139332 During an adiabatic process, the pressure of a gas is found to be proportional to the cube of its temperature. The ratio of $\frac{C_{P}}{C_{V}}$ for the gas is

139333 The molar specific heat of an ideal gas at constant pressure and constant volume is ' $C_{p}$ ' and ' $C_{v}$ ' respectively. If ' $R$ ' is the universal gas constant and the ratio of ' $C_{p}$ ' to ' $C_{v}$ ' is ' $\gamma$ ' then $\mathbf{C}_{\mathbf{v}}=$

139334 A gas mixture contains $n_{1}$ moles of a monoatomic gas and $n_{2}$ moles of gas of rigid diatomic molecules. Each molecule in monoatomic and diatomic gas has 3 and 5 degrees of freedom respectively. If the adiabatic exponent $\left(\frac{C_{p}}{C_{v}}\right)$ for this gas mixture is 1.5 , then the ratio $\frac{n_{1}}{n_{2}}$ will be

139335 The ratio of the specific heats of a gas is $\frac{C_{p}}{C_{v}}=1.66$, then the gas may be

139338 The difference between the specific heats of a gas is $4150 \mathrm{Jkg}^{-1} \mathrm{~K}^{-1}$. If the ratio of specific heat is 1.4 , then the specific heat at constant volume of the gas (in $\mathrm{J} \mathrm{kg}^{-1} K^{-1}$ ) is

139332 During an adiabatic process, the pressure of a gas is found to be proportional to the cube of its temperature. The ratio of $\frac{C_{P}}{C_{V}}$ for the gas is

139333 The molar specific heat of an ideal gas at constant pressure and constant volume is ' $C_{p}$ ' and ' $C_{v}$ ' respectively. If ' $R$ ' is the universal gas constant and the ratio of ' $C_{p}$ ' to ' $C_{v}$ ' is ' $\gamma$ ' then $\mathbf{C}_{\mathbf{v}}=$

139334 A gas mixture contains $n_{1}$ moles of a monoatomic gas and $n_{2}$ moles of gas of rigid diatomic molecules. Each molecule in monoatomic and diatomic gas has 3 and 5 degrees of freedom respectively. If the adiabatic exponent $\left(\frac{C_{p}}{C_{v}}\right)$ for this gas mixture is 1.5 , then the ratio $\frac{n_{1}}{n_{2}}$ will be

139335 The ratio of the specific heats of a gas is $\frac{C_{p}}{C_{v}}=1.66$, then the gas may be

139338 The difference between the specific heats of a gas is $4150 \mathrm{Jkg}^{-1} \mathrm{~K}^{-1}$. If the ratio of specific heat is 1.4 , then the specific heat at constant volume of the gas (in $\mathrm{J} \mathrm{kg}^{-1} K^{-1}$ ) is

139332 During an adiabatic process, the pressure of a gas is found to be proportional to the cube of its temperature. The ratio of $\frac{C_{P}}{C_{V}}$ for the gas is

139333 The molar specific heat of an ideal gas at constant pressure and constant volume is ' $C_{p}$ ' and ' $C_{v}$ ' respectively. If ' $R$ ' is the universal gas constant and the ratio of ' $C_{p}$ ' to ' $C_{v}$ ' is ' $\gamma$ ' then $\mathbf{C}_{\mathbf{v}}=$

139334 A gas mixture contains $n_{1}$ moles of a monoatomic gas and $n_{2}$ moles of gas of rigid diatomic molecules. Each molecule in monoatomic and diatomic gas has 3 and 5 degrees of freedom respectively. If the adiabatic exponent $\left(\frac{C_{p}}{C_{v}}\right)$ for this gas mixture is 1.5 , then the ratio $\frac{n_{1}}{n_{2}}$ will be

139335 The ratio of the specific heats of a gas is $\frac{C_{p}}{C_{v}}=1.66$, then the gas may be

139338 The difference between the specific heats of a gas is $4150 \mathrm{Jkg}^{-1} \mathrm{~K}^{-1}$. If the ratio of specific heat is 1.4 , then the specific heat at constant volume of the gas (in $\mathrm{J} \mathrm{kg}^{-1} K^{-1}$ ) is

139332 During an adiabatic process, the pressure of a gas is found to be proportional to the cube of its temperature. The ratio of $\frac{C_{P}}{C_{V}}$ for the gas is

139333 The molar specific heat of an ideal gas at constant pressure and constant volume is ' $C_{p}$ ' and ' $C_{v}$ ' respectively. If ' $R$ ' is the universal gas constant and the ratio of ' $C_{p}$ ' to ' $C_{v}$ ' is ' $\gamma$ ' then $\mathbf{C}_{\mathbf{v}}=$

139334 A gas mixture contains $n_{1}$ moles of a monoatomic gas and $n_{2}$ moles of gas of rigid diatomic molecules. Each molecule in monoatomic and diatomic gas has 3 and 5 degrees of freedom respectively. If the adiabatic exponent $\left(\frac{C_{p}}{C_{v}}\right)$ for this gas mixture is 1.5 , then the ratio $\frac{n_{1}}{n_{2}}$ will be

139335 The ratio of the specific heats of a gas is $\frac{C_{p}}{C_{v}}=1.66$, then the gas may be

139338 The difference between the specific heats of a gas is $4150 \mathrm{Jkg}^{-1} \mathrm{~K}^{-1}$. If the ratio of specific heat is 1.4 , then the specific heat at constant volume of the gas (in $\mathrm{J} \mathrm{kg}^{-1} K^{-1}$ ) is

139332 During an adiabatic process, the pressure of a gas is found to be proportional to the cube of its temperature. The ratio of $\frac{C_{P}}{C_{V}}$ for the gas is

139333 The molar specific heat of an ideal gas at constant pressure and constant volume is ' $C_{p}$ ' and ' $C_{v}$ ' respectively. If ' $R$ ' is the universal gas constant and the ratio of ' $C_{p}$ ' to ' $C_{v}$ ' is ' $\gamma$ ' then $\mathbf{C}_{\mathbf{v}}=$

139334 A gas mixture contains $n_{1}$ moles of a monoatomic gas and $n_{2}$ moles of gas of rigid diatomic molecules. Each molecule in monoatomic and diatomic gas has 3 and 5 degrees of freedom respectively. If the adiabatic exponent $\left(\frac{C_{p}}{C_{v}}\right)$ for this gas mixture is 1.5 , then the ratio $\frac{n_{1}}{n_{2}}$ will be

139335 The ratio of the specific heats of a gas is $\frac{C_{p}}{C_{v}}=1.66$, then the gas may be

139338 The difference between the specific heats of a gas is $4150 \mathrm{Jkg}^{-1} \mathrm{~K}^{-1}$. If the ratio of specific heat is 1.4 , then the specific heat at constant volume of the gas (in $\mathrm{J} \mathrm{kg}^{-1} K^{-1}$ ) is