Find the molar ratio of gas present in two different container having same volume. container 1 is at `47^(@)C` and container 2 is at `447^(@)` C having same pressure. calculate the ratio of moles present in container 1 and container 2?

The size of container B is double that of A and gas in B is at double the temperature and pressure than vthat in A. The ratio of molecules in the two containers will then be –

At the same temperature and pressure , equal volumes of different gases contain the same number of

Two gases H_2 and O_2 fuse from two different containers having same pressure and temperature. If the ratio of area of cross section of hole is 1:2 then the ratio of rate of effusion will be

Three identical diatomic gases ( gamma =1.5) are enclosed in three identical containers but at different pressures and same temperatures. These gases are expanded to double their volumes in first container the process is isothermal, in second container the process is adiabatic and in third container process is isobaric. Of The final pressures are equal in the three containers, find the ratio of the initial pressures in the three containers.

A vessel contains O_2 and H_2 in 2 : 1 molar ratio at 10 atm pressure then calculate ration of their rate of diffusion .

Now consider that the above sample of 12 g of Helium, at its final temperature 227^(@)C, C, is contained in a container X. Another container Y has also Helium at the same temperature and pressure as in container X but container Y has three times the volume of container X. Assuming that Helium in both containers behaves as an ideal gas, answer these questions. Internal energy of the gas in container Y will be -

Two vessels of the same volume contain the same gas at same temperature. If the pressure in the vessels is in the ratio of 1 : 2, then