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 12. Consider the quantity MkT / pV of an ideal gas
where M is the mass of the gas. It depends on the
(A) temperature of the gas (B) volume of the gas
(C) pressure of the gas (D) nature of the gas

Asked by jaychandran1967 19th November 2018, 11:00 PM
Answered by Expert
Answer:
begin mathsize 12px style fraction numerator M k T over denominator p V end fraction space equals space fraction numerator M cross times k T over denominator n cross times k T cross times V end fraction space equals space fraction numerator M over denominator n cross times V end fraction end style
In the above expression, we used p = nkT, where n is number density of molecules, k is boltzman constant.
 
n×V is number of molecues in the given volume. hence begin mathsize 12px style fraction numerator M over denominator n cross times V end fraction end style is mass of a molecule.
hence  MkT/(pV) depends on nature of gas
Answered by Expert 20th November 2018, 11:21 PM
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