An ideal gas is made to undergo a termodynamic process given by `V prop T^(2)` , find the molar heat capacity of the gas for the above process.

The molar heat capacity of a gas in a process

Two moles of an ideal mono-atomic gas undergoes a thermodynamic process in which the molar heat capacity 'C' of the gas depends on absolute temperature as C=(RT)/(T_(0)) , where R is gas consant and T_(0) is the initial temperature of the gas. ( V_(0) is the initial of the gas). Then answer the following questions: The equation of process is

Two moles of an ideal mono-atomic gas undergoes a thermodynamic process in which the molar heat capacity 'C' of the gas depends on absolute temperature as C=(RT)/(T_(0)) , where R is gas consant and T_(0) is the initial temperature of the gas. ( V_(0) is the initial of the gas). Then answer the following questions: The equation of process is

An ideal gas is taken through a process in which pressure and volume vary as P = kV^(2) . Show that the molar heat capacity of the gas for the process is given by C = C_(v) +(R )/(3) .

An ideal gas is taken through a process in which pressure and volume vary as P = kV^(2) . Show that the molar heat capacity of the gas for the process is given by C = C_(v) +(R )/(3) .

Find the value of molar heat capacity for an ideal gas in an adiabatic process.

Find the value of molar heat capacity for an ideal gas in an adiabatic process.

an ideal diatomic gas undergoes a polytropic process described by the equation P√V= constant . The molar heat capacity of the gas during this process is

A certain amount of ideal monoatomic gas undergoes a process given by TV^(1//2) = constant. The molar specific heat of the gas for the process will be given by

A certain amount of ideal monoatomic gas undergoes a process given by TV^(1//2) = constant. The molar specific heat of the gas for the process will be given by