For the hydrogen atom in the ground state, the wave function is   The probability of finding the electron from r = 0 to r = 2a<sub>0</sub> is approximately Note:  </strong> A) 6.34% B) 12.7% C) 18.0% D) 32.3% E) 76.2%

A) 6.34%
B) 12.7%
C) 18.0%
D) 32.3%
E) 76.2%
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65
<strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 0, m = 2 C) n = 2,   = 1, m= ±1 D) n = 1,   = 0, m = ±2 E) n = 1,   = 1, m = 0 The set of quantum numbers for the probability density shown is

A) n = 2, <strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 0, m = 2 C) n = 2,   = 1, m= ±1 D) n = 1,   = 0, m = ±2 E) n = 1,   = 1, m = 0 = 0, m = 0
B) n = 2, <strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 0, m = 2 C) n = 2,   = 1, m= ±1 D) n = 1,   = 0, m = ±2 E) n = 1,   = 1, m = 0 = 0, m = 2
C) n = 2, <strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 0, m = 2 C) n = 2,   = 1, m= ±1 D) n = 1,   = 0, m = ±2 E) n = 1,   = 1, m = 0 = 1, m= ±1
D) n = 1, <strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 0, m = 2 C) n = 2,   = 1, m= ±1 D) n = 1,   = 0, m = ±2 E) n = 1,   = 1, m = 0 = 0, m = ±2
E) n = 1, <strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 0, m = 2 C) n = 2,   = 1, m= ±1 D) n = 1,   = 0, m = ±2 E) n = 1,   = 1, m = 0 = 1, m = 0
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66
Use the following figure for the next two problems. <strong>Use the following figure for the next two problems.   The energy of a hydrogen atom in the n = 5 state is approximately</strong> A) -68 eV B) -0.54 eV C) +68 eV D) +2.7 eV E) +0.54 eV
The energy of a hydrogen atom in the n = 5 state is approximately

A) -68 eV
B) -0.54 eV
C) +68 eV
D) +2.7 eV
E) +0.54 eV
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67
For the principal quantum number n = 4, the number of values the magnetic quantum number m can have is

A) 4
B) 3
C) 7
D) 16
E) 6
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68
A compact disc of a CD player has a moment of inertia I = 2.5 *10-5 kg · m2 and rotates at 500 rev/min. Taking L = I ω \omega and using the quantization of angular momentum, the approximate value of L is (  <strong>A compact disc of a CD player has a moment of inertia I = 2.5 *10<sup>-5</sup> kg · m<sup>2</sup> and rotates at 500 rev/min. Taking L = I  \omega   and using the quantization of angular momentum, the approximate value of L is (   = 1.055* 10<sup>-34</sup> J · s)</strong> A) 1.2* 10<sup>32 </sup> B) 2.0 * 10<sup>30 </sup> C) 1.2* 10<sup>31</sup><sup> </sup> D) 130 E) 3.5 * 10<sup>15 </sup>  = 1.055* 10-34 J · s)

A) 1.2* 1032
B) 2.0 * 1030
C) 1.2* 1031
D) 130
E) 3.5 * 1015
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69
Use the following figure for the next two problems. <strong>Use the following figure for the next two problems.   What is the longest wavelength needed for an electron to make the transition labeled (f)?</strong> A) 151 nm B) 365 nm C) 422 nm D) 821 nm E) 1459 nm
What is the longest wavelength needed for an electron to make the transition labeled (f)?

A) 151 nm
B) 365 nm
C) 422 nm
D) 821 nm
E) 1459 nm
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70
The total number of distinct electron states (including spin) when n = 5 is

A) 18
B) 22
C) 25
D) 50
E) 72
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71
For the hydrogen atom in the ground state, the wave function is <strong>For the hydrogen atom in the ground state, the wave function is   The probability of finding the electron from r = 0 to r = a<sub>0</sub> is approximately Note:  </strong> A) 6.34% B) 12.7% C) 18.0% D) 32.3% E) 76.2% The probability of finding the electron from r = 0 to r = a0 is approximately
Note: <strong>For the hydrogen atom in the ground state, the wave function is   The probability of finding the electron from r = 0 to r = a<sub>0</sub> is approximately Note:  </strong> A) 6.34% B) 12.7% C) 18.0% D) 32.3% E) 76.2%

