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NEET • PHYSICS • KINETIC THEORY OF GASES
Kinetic theory of gases practice · Easy
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Showing 1-30 of 37 questions
1
Easy
1 of 37
Understanding
+4 | -1
Pressure exerted by a gas is:
View answer and explanation
Correct option: D
Directly proportional to the density of the gas
Option D (Directly proportional to the density of the gas) is correct because pressure exerted by a gas is directly proportional to its density.
2
Easy
2 of 37
Analyzing
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Assertion: Maxwell speed distribution graph is symmetric about most probable speed.
Reason: rms speed of ideal gas, depends upon its type (monoatomic, diatomic and polyatomic).
Reason: rms speed of ideal gas, depends upon its type (monoatomic, diatomic and polyatomic).
View answer and explanation
Correct option: D
If both assertion and reason are false
Option D is correct because the Maxwell speed distribution graph is asymmetric, and the RMS speed depends on temperature, not the type of gas (monoatomic, diatomic, etc.).
3
Easy
3 of 37
Application
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The volume occupied by the molecules contained in 4.5 kg water at STP, if the intermolecular forces vanish away is :
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Correct option: A
Option A () is correct because it is the volume occupied by 4.5 kg of water when treated as an ideal gas at STP.
4
Easy
4 of 37
Understanding
+4 | -1
On colliding in a closed container the gas molecules
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Correct option: A
Transfer momentum to the balls
The correct answer is A because gas molecules transfer momentum to the walls of the container during collisions, which is the basis for gas pressure.
5
Easy
5 of 37
Understanding
+4 | -1
Assertion: Specific heat of a gas at constant pressure is greater than its specific heat at constant volume .
Reason: At constant pressure, some heat is spent in expansion of the gas.
Reason: At constant pressure, some heat is spent in expansion of the gas.
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Correct option: A
If both assertion and reason are true and reason is the correct explanation of the assertion
Option A (If both assertion and reason are true and reason is the correct explanation of the assertion) is correct because at constant pressure, some heat is used for expansion, hence .
6
Easy
6 of 37
Analyzing
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Assertion: The ratio of specific heat gas at constant pressure and specific heat at constant volume for a diatomic gas is more than that for a monatomic gas.
Reason: The molecules of a monatomic gas have more degrees of freedom than those of a diatomic gas.
Reason: The molecules of a monatomic gas have more degrees of freedom than those of a diatomic gas.
View answer and explanation
Correct option: D
If both assertion and reason are false
Option D is correct because both the assertion and the reason are false. Diatomic gases have fewer degrees of freedom than monatomic gases, and their specific heat ratio is lower.
7
Easy
7 of 37
Analyzing
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Assertion: Equal masses of helium and oxygen gases are given equal quantities of heat. There will be a greater rise in the temperature of helium compared to that of oxygen.
Reason: The molecular weight of oxygen is more than the molecular weight of helium.
Reason: The molecular weight of oxygen is more than the molecular weight of helium.
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Correct option: B
If both assertion and reason are true but reason is not correct explanation of the assertion
Option C (The average rotational kinetic energy of a molecule is ) is false because the average rotational kinetic energy for a diatomic molecule is , which translates to considering two degrees of freedom.
8
Easy
8 of 37
Understanding
+4 | -1
Which of the following gases possesses maximum rms velocity, all being at the same temperature?
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Correct option: D
Hydrogen
Option D (Hydrogen) is correct because rms velocity is inversely proportional to the square root of the molar mass. Hydrogen has the lowest molar mass.
9
Easy
9 of 37
Understanding
+4 | -1
Assertion: Absolute zero is the temperature corresponding to zero energy.
Reason: The temperature at which no molecular temperature.
Reason: The temperature at which no molecular temperature.
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Correct option: D
If both assertion and reason are false
The correct answer is D because absolute zero corresponds to minimal, but not zero, energy, and molecular motion doesn't cease entirely at any temperature.
10
Easy
10 of 37
Remembering
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The critical volume of a gas obeying van der Waals' equation is
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Correct option: C
The correct answer is C (3b) because the critical volume in the van der Waals equation is defined as three times the van der Waals parameter 'b'.
11
Easy
11 of 37
Application
+4 | -1
If the rms velocity of the molecules of a gas in a container be doubled than pressure of gas will
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Correct option: A
Becomes 4 times of its previous value
Option A (Becomes 4 times of its previous value) is correct because pressure is proportional to the square of the RMS velocity.
12
Easy
12 of 37
Understanding
+4 | -1
The root mean square velocity, , the average velocity, and the most probable velocity, of the molecules of the gas are in the order:
View answer and explanation
Correct option: B
Option B () is correct because the root mean square velocity is greater than the average velocity, which is greater than the most probable velocity.
13
Easy
13 of 37
Application
+4 | -1
The root mean square velocity of the gas molecules is . What will be the root mean square speed of the molecules if the atomic weight is doubled and absolute temperature is halved?
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Correct option: B
Option B () is correct because the rms velocity is proportional to , so doubling M and halving T reduces the velocity by a factor of 2.
14
Easy
14 of 37
Understanding
+4 | -1
A gas is taken through a number of thermodynamic states. What happens to its specific heat?
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Correct option: D
It can have any value depending upon process of heat absorbed or evolved
Option D (It can have any value depending upon process of heat absorbed or evolved) is correct because specific heat depends on the process.
15
Easy
15 of 37
Understanding
+4 | -1
If the molecular weight of two gases are and , then at a temperature the ratio of root mean square velocity and will be
View answer and explanation
Correct option: B
Option B () is correct because the RMS velocity is inversely proportional to the square root of the molecular weight.
