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C H E M I C A L K I N E T S C I

4. Chemical Kinetics Introduction Average and instantaneous Rate of a reaction Express the rate of a reaction in terms of change in concentration Elementary and Complex reactions Molecularity and Order of a reaction Rate constant Dependence of rate of reactions on concentration, temperature and catalyst Integrated Rate Equations for the zero and first order reactions Rate Constants for Zeroth and First order reactions Collision theory.

The only permanent thing in life is CHANGE

Things to note about a chemical reaction (change) A B Feasibility of change Extent to which change happens Speed of change Along with feasibility and extent, it is equally important to know the Rate and the factors controlling the rate of a chemical reaction for its complete understanding.

Speed of Reaction: Chemical Kinetics The branch of chemistry which deals with the Study of Reaction Rates and their Mechanisms is called Chemical Kinetics. Kinesis movement.

Why study chemical kinetics?

Chemical Kinetics : Slow Reaction Diamond to graphite

Chemical Kinetics : Moderate Reaction Spoiling of tomato Milk into curd

Chemical Kinetics : Fast Reaction Fire crackers Mixing of Ink

Two Levels to study Chemical Kinetics At the macroscopic level, we are interested in Amounts Reacted or Formed and the rates of their consumption or formation. At the molecular level, the reaction mechanisms involving Orientation and Energy of molecules undergoing collisions, are discussed.

Chemical Kinetics = Speed of Car Speed = Distance/Time

Rate of Reaction The speed of a reaction or the rate of a reaction can be defined as the change in concentration of a reactant or product in unit time. i. the rate of decrease in concentration of any one of the reactants, or ii. the rate of increase in concentration of any one of the products. [R] = [R] 2 [R] 1 [P] = [P] 2 [P] 1 t = t 2 t 1 Decrease in concentration of R Rate of disappearance of R = Time Taken = [R] / t Rate of appearance of P = Increase in concentration of P Time Taken = [P] / t

Instantaneous Rate of Reaction Reactants Products

Units of rate of a reaction Units of rate are concentration time 1. For e.g. if concentration is in mol L 1 and time is in seconds then the units : mol L 1 s 1. In gaseous reactions, when the concentration of gases is expressed in terms of their partial pressures, then the units of the rate equation will be Atm s 1.

Plotting the Curve From the concentrations of C 4 H 9 Cl (butyl chloride) at different times given below, calculate the average rate of the reaction: C 4 H 9 Cl + H 2 O C 4 H 9 OH + HCl during different intervals of time. t/s 0 50 100 150 200 300 400 700 800 [C 4 H 9 Cl]/mol L 1 0.100 0.0905 0.0820 0.0741 0.0671 0.0549 0.0439 0.0210 0.017

Practice: Write Rate of Reaction Hg(l) + Cl 2 (g) HgCl 2 (s) N 2 (g) + 3H 2 (g) 2NH 3 (g) 2HI(g) H 2 (g) + I 2 (g) 5 Br (aq) + BrO 3 (aq) + 6 H + (aq) 3 Br 2 (aq) + 3 H 2 O (l)

Factors influencing Rate of a Reaction Nature of Reactants State of Reactants Temperature Catalyst Concentration of reactants

Factors influencing Rate of a Reaction: Nature of Reactant

Factors influencing Rate of a Reaction: Nature of Reactant NaOH + HCl NaCl + H 2 0 (very fast) Cu + O 2 2CuO (slow) Mg + O 2 2CuO (fast) Rusting or iron (slow)

Factors influencing Rate of a Reaction : State of Reactants Na(s) + I 2 (g) NaI (Fast) Na(s) + I 2 (g) NaI (slow) Zn(powder) + HCl ZnCl 2 + H 2 (Fast) Zn(lump) + HCl ZnCl 2 + H 2 (slow)

Factors influencing Rate of a Reaction : Temperature For every 10 rise in T, Rate of reaction doubles

Factors influencing Rate of a Reaction: Catalyst Improves reaction rate E.g. Enzymes Doesn t get consumed in the reaction

Factors influ. Rate of a Reaction : Concentration of Reactants (Fast) (Slow)

Factors influ. Rate of a Reaction : Concentration of Reactants

Factors influ. Rate of a Reaction : Concentration of Reactants (1 M) (10 M)

Differential Rate Law The representation of rate of reaction in terms of concentration of the reactants is known as Rate Law. It is also called as Rate Equation or Rate Expression. Consider a general reaction: aa + bb cc + dd The rate expression for this reaction is Rate [A] x [B] y where exponents x and y may or may not be equal to the stoichiometric coefficients (a and b) of the reactants.( Experimental). Rate = k [A] x [B] y - d[r] dt = k [A] x [B] y

Rate Law Rate law is the expression in which reaction rate is given in terms of molar concentration of reactants with each term raised to some power, which may or may not be same as the stoichiometric coefficient of the reacting species in a balanced chemical equation. For e.g: 2NO(g) + O 2 (g) 2NO 2 (g) Rate = k[no] 2 [O 2 ] 1 Differential form : d[r]/dt = k[no] 2 [O 2 ] 1

Rate Law : Examples Reaction expression Experimental rate 1. CHCl 3 + Cl 2 CCl 4 + HCl Rate = k [CHCl 3 ] [Cl 2 ] 1/2 2. CH 3 COOC 2 H 5 + H 2 O CH 3 COOH + C 2 H 5 OH Rate = k [CH 3 COOC 2 H 5 ] 1 [H 2 O] 0 Rate law for any reaction cannot be predicted by merely looking at the balanced chemical equation (theoretically) but must be determined experimentally. Why Rate Law?

