a. waves. ![]() |
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b. both waves and particles. ![]() |
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c. particles. ![]() |
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d. none of these choices. ![]() |
a. waves. ![]() |
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b. particles. ![]() |
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c. both waves and particles. ![]() |
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d. none of these choices. ![]() |
a. light diffraction. ![]() |
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b. the photoelectric effect. ![]() |
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c. color. ![]() |
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d. interference effects. ![]() |
a. diffraction. ![]() |
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b. the photoelectric effect. ![]() |
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c. blackbody radiation. ![]() |
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d. absorption of light by an electron. ![]() |
a. 2 ![]() |
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b. 1 ![]() |
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c. 4 ![]() |
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d. 3 ![]() |
a. 3 ![]() |
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b. 5 ![]() |
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c. 4 ![]() |
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d. 1 ![]() |
a. that electrons have momentum. ![]() |
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b. that electrons have mass. ![]() |
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c. the diffraction of electrons. ![]() |
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d. that electrons are attracted to the nucleus in an atom. ![]() |
a. the wavelength of green light. ![]() |
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b. the photoelectric effect. ![]() |
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c. color of light. ![]() |
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d. intensity of light. ![]() |
a. 4.733 x 10^(-33) m ![]() |
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b. 8.451 x 10^(33) m ![]() |
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c. 1.183 x 10^(-34) m ![]() |
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d. 1.657 x 10^(-35) m ![]() |
a. 1.380 x 10^(-39) m ![]() |
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b. 6.599 x 10^(8) m ![]() |
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c. 7.273 x 10^(-4) m ![]() |
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d. 1.515 x 10^(-9) m ![]() |
a. 3.300 x 10^(18) J ![]() |
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b. 3.030 x 10^(-19) J ![]() |
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c. 1.010 x 10^(-27) J ![]() |
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d. 4.573 x 10^(14) J ![]() |
a. 6.912 x 10^(14) J ![]() |
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b. 1.526 x 10^(-27) J ![]() |
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c. 4.580 x 10^(-19) J ![]() |
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d. 2.180 x 10^(18) J ![]() |
a. momentum. ![]() |
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b. Laplacian. ![]() |
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c. Hamiltonian. ![]() |
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d. Hermitian. ![]() |
a. Single valued ![]() |
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b. Finite ![]() |
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c. Continuous ![]() |
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d. All of these choices ![]() |
a. positive everywhere. ![]() |
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b. normalizable. ![]() |
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c. reliable. ![]() |
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d. none of these choices. ![]() |
a. the Heisenberg uncertainty principle. ![]() |
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b. zero-point energy. ![]() |
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c. quantization of energy. ![]() |
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d. all of these choices. ![]() |
a. quantization of energy. ![]() |
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b. the Heisenberg uncertainty principle. ![]() |
||