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16
Easy
16 of 37
Understanding
+4 | -1
The root mean square speeds of molecules of ideal gases at the same temperature are:
View answer and explanation
Correct option: B
Inversely proportional to the square root of the molecular weight
Option B (Inversely proportional to the square root of the molecular weight) is correct because the RMS speed is inversely proportional to the square root of the molar mass at the same temperature.
17
Easy
17 of 37
Application
+4 | -1
The root mean square speed of smoke particles of mass in their Brownian motion in air at NTP is approximately. [Given ]
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Correct option: C
Option C () is correct because it's calculated using the formula for root mean square speed, , with appropriate substitutions.
18
Easy
18 of 37
Application
+4 | -1
Find the number of molecules in of an ideal gas at and at a pressure of of mercury.
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Correct option: D
Option D () is correct because it's calculated using the ideal gas law to find the number of molecules per unit volume.
19
Easy
19 of 37
Understanding
+4 | -1
The parameter that remains the same for molecules
of all gases at a given temperature is :
of all gases at a given temperature is :
View answer and explanation
Correct option: C
kinetic energy
The correct answer is C because at a given temperature, the average kinetic energy of molecules is the same for all gases, according to the kinetic theory of gases.
20
Easy
20 of 37
Analyzing
+4 | -1
Assertion: A gas has a unique value of specific heat.
Reason: Specific heat is defined as the amount of heat required to raise the temperature of unit mass of the substance through unit degree.
Reason: Specific heat is defined as the amount of heat required to raise the temperature of unit mass of the substance through unit degree.
View answer and explanation
Correct option: D
If reason is true but assertion is false
The correct answer is D because the reason is true, but the assertion is false. A gas can have different specific heats under different conditions (e.g., constant pressure or constant volume).
21
Easy
21 of 37
Remembering
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A monoatomic gas molecule has
View answer and explanation
Correct option: A
Three degrees of freedom
Option A (Three degrees of freedom) is correct because a monoatomic gas molecule can only move in three independent directions (x, y, and z).
22
Easy
22 of 37
Application
+4 | -1
A gas consisting of rigid diatomic molecules is expanded adiabatically. How many time has the gas to be expanded to reduce the root mean square velocity of the molecules times.
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Correct option: A
7.6
The correct answer is 7.6 because it involves adiabatic expansion and the relationship between temperature and volume for diatomic gases.
23
Easy
23 of 37
Application
+4 | -1
The root mean square velocity of the molecules of a gas is . The most probable speed of the molecules is
View answer and explanation
Correct option: A
Option A () is correct because the most probable speed is related to the RMS speed by a constant factor.
24
Easy
24 of 37
Analyzing
+4 | -1
Assertion: Mean free path of a gas molecules varies inversely as density of the gas.
Reason: Mean free path varies inversely as pressure of the gas.
Reason: Mean free path varies inversely as pressure of the gas.
View answer and explanation
Correct option: A
If both Assertion and Reason are true and Reason is the correct explanation of Assertion
Option A is correct because both the assertion and the reason are true, and the reason correctly explains the assertion. Mean free path is inversely proportional to both density and pressure.
25
Easy
25 of 37
Application
+4 | -1
One mole of an ideal gas undergoes a process: . Here and are constants. Change in temperature of the gas when volume is changed from to is
View answer and explanation
Correct option: B
Option B () is correct because it's calculated by finding the initial and final temperatures using the given process equation and then finding the difference.
26
Easy
26 of 37
Application
+4 | -1
of nitrogen is enclosed in a vessel at a temperature of . How much heat has to be transferred to the gas to double the r.m.s. velocity of its molecules?
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Correct option: A
9315
The correct answer is 9315 because it involves calculating the heat required to double the RMS velocity of nitrogen gas, considering its diatomic nature.
27
Easy
27 of 37
Analyzing
+4 | -1
If the Avogadro’s number was to tend to infinity; the phenomenon of Brownian motion would:
View answer and explanation
Correct option: A
Remain completely unaffected
Option A (2) is correct because the minimum pressure is found by minimizing the expression for pressure derived from the given temperature-volume relationship and the ideal gas law.
28
Easy
28 of 37
Understanding
+4 | -1
The temperature of gas is produced by
View answer and explanation
Correct option: B
The kinetic energy of its molecules
Option B (The kinetic energy of its molecules) is correct because temperature is directly proportional to the average kinetic energy of the molecules.
29
Easy
29 of 37
Application
+4 | -1
Equal volume of monoatomic and diatomic gases at the same temperature are given equal quantities of heat. Then:
View answer and explanation
Correct option: B
The temperature of monoatomic gas will be more
Option B (The temperature of monoatomic gas will be more) is correct because monoatomic gases have a lower molar specific heat at constant volume, so the same amount of heat will cause a larger temperature increase.
30
Easy
30 of 37
Application
+4 | -1
Two vessels and are of the same size and are at same temperature. contains of hydrogen and contains of oxygen. and are the pressure of the gases in and respectively, then is :
View answer and explanation
Correct option: D
16
Option D (16) is correct because the pressure ratio is directly proportional to the mole ratio, which is determined by the mass and molar mass of each gas.
Revision notes and key takeaways
Review KINETIC THEORY OF GASES in your textbook or class notes, then use this set to check your understanding.
Key Takeaways
- ✓ This set contains 37 single-correct-answer MCQs on KINETIC THEORY OF GASES.
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