Download JEE MCQs for JEE Physics: Kinetic Theory of gases
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Chapter-wise Objective Questions: Kinetic Theory of gases
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Multiple Choice Questions
(a) the kinetic theory of matter (continuous random motion of molecules)
(b) the wave nature of matter
(c) the absence of intermolecular forces
(d) the conservation of charge
Show Answer & Explanation
Answer: (a) the kinetic theory of matter (continuous random motion of molecules)
Explanation:
1. Small suspended particles zigzag because they are struck unevenly by the rapidly moving molecules of the fluid.
2. This is direct evidence that molecules are in ceaseless random motion, the basis of kinetic theory.
Teacher's Note:
1. B
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62. .
(a) Boyle's law
(b) Charles' law
(c) Avogadro's law
(d) Gay-Lussac's law
Show Answer & Explanation
Answer: (a) Boyle's law
Explanation:
1. \( P \propto 1/V \) at constant temperature is Boyle's law, \( PV = \) constant.
Teacher's Note:
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3. a
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93. .
(a) \( \dfrac{3}{2}k_BT \)
(b) \( \dfrac{1}{2}k_BT \)
(c) \( 3k_BT \)
(d) \( k_BT \)
Show Answer & Explanation
Answer: (a) \( \dfrac{3}{2}k_BT \)
Explanation:
1. The translational kinetic energy per molecule is \( \dfrac{1}{2}m\overline{v^2} = \dfrac{3}{2}k_BT \).
2. It depends only on temperature, not on the nature of the gas.
Teacher's Note:
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99. .
(a) perfectly elastic
(b) perfectly inelastic
(c) partly inelastic
(d) explosive
Show Answer & Explanation
Answer: (a) perfectly elastic
Explanation:
1. There is no loss of kinetic energy in collisions between molecules, so the collisions are perfectly elastic.
Teacher's Note:
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69. .
(a) \( \dfrac{5}{3} \)
(b) \( \dfrac{7}{5} \)
(c) \( \dfrac{4}{3} \)
(d) \( \dfrac{3}{2} \)
Show Answer & Explanation
Answer: (a) \( \dfrac{5}{3} \)
Explanation:
1. For a monoatomic gas \( C_V = \dfrac{3}{2}R \) and \( C_P = C_V + R = \dfrac{5}{2}R \).
2. \( \gamma = \dfrac{C_P}{C_V} = \dfrac{5}{3} \).
Teacher's Note:
1. U
2. s
3. e
4.
5. \
6. (
7.
8. \
9. g
10. a
11. m
12. m
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26. )
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59. .
(a) 3
(b) 2
(c) 5
(d) 6
Show Answer & Explanation
Answer: (a) 3
Explanation:
1. The fly is free to move anywhere in space, which needs three coordinates, so it has three translational degrees of freedom.
Teacher's Note:
1. A
2.
3. f
4. r
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54. .
(a) increases
(b) decreases
(c) remains the same
(d) becomes zero
Show Answer & Explanation
Answer: (a) increases
Explanation:
1. \( \lambda = \dfrac{k_BT}{\sqrt{2}\pi d^2P} \) at fixed temperature, so lower pressure gives a longer mean free path.
Teacher's Note:
1. F
2. e
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70. .
(a) The average translational kinetic energy per molecule of oxygen gas is \( 3k_BT \)
(b) The mean free path of gas molecules is \( \lambda = \dfrac{k_BT}{\sqrt{2}\pi d^2p} \)
(c) \( C_P - C_V = R \) holds for monoatomic gases only
(d) On colliding with the walls of a closed container, gas molecules do not transfer momentum
Show Answer & Explanation
Answer: (b) The mean free path of gas molecules is \( \lambda = \dfrac{k_BT}{\sqrt{2}\pi d^2p} \)
Explanation:
1. Average translational kinetic energy is \( \dfrac{3}{2}k_BT \), not \( 3k_BT \).
2. \( C_P - C_V = R \) holds for every ideal gas.
3. Collisions with the walls transfer momentum, which gives pressure.
4. The mean free path expression in (b) is correct.
Teacher's Note:
1. C
2. h
3. e
4. c
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6.
7. e
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71. .
(a) transfer momentum to the walls
(b) lose all their kinetic energy
(c) stick to the walls
(d) gain energy from the walls permanently
Show Answer & Explanation
Answer: (a) transfer momentum to the walls
Explanation:
1. Each elastic collision reverses the normal component of momentum, so momentum \( 2mv_x \) is transferred to the wall.
2. The sum of these transfers gives the gas pressure.
Teacher's Note:
1. P
2. r
3. e
4. s
5. s
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67. .
(a) There is a distribution of molecular speeds in a gas
(b) All molecules of a gas have exactly the same speed
(c) The average translational kinetic energy of oxygen molecules is larger than that of hydrogen molecules at the same temperature
(d) The root mean square speed does not depend on the molar mass
Show Answer & Explanation
Answer: (a) There is a distribution of molecular speeds in a gas
Explanation:
1. Collisions keep exchanging energy, so molecules have a range of speeds given by the Maxwell distribution.
2. Average translational kinetic energy depends only on temperature, and \( v_{rms} \) depends on molar mass.
Teacher's Note:
1. A
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49. .
