KpKp. The equilibrium constant in terms of partial pressures KpKp.

7
K p

Transcript of KpKp. The equilibrium constant in terms of partial pressures KpKp.

Page 1: KpKp. The equilibrium constant in terms of partial pressures KpKp.

Kp

Page 2: KpKp. The equilibrium constant in terms of partial pressures KpKp.

The equilibrium constant in terms of partial pressures

Kp

Page 3: KpKp. The equilibrium constant in terms of partial pressures KpKp.

Mole fraction

Page 4: KpKp. The equilibrium constant in terms of partial pressures KpKp.

Partial pressures

Partial pressure, pThe contribution of a gas towards the total pressurePartial pressure = mole fraction x Total pressure

A gas mixture with a total pressure of 320 kPa contains 2 mol of N2(g) and 3 mol of O2(g).

Mole fractions

Partial pressures

Sum of partial pressures = Total pressurep(N2) + p(O2) = 128 + 192 = 320 kPa

x(N2) = = 0.4 x(O2) = = 0.6

p(O2) = x(O2)P = 0.6 x 320 = 192 kPa

p(N2) = x(N2)P = 0.4 x 320 = 128 kPa

25

35

Page 5: KpKp. The equilibrium constant in terms of partial pressures KpKp.

What is Kp

Similar to Kc but partial pressures used in place of concentration

Equilibrium: 2SO2(g) + O2(g) 2SO⇌ 3(g)

Units:

Kp = 22 )(SOp

23 )(SOp

)( 2Op

2)(kPa

)()( 2 kPakPa

1kPaKp =

Page 6: KpKp. The equilibrium constant in terms of partial pressures KpKp.

Calculating Kp

Equilibrium: 2SO2(g) + O2(g) 2SO⇌ 3(g)

Partial pressures: SO2(g), 74 kPa; O2(g), 23 kPa; SO3(g), 142 kPa

Kp = 22 )(SOp

23 )(SOp

)( 2Op

Kp =2142

274 23x

x

= 0.160 kPa–1

Page 7: KpKp. The equilibrium constant in terms of partial pressures KpKp.

Heterogeneous equilibria

Equilibrium contains different phases

Equilibrium: CaCO3(s) CaO(s) + CO⇌ 2(g)

Kp expression contains only gaseous species

Kp = p(CO2)

Solid species are omitted (solids have no gas pressure)