An ideal gas whose adiabatic exponent is gamma is expanded according to the relation `P=alpha V` .The molar specific heat of the process is (alpha is a positive constant)

An ideal gas whose adiabatic exponent equals gamma is expanded so that Delta Q+Delta U=0 . Then the equation of the process in the variables T and V is

An ideal gas whose adiabatic exponent equals gamma is expanded according to the law p = alpha V , where alpha is a constant. The initial volume of the gas is equal to V_0 . As a result of expansion the volume increases eta times. Find : (a) The incident of the internal energy of the gas , (b) the work performed by the gas , ( c) the molar heat capacity of the gas in the process.

An ideal gas whose adiabatic exponent gamma is expanded according to the law P=alphaV , where alpha isa constant the initial volume of the gas is equal to V_(@) . As a result of expansion, the volume increases 4 times. Select the correct option for above information.

An ideal gas has adiabatic exponenty. It expands according to the law P = alpha V, where is alpha constant. For this process, the Bulk modulus of the gas is

An ideal gas of adiabatic exponent gamma , expands according to law PV= beta (where beta is the positive constant). For this process the compressibility of the gas is

The molar specific heat of a gas is defined as C=(Dq)/(ndT) Where dQ =heat absorbed n = mole number dT = change in temperature An ideal gas whose adiabatic exponent is gamma . Is expanded do that the heat transferred to the gas is equal to decrease in its internal energy. The molar heat capacity in this process is

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 molar specific heat of a gas is defined as C=(Dq)/(ndT) Where dQ =heat absorbed n = mole number dT = change in temperature A gas with adiabatic exponent 'gamma' is expanded accrding to the law p=alphaV . The initial volume is V_(0) . The final volume is eta V_(0) . ( etagt1 ). The molar heat capacity of the gas in the process is

A ideal gas whose adiabatic exponent equals gamma is expanded so that the amount of heat transferred to the gas is equal to twice of decrease of its internal energy. The equation of the process is TV^((gamma-1)/k)= constant (where T and V are absolute temeprature and volume respectively.

An ideal gas whose adiabatic exponent equals gamma is expanded so that the amount of heat transferred to the gas is equal to the decrease of its internal energy. Find : (a) the molar heat capacity of the gas in the process , The equation of the process in the variables t, V , ( c) the work performed by one mole of the gas when its volume increases eta times if the initial temperature of the gas is T_0 .