138992 A cylinder contains hydrogen gas at pressure of $249 \mathrm{kPa}$ and temperature $27^{\circ} \mathrm{C}$. Its density is $(R$ $=8.3 \mathrm{Jmol}^{-1} \mathrm{~K}^{-1}$ )

138993 A container $\mathrm{AB}$ in the shape of a rectangular parallel piped of length $5 \mathrm{~m}$ is divided internally by a movable partition $P$ as shown in the figure.

The left compartment is filled with a given mass of an ideal gas of molar mass 32 while the right compartment is filled with an equal mass of another ideal gas of molar mass 18 at same temperature. What will be the distance of $P$ from the left wall $A$ when equilibrium is established?

138994 If $\alpha_{v}$ and $T$ are the coefficient of volume expansion and temperature for an ideal gas respectively, then

138995 Two vessels separately contain two ideal gases $A$ and $B$ at the same temperature. The pressure of gas $A$ is three times the pressure of gas $B$. Under these conditions, the density of gas $A$ is found to be two times the density of $B$. The ratio of molecular weights of gas $A$ and $B$, i.e. $\frac{M_{A}}{M_{B}}$ is

138992 A cylinder contains hydrogen gas at pressure of $249 \mathrm{kPa}$ and temperature $27^{\circ} \mathrm{C}$. Its density is $(R$ $=8.3 \mathrm{Jmol}^{-1} \mathrm{~K}^{-1}$ )

138993 A container $\mathrm{AB}$ in the shape of a rectangular parallel piped of length $5 \mathrm{~m}$ is divided internally by a movable partition $P$ as shown in the figure.

The left compartment is filled with a given mass of an ideal gas of molar mass 32 while the right compartment is filled with an equal mass of another ideal gas of molar mass 18 at same temperature. What will be the distance of $P$ from the left wall $A$ when equilibrium is established?

138994 If $\alpha_{v}$ and $T$ are the coefficient of volume expansion and temperature for an ideal gas respectively, then

138995 Two vessels separately contain two ideal gases $A$ and $B$ at the same temperature. The pressure of gas $A$ is three times the pressure of gas $B$. Under these conditions, the density of gas $A$ is found to be two times the density of $B$. The ratio of molecular weights of gas $A$ and $B$, i.e. $\frac{M_{A}}{M_{B}}$ is

138992 A cylinder contains hydrogen gas at pressure of $249 \mathrm{kPa}$ and temperature $27^{\circ} \mathrm{C}$. Its density is $(R$ $=8.3 \mathrm{Jmol}^{-1} \mathrm{~K}^{-1}$ )

138993 A container $\mathrm{AB}$ in the shape of a rectangular parallel piped of length $5 \mathrm{~m}$ is divided internally by a movable partition $P$ as shown in the figure.

The left compartment is filled with a given mass of an ideal gas of molar mass 32 while the right compartment is filled with an equal mass of another ideal gas of molar mass 18 at same temperature. What will be the distance of $P$ from the left wall $A$ when equilibrium is established?

138994 If $\alpha_{v}$ and $T$ are the coefficient of volume expansion and temperature for an ideal gas respectively, then

138995 Two vessels separately contain two ideal gases $A$ and $B$ at the same temperature. The pressure of gas $A$ is three times the pressure of gas $B$. Under these conditions, the density of gas $A$ is found to be two times the density of $B$. The ratio of molecular weights of gas $A$ and $B$, i.e. $\frac{M_{A}}{M_{B}}$ is

138992 A cylinder contains hydrogen gas at pressure of $249 \mathrm{kPa}$ and temperature $27^{\circ} \mathrm{C}$. Its density is $(R$ $=8.3 \mathrm{Jmol}^{-1} \mathrm{~K}^{-1}$ )

138993 A container $\mathrm{AB}$ in the shape of a rectangular parallel piped of length $5 \mathrm{~m}$ is divided internally by a movable partition $P$ as shown in the figure.

The left compartment is filled with a given mass of an ideal gas of molar mass 32 while the right compartment is filled with an equal mass of another ideal gas of molar mass 18 at same temperature. What will be the distance of $P$ from the left wall $A$ when equilibrium is established?

138994 If $\alpha_{v}$ and $T$ are the coefficient of volume expansion and temperature for an ideal gas respectively, then

138995 Two vessels separately contain two ideal gases $A$ and $B$ at the same temperature. The pressure of gas $A$ is three times the pressure of gas $B$. Under these conditions, the density of gas $A$ is found to be two times the density of $B$. The ratio of molecular weights of gas $A$ and $B$, i.e. $\frac{M_{A}}{M_{B}}$ is