Chemical reactions lie at the core of many natural and industrial processes that shape the world around us. The rate at which these reactions proceed is crucial for various scientific and engineering applications, from the rusting of iron to the digestion of food. This rate of reaction is deeply influenced by the "order of reaction." The order of reaction quantifies how the concentration of reactants affects the speed of a chemical reaction. In simpler terms, it is the sum of the powers to which the concentration terms are raised in the rate law expression.
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We will also discuss methods used to determine the order of reaction and why understanding this concept is important both academically and practically. Whether you are a chemistry student or a curious learner, this guide aims to provide comprehensive information on this fundamental concept.
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The order of reaction is defined as the sum of the exponents of the concentration terms in the rate law expression for a chemical reaction. For a general reaction ${aA} + {bB} \rightarrow{cC} + {dD}$ , the rate law is given by:
$Rate ={k}[{A}]^{x}[{B}]^{y}$
Here, ( x ) and ( y ) are the orders of the reaction with respect to reactants ( A ) and ( B ), respectively, and ( k ) is the rate constant. The overall order of the reaction is ( x + y ).
The reaction constant and the order of the reacting species must be determined experimentally and cannot be directly predicted from the balanced chemical equation. The order of such reacting species and other experimental values may be zero, negative, or fractional and all vary with conditions like temperature (T), pressure (P), and reactant concentrations.
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Elementary Reactions
In a simple or elementary single-step reaction, the rate law can be directly written from the balanced equation. For example, consider the reaction:
$A + B \rightarrow C$
The rate law is:
$Rate ={k}[{A}]^{x}[{B}]^{y}$
where x and y are determined experimentally.
Initial Rate Method
Since this is the rate of reaction at the very beginning, the concentration of reactants is known. By comparing the initial rates at different concentrations, one can determine the correct rate law and order of reaction.
Academic Importance
Understanding the order of reaction is crucial for chemistry students as it forms the basis for more advanced topics in kinetics and reaction mechanisms. It helps predict the behavior of reactions under various conditions.
Knowing the order of the reaction is important industrially because it can help optimize reaction conditions for maximum yield and efficiency. For example, in the pharmaceutical industry, closely monitoring reaction rates is crucial for proper drug production.
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Example 1
Question: For the reaction $A + 2B \rightarrow C$ , if the rate is given by ${R}=[{A}][{B}]^2$ , what is the order of the reaction?
1) (correct)3
2)6
3)5
4)7
Solution
Order of a Reaction -
The order of a reaction is determined as the sum of the powers of the concentration terms that appear in the experimental rate equation. It is an experimental quantity.
Formula: $\begin{aligned} & a A+b B \rightarrow c C+d D \\ & r=K[A]^a[B]^b \\ & \text { order }=(a+b)\end{aligned}$
The order has a relation with stoichiometry & is determined experimentally. It can be zero/fraction/negative/positive
So,
For reaction $A+2 B \rightarrow C$
Rate Law $=\mathrm{k}[\mathrm{A}][\mathrm{B}]^2$
Order =1 + 2 = 3
Hence, the answer is the option (1).
Example 2
Question: For a reaction $A + B \rightarrow C + D$ , if the concentration of A is doubled and the rate of reaction doubles, and when the concentration of B is increased by 9 times, the rate gets tripled. What is the order of the reaction?
1)2
2)1
3) (correct)3/2
4)4/3
Solution
Order of a Reaction -
The order of a reaction is determined as the sum of the powers of the concentration terms that appear in the experimental rate equation. It is an experimental quantity.
Rate $=k[A][B]^{1 / 2}$
Order $=1+\frac{1}{2}=\frac{3}{2}$
It can be zero/fraction/negative/positive fractional.
Order = 3/2 =1.5
Hence, the answer is the option (3).
Example 3
Question: What are the possible orders of a reaction?
1)Zero
2)Positive
3)Fractional
4) (correct)All of the above
Solution
The order of the reaction can be zero/fraction/negative/positive/fractional.
