Chemical Kinetics Terminology (Cambridge (CIE) A Level Chemistry): Revision Note
Chemical Kinetics Terminology
The rate of reaction refers to the change in the amount or concentration of a reactant or product per unit time and can be found by:
Measuring the decrease in the concentration of a reactant OR
Measuring the increase in the concentration of a product over time
The units of rate of reaction are mol dm-3 s-1
Rate equation
The following general reaction will be used as an example to study the rate of reaction
D (aq) → E (aq) + F (g)
The rate of reaction at different concentrations of D is measured and tabulated
Note that the remains constant for all values
Rate of reactions table
[D] (mol dm-3) | Rate (mol dm-3 s-1) | (s-1) |
---|---|---|
3.00 | 2.00 x 10-3 | 6.67 x 10-4 |
2.00 | 1.33 x 10-3 | 6.67 x 10-4 |
1.00 | 6.60 x 10-4 | 6.67 x 10-4 |
A directly proportional relationship between the rate of the reaction and the concentration of D is observed when a graph is plotted
The gradient of the graph corresponds to and remains constant throughout
Rate equations can only be determined experimentally and cannot be found using the stoichiometric equation
Rate of reaction = k [A]m [B]n
Where [A] and [B] = concentrations of reactants
m and n = orders of the reaction
For example, the formation of nitrogen gas (N2) from nitrogen oxide (NO) and hydrogen (H2):
2NO (g) + 2H2 (g) → N2 (g) + 2H2O (g)
The rate equation for this reaction is:
rate = k [NO]2 [H2]
As mentioned before, the rate equation of the reaction above cannot be deduced from the stoichiometric equation but can only experimentally be determined by:
Changing the concentration of NO and determining how it affects the rate while keeping [H2] constant
This shows that the rate is proportional to the square of [NO]
Rate = k1 [NO]2
Then, changing the [H2] and determining how it affects the rate while keeping [NO] constant
This shows that the rate is proportional to [H2]
Rate = k2 [H2]
Combining the two equations gives the overall rate equation (where k = k1 + k2)
Rate = k [NO]2 [H2]
Order of reaction
The order of reaction shows how the concentration of a reactant affects the rate of reaction
It is the power to which the concentration of that reactant is raised in the rate equation
The order of reaction can be 0, 1,2 or 3
When the order of reaction of a reactant is 0, its concentration is ignored
The overall order of reaction is the sum of the powers of the reactants in a rate equation
For example, in the following rate equation, the reaction is:
Rate = k [NO2]2 [H2]
Second-order with respect to NO
First-order with respect to H2
Third-order overall since 2 + 1 = 3
Half-life
The half-life (t1/2) is the time taken for the concentration of a limiting reactant to become half of its initial value
Rate-determining step & intermediates
The rate-determining step is the slowest step in a reaction
If a reactant appears in the rate-determining step, then the concentration of that reactant will also appear in the rate equation
For example, the rate equation for the reaction below is rate = k [CH3Br] [OH–]
CH3Br + OH– → CH3OH + Br–
This suggests that both CH3Br and OH– take part in the slow rate-determining step
This reaction is, therefore, a bimolecular reaction
Unimolecular: one species involved in the rate-determining step
Bimolecular: two species involved in the rate-determining step
The intermediate is derived from substances that react together to form it in the rate-determining step
For example, for the reaction above the intermediate would consist of CH3Br and OH–
The intermediate formed during the reaction of CH3Br and hydroxide ions
The intermediate is formed from the species that are involved in the rate-determining step (and thus appear in the rate equation)
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