Order of a Reaction In the equation : aa + bb cc + dd Rate = k [A] x [B] y x and y indicate how sensitive the rate is to the change in concentration of A and B. The sum of powers (x + y) of the concentration of the reactants in the rate law expression is called the Order of that chemical reaction. Order of a reaction can be 0, 1, 2, 3 and even a fraction. A zero order reaction means that the rate of reaction is independent of the concentration of reactants. E.g. 2HI(g) H 2 (g) + I 2 (g) ; Rate = k [HI] 0 = k 1 st Order reaction e.g. Radioactive decays ; Rate = k [A] 1 [B] 0 or k[a] 0 [B] 1 2 nd Order reaction : 3NO(g) N 2 O (g) + NO 2 (g) ; Rate = k [A] 1 [B] 1 or k[a] 0 [B] 2 or k[a] 2 [B] 0

Order of a Reaction : Units of rate constant In the equation : aa + bb cc + dd Rate = k [A] x [B] y Where x + y = n = order of the reaction k = Rate [A] x [B] y = Concentration x Time 1 (Concentration) n

Reaction Mechanism A balanced chemical equation never gives us a true picture of how a reaction takes place since rarely a reaction gets completed in one step. The reactions taking place in one step are called Elementary Reactions. When a sequence of elementary reactions (called mechanism) gives us the products, the reactions are called Complex Reactions. KClO 3 + 6FeSO 4 + 3H 2 SO 4 KCl + 3Fe 2 (SO 4 ) 3 + 3H 2 O

Molecularity of a Reaction The number of reacting species (atoms, ions or molecules) taking part in an elementary reaction, which must collide simultaneously in order to bring about a chemical reaction. The reaction can be unimolecular when one reacting species is involved. For e.g. Decomposition of ammonium nitrite. NH 4 NO 2 N 2 + 2H 2 O Bimolecular reactions involve simultaneous collision between two species. For e.g. Dissociation of hydrogen iodide. 2HI H 2 + I 2 Trimolecular or termolecular reactions involve simultaneous collision between 3 reacting species. For e.g. 2NO + O 2 2NO 2 The probability that more than three molecules can collide and react simultaneously is very small. Hence, Reactions with the molecularity three are very rare and slow to proceed.

Molecularity of a Reaction : cont Complex reactions involving more than three molecules in the stoichiometric equation must take place in more than one step. KClO 3 + 6FeSO 4 + 3H 2 SO 4 KCl + 3Fe 2 (SO 4 ) 3 + 3H 2 O This reaction which apparently seems to be of 10th order is actually a 2nd order reaction. This means that this reaction takes place in several steps. As the chances to win the relay race competition by a team depend upon the slowest person in the team, the overall rate of the reaction is controlled by the slowest step in a reaction called the Rate Determining Step. For e.g. decomposition of hydrogen peroxide which is catalysed by iodide ion in an alkaline medium. 2H 2 O 2 2H 2 O + O 2 (1) H 2 O 2 + I H 2 O + IO (2) H 2 O 2 + IO H 2 O + I + O 2

Order of Reaction 1.Experimental concept Molecularity of Reaction Can be determined by the elementary reaction 2. Equal to the sum of powers of concentration in rate law Equal to the sum of stoichiometric co-efficient of reactant of elementary reaction 3. Order can be 0, 1, 2, 3, fraction or negative Always whole number. Generally 1, 2, 3. 4. First, second order, third order Unimolecular, Bimolecular, Trimolecular 5. Order is applicable to elementary as well as complex reactions. Molecularity is applicable only for elementary reactions. Note: For complex reaction, order is given by the slowest step and generally, molecularity of slowest step is the same as the order of the overall reaction.

Integrated Rate Equations It is not always convenient to determine the instantaneous rate, as it is measured by determination of slope of the tangent at point t in Concentration vs Time plot. This makes it difficult to determine the rate law and hence the order of the reaction. In order to avoid this difficulty, we can integrate the differential rate equation to give a relation between Concentrations at different times and Rate constant.

Integrated Rate Equations : Zero Order Reactions Reactants Products - d[r] dt = k [R] 0 k = [R] 0 - [R] t Zero order reactions are relatively uncommon but they occur under special conditions. Some Enzyme-catalysed reactions and Reactions which occur on Metal surfaces are a few examples of zero order reactions. E.g.