c. zero-point energy. ![]() |
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d. all of these choices. ![]() |
a. quantization. ![]() |
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b. quantum mechanical tunneling. ![]() |
||
c. normalization. ![]() |
||
d. zero-point energy. ![]() |
a. It occurs in the harmonic oscillator system. ![]() |
||
b. It is the phenomenon that wave functions can extend into the classically forbidden region, i.e., the region where a classical particle would have negative kinetic energy. ![]() |
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c. It becomes less as the mass of particle increases. ![]() |
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d. All of these choices ![]() |
a. 2.87 x 10^(-22) J ![]() |
||
b. 5.74 x 10^(-20) J ![]() |
||
c. 0 ![]() |
||
d. 2.87 x 10^(-20) J ![]() |
a. 0 ![]() |
||
b. 5.08 x 10^(-20) J ![]() |
||
c. 2.54 x 10^(-20) J ![]() |
||
d. 1.27 x 10^(-20) J ![]() |
a. is a constant. ![]() |
||
b. increases as the quantum number becomes larger. ![]() |
||
c. decrease as the quantum number becomes larger. ![]() |
||
d. none of these choices. ![]() |
a. three angular nodes and one radial node. ![]() |
||
b. four angular nodes and two radial nodes. ![]() |
||
c. four angular nodes and one radial node. ![]() |
||
d. two angular nodes and one radial node. ![]() |
a. two angular nodes and two radial nodes. ![]() |
||
b. one angular nodes and three radial nodes. ![]() |
||
c. five angular nodes and three radial nodes. ![]() |
||
d. one angular node and five radial nodes. ![]() |
a. (2, 2, 1), (2, 1, -1), (2, 1, 0), (2, 1, 1), and (2, 0, 0). ![]() |
||
b. (2, 1, -1), (2, 1, 0), (2, 1, 1), and (2, 0, 0). ![]() |
||
c. (2, 1, -1), (2, 1, 0), (2, 1, 1), (2, 0, -1), (2, 0, 0), and (2, 0, 1). ![]() |
||
d. (2, 2, -1), (2, 1, -1), (2, 1, 0), and (2, 1, 1). ![]() |
a. 3. ![]() |
||
b. 3.5. ![]() |
||
c. 2. ![]() |
||
d. 2.5. ![]() |
a. 8.63 kcal/mol ![]() |
||
b. 43.17 kcal/mol ![]() |
||
c. 25.90 kcal/mol ![]() |
||
d. 17.27 kcal/mol ![]() |
a. 7.65 kcal/mol ![]() |
||
b. 22.96 kcal/mol ![]() |
||
c. 15.30 kcal/mol ![]() |
||
d. 38.26 kcal/mol ![]() |
a. pure rotational transition. ![]() |
||
b. pure vibrational transition. ![]() |
||
c. electronic transition. ![]() |
||
d. none of these choices. ![]() |
a. Pure rotational transition ![]() |
||
b. Pure vibrational transition ![]() |
||
c. Electronic transition ![]() |
||
d. Ro-vibrational transition ![]() |
a. J = 4 to J = 3 ![]() |
||
b. J = 1 to J = 0 ![]() |
||
c. J = 3 to J = 4 ![]() |
||
d. J = 0 to J = 1 ![]() |
a. J = 4 to J = 3 ![]() |
||
b. J = 0 to J = 1 ![]() |
||
c. J = 3 to J = 4 ![]() |
||
d. J = 4 to J = 5 ![]() |
a. Electronic transition ![]() |
||
b. Rotational transition ![]() |
||
c. Vibrational transition ![]() |
||
d. Translational transition ![]() |
a. Rotational transition ![]() |
||
b. Ro-vibrational transition ![]() |
||
c. Vibrational transition ![]() |
||
d. Electronic transition ![]() |
a. Fluorescence ![]() |
||
b. Phosphorescence ![]() |
||
c. Transference of energy to a nearby receptor molecule ![]() |
||
d. All of these choices ![]() |
a. Absorption of light by the vibrational transition obeys the Franck-Condon principle. ![]() |
||
b. The ground electronic state has very similar vibrational states as the first electronic excited state. ![]() |
||
c. The emission of light by vibrational transition obeys the Franck-Condon principle. ![]() |
||
d. Both absorption and emission of light are measured by the same instrument. ![]() |
a. Absorption of light from the ground electronic state starts at the ground vibrational state. ![]() |
||
b. Both absorption and emission of light are directly proportional to concentration of the molecule ![]() |
||
c. Emission of light from the electronically excited state starts at the ground vibrational state. ![]() |
||
d. The Franck-Condon principle governs both absorption and emission of light by the molecule. ![]() |
a. All protons align opposite to the field. ![]() |
||
b. Some protons align with the field and some align opposite to it. ![]() |
||
c. All protons align with the field. ![]() |
||
d. All protons assume a random orientation. ![]() |
a. The RF will force all spins to align opposite to the magnetic field. ![]() |
||
b. The RF will force all spins to assume a random orientation. ![]() |
||
c. The RF will force all spins to align with the magnetic field. ![]() |
||
d. The RF will flip the spin so as to prompt a spin transition to a slightly higher energy state. ![]() |