A gas is undergoing an adiabatic process. At a certain stage A, the values of volume and temperature `(V_(0), T_(0))`. From the details given in the graph, find the value of adiabatic constant `gamma`

A gas is undergoing an adiabatic process. At a certain stage, the volume and absolute temperature of the gas are V_(0), T_(0) and the magnitude of the slope of the V-T curve is m. molar specific heat of the gas at constant pressure is [Assume the volume of the gas is taken on the y-axis and absolute temperature of the gas taken on x-axis]

A gas is undergoing an adiabatic process. At a certain stage, the volume and absolute temperature of the gas are V_(0), T_(0) and the magnitude of the slope of the V-T curve is m. molar specific heat of the gas at constant pressure is [Assume the volume of the gas is taken on the y-axis and absolute temperature of the gas taken on x-axis]

For a gas undergoing an adiabatic process, the relation between temperature and volume is found to be TV^(@.4) = constant. The gas may be

For an ideal gas the slope of V-T graph during an adiabatic process is (dV)/(dT) = -m at a point where volume and temperature are V_(0) and T_(0) . Find the value of C_(p) of the gas. It is given that m is a positive number.

For an adiabatic process of an ideal monatomic gas, the pressure and temperature are related as P prop T^c . Find out the value of C.

Show that in an adiabatic process the relation between volume and temperature of a gas is TV^(gamma-1) = constant, where gamma is the ratio of the two specific heat of the gas.

Show that in an adiabatic process the relation between volume and temperature of a gas is TV^(gamma-1) . Constant, where gamma is the ratio of the two specific heats of the gas.