A gas of adiabatic exponent `gamma` is supplied heat at a constant pressure. Show that in such a process `Delta Q:DeltaW=gamma:1:(gamma-1)`.

An ideal gas with adiabatic exponent gamma is heated at constant pressure. It absorbs Q amount of heat. Fraction of heat absorbed in increasing the temperature is

An ideal gas with adiabatic exponent gamma is heated at constant pressure. It absorbs Q amount of heat. Fraction of heat absorbed in increasing the temperature is

An ideal gas of adiabatic exponent (gamma = 7/5) is expanding at constant pressure. The ratio of dQ:dU:dW is (Symbols have their usual meanings)

A sample of ideal gas (gamma = 1.4) is heated at constant pressure. If 140 J of heat is supplied to gas, find DeltaU and DeltaW .

A sample of ideal gas (gamma = 1.4) is heated at constant pressure. If 140 J of heat is supplied to gas, find DeltaU and W .

A sample of ideal gas (gamma = 1.4) is heated at constant pressure. If 140 J of heat is supplied to gas, find DeltaU and W .

Show that PV^(gamma) = constant for adiabatic process.

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

A gas, for which gamma is (4)/(3) is heated at constant pressure. The percentage of heat supplied used for external work is

A gas, for which gamma is (4)/(3) is heated at constant pressure. The percentage of heat supplied used for external work is