0
You visited us 0 times! Enjoying our articles? Unlock Full Access!
Question

Two identical vessels contain two different ideal gases at same temperature. If average speed of gas molecules in first vessel is equal to the 'most probable speed' of molecules in second vessel, then what is the ratio of mass of gas molecules in first vessel to that in the second vessel?

Solution
Verified by Toppr

Was this answer helpful?
0
Similar Questions
Q1
Three vessels of equal capacity have gases at the same pressure and temperature. The first vessel contains monoatomic gas, the second contains diatomic gas and third contains polyatomic gas. Which vessel contains more number of molecules?
View Solution
Q2
Three closed vessels A,B and C are at the same temperature T and contain gases which obey Maxwell distribution law of velocities. Vessel A contains O2,B only N2 and C mixture of equal a quantities of O2 and N2. If the average speed of the O2 molecules in vessel A is v1 that of N2 molecules in vessel B is v2 then the average speed of the O2 molecules in vessel C is
View Solution
Q3
Three closed vessels A, B and C are the same temperature T and contains gases which obey Maxwell distribution law of speeds. Vessel A contains O2, B only N2 and C contain a mixture of equal quantities of O2 and N2. If the average speed of the molecules of O2 in vessel A in u1, that of N2 molecules in the vessel B is u2, the average speed of the molecules of O2 in vessel C is:
View Solution
Q4
Three closed vessels A, B, and C are at the same temperature T and contain gases which obey the Maxwell distribution of speed. Vessel A contains only O2, B only N2 and C a mixture of equal quantities of O2 and N2. If the average speed of O2 molecules in vessel A is V1, that of the N2 molecules in vessel is V2 then the average speed of the O2 molecules in vessel C will be
View Solution
Q5
Two vessels A and B contain ideal gases with the temperature of B double that of A. Both gases are heated, So that they attain the same temperature. It is found that the frictional increase in the most probable speed of gas in vessel A is double that of the mean speed of gas in B. The ratio of the final to the initial temperature of gas in vessel A is
View Solution