The molar heat capacity C for an ideal gas going through a given process is given by `C=a/T`, where 'a' is a constant. If `gamma=C_p/C_v`, the work done by one mole of gas during heating from `T_0` to `eta T_0` through the given process will be

An ideal gas has an adiabatic exponent gamma . In some process its molar heat capacity varies as C = alpha//T ,where alpha is a constant Find : (a) the work performed by one mole of the gas during its heating from the temperature T_0 to the temperature eta times higher , (b) the equation of the process in the variables p, V .

An ideal gas has an adiabatic exponent gamma . In some process its molar heat capacity varies as C = alpha//T ,where alpha is a constant Find : (a) the work performed by one mole of the gas during its heating from the temperature T_0 to the temperature eta times higher , (b) the equation of the process in the variables p, V .

Temperature of two moles of an ideal gas is increased by 300K in a process V=a/T , where a is positive constant. Find work done by the gas in the given process.

Temperature of two moles of an ideal gas is increased by 300K in a process V=a/T , where a is positive constant. Find work done by the gas in the given process.

The molar heat capacity of an ideal gas in a process varies as C=C_(V)+alphaT^(2) (where C_(V) is mola heat capacity at constant volume and alpha is a constant). Then the equation of the process is

The molar heat capacity of an ideal gas in a process varies as C=C_(V)+alphaT^(2) (where C_(V) is mola heat capacity at constant volume and alpha is a constant). Then the equation of the process is