lu 4 slides reaction kinetics

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8/2/2019 LU 4 Slides Reaction Kinetics http://slidepdf.com/reader/full/lu-4-slides-reaction-kinetics 1/88 4.1 rate of reaction 4.2 collision theory of chemical reaction  LU4 Reaction kinetics Theimagecannot bedisplayed.Your computer may nothaveenough memory to open theimage,or theimagemay havebeen corrupted.Restartyour computer, and then open thefileagain.Ifthe red x stillappears,you may haveto deletethe imageand then insertitagain. . rans n sae e ry 4.4 rate law 4.5 Factors affecting rate & rate constant 4.6 Homogeneous & heterogeneous catalyst PRK 1026 CHEMISTRI II UNIMAS (C) NOT FOR SALE

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Page 1: LU 4 Slides Reaction Kinetics

8/2/2019 LU 4 Slides Reaction Kinetics

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4.1 rate of reaction4.2 collision theory of chemical reaction

 

LU4 Reaction kinetics

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. rans n s a e e ry4.4 rate law

4.5 Factors affecting rate & rate constant

4.6 Homogeneous & heterogeneous catalyst

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-Involve chemical reactant(s)

-

A chemical reaction

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- any relation on their rates?

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2N2O5 (g)→ 4NO2(g) + O2(g)

A chemical reaction

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getting less over time

Products are getting more andmore over time

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Rates of Chemical ReactionsConcentration ofreactant

Concentration ofproduct

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Time

As the reactionproceeds, the

[reactant] decreases.

Time

As the reactionproceeds, the

[product] increases.PRK 1026 CHEMISTRI II UNIMAS (C) NOT

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Reaction Rates & Stoichiometry

• For the general reaction

where a, b, c & d are the stoichiometric coefficients

a A + b B c C + d D

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the rate expression is given by

t d t ct bt a ∆

∆⋅=

∆⋅=

∆⋅−=

∆⋅−=

D][1C][1B][1A][1rate

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2N2O5 (g)→ 4NO2(g) + O2(g)

A chemical reaction

= −  

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 ∆t ∆t

∆[O2] = −½ ∆[N2O5]∆t ∆t

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2N2

O5

(g)→ 4NO2

(g) + O2

(g)

A chemical reaction

=−   −1 −1  

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 ∆t

∆[NO2] = −2(−2.2 mol L−1s−1)∆t =4.4 mol L−1s−1

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2N2

O5

(g)→ 4NO2

(g) + O2

(g)

A chemical reaction

=−   −1 −1  

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 ∆t

∆[O2] = −½(−2.2 mol L−1s−1)∆t =1.1 mol L−1s−1

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2H2

O2

(l) → O2

(g) + 2H2

O(l)

Consider the reaction

if ∆ O = 0.21 mol s-1

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 ∆t

determine ∆[H2O2]∆t

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Rate of a reaction

Time involved

what is the difference between

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Average rateinstantaneous rate

initial rate

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the reactionBr2(aq)+ HCOOH(aq) →2Br−(aq) +2H+(aq) + CO2(g)

Time / s [Br2]/ mol L−1

0.0 0.0120

50.0 0.0101

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100.0 0.00846150.0 0.00710

200.0 0.00596

300.0 0.00420400.0 0.00296

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the reactionBr2(aq)+ HCOOH(aq) →2Br−(aq) +2H+(aq) + CO2(g)

Average rate = ∆[Br2]

∆t

 

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. .

Average rate = [Br2]final − [Br2]initial

= 0.0101 − 0.0120 mol L−1

50.0 − 0.0 s

= −3.80x10−5 mol L−1 s−1

tfnal − tinitial

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the reactionBr2(aq)+ HCOOH(aq) →2Br−(aq) +2H+(aq) + CO2(g)

InstantaneousRateThe rate of

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a react onat a particular time

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the reactionBr2(aq)+ HCOOH(aq) →2Br−(aq) +2H+(aq) + CO2(g)

When t=0,a special instant

Such rate known

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as initial rateof the reaction

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If involve gas, measure gasvolume against time

How to determine rate experimentally?

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Examples of gaseous reactions

Zn(s) +H2SO4(aq) →H2(g) + ZnSO4(aq)

CaCO3(s) + 2HCl(aq) →CO2(g) + CaCl2(aq) + H2O(l)

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2H2O2(aq) →O2(g) + H2O(l)

As gas has pressure, can also measurepressure changes over time

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If involve colour changes, usecolourimetric method

How to determine rate experimentally?

