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4.
3.
3 The influence of temperature on balance
Changes in concentration and pressure shift the chemical equilibrium by changing the reaction quotient
.
The effect of temperature changes on the balance reflected in standard equilibrium constant K [Theta] size
Combining the relationship △ r G m Θ = -RT lnK Θ and △ r G m Θ = △ r H m Θ -T△rS m Θ , we have
When T temperature .
1 equilibrium constant K .
Subtract the two types and arrange them to get
or
Two or more temperature T is given by the standard equilibrium constant K [Theta] effects, i.
e.
, the standard equilibrium constant K [Theta] changes with temperature T and changed
(1) For the endothermic reaction △rHm Θ > 0, when the temperature is increased (T2> T1), K2 Θ > K1 Θ
.
The standard equilibrium constant of the endothermic reaction increases with the increase of temperature, and when the temperature increases, the equilibrium shifts in the direction of the positive reaction
(2) For the exothermic reaction △rHm Θ <0, when the temperature is increased (T2>T1), K2 Θ > K1 Θ
.
The standard equilibrium constant of the exothermic reaction decreases with increasing temperature, and the increasing temperature equilibrium shifts in the opposite direction of the reaction
Through the standard equilibrium constants K1 Θ and K2 Θ at two different temperatures T1 and T2, the thermal effect △rHm Θ of the reaction can be obtained
.
[Example 4-6] When the synthetic ammonia is reacted at 473K, K Θ = 0.
61; at 873K, K Θ = 13×10 -5
Solution (1) Substitute the K Θ values at 473K and 873K into the formula
(2) Substitute the melting change of the reaction and the K Θ value at 473K into the formula
Equilibrium constant at 673K
K2 Θ =2.
54×10 -3
Gasification process of liquid substance B
The standard equilibrium constant K Θ is
In the formula, pB* is the saturated vapor pressure of B; p Θ is the standard atmospheric pressure
.
The saturated vapor pressures of B at different temperatures T1 and T2 are p1* and p2* respectively, and the standard equilibrium constants of the gasification reaction of B at different temperatures T1 and T2 are respectively
Substitution
Get
This formula is the quantitative relationship between saturated vapor pressure and temperature of liquid substances
.
It can be seen that the saturated vapor pressure of liquid substances is only a function of temperature
.
In the formula, △rHm Θ can be replaced by gasification reaction melting at room temperature
.