A) 6.34%
B) 12.7%
C) 18.0%
D) 32.3%
E) 76.2%
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72
For the hydrogen atom in the ground state, the radial probability density is  <strong>For the hydrogen atom in the ground state, the radial probability density is   The probability of finding the electron in the range  \Delta r = 0.04a<sub>0</sub> at r = a<sub>0</sub> is</strong> A) 0.0423 B) 0.0164 C) 0.0217 D) 0.0137 E) 0.0241  The probability of finding the electron in the range Δ\Delta r = 0.04a0 at r = a0 is

A) 0.0423
B) 0.0164
C) 0.0217
D) 0.0137
E) 0.0241
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73
For the hydrogen atom in the state n = 2, l = 0, m = 0, the radial probability density is  <strong>For the hydrogen atom in the state n = 2, l = 0, m = 0, the radial probability density is   The probability of finding the electron in the range  \Delta r = 0.04a<sub>0</sub> at r = 2a<sub>0</sub> is</strong> A) 0.0167 B) 0.149 C) 0.128 D) 0.0241 E) zero  The probability of finding the electron in the range Δ\Delta r = 0.04a0 at r = 2a0 is

A) 0.0167
B) 0.149
C) 0.128
D) 0.0241
E) zero
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74
<strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 1, m = 0 C) n = 2,   = 1, m = 1 D) n = 2,   = 0, m = 1 E) n = 1,   = 1, m = 0 The set of quantum numbers for the probability density shown is

A) n = 2, <strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 1, m = 0 C) n = 2,   = 1, m = 1 D) n = 2,   = 0, m = 1 E) n = 1,   = 1, m = 0 = 0, m = 0
B) n = 2, <strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 1, m = 0 C) n = 2,   = 1, m = 1 D) n = 2,   = 0, m = 1 E) n = 1,   = 1, m = 0 = 1, m = 0
C) n = 2, <strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 1, m = 0 C) n = 2,   = 1, m = 1 D) n = 2,   = 0, m = 1 E) n = 1,   = 1, m = 0 = 1, m = 1
D) n = 2, <strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 1, m = 0 C) n = 2,   = 1, m = 1 D) n = 2,   = 0, m = 1 E) n = 1,   = 1, m = 0 = 0, m = 1
E) n = 1, <strong>  The set of quantum numbers for the probability density shown is</strong> A) n = 2,   = 0, m = 0 B) n = 2,   = 1, m = 0 C) n = 2,   = 1, m = 1 D) n = 2,   = 0, m = 1 E) n = 1,   = 1, m = 0 = 1, m = 0
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75
<strong>  The dashed curve on the graph shows the probability of finding the electron at a distance r for</strong> A) n = 2,   = 0 B) n = 1,   = 0 C) n = 2,   = 2 D) n = 1,   = 2 E) n = 2,   = 1 The dashed curve on the graph shows the probability of finding the electron at a distance r for

A) n = 2, <strong>  The dashed curve on the graph shows the probability of finding the electron at a distance r for</strong> A) n = 2,   = 0 B) n = 1,   = 0 C) n = 2,   = 2 D) n = 1,   = 2 E) n = 2,   = 1 = 0
B) n = 1, <strong>  The dashed curve on the graph shows the probability of finding the electron at a distance r for</strong> A) n = 2,   = 0 B) n = 1,   = 0 C) n = 2,   = 2 D) n = 1,   = 2 E) n = 2,   = 1 = 0
C) n = 2, <strong>  The dashed curve on the graph shows the probability of finding the electron at a distance r for</strong> A) n = 2,   = 0 B) n = 1,   = 0 C) n = 2,   = 2 D) n = 1,   = 2 E) n = 2,   = 1 = 2
D) n = 1, <strong>  The dashed curve on the graph shows the probability of finding the electron at a distance r for</strong> A) n = 2,   = 0 B) n = 1,   = 0 C) n = 2,   = 2 D) n = 1,   = 2 E) n = 2,   = 1 = 2
E) n = 2, <strong>  The dashed curve on the graph shows the probability of finding the electron at a distance r for</strong> A) n = 2,   = 0 B) n = 1,   = 0 C) n = 2,   = 2 D) n = 1,   = 2 E) n = 2,   = 1 = 1
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76
For the hydrogen atom in the ground state, the radial probability density is  <strong>For the hydrogen atom in the ground state, the radial probability density is   The probability of finding the electron in range \Delta r = 0.08a<sub>0</sub> at r = 2a<sub>0</sub> is approximately</strong> A) 2.34% B) 3.67% C) 5.86% D) 6.25% E) 7.43%  The probability of finding the electron in range Δ\Delta r = 0.08a0 at r = 2a0 is approximately

