Pressure versus temperature graph of an ideal gas at constant volume $V$ of an ideal gas is shown by the straight line $A$. Now mass of the gas is doubled and the volume is halved, then the corresponding pressure versus temperature graph will be shown by the line
or, $\frac{ PV }{ T }=\frac{2 P \lambda V / 2}{ T _{1}}$
or, $T_{1}=T$
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A cylindrical container of volume $4.0 \times 10^{-3} \,{m}^{3}$ contains one mole of hydrogen and two moles of carbon dioxide. Assume the temperature of the mixture is $400 \,{K}$ The pressure of the mixture of gases is:
[Take gas constant as $8.3\, {J} {mol}^{-1} {K}^{-1}$]
For a gas the difference between the two specific heats is $4150\, J/kg\, K.$ What is the specific heats at constant volume of gas if the ratio of specific heat is $1.4$
A gas mixture consists of $3$ moles of oxygen and $5$ moles of argon at temperature $T$. Assuming the gases to be ideal and the oxygen bond to be rigid, the total internal energy (in units of $RT$ ) of the mixture is
A very tall vertical cylinder is filled with a gas of molar mass $M$ under isothermal conditions at temperature $T.$ The density and pressure of the gas at the base of the container is $\rho_0$ and $p_0$, respectively Choose the correct statement(s)