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 the pressure and the volume are changed according to the equation p=kv . Show that the molar heat capacity of the gas for the process is given by (C=C_v + ( R)/(2) .

An ideal gas is taken through a process in which the pressure and the volume are changed according to the equation p=kv . Show that the molar heat capacity of the gas for the process is given by (C=C_v + ( R)/(2)) .

An ideal gas is taken through a process in which the pressure and the volume are changed according to the equation p=kv . Show that the molar heat capacity of the gas for the process is given by (C=C_v + ( R)/(2)) .

An ideal gas is taken through a process in which the pressure and the volume are changed according to the equation p=kv . Show that the molar heat capacity of the gas for the process is given by (C=C_v + ( R)/(2)) .

An ideal gas (C_p // C_V = (gamma) is taken through a process in which the pressure and the volume vary as P = aV^b . Find the values of (b) for which the specific heat capacity of the gas for the process is zero.

An ideal gas (C_p / C_v = gamma) is taken through a process in which the pressure and volume vary as (p = aV^(b)) . Find the value of b for which the specific heat capacity in the process is zero.

An ideal gas (C_p / C_v = gamma) is taken through a process in which the pressure and volume vary as (p = aV^(b) . Find the value of b for which the specific heat capacity in the process is zero.

An ideal gas (C_p / C_v = gamma) is taken through a process in which the pressure and volume vary as (p = aV^(b)) . Find the value of b for which the specific heat capacity in the process is zero.

Figure shows a process on a gas in which pressure and volume both change. The molar heat capacity for this process is C.