The order of a reaction has no relation with stoichiometry & is determined experimentally. It can be zero/fraction/positive.
Hence, the answer is the option (4).
Example 4
Question: For the reaction $A + B \rightarrow C$ , what is the order of the reaction?
1)2
2)1
3)Can not be more than 2
4) (correct)Can not be determined
Solution
Order of a Reaction -
The order of a reaction is determined as the sum of the powers of the concentration terms that appear in the experimental rate equation. It is an experimental quantity.
Formula: $\begin{aligned} & a A+b B \rightarrow c C+d D \\ & r=K[A]^a[B]^b \\ & \text { order }=(a+b)\end{aligned}$
The order has a relation with stoichiometry & is determined experimentally. It can be zero/fraction/negative/positive
So, for the given reaction order can not be determined because experimentally determined stoichiometry of powers of the concentration is not given.
Hence, the answer is the option (4).
Example 5
Question: For the reaction $2{NO} + {Cl}_2 \rightarrow 2 {NOCl}$ , if doubling the concentration of both reactants increases the rate by a factor of 8, but doubling ${Cl}_2$ alone only doubles the rate, what is the order of the reaction with respect to ${NO}$ and ${Cl}_2$ ?
1)1,1
2)1,2
3) (correct)2,1
4)2,2
Solution
Rate $=\mathrm{k}[\mathrm{NO}]^{\mathrm{m}}\left[\mathrm{Cl}_2\right]^{\mathrm{n}}$
Given,
$\begin{aligned} & \mathrm{R}_1=\mathrm{k}[\mathrm{NO}]^{\mathrm{m}}\left[\mathrm{Cl}_2\right]^{\mathrm{n}} \\ & \mathrm{R}_2=\mathrm{k} 2^{\mathrm{m}}[\mathrm{NO}]^{\mathrm{m}} 2^{\mathrm{n}}\left[\mathrm{Cl}_2\right]^{\mathrm{n}}=2^{\mathrm{m}+\mathrm{n}} \mathrm{R}_1 \\ & \mathrm{R}_3=\mathrm{k}[\mathrm{NO}]^{\mathrm{m}} 2^{\mathrm{n}}\left[\mathrm{Cl}_2\right]^{\mathrm{n}}=2^{\mathrm{n}} \mathrm{R}_1\end{aligned}$
According to the experimental data given,
$2^{\mathrm{m}+\mathrm{n}}=8$ and $2^{\mathrm{n}}=2$
Upon solving,
$\mathrm{m}=2, \mathrm{n}=1$
Hence, the answer is the option(3).
NCERT Chemistry Notes:
The order of reaction is a fundamental concept in chemical kinetics that defines how the concentration of reactants influences the rate of a reaction. It is experimentally determined and can vary widely depending on the conditions. This concept is essential for both academic studies and practical applications in various industries. By exploring definitions, types, and methods to determine the order of reaction, this article provides a comprehensive overview that benefits students and professionals alike.
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Taking all reactants into account, the order of reactions is determined by the power dependence of the rate on their concentration. A first-order reaction, for example, is entirely dependent on the concentration of one species in the reaction.
Method of initial rates
Integrated Method
Differential Method
A reaction is molecular if it requires a collision between atoms, molecules, or ions in a short period of time to take place.
There is evidence that when the order for the reaction is fractional, the reaction is usually a chain reaction or involves some other complicated mechanics. For instance, the pyrolysis of acetaldehyde is an example of fractional reaction order.
In chemistry, a second-order reaction is one that has the number 2 as part of its order.
One can obtain the rate of these reactions by measuring the concentration of one reactant squared or by measuring the concentration of two different reactants separately.
One reactant definition concentration is all that is needed to control the rate of reaction in these reactions. Many reactants can be involved in a reaction, but only one reactant will have an effect on the rate of reaction. Reaction order is not affected by the concentration of other reactants.
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