One mole of a gas in the state `A(P_1, V_1, T_1)` is subjected to adiabatic expansion to attain state `B(P_2,V_2,T_2)`. The work done by the gas is:

A gas with C_(P)//C_(V) = goes from an initial state (P_(1), V_(1), T_(1)) to a final state (P_(2), V_(2), T_(2)) through an adiabatic process. The work done by the gas is a) nR((T_(1)-T_(2)))/(gamma-1) b) (P_(1)V_(1)-P_(2)V_(2))/(gamma-1) c) nRgamma(T_(1)-T_(2))

A gas with (c_(p))/(c_(V))=gamma goes from an intial state (p_(1), V_(1), T_(1)) to a final state (p_(2), V_(2), T_(2)) through an adiabatic process. The work done by the gas is

A gas with (c_(p))/(c_(V))=gamma goes from an intial state (p_(1), V_(1), T_(1)) to a final state (p_(2), V_(2), T_(2)) through an adiabatic process. The work done by the gas is

n moles of a gas expands from volume V_(1) to V_(2) at constant temperature T. The work done by the gas is

Ideal gas undergoes an adiabatic change in its state form (P_1 , V_1 , T_1) to (P_2, V_2, T_2) . The work done W in the process is :

One mole of hydrogen, assumed to be ideal, is adiabatically expanded from its initial state (P_(1), V_(1), T_(1)) to the final state (P_(2), V_(2), T_(2)) . The decrease in the internal energy of the gas during this process will be given by

One mole of hydrogen, assumed to be ideal, is adiabatically expanded from its initial state (P_(1), V_(1), T_(1)) to the final state (P_(2), V_(2), T_(2)) . The decrease in the internal energy of the gas during this process will be given by