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Suppose that the average kinetic energy (translational & rotational) of random molecular motion of helium \(\mathrm{(He})\) at temperature \(T_\mathrm{He}\) is equal to that of hydrogen \(\mathrm{(H_2})\) at temperature \(T_\mathrm{H_2}.\) Then;
1. \(T_\mathrm {H_{2}}=T_\mathrm{H e}\) 2. \(\dfrac{T_\mathrm{H_2}}{2}=\dfrac{T_\mathrm{He}}{4}\)
3. \(5 T_\mathrm{H_2}=3 T_\mathrm{He}\) 4. \(\dfrac{T_\mathrm{H_{2}}}{5}=\dfrac{T_\mathrm{{He }}}{3}\)

Subtopic:  Kinetic Energy of an Ideal Gas |
 54%
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The volume occupied by the molecules contained in \(4.5~\text{kg}\) water at STP, if the molecular forces vanish away, is:
1. \(5.6~\text{m}^3\) 
2. \(5.6\times10^{6}~\text{m}^3\)
3. \(5.6\times10^{3}~\text{m}^3\) 
4. \(5.6\times10^{-3}~\text{m}^3\)
Subtopic:  Ideal Gas Equation |
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Given below are two statements: 
Assertion (A): The molecules of a monoatomic gas has three degrees of freedom.
Reason (R): The molecules of diatomic gas have five degrees of freedom.
 
1. Both (A) and (R) are True and (R) is the correct explanation of (A).
2. Both (A) and (R) are True but (R) is not the correct explanation of (A).
3. (A) is True but (R) is False.
4. Both (A) and (R) are False.
Subtopic:  Law of Equipartition of Energy |
 92%
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Given below are two statements: 
Assertion (A): The molar heat capacity of the gas can have any value from \(-\infty\) to \(\infty\).
Reason (R): The molar heat capacity of the gas for the isothermal process is \(\infty\).
  
1. Both (A) and (R) are True and (R) is the correct explanation of (A).
2. Both (A) and (R) are True but (R) is not the correct explanation of (A).
3. (A) is True but (R) is False.
4. Both (A) and (R) are False.
Subtopic:  Specific Heat |
 64%
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A gas has \(n\) degrees of freedom. The ratio of the specific heat of the gas at constant volume to the specific heat of the gas at constant pressure will be:
1. \({\dfrac{n} {n+2}}\) 2. \({\dfrac{n+2} {n}}\)
3. \({\dfrac{n} {2n+2}}\) 4. \({\dfrac{n} {n-2}}\)
Subtopic:  Specific Heat |
 71%
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A vessel contains \(16\) g of hydrogen and \(128\) g of oxygen at standard temperature and pressure. The volume of the vessel in cm3 is:
1. \(72\times10^{5}\)
2. \(32\times10^{5}\)
3. \(27\times10^{4}\)
4. \(54\times10^{4}\)
Subtopic:  Ideal Gas Equation |
 75%
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The Earth’s atmosphere contains oxygen and nitrogen. The mass of an oxygen molecule is greater than the mass of a nitrogen molecule. The temperature of the air in a room on a particular day is \(300~\text{K}.\) Below are four statements about the motion of the two types of molecules in this room.
A. They have an equal mean square velocity \((\overline{v^2}).\)
B. A nitrogen molecule has a greater mean square velocity \((\overline{v^2})\) than an oxygen molecule.
C. A nitrogen molecule has a greater mean kinetic energy than an oxygen molecule.
D. An oxygen molecule has a greater mean kinetic energy than a nitrogen molecule.

Which of the statements is/are correct?
1. Statement A only
2. Statement A and C only
3. Statement B and D only
4. Statement B only

 
Subtopic:  Types of Velocities |
 72%
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One mole of a monoatomic gas is mixed with three moles of a diatomic gas. If the molecular specific heat of the mixture at constant volume is \(\dfrac{\alpha^2}{4} {R}~ \text{J} / \text{mol-K},\) then the value of \(\alpha\) will be:
(assume that the given diatomic gas has no vibrational mode)
1. \(5\) 2. \(4\)
3. \(3\) 4. \(2\)
Subtopic:  Specific Heat |
 74%
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The ratio of specific heats \(\left (\dfrac{C_p}{C_v}\right)\) in terms of degree of freedom \((f)\) is given by:
1. \(\left(1+\dfrac{f}{3}\right) \) 2. \(\left(1+\dfrac{2}{f}\right)\)
3. \(\left(1+\dfrac{f}{2}\right) \) 4. \(\left(1+\dfrac{1}{f}\right)\)
Subtopic:  Law of Equipartition of Energy |
 88%
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A flask contains argon and oxygen in the ratio of \(3:2\) in mass and the mixture is kept at \(27^\circ\mathrm{C}\). The ratio of their average kinetic energy per molecule respectively will be:
1. \(3:2\)
2. \(9:4\)
3. \(2:3\)
4. \(1:1\)
Subtopic:  Kinetic Energy of an Ideal Gas |
 73%
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