(a) explains the behaviour of an ideal gas
(b) describes the motion of a single atom or molecule only
(c) relates the temperature of the gas with the kinetic energy of atoms of the gas
(d) all of the above
Show Answer & Explanation
Answer: (d) all of the above
Explanation:
1. Kinetic theory models an ideal gas, studies molecular motion and relates temperature to average kinetic energy.
Teacher's Note:
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101. .
(a) a diatomic gas
(b) a monoatomic gas
(c) a polyatomic gas having linear molecules
(d) a polyatomic gas having non-linear molecules
Show Answer & Explanation
Answer: (b) a monoatomic gas
Explanation:
1. \( \gamma = 1 + \dfrac{2}{f} \), where f is the number of degrees of freedom.
2. f is smallest (3) for a monoatomic gas, so \( \gamma \) is largest (5/3).
Teacher's Note:
1. M
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4. e
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51.
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60. )
61. .
(a) the total energy of a gas is equally divided among all the molecules
(b) in thermal equilibrium the energy of a gas is shared equally among all its degrees of freedom, so it has equal energies in the x, y and z directions
(c) the total energy of a gas is equally divided between kinetic and potential energies
(d) the total kinetic energy of gas molecules is equally divided among translational and rotational kinetic energies
Show Answer & Explanation
Answer: (b) in thermal equilibrium the energy of a gas is shared equally among all its degrees of freedom, so it has equal energies in the x, y and z directions
Explanation:
1. The law says that each degree of freedom gets \( \dfrac{1}{2}k_BT \) per molecule in thermal equilibrium.
2. So the three translational directions have equal energy.
Teacher's Note:
1. E
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76. .
(a) the sum of total kinetic and potential energies
(b) the total translational kinetic energy only
(c) the kinetic energy of the centre of mass of the gas
(d) the total kinetic energy of the gas molecules
Show Answer & Explanation
Answer: (d) the total kinetic energy of the gas molecules
Explanation:
1. There is no interaction between ideal gas molecules, so the potential energy is zero.
2. The internal energy is therefore the total kinetic energy of the molecules (translational, rotational and vibrational).
Teacher's Note:
1. I
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4. e
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66. .
(a) 3
(b) 6
(c) 5
(d) 4
Show Answer & Explanation
Answer: (c) 5
Explanation:
1. CO\( _2 \) is a linear molecule.
2. It has 3 translational and 2 rotational degrees of freedom, so f = 5 (vibrations are not excited at ordinary temperatures).
Teacher's Note:
1. A
2.
3. l
4. i
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7. a
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61. .
(a) \( C_s < C \)
(b) \( C_s = C \)
(c) \( C_s = C\sqrt{\gamma/3} \)
(d) none of these
Show Answer & Explanation
Answer: (c) \( C_s = C\sqrt{\gamma/3} \)
Explanation:
1. \( C_s = \sqrt{\dfrac{\gamma P}{\rho}} \) and \( C = \sqrt{\dfrac{3P}{\rho}} \).
2. \( \dfrac{C_s}{C} = \sqrt{\dfrac{\gamma}{3}} \).
Teacher's Note:
1. S
2. i
3. n
4. c
5. e
6.
7. \
8. (
9.
10. \
11. g
12. a
13. m
14. m
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20.
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22. )
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58. h
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66. p
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68. e
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71.
72. O
73. p
74. t
75. i
76. o
77. n
78.
79. (
80. a
81. )
82.
83. i
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85.
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93. q
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100.
101. b
102. u
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104.
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106. c
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108.
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125. a
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130. .
(a) becomes \( \sqrt{927/27} \) times the earlier value
(b) remains the same
(c) gets halved
(d) gets doubled
Show Answer & Explanation
Answer: (d) gets doubled
Explanation:
1. \( v_{rms} \propto \sqrt{T} \). The temperature changes from 300 K to 1200 K.
2. The temperature is four times larger, so the speed doubles.
Teacher's Note:
1. A
2. l
3. w
4. a
5. y
6. s
7.
8. c
9. o
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63. .
(a) \( C_V = 3R \)
(b) \( C_P = 3R \)
(c) \( C_P = 5R \)
(d) \( C_V = 5R \)
Show Answer & Explanation
Answer: (b) \( C_P = 3R \)
Explanation:
1. \( C_V = \dfrac{R}{\gamma-1} = \dfrac{R}{0.5} = 2R \).
2. \( C_P = \gamma C_V = 1.5\times2R = 3R \).
Teacher's Note:
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65. .
(a) \( C_V = \dfrac{1}{2}fR \)
(b) \( C_V = \dfrac{R}{\gamma-1} \)
(c) \( C_V = \dfrac{C_P}{\gamma} \)
(d) all of these
Show Answer & Explanation
Answer: (d) all of these
Explanation:
1. \( C_V = \dfrac{f}{2}R \) from equipartition.
2. \( \gamma = 1 + \dfrac{2}{f} \), so \( C_V = \dfrac{R}{\gamma-1} \).
3. \( \gamma = C_P/C_V \) gives \( C_V = C_P/\gamma \). All three are correct.
Teacher's Note:
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53. .
(a) have the same mass but can have different volume
(b) have the same volume but mass can be different
(c) have different mass as well as volume
(d) have the same mass but negligible volume
Show Answer & Explanation
Answer: (d) have the same mass but negligible volume
Explanation:
1. The molecules of a given gas are identical (same mass) and their size is negligible compared with the volume of the container.
Teacher's Note:
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FAQs
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