A uniform tube of volume V contains an ideal monatomic gas at a uniform pressure `P` the temperature of the gas varies linearly along te length of the tube ad T and 2 T are the temperature at the ends.

An insulated container of gas has two chambers separated by an insulating partition. One of the chmabers has volume V_1 and contains ideal gas at pressure P_1 and temperature T_1 .The other chamber has volume V_2 and contains ideal gas at pressure P_2 and temperature T_2 . If the partition is removed without doing any work on the gas, the final equilibrium temperature of the gas in the container will be

An ideal gas has pressure P, volume V and temperature T. Select the correct option.

If 2 mol of an ideal monatomic gas at temperature T_(0) are mixed with 4 mol of another ideal monatoic gas at temperature 2 T_(0) then the temperature of the mixture is

A vessel of volume V contains an ideal gas at absolute temperature T and pressure P. The gas is allowed to leak till its pressure falls to P'. Assuming that the temperature remains constant during leakage, the number of moles of the gas that have leaked is

Two adiabatic containers have volumes V_(1) and V_(2) respectively. The first container has monoatomic gas at pressure p_(1) and temperature T_(1) . The second container has another monoatomic gas at pressure p_(2) and temperature T_(2) . When the two containers are connected by a narrow tube, the final temperature and pressure of the gases in the containers are P and T respectively. Then

The specific heat of an ideal gas varies with temperature T as

A cylindrical tube of cross sectional area A and length L is filled with an ideal gas. Temperature of the gas varies linearly from T_(0) at one end to 2 T_(0) at the other end. Calculate the number of mole of the gas in the tube assuming pressure to be uniform throughout equal to P.