Class 11 Physics: Kinetic Theory Mock Test | Exam Bashed
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Kinetic Theory Mock Test – Class 11 Physics

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Kinetic Theory – Progressive Test

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1. An ideal gas has . If its heat capacities are explained by active degrees of freedom with vibrations neglected, the most suitable interpretation is

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2. A gas sample of is divided equally into two identical containers without loss. The number of molecules in each container is

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3. In gas equations, the symbol is best interpreted as

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4. Select the rows whose judgements are correct.

Decision Judgement
P. Use for a dilute gas far from liquefaction Suitable
Q. Use simple equipartition with only active degrees of freedom Suitable
R. Use mean-free-path formula without caution in a very dense gas Not suitable
S. Use Celsius directly in Suitable

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5. The unit of number density is ______.

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6. Consider the following statements about , , , , and .
I. .
II. .
III. .

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7. A formula sheet shows the two relations and . The safest way to choose between them is to check whether the data gives

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8. In a dilute gas, increasing the number density while keeping molecular diameter unchanged makes the mean free path

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9. Match the quantities with their meanings.

Quantity Meaning
P. 1. Number of molecules in the sample
Q. 2. Amount of gas in moles
R. 3. Molar mass of the gas
S. 4. Mass of one molecule

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10. A molecule of mass hits a wall normally with speed and rebounds elastically. The magnitude of impulse delivered to the wall is

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11. Two ideal gases are at the same temperature. Gas P has lighter molecules than gas Q. The best comparison is that

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12. The average time between successive molecular collisions is called the mean free time. If mean free path is and representative speed is , then the mean free time is

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13. A monatomic gas contains molecules at pressure , volume , and temperature . What is the average translational kinetic energy per molecule divided by the total translational kinetic energy of the gas?

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14. A cubical container has side , so the area of one wall is and the volume is . If the total force on one wall is , the pressure on that wall is

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15. In the ideal-gas kinetic model, molecules are treated as point particles because their own volume is assumed to be

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16. A gas at constant pressure is heated from to . Molecular diameter is unchanged. If its initial mean free path is and initial collision frequency is , the final mean free path and collision frequency are

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17. Equal volumes of different gases at the same temperature and pressure contain

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18. A non-linear polyatomic ideal gas is treated as having active degrees of freedom. Its , , and are

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19. One mole of any substance contains approximately

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20. Use the arrangement described below.

Two boxes contain the same number of gas molecules. Box P has volume , while box Q has volume . The gases are otherwise compared only by how many molecules are present per unit volume.

The number density in box Q is

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21. A sealed container filled with air is kept on a table. The pressure exerted by the air on the side walls is mainly due to

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22. A gas sample is claimed to be monatomic because its measured molar heat capacity at constant volume is about . Taking , the claim is

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23. A gas molecule has rms speed and mean free path . A useful estimate of collision frequency is

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24. For identical molecules in a cubical vessel of side , the total force on one wall perpendicular to the -axis can be written as

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25. Nitrogen gas has molar mass . Taking , the mass of one nitrogen molecule is closest to

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26. Use the arrangement described below.

A molecule of effective diameter moves through a gas. During its motion, it can collide with other molecules whose centres come within an effective collision width related to .

If is made larger while number density is unchanged, the mean free path generally

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27. A fixed mass of gas at constant pressure occupies at . Its volume at is

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28. Assertion: Gas pressure on a container wall is produced by molecular impacts on that wall.
Reason: During a wall collision, a molecule changes momentum and transfers impulse to the wall.

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29. Consider the following assumptions used in the kinetic theory of an ideal gas.
I. Molecules are identical for a pure gas sample.
II. Molecules move randomly in all directions.
III. Strong attractive forces act between molecules throughout their motion.

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30. A graph is drawn for a fixed amount of gas at constant temperature with on the vertical axis and on the horizontal axis. The graph should be

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31. A gas is at pressure , temperature , and has molecular diameter . If the pressure is tripled, temperature is doubled, and molecular diameter is also doubled, the new mean free path in terms of the old mean free path is

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32. A gas is heated from to . For the same gas, the rms speed changes by a factor of

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33. Consider the following statements about the molecular view of matter.
I. Matter is made of atoms and molecules.
II. A gas sample looks continuous because its molecules are large enough to be seen separately.
III. Macroscopic gas pressure can be connected to microscopic molecular impacts.

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34. A gas mixture in a rigid vessel contains helium and hydrogen at the same temperature . If their molar masses are and , the ratio is

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35. A gas sample has molecules in . What is its number density in ?

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36. In a fixed-volume gas sample, a process makes three times larger while and stay the same. The kinetic-theory pressure becomes

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37. A gas at has molecular diameter . Its pressure is . Using and , its mean free path is closest to

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38. A gas of molar mass has rms speed at temperature . Another gas at temperature has the same rms speed. Its molar mass is

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39. A gas of molar mass has rms speed . Taking , its absolute temperature is closest to

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40. A graph is drawn for a fixed amount of ideal gas with on the vertical axis and on the horizontal axis. The straight-line slope represents

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41. A derivation of gas pressure accidentally uses instead of . The main problem is that

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42. Comparing with gives the molecular energy relation

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43. A fixed sample of ideal gas is compressed isothermally from to . If its initial mean free path is , the final mean free path and final pressure are respectively

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44. A graph description says that pressure is plotted against density for gas samples with the same . The expected graph is

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45. A gas is so dense that the distance between molecules becomes comparable with molecular size. The simple mean-free-path formula becomes less reliable mainly because

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46. The unit of in the ideal-gas equation is

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47. A monatomic ideal gas and a diatomic ideal gas at ordinary temperature each contain and are heated by at constant volume. Using , the difference in heat supplied to the two gases is

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48. Match the molecular motion type with the best description.

Motion type Description
P. Translational 1. Motion of the molecule's centre of mass through space
Q. Rotational 2. Turning motion about an axis
R. Vibrational 3. Periodic relative motion of atoms within a molecule
S. Mole count 4. Number of molecules in a sample

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49. Study the table and select the assumptions that belong to the kinetic theory of an ideal gas.

Row Statement
P Molecules move randomly in all directions
Q Intermolecular forces are neglected except during collisions
R Molecular collisions are perfectly elastic
S Molecules remain fixed at regular lattice points

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50. The same ideal gas is compared in two states. In state P, and . In state Q, and . The density in state Q is

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