A) 2.34%
B) 3.67%
C) 5.86%
D) 6.25%
E) 7.43%
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77
<strong>  The solid curve on the graph shows the probability of finding the electron at a distance r for</strong> A) n = 2,   = 2 B) n = 1,   = 0 C) n = 2,   = 2 D) n = 2,   = 0 E) n = 1,   = 1 The solid curve on the graph shows the probability of finding the electron at a distance r for

A) n = 2, <strong>  The solid curve on the graph shows the probability of finding the electron at a distance r for</strong> A) n = 2,   = 2 B) n = 1,   = 0 C) n = 2,   = 2 D) n = 2,   = 0 E) n = 1,   = 1 = 2
B) n = 1, <strong>  The solid curve on the graph shows the probability of finding the electron at a distance r for</strong> A) n = 2,   = 2 B) n = 1,   = 0 C) n = 2,   = 2 D) n = 2,   = 0 E) n = 1,   = 1 = 0
C) n = 2, <strong>  The solid curve on the graph shows the probability of finding the electron at a distance r for</strong> A) n = 2,   = 2 B) n = 1,   = 0 C) n = 2,   = 2 D) n = 2,   = 0 E) n = 1,   = 1 = 2
D) n = 2, <strong>  The solid curve on the graph shows the probability of finding the electron at a distance r for</strong> A) n = 2,   = 2 B) n = 1,   = 0 C) n = 2,   = 2 D) n = 2,   = 0 E) n = 1,   = 1 = 0
E) n = 1, <strong>  The solid curve on the graph shows the probability of finding the electron at a distance r for</strong> A) n = 2,   = 2 B) n = 1,   = 0 C) n = 2,   = 2 D) n = 2,   = 0 E) n = 1,   = 1 = 1
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78
Use the following figure for the next two problems. <strong>Use the following figure for the next two problems.   Which of the following transitions from (a) to (e) is(are) not allowed?</strong> A) (a) and (b) B) (d) and (e) C) (c) and (e) D) (c) E) (d)
Which of the following transitions from (a) to (e) is(are) not allowed?

A) (a) and (b)
B) (d) and (e)
C) (c) and (e)
D) (c)
E) (d)
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79
For the hydrogen atom in the ground state, the radial probability density is  <strong>For the hydrogen atom in the ground state, the radial probability density is   The probability of finding the electron in range  \Delta r = 0.08a<sub>0</sub> at r = a<sub>0</sub> is approximately</strong> A) 3.24% B) 4.33% C) 5.87% D) 6.25% E) 7.43%  The probability of finding the electron in range Δ\Delta r = 0.08a0 at r = a0 is approximately

A) 3.24%
B) 4.33%
C) 5.87%
D) 6.25%
E) 7.43%
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80
An electron has a wave function given by  <strong>An electron has a wave function given by   The probability of finding the electron when  \theta  = 90  \degree  and  \Delta\theta =  \pm 0.5  \degree 10, and from r = a<sub>0</sub> to 1.06a<sub>0</sub> is approximately</strong> A) zero B) 2.12% C) 4.75% D) 5.8% E) 6.34%  The probability of finding the electron when θ\theta = 90 °\degree and Δ\Deltaθ\theta = ±\pm 0.5 °\degree 10, and from r = a0 to 1.06a0 is approximately

A) zero
B) 2.12%
C) 4.75%
D) 5.8%
E) 6.34%
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