360082 Volume versus temperature graphs for a mass of an ideal gas are shown in the figure at two different values of constant pressure. What can be inferred about relation between \(p_{1}\) and \(p_{2}\) ?

360083 If two vessels \(A\) and \(B\) contain the same gas but the volume of vessel \(A\) is twice that of \(B\) and temperature and pressure of gas \(A\) is twice that of gas in \(B\), then the ratio of gas molecules in \(A\) and \(B\) is

360084 The equation of state for \(5 g\) of oxygen at a pressure \(P\) and temperature \(T\). when occupying a volume \(V\), will be

360085 A vertical hollow cylinder of height \(1.52\,m\) is fitted with a movable piston of negligible mass and thickness. The lower part of cylinder contains an ideal gas and the upper part is filled with mercury as shown in figure. Initially the temperature of system is \(300\,K\) and the lengths of gas and mercury columns are equal. Find the temperature to which system is raised so that half of mercury overflows. Take atmospheric pressure \(76\,cm\) of \(Hg\) and neglect thermal expansion of mercury.

360086 Initially a gas of diatomic molecules is contained in a cylinder of volume \(V\) at a pressure \(P\) and temperature \(250 K\). Assuming that \(50 \%\) of the molecules get dissociated causing a change in number of moles. The pressure of the resulting gas at temperature \(1000 K\), when contained in a volume \(2 V\) is given by \({P_2}\). The ratio \({P_2}/{P_1}\) is-

360082 Volume versus temperature graphs for a mass of an ideal gas are shown in the figure at two different values of constant pressure. What can be inferred about relation between \(p_{1}\) and \(p_{2}\) ?

360083 If two vessels \(A\) and \(B\) contain the same gas but the volume of vessel \(A\) is twice that of \(B\) and temperature and pressure of gas \(A\) is twice that of gas in \(B\), then the ratio of gas molecules in \(A\) and \(B\) is

360084 The equation of state for \(5 g\) of oxygen at a pressure \(P\) and temperature \(T\). when occupying a volume \(V\), will be

360085 A vertical hollow cylinder of height \(1.52\,m\) is fitted with a movable piston of negligible mass and thickness. The lower part of cylinder contains an ideal gas and the upper part is filled with mercury as shown in figure. Initially the temperature of system is \(300\,K\) and the lengths of gas and mercury columns are equal. Find the temperature to which system is raised so that half of mercury overflows. Take atmospheric pressure \(76\,cm\) of \(Hg\) and neglect thermal expansion of mercury.

360086 Initially a gas of diatomic molecules is contained in a cylinder of volume \(V\) at a pressure \(P\) and temperature \(250 K\). Assuming that \(50 \%\) of the molecules get dissociated causing a change in number of moles. The pressure of the resulting gas at temperature \(1000 K\), when contained in a volume \(2 V\) is given by \({P_2}\). The ratio \({P_2}/{P_1}\) is-

360082 Volume versus temperature graphs for a mass of an ideal gas are shown in the figure at two different values of constant pressure. What can be inferred about relation between \(p_{1}\) and \(p_{2}\) ?

360083 If two vessels \(A\) and \(B\) contain the same gas but the volume of vessel \(A\) is twice that of \(B\) and temperature and pressure of gas \(A\) is twice that of gas in \(B\), then the ratio of gas molecules in \(A\) and \(B\) is

360084 The equation of state for \(5 g\) of oxygen at a pressure \(P\) and temperature \(T\). when occupying a volume \(V\), will be

360085 A vertical hollow cylinder of height \(1.52\,m\) is fitted with a movable piston of negligible mass and thickness. The lower part of cylinder contains an ideal gas and the upper part is filled with mercury as shown in figure. Initially the temperature of system is \(300\,K\) and the lengths of gas and mercury columns are equal. Find the temperature to which system is raised so that half of mercury overflows. Take atmospheric pressure \(76\,cm\) of \(Hg\) and neglect thermal expansion of mercury.

360086 Initially a gas of diatomic molecules is contained in a cylinder of volume \(V\) at a pressure \(P\) and temperature \(250 K\). Assuming that \(50 \%\) of the molecules get dissociated causing a change in number of moles. The pressure of the resulting gas at temperature \(1000 K\), when contained in a volume \(2 V\) is given by \({P_2}\). The ratio \({P_2}/{P_1}\) is-

360082 Volume versus temperature graphs for a mass of an ideal gas are shown in the figure at two different values of constant pressure. What can be inferred about relation between \(p_{1}\) and \(p_{2}\) ?

360083 If two vessels \(A\) and \(B\) contain the same gas but the volume of vessel \(A\) is twice that of \(B\) and temperature and pressure of gas \(A\) is twice that of gas in \(B\), then the ratio of gas molecules in \(A\) and \(B\) is

360084 The equation of state for \(5 g\) of oxygen at a pressure \(P\) and temperature \(T\). when occupying a volume \(V\), will be

360085 A vertical hollow cylinder of height \(1.52\,m\) is fitted with a movable piston of negligible mass and thickness. The lower part of cylinder contains an ideal gas and the upper part is filled with mercury as shown in figure. Initially the temperature of system is \(300\,K\) and the lengths of gas and mercury columns are equal. Find the temperature to which system is raised so that half of mercury overflows. Take atmospheric pressure \(76\,cm\) of \(Hg\) and neglect thermal expansion of mercury.

360086 Initially a gas of diatomic molecules is contained in a cylinder of volume \(V\) at a pressure \(P\) and temperature \(250 K\). Assuming that \(50 \%\) of the molecules get dissociated causing a change in number of moles. The pressure of the resulting gas at temperature \(1000 K\), when contained in a volume \(2 V\) is given by \({P_2}\). The ratio \({P_2}/{P_1}\) is-

360082 Volume versus temperature graphs for a mass of an ideal gas are shown in the figure at two different values of constant pressure. What can be inferred about relation between \(p_{1}\) and \(p_{2}\) ?

360083 If two vessels \(A\) and \(B\) contain the same gas but the volume of vessel \(A\) is twice that of \(B\) and temperature and pressure of gas \(A\) is twice that of gas in \(B\), then the ratio of gas molecules in \(A\) and \(B\) is

360084 The equation of state for \(5 g\) of oxygen at a pressure \(P\) and temperature \(T\). when occupying a volume \(V\), will be

360085 A vertical hollow cylinder of height \(1.52\,m\) is fitted with a movable piston of negligible mass and thickness. The lower part of cylinder contains an ideal gas and the upper part is filled with mercury as shown in figure. Initially the temperature of system is \(300\,K\) and the lengths of gas and mercury columns are equal. Find the temperature to which system is raised so that half of mercury overflows. Take atmospheric pressure \(76\,cm\) of \(Hg\) and neglect thermal expansion of mercury.

360086 Initially a gas of diatomic molecules is contained in a cylinder of volume \(V\) at a pressure \(P\) and temperature \(250 K\). Assuming that \(50 \%\) of the molecules get dissociated causing a change in number of moles. The pressure of the resulting gas at temperature \(1000 K\), when contained in a volume \(2 V\) is given by \({P_2}\). The ratio \({P_2}/{P_1}\) is-