Back to KINETIC THEORY OF GASES
NEET UG PHYSICS MCQ: KINETIC THEORY OF GASES
1
Easy
1 of 1
Analyzing
+4 | -1
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.
More Questions from KINETIC THEORY OF GASES
Practice All Chapter MCQs →
The absolute zero is the temperature at which
The internal energy , pressure and volume of an ideal gas are related as . The gas is
A monoatomic ideal gas is contained in a rigid container of volume with walls of total inner surface area , thickness and thermal conductivity . The gas is at an initial temperature and pressure . If the pressure of the gas as a function of time if the temperature of the surrounding air is is . Find the value of . All temperatures are in absolute scale.
Assertion: The change in air pressure effect the speed of sound.
Reason: The speed of sound in a gas is proportional to the square of pressure. The rms speed of oxygen molecule in a vessel at particular temperature is where is the average speed of the molecule. The value of will be: For an ideal gas the instantaneous change in pressure with volume is given by the equation If at is the given boundary condition, then the maximum temperature one mole of gas can attain is (Here is the gas constant)
Reason: The speed of sound in a gas is proportional to the square of pressure. The rms speed of oxygen molecule in a vessel at particular temperature is where is the average speed of the molecule. The value of will be: For an ideal gas the instantaneous change in pressure with volume is given by the equation If at is the given boundary condition, then the maximum temperature one mole of gas can attain is (Here is the gas constant)
