The melting point of wax
The boiling point of a liquid
Both (A) and (B)
Neither (A) nor (B)
C. Both (A) and (B)
Initial concentration of the reactant
Pressure
Temperature
None of these
+ve
0
-ve
∞
Gibbs-Duhem
Gibbs-Helmholtz
Maxwell's
None of these
Reverse Carnot cycle
Ordinary vapour-compression cycle
Vapour-compression process with a reversible expansion engine
Air refrigeration cycle
A homogeneous solution (say of phenol water) is formed
Mutual solubility of the two liquids shows a decreasing trend
Two liquids are completely separated into two layers
None of these
Infinity
Unity
Constant
Negative
Zero
Negative
Very large compared to that for endothermic reaction
Not possible to predict
Increase
Decrease
Remain unchanged
First fall and then rise
Increase
Decrease
No change
None of these
Directly proportional
Inversely proportional
Equal
None of these
CO2
H2
O2
N2
0
∞
50
100
5.2
6.2
0.168
Data insufficient, can't be found out
Reversible
Irreversible
Isothermal
Adiabatic
Binary solutions
Ternary solutions
Azeotropic mixture only
None of these
Unity
Activity
Both (A) & (B)
Neither (A) nor (B)
Independent of pressure
Independent of temperature
Zero at absolute zero temperature for a perfect crystalline substance
All (A), (B) & (C)
In which there is a temperature drop
Which is exemplified by a non-steady flow expansion
Which can be performed in a pipe with a constriction
In which there is an increase in temperature
Volume
Mass
Critical temperature
None of these
Enthalpy
Volume
Both 'a' & 'b'
Neither 'a' nor 'b'
Increase the partial pressure of H2
Increase the partial pressure of I2
Increase the total pressure and hence shift the equilibrium towards the right
Not affect the equilibrium conditions
Bucket
Throttling
Separating
A combination of separating & throttling
Lewis-Randall rule
Statement of Van't Hoff Equation
Le-Chatelier's principle
None of these
No
Any real
Only ideal
Both (B) and (C)
Melting point of ice
Melting point of wax
Boiling point of liquids
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
ΔF = ΔH + T [∂(ΔF)/∂T]P
ΔF = ΔH - TΔT
d(E - TS) T, V < 0
dP/dT = ΔHvap/T.ΔVvap
Pressure
Temperature
Both (A) & (B)
Neither (A) nor (B)
1.987 cal/gm mole °K
1.987 BTU/lb. mole °R
Both (A) and (B)
Neither (A) nor (B)
Increases with increase in pressure
Decreases with increase in temperature
Is independent of temperature
None of these