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To result in chemical productsreactant molecules must collide

A chemical reaction

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( The Collision Theory )

Minimum energy needed to

bring about product formation

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Any chemical reaction

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Collision is a necessity

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A reaction needs minimum energy

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A collision may have no reaction

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Overcome activation energy

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Collisions > Ea have reactions

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The Boltzman distribution of 

Molecules at any T

  r  o   f

   l  e  s

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Molecular energy

   N  u  m   b

 

  m  o   l  e  c

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Molecules with energy ≥ Eaonly can react

  r  o   f

  e  s

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Molecular energy

   N  u  m   b

 

  m  o   l  e  c

Ea

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Kinetic energy of molecules

T2

T1

T2 > T1

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More molecules > Ea at higher T

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Right orientation of collision

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Effective collisions only can result

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Right orientation of collision

CH3 CHCl3→

CH4 +

CCl3

CH H-C Cl → CH + CClCl

 

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Cl

CH3

Cl-C Cl → no product

Cl

H

 

orientation

Wrong

orientation

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Frequency of effective collisions

Effect of increasing Temperature

Reactant molecules moving faster

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increased

Rate increased

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When molecules collide

effectively,

 

Transition state before product

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A B A B A B

Effective collision activated complex product

in transition state

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Transition state before product

Transition state is

an activated

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maximum energyto rearrange itself 

to the product

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Reaction kinetics

•How fast a reaction can take place?

•Find out experimentally

•What relation between rate of 

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reaction and concentration of reactants?

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Reaction kinetics

A + B →→→→ C + D

How fast C is produced?

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Reaction kinetics

A + B → C + D

Rate of C roduced de ends on A & B

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Rate = k[A]x[B]y

Order wrt A

Order wrt B

Rate constant

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Order of a reaction

A + B → C + D

Rate = k A x B y

Order wrt A

Order wrt B

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If x + y = 0 0th order

If x + y = 1 1st

orderIf x + y = 2 2nd order

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Rate constant, k

A constant at a fixed TemperatureIf T , then k will

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Once order of reaction known, kcan be calculated.

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The hydrolysis of CH3Br by OH- isgiven by the rate law

Rate = k[CH3Br][OH-]

 

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r er o reac on =1st order wrt CH3Br

1st order wrt OH-

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The reaction A + B + C → D + E

has a rate law as below:-

Rate = k[A][B]2[C]0

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a) What is the order wrt A?

b) What is the order of thereaction?

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Consider another reactionCH3COOCH3 + OH−→CH3COO− + CH3OH

Write the rate law for the reaction.

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Answer:

rate of reaction =k [CH3COOCH3]x [OH−]y

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Order of a reaction

A + B → C + D

Order must find from ex eriment onl

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Using different concentrations of A & B

Get different initial rate obtained

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Expt [X] /  

mol L-1

[Y] / 

mol L-1

Initial rate / 

Mol L-1s-1

1 2.20 1.50 0.00700

2 2.20 3.00 0.0140

3 6.60 1.50 0.0210

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Rate = k[X]x[Y]y

Step 1

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Step 2

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From expt 1 & 3

Initial rate 3 =

Initial rate 1

Step 2

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From expt 1 & 30.0210 = k(6.60)x(1.50)y

0.00700 k(2.20)x(1.50)y

X=1

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From expt 1 & 2Initial rate 2

Initial rate 1

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From expt 1 & 2

0.0140 =k(2.20)x(3.00)y

0.00700 k(2.20)x(1.50)y

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Step 3: Conclude the rate law

Rate= k[X]1[Y]1

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Rate = k[X]1[Y]1

Order of reaction = 2nd

 

Step 4: Conclude order of chemical reaction

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, u e exOr any other expt

k=2.12x10-3 mol-1Ls-1

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More example on Order of Reaction

• Consider the reaction

 

F2 (g) + 2ClO2 (g) 2FClO2 (g)

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• The rate law is expressed as

• To determine the values of x and y , we have to

look at the experimental data for this reaction.

 y xk  ]ClO[]F[rate 22=

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Order of Reaction

• Experimental data

Exp

#[F2] (M) [ClO2] (M) Initial Rate (M/s)

1 0.10 0.010 1.2 x 10-3

2 0.10 0.040 4.8 x 10-3

  -3

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. . .

Doubling [F2] while holding [ClO2] constant

will double the rate of reaction.

∴The rate is directly proportional to [F 2  ] The reaction is first order in F 2 

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Order of Reaction

• Experimental data

Exp

#[F2] (M) [ClO2] (M) Initial Rate (M/s)

1 0.10 0.010 1.2 x 10-3

2 0.10 0.040 4.8 x 10-3

3 0.20 0.010 2.4 x 10-3

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Quadrupling [ClO2] while holding [F2]constant

will quadruple the rate of reaction.

∴The rate is directly proportional to [ClO 2  ] 

The reaction is first order in ClO 2 

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Order of Reaction

 

Exp

#[F2] (M) [ClO2] (M) Initial Rate (M/s)

1 0.10 0.010 1.2 x 10-3

2 0.10 0.040 4.8 x 10-3

3 0.20 0.010 2.4 x 10-3

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• Since the reaction is first order for both [F2]and [ClO2], the rate law is written as

• The reaction is (1+1) or second order overall.

]ClO][F[rate 22k =

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QUESTION 

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 Expt  [A] / 

mol L− 1

[B] / 

mol L− 1

 Initial rate / 

mol L− 1

s− 1

1 0.100 0.100 5.50x10− 6 

− 5

Consider the reaction at 25 °  C 

 A + 2B → C 

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. . .

