Chapter 6 Reaction Kinetics Flashcards
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 thermal decomposition of calcium carbonate (CaCO3) will be used as an example to study the rate of reaction
CaCO3 (s) → CaO (s) + CO2 (g)
- The rate of reaction at different concentrations of CaCO3 is measured and tabulated
Rate of reactions table
- Rate equations can only be determined experimentally and cannot be found from the stoichiometric equation
Rate of reaction = k [A]m [B]n
[A] and [B] = concentrations of reactants
m and n = orders of the reaction
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 (2 + 1)
- Second-order with respect to NO
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
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
a bimolecular reaction
- Bimolecular: two species involved in the rate-determining step
Unimolecular:
one 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 order of reaction shows how the concentration of a
- reactant affects the rate of reaction
Rate = k [A]m [B]n
- When m or n is zero = the concentration of the reactants does not affect the rate
- When the order of reaction (m or n) 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
In a zero-order the concentration of the reactant is
inversely proportional to time
- This means that the concentration of the reactant decreases with increasing time
- The graph is a straight line going down
In a first-order reaction the concentration of the reactant
- decreases with time
- The graph is a curve going downwards and eventually plateaus
In a second-order reaction the concentration of the reactant
decreases more steeply with time
- The concentration of reactant decreases more with increasing time compared to in a first-order reaction
- The graph is a steeper curve going downwards
The progress of the reaction can be followed by measuring the
- initial rates of the reaction using various initial concentrations of each reactant
- These rates can then be plotted against time in a rate-time graph
In a zero-order reaction the rate doesn’t depend on the
- concentration of the reactant
- The rate of the reaction therefore remains constant throughout the reaction
- The graph is a horizontal line
- The rate equation is rate = k
In a first-order reaction the rate is
directly proportional to the concentration of a reactant
- The rate of the reaction decreases as the concentration of the reactant decreases when it gets used up during the reaction
- The graph is a straight line
- The rate equation is rate = k [A]
In a second-order reaction, the rate
- is directly proportional to the square of concentration of a reactant
- The rate of the reaction decreases more as the concentration of the reactant decreases when it gets used up during the reaction
- The graph is a curved line
- The rate equation is rate = k [A]2
- The order of a reaction can also be deduced from its half-life (t1/2 )
- For a zero-order reaction the successive half-lives decrease
with time
- This means that it would take less time for the concentration of reactant to halve as the reaction progresses
The half-life of a first-order reaction remains constant throughout the reaction
- The amount of time required for the concentration of reactants to halve will be the same during the entire reaction