Collision Theory of Chemical Reactions
The Arrhenius equation explains the effect of temperature on the rate constant of a chemical reaction but does…
The Isolation Method, also known as the Ostwald Method, is an experimental method used to determine the order of a reaction with respect to each reactant separately. This method is particularly useful for reactions involving two or more reactants. In this method, the concentration of one reactant is taken in large excess compared to the others so that its concentration remains practically constant throughout the reaction. Under these conditions, the rate of reaction depends only on the concentration of the reactant present in the smaller amount. The order with respect to each reactant is determined separately, and the overall order of the reaction is obtained by adding the individual orders.
Consider the general reaction
$$
aA+bB \longrightarrow \text{Products}
$$
whose rate law is
$$
\text{Rate}=k[A]^m[B]^n
$$
where \(m\) and \(n\) are the orders of the reaction with respect to reactants \(A\) and \(B\), respectively.
Suppose reactant \(B\) is taken in a very large excess. Since only a very small fraction of \(B\) is consumed during the reaction, its concentration remains nearly constant.
$$
[B]=\text{constant}
$$
Therefore,
$$
k[B]^n=k’
$$
where \(k’\) is called the pseudo-rate constant.
The rate law becomes
$$
\text{Rate}=k'[A]^m
$$
The reaction now behaves as if it contains only one reactant, and the order with respect to reactant \(A\) can be determined using any suitable method such as the differential method, integrated method, or half-life method.
Next, the experiment is repeated by taking reactant \(A\) in large excess.
$$
[A]=\text{constant}
$$
Hence,
$$
k[A]^m=k”
$$
where \(k”\) is another pseudo-rate constant.
The rate law becomes
$$
\text{Rate}=k”[B]^n
$$
The order with respect to reactant \(B\) is then determined experimentally.
After determining the individual orders,
$$
\boxed{\text{Overall Order}=m+n}
$$
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