Advertisements
Advertisements
Question
To study the decomposition of hydrogen iodide, a student fills an evacuated 3 litre flask with 0.3 mol of HI gas and allows the reaction to proceed at 500°C. At equilibrium he found the concentration of HI which is equal to 0.05 M. Calculate Kc and Kp.
Solution
V = 3 L
`["HI"]_"initial" = (0.3 "mol")/(3"L")` 0.1 M
[HI]eq = 0.05 M
\[\ce{2 HI(g) <=> H2(g) + l_2(g)}\]
HI (g) | H2 (g) | I2 (g) | |
Initial concentration | 0.1 | - | - |
Reacted | 0.05 | - | - |
Equilibrium concentration | 0.05 | 0.025 | 0.025 |
`"K"_"C" =(["H"_2]["I"_2])/(["HI"]^2)`
`= (0.025 xx 0.025)/(0.05 xx 0.05)` = 0.25
Kp = Kc(RT)(∆ng)
∆ng = 2 – 2 = 0
Kp = 0.25(RT)0
Kp = 0.25.
APPEARS IN
RELATED QUESTIONS
K1 and K2 are the equilibrium constants for the reactions respectively.
\[\ce{N2(g) + O2(g) <=>[K1] 2NO(g)}\]
\[\ce{NO(g) + O2(g) <=>[K2] 2NO2(g)}\]
What is the equilibrium constant for the reaction \[\ce{NO2(g) <=> 1/2 N2(g) + O2(g)}\]
The values of Kp1 and Kp2; for the reactions,
X ⇌ Y + Z,
A ⇌ 2B are in the ratio 9 : 1 if degree of dissociation of X and A be equal then total pressure at equilibrium P1, and P2 are in the ratio
The equilibrium constants of the following reactions are:
\[\ce{N2 + 3H2 <=> 2NH3}\]; K1
\[\ce{N2 + O2 <=> 2NO}\]; K2
\[\ce{H2 + 1/2O2 <=> H2O}\]; K3
The equilibrium constant (K) for the reaction;
\[\ce{2NH3 + 5/2 O2 <=> 2NO + 3H2O}\], will be
When the numerical value of the reaction quotient (Q) is greater than the equilibrium constant, in which direction does the reaction proceed to reach equilibrium?
Derive a general expression for the equilibrium constant Kp and Kc for the reaction, \[\ce{3H2(g) + N2(g) <=> 2NH3(g)}\].
What is the effect of added Inert gas on the reaction at equilibrium?
Derive the relation between Kp and Kc.
One mole of PCl5 is heated in one litre closed container. If 0.6 mole of chlorine is found at equilibrium, Calculate the value of equilibrium constant.
The equilibrium for the dissociation of XY2 is given as,
\[\ce{2 XY2 (g) <=> 2 XY (g) + Y2 (g)}\]
if the degree of dissociation x is so small compared to one. Show that 2 Kp = PX3 where P is the total pressure and Kp is the dissociation equilibrium constant of XY2.
The partial pressure of carbon dioxide in the reaction
\[\ce{CaCO3(s) <=> CaO(s) + CO2(g)}\] is 1.017 × 10-3 atm at 500°C. Calculate Kp at 600°C for the reaction. H for the reaction is 181 KJ mol-1 and does not change in the given range of temperature.