$\therefore \,\,\,{V_{rms,C{o_2}}}\,$ will be minimum
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A balloon contains $1500 \,m^3$ of helium at $27^\circ C$ and $4$ atmospheric pressure. The value of helium at $ - \,3^\circ C$ temperature and $2$ atmospheric pressure will be ...... $m^3$
A gas obeying the equation of state $p V=R T$ undergoes a hypothetical reversible process described by the equation, $p V^{5 / 3} \exp \left(-\frac{p V}{E_{0}}\right)=C_{1}$, where $C_{1}$ and $E_{0}$ are dimensioned constants. Then, for this process, the thermal compressibility at high temperature
Air is pumped into an automobile tube upto a pressure of $200\, kPa$ in the morning when the air temperature is $22°C.$ During the day, temperature rises to $42°C$ and the tube expands by $2\%.$ The pressure of the air in the tube at this temperature, will be approximately ...... $kPa$
The equation of state of $n$ moles of a non-ideal gas can be approximated by the equation $\left(p+\frac{n^2 \alpha }{V^2}\right)(V-n b)=n R T$ where $a$ and $b$ are constant characteristics of the gas. Which of the following can represent the equation of a quasistatic adiabat for this gas (assume that, $C_V$ is the molar heat capacity at constant volume is independent of temperature)?
A box containing $N$ molecules of a perfect gas at temperature ${T_1}$ and pressure ${P_1}$. The number of molecules in the box is doubled keeping the total kinetic energy of the gas same as before. If the new pressure is ${P_2}$ and temperature ${T_2}$, then
An ideal gas with adiabatic exponent $(\gamma=1.5)$ undergoes a process in which work done by the gas is same as increase in internal energy of the gas. The molar heat capacity of gas for the process is -