its internal energy (U) decreases and its entropy (S) increases
U and S both decreases
U decreases but S is constant
U is constant but S decreases
B. U and S both decreases
Pressure
Composition
Temperature
All (A), (B) and (C)
Melting point of ice
Melting point of wax
Boiling point of liquids
None of these
0
1
2
3
It is exothermic
It is isenthalpic
It takes place isothermally
It takes place at constant volume
ΔF = ΔH + T [∂(ΔF)/∂T]P
ΔF = ΔH - TΔT
d(E - TS) T, V < 0
dP/dT = ΔHvap/T.ΔVvap
Equation of state
Gibbs Duhem equation
Ideal gas equation
None of these
Isothermal compression
Isothermal expansion
Adiabatic expansion
Adiabatic compression
Enthalpy
Pressure
Entropy
None of these
Triple point
Boiling point
Below triple point
Always
States that n1dμ1 + n2dμ2 + ....njdμj = 0, for a system of definite composition at constant temperature and pressure
Applies only to binary systems
Finds no application in gas-liquid equilibria involved in distillation
None of these
0
∞
+ve
-ve
Cp < Cv
Cp = Cv
Cp > Cv
C ≥ Cv
Increases, for an exothermic reaction
Decreases, for an exothermic reaction
Increases, for an endothermic reaction
None of these
Less than
Equal to
More than
Either (B) or (C); depends on the type of alloy
Expansion of a real gas
Reversible isothermal volume change
Heating of an ideal gas
Cooling of a real gas
Heat
Momentum
Energy
Work
Volume, mass and number of moles
Free energy, entropy and enthalpy
Both (A) and (B)
None of these
Reversible and isothermal
Irreversible and constant enthalpy
Reversible and constant entropy
Reversible and constant enthalpy
Below
At
Above
Either 'b' or 'c'
Accomplishes only space heating in winter
Accomplishes only space cooling in summer
Accomplishes both (A) and (B)
Works on Carnot cycle
H = E - PV
H = F - TS
H - E = PV
None of these
Pressure
Temperature
Composition
All (A), (B) and (C)
He
N2
O2
H2
Isobaric
Isothermal
Adiabatic
None of these
Increase the partial pressure of I2
Decrease the partial pressure of HI
Diminish the degree of dissociation of HI
None of these
Like internal energy and enthalpy, the absolute value of standard entropy for elementary substances is zero
Melting of ice involves increase in enthalpy and a decrease in randomness
The internal energy of an ideal gas depends only on its pressure
Maximum work is done under reversible conditions
Chemical potential
Surface tension
Heat capacity
None of these
+ve
-ve
0
Either of the above three; depends on the nature of refrigerant
580
640
1160
Data insufficient; can't be computed
First law
Zeroth law
Third law
Second law