2. p1V1γ= p2V2γ is only correct when (a) a perfect gas undergoes an
adiabatic process. (b) a
perfect gas undergoes a reversible process. (c) a perfect gas
undergoes a reversible adiabatic process.
(d) a real gas undergoes a reversible adiabatic
process.
4. If a simple (meaning one-component, single phase) and
homogeneous closed system undergoes an isobaric change with
expansion work only, how Gibbs free energy varies with
temperature? (a) (G/T)p>
0 (b) (G/T)p<
0 (c) (G/T)p=
0 (d) Depending on the
specific systems. 5. (1) The chemical potential of a
solution is equal to the sum of the chemical potentials of all the
components. (2) For a pure component, its chemical potential is
equal to its molar Gibbs function. (3) All the components in an
ideal-dilute solution obey Henry’s law in all the concentration
range. (4) All the components in an ideal solution obey Raoult’s
law in all the concentration range. The right statements above are:
(a) (1), (2) (b) (2),
(3) (c) (2),
(4) (d) (3), (4) 6. At
constant temperature and pressure, in the homogeneous phase system
formed by A and B, if the partial molar volume of A increases with
the change of its concentration, then, the partial molar volume of
B will be (a) increased. (b)
decreased. (c) unchanged. (d)
uncertain.
9. Which of the following K is the standard equilibrium
constant? (a) Ko (b)Kp (c)Kn
(d)Kx
10. The chemical potential of component B in an ideal liquid-phase
mixture can be expressed as ( ).
Ans 2
Adiabatic process in which no heat transfer takes place.
Q = 0
For an adiabatic process, from the first law of thermodynamics
Q = dU - dW
dU = dW
CvdT = - PdV
From the ideal gas equation
T = PV/R
Differentiate it
dT = VdP + PdV/R
Cv/R (VdP + PdV) = - PdV
Rearrange it
dP/P = - (Cv + R)/Cp ( dV/V)
ln P = - γ lnV
ln PV^γ = constant
PV^γ = constant
P1V1^γ= P2V2^γ
Concepts of ideal gas and adiabatic process used to derive the relation.
This equation can be used when a perfect gas undergoes an adiabatic process.
Option A is the correct answer
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