Integrated Rate Equations : First Order Reactions Rate of the reaction is proportional to the first power of the concentration of reactant R. - d[r] dt = k[r] [R] = [R] 0 e -kt E.g. Rate = k [Ra]

Half-Life of a Reaction The half-life of a reaction is the time in which the concentration of a reactant is reduced to one half of its initial concentration. It is represented as t 1/2. For a zero order reaction: k = [R] 0 - [R] t t 1/2 = [R] 0 2k

Half-Life of a Reaction For the first order reaction: t 1/2 = 0.693 k Note: For zero order reaction t 1/2 [R] 0. For first order reaction t 1/2 is independent of [R] 0.

Pseudo First Order Reaction The order of a reaction is sometimes altered by conditions. In the equation : aa + bb cc + dd Rate = k [A] x [B] y If any of the reactants, say A, is in large excess its concentration is going to be nearly constant, before and after the reaction. Rate of the reaction becomes independent of A. Rate = k [B] y E.g. During the hydrolysis of 0.01 mol of Ethyl acetate with 10 mol of water. CH 3 COOC 2 H 5 + H 2 O CH 3 COOH + C 2 H 5 OH The concentration of water does not get altered much during the course of the reaction. Rate = k [CH 3 COOC 2 H 5 ] [H 2 O] ; [H 2 O] can be taken as constant. The equation becomes Rate = k[ch 3 COOC 2 H 5 ] where k = k [ H 2 O] This reaction behaves as first order reaction. Such reactions are called Pseudo first order reactions.

How to determine the order of the reaction i. Formula substitution ii. Graphical method iii. Half-life method Formula substitution: i. For Zero order : k.t = [R] 0 - d[r] ii. For 1 st order : Graphical method i. For Zero order : [A] vs t is a straight line. ii. For 1 st order : ln[a] vs t is a straight line.

Temperature Dependence of the Rate of a Reaction Tomato spoils faster in warm weather. Refrigerator Weight loss due to fever Decomposition of N 2 O 5. Temp t 1/2 50 degree 12 min 25 degree 5 hrs 0 degree 10 days For a chemical reaction with rise in temperature by 10, the rate constant is nearly doubled.

Temperature Dependence of the Rate of a Reaction The temperature dependence of the rate of a chemical reaction can be accurately explained by Arrhenius equation. k = A.e Ea / RT A is the Arrhenius factor or the Frequency factor or Pre-exponential factor. It is a constant specific to a particular reaction. R is gas constant E a is activation energy measured in joules/mole (J mol 1 ). Interpretation of Arrhenius eq. : Arrhenius concept of activation energy Collision theory Transition state theory

Activation energy Reactants Products Old bonds are broken and new bonds are formed. To break bond energy is needed. The minimum energy required Threshold energy

Chemical kinetics : Activation Energy Energy difference between Reactants & Products is H. (If +ive - exothermic, else endothermic).

Chemical kinetics : Activation Energy Example H 2 + I 2 2HI According to Arrhenius, this reaction can take place only when a molecule of hydrogen and a molecule of iodine collide to form an unstable intermediate. It exists for a very short time and then breaks up to form two molecules of hydrogen iodide. The energy required to form this intermediate, called activated complex (C), is known as Activation energy (Ea). E a = E c - E p

Kinetic Energy of Molecules All the molecules in the reacting species do not have the same kinetic energy. It is difficult to predict the behaviour of any one molecule with precision. Boltzmann and Maxwell used statistics to predict the behaviour of large number of molecules. Increasing the temperature of the substance increases the fraction of molecules, which collide with energies greater than Ea.

Arrhenius equation explanation k = A.e Ea / RT The factor e Ea / RT corresponds to the fraction of molecules that have kinetic energy greater than E a. Taking natural logarithm of both sides of equation : ln k = E a /RT + ln A Modifying further:

Collision Theory of Chemical Reactions According to this theory, the reactant molecules are assumed to be hard spheres and reaction is postulated to occur when molecules collide with each other. The number of collisions per second per unit volume of the reaction mixture is known as collision frequency (Z). A + B Products Rate = Z AB.e Ea / RT The collisions in which molecules collide with sufficient K.E. and Proper Orientation, so as to facilitate breaking of bonds between reacting species and formation of new bonds to form products are called as Effective collisions. The proper orientation of reactant molecules lead to bond formation whereas improper orientation makes them simply bounce back and no products are formed. Increase in Concentration & Temperature increases the probability of effective collisions, and hence the reaction rate.

Probability factor in Arrhenius equation To account for effective collisions, another factor P, called the Probability or Steric factor is introduced. Rate = P.Z AB.e Ea / RT For e.g. Formation of Methanol from Bromoethane depends upon the orientation of reactant molecules.

Effect of Catalyst A catalyst participates in a chemical reaction by forming temporary bonds with the reactants resulting in an intermediate complex. This has a transitory existence and decomposes to yield products and the catalyst. The catalyst provides an alternate pathway or reaction mechanism by reducing the activation energy between reactants and products and hence lowering the potential energy barrier.

Effect of Catalyst : Cont A catalyst does not alter Gibbs energy, G of a reaction. It catalyses the spontaneous reactions but does not catalyse non-spontaneous reactions. It is also found that a catalyst does not change the equilibrium constant of a reaction rather, it helps in attaining the equilibrium faster.