Two moles of an ideal monoatomic gas occupies a volume V at 27°C. The gas expands adiabatically to a volume 2 V. Calculate (a) the final temperature of the gas and (b) change in its internal energy.
(a) 195 K (b) 2.7 kJ
(a) 189 K (b) 2.7 kJ
(a) 195 K (b) –2.7 kJ
(a) 189 K (b) – 2.7 kJ
D.
(a) 189 K (b) – 2.7 kJ
In an adiabatic Process
For the process A (1, 0.05 atm, 32°C) → A (g, 0.05 atm, 32°C)
The correct set of thermodynamic parameters is
G = 0 and S = -ve
G = 0 and S = +ve
G = +ve and S = 0
G = -ve and S = 0
B.
G = 0 and S = +ve
(i) Since, n and T are constants.
G = 0
Hence, the system is equilibrium.
(ii) Since, P → decreases
S → increases, i.e. it is +ve
Therefore, among all the options given, the correct answer is in option b, i.e. G = 0 and S = +ve.
The combustion of benzene (l) gives CO2(g) and H2O(l). Given that heat of combustion of benzene at constant volume is –3263.9 kJ mol–1 at 250C; the heat of combustion (in kJ mol–1) of benzene at constant pressure will be (R = 8.314 JK–1 mol–1)
–3267.6
4152.6
–452.46
3260
A.
–3267.6
Δng = 6 - 7.5
= -1.5 (change in gaseous mole)
ΔU or ΔE = - 3263.9 kJ
ΔH = ΔU + ΔngRT
Δng = - 1.5
R = 8.314 JK-1 mol-1
T = 298 K
So ΔH = -3263.9 + (-1.5) 8.314 x 10-3 x 298
= -3267.6 kJ
ΔH = Heat at constant pressure
ΔU/ΔE = Heat at constant volume
R = gas constant
The first law of thermodynamics for isothermal process is
q = -W
U = W
U = qv
U = -qv
A.
q = -W
According to first law of thermodynamics,
U = q + W
where, U = internal energy; q = Heat and W = work done
For isothermal process,
T = 0; U = 0
Therefore, q = -W
Identify the invalid equation
C.
Relation between heat of reaction (rH° ) and bond enthalpies of reactants and products is
Which of the following lines correctly show the temperature dependence of equilibrium constant K, for an exothermic reaction?
A and D
A and B
B and C
C and D
B.
A and B
Therefore ln K vs 1/T the graph will be a straight line with slope equal to .Since reaction is
exothermic, therefore itself will be negative resulting in positive slope.