The efficiency of an ideal gas with adiabatic exponent `'gamma'` for the shown cyclic process would be

Find the molar heat capacity of an ideal gas with adiabatic exponent gamma for the polytorpic process PV^(n)= Constant.

Find the molar heat capacity of an ideal gas with adiabatic exponent gamma for the polytorpic process PV^(n)= Constant.

One mole of an ideal gas with the adiabatic exponent gamma goes through a polytropic process as a result of which the absolute temperature of the gas increases tau-fold . The polytropic constant equal n . Find the entropy increment of the gas in this process.

The volume of one mode of an ideal gas with adiabatic exponent gamma is varied according to the law V = a//T , where a is constant . Find the amount of heat obtained by the gas in this process, if the temperature is increased by Delta T .

The volume of one mode of an ideal gas with adiabatic exponent gamma is varied according to the law V = a//T , where a is constant . Find the amount of heat obtained by the gas in this process, if the temperature is increased by Delta T .

One mole of an ideal gas with adiabatic exponent gamma undergoes the process (a) P=P_0+(alpha)/(V) (b) T=T_0+alphaV Find Molar heat capacity of the gas as a function of its volume.

The volume of one mode of an ideal gas with adiabatic exponent gamma is varied according to the law V = a//T , where a is constant . Find the amount of heat obtained by the gas in this process, if the temperature is increased by Delta T .

The volume of one mole of an ideal gas with adiabatic exponent gamma is varied according to V=b/T , where b is a constant. Find the amount of Heat is absorbed by the gas in this process temperature raised by DeltaT

Calculate the efficiency of a cycle consisting of isothermal, isobaric, and isochoric line, if in the isothermal process the volume of the ideal gas with the adiabatic exponent gamma . (a) increased n-fold , (b) decreases n-fold .