Two identical containers joned by a small pipe initially contain the same gas at pressue `p_(o)` and abosolute temperature `T_(o^.)` One container is now mantained at the same temperature while the other is heated to `2T_(0^.)` The commmon pressure of the gases will be

Two idential container joined by a small pipe initially contain the same gas at pressure p_(0) and absolute temperature T_(0) . One container is now maintained at the same temperature while the other is heated to 2T_(0) . The common pressure of the gas

Two idential container joined by a small pipe initially contain the same gas at pressure p_(0) and absolute temperature T_(0) . One container is now maintained at the same temperature while the other is heated to 2T_(0) . The common pressure of the gas

Two containers, each of volume V_(0) , joined by a small pipe initially contain the same gas at pressure P_(0) and at absolute temperature T_(0) . One container is now maintained at the same temperature while the other is heated to 2T_(0) . Find(1) commom pressure of the gas, and(2) the number of moles of gas in the container at temperature 2T_(0)

Two containers, each of volume V_0 , joined by a small pipe initially contain the same gas at pressure P_0 and at absolute temperature T_0 . One container is now maintained at the same temperature while the other is heated to 2 T_0 . If the number of moles of gas in the container at temperature 2T_0 is (nP_0 V_0)/( 3 RT_0) then 'n' is

Two identical container each of volume V_(0) are joined by a small pipe. The containers contain identical gases at temperature T_(0) and pressure P_(0) . One container is heated to temperature 2T_(0) while maintaining the other at the same temperature. The common pressure of the gas is P and n is the number of moles of gas in container at temperature 2T_(0) .

Two identical vessels contain the same gas at pressure P_(1) and P_(2) at absolute temperature T_(1) and T_(2) , respectively. On joining the vessels with a small tube as shown in the figure. The gas reaches a common temperature T and a common pressure P. Determine the ratio P//T

A container contains hydrogen gas at pressure P and temperature T. Another identical container contains helium gas at pressure 2P and temperature T//2 . The ratio of the number of molecules of the two gases is

Two containers of equal volume contain the same gas at pressure P_(1) and P_(2) and absolute temperature T_(1) and T_(2) , respectively. On joining the vessels, the gas reaches a common pressure P and common temperature T . The ratio P//T is equal to