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Kinetic Interpretation of Temperature NEET Questions
NEET SYLLABUS
Physics - Kinetic Theory of Gases
Equation of State of a Perfect Gas
Work Done on Compressing a Gas
Kinetic Theory of Gases Assumptions
The Concept of Pressure
Kinetic Interpretation of Temperature
RMS Speed of Gas Molecules
Avogadro's Number
Degrees of Freedom, Law of Equipartition of Energy and Applications to Specific Heat Capacities of Gases
Kinetic Interpretation of Temperature MCQ Questions
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7.
According to kinetic interpretation, the temperature of an ideal gas is independent of:
A.
The nature (type) of the gas and the pressure or volume
B.
The Boltzmann constant
C.
The absolute temperature scale
D.
The average kinetic energy of molecules
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View Answer
Rough Work
Error
ANSWER
:
A. The nature (type) of the gas and the pressure or volume
8.
At temperature T = 300 K, the rms speed of nitrogen molecules (molar mass 28 u) is approximately:
A.
1500 m/s
B.
1000 m/s
C.
200 m/s
D.
516 m/s
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View Answer
Rough Work
Error
ANSWER
:
D. 516 m/s
9.
Kinetic theory shows that the internal energy of an ideal gas depends:
A.
On volume alone at constant pressure
B.
Only on pressure, not on temperature
C.
Only on temperature, not on pressure or volume
D.
On both pressure and volume equally
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View Answer
Rough Work
Error
ANSWER
:
C. Only on temperature, not on pressure or volume
10.
In a mixture of non-reactive ideal gases at equilibrium, the average kinetic energy of molecules of different gases:
A.
Is greater for lighter molecules
B.
Is greater for heavier molecules
C.
Depends on the partial pressure of each gas
D.
Is equal for all gases at the same temperature
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View Answer
Rough Work
Error
ANSWER
:
D. Is equal for all gases at the same temperature
11.
From kinetic theory, at the same temperature, lighter molecules have:
A.
Smaller rms speed than heavier molecules
B.
Greater rms speed than heavier molecules
C.
Zero rms speed
D.
The same rms speed as heavier molecules
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View Answer
Rough Work
Error
ANSWER
:
B. Greater rms speed than heavier molecules
12.
The kinetic interpretation of temperature is described as 'fundamental' because it:
A.
Is only valid at high temperatures
B.
Was derived before the ideal gas law
C.
Relates a measurable macroscopic quantity (T) to an average microscopic molecular quantity
D.
Applies only to monatomic gases
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View Answer
Rough Work
Error
ANSWER
:
C. Relates a measurable macroscopic quantity (T) to an average microscopic molecular quantity
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