3 0.400 0.100 8.80x10− 5

4 0.100 0.300 1.65x10− 5

a) Determine the rate law for the reaction.

b) What is the rate constant for the reaction?

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Try 2

 In the reaction A →  B , the initial rate is 1.7x10− 4 mol

 L− 1

s− 1

when the concentration of A is 0.25 mol L− 1

a) What will be the initial rate of reaction if [A] is 0.75

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mol L−  with zero order of reaction?

b) What will be the initial rate of reaction if [A] is 0.75

mol L− 1

with 1st 

order of reaction?

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Rate constant

•A constant at a particular temperature

•Always bigger at a higher temperature

•K and Ea related as in Arrhenius equation

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k=AeWhere A is the frequency factor

Ea

is the activation energy

R is the universal gas constant

T is the reaction temperature.

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Rate constant

•If many k s are done at different temperature

•Can determine Ea of a reaction

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k=Ae

•Plot graph of ln k against 1/T and Ea can be

determined from gradient of the linear graph

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Arrhenius Equation

ln A

 A

T  R

 E k  a ln

1ln +

 

 

 

 

 

 

 

 −= RT 

 E a

 Aek −

=

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        l      n

       k

1 /T 

 R

 E a−=slope

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1st order reaction

Ad  ][

A→ productRate of reaction = k[A]

Rate of product = −

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= k[A]

So, k[A] = -dt 

Ad  ][

A

Ad  ][−

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1st order reaction

= k[A]A

Ad  ][By integration of  −

Obtained

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ln( ) = kt or][

][ 0

A

A

ln [A]0 − ln[A] = kt

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Gradient of the linear

graph equals −k ln[A]

t

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[A]

t

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The reaction 2A→ B is a first order reaction

with a rate constant of 2.8x10−2 s−1 at 80 °C.

How long (in seconds) will it take to decrease from 0.88

mol L−1

to 0.14 mol L−1 ?

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answerln [A]

0 −ln[A] = kt

t = ( ln [A]0

- ln[A] ) /k 

= ln0.88 − ln0.14

2.8x10−2 s−1

= 66 sPRK 1026 CHEMISTRI II UNIMAS (C) NOT

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Try 1

The reaction 2N 2O5 →  4NO2 + O2 is a first  order reaction with a rate constant of  

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. x −  s−  a .

 If the initial concentration of N 2O5 is 0.25 mol L− 1  ,

what is the concentration after 3.2 minutes?

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Half-life of a reaction

Time required for the initialamount of reactant to decrease

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to half its initial amount

10 g t 5 g8 g t 4 g

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Half-life of a reaction

For a 1st order reaction

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kt1/2 = ln2

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examplethe decomposition of cyclopropane to propene

is a first order reaction with a rate constant

of 6.7x10−

4 s−

1 at 500 °C.

Calculate the half-life of the reaction.

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ln2 = kt1/2hence, t

1/2= ln2/k 

= ln2/6.7x10−4 s−1

= 1.0x103 s

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Try

The half-life of first order reactionis 84.1 minute.

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Calculate the rate constant of the reaction.

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Half-life of 1st

order reaction isindependent of amount of active substance

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what fraction of active materialis left after 4 half-lives?

Half-life

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½ ¼ 1/8

answer

1/16

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a) Most reaction goes to productthrough a number of steps

Reaction mechanism

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b)always has a slowest step

c)rate determining step

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Reaction mechanism

A reacts with B to form products X and Y

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Step 2 M + A → Y fast

Step 1 + 2A + B → X + Y

Step 2

So, rate = k[A][B]PRK 1026 CHEMISTRI II UNIMAS (C) NOT

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Reaction mechanism

NO reacts with O 2  in 2 elementary steps 

Step 1 NO + O 2 → NO 3 

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Step 2 NO 3 + NO → 2NO 2 

Given that, rate = k[NO] 2 [O 2  ] Which step is rate determining? Why?

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Helps to increase rate of a

A catalyst

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,

How a catalyst works?

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How catalyst increases rate

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Ea reduced in presence of a catalyst∆H not changed

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Effect of Catalyst on E U t l d

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Effect of Catalyst on E a

   e  n  e  r  g  y

E a uncatalysed 

Uncatalysed

reactionCatalysedreaction

Normalreaction

mechanism

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   P  o   t  e  n   t

   i  a   l 

Progress of reaction

A + B

C + D

E a catalysed 

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Alternate

reactionmechanism

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Catalyst reduces Ea

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How catalyst increases rate

•Catalyst provides alternative routewith a lower Ea

 

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•ata yst ta es part n react on

•Catalyst not used up

Note: catalyst does not changethe products nor its quantity

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How a catalyst works

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How a catalyst works

• Keep in mind that:

 – The normal uncatalysed reaction mechanism still

exists with E a = E a uncatalysed .

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 – Catalyst provides an alternative reaction withE a = E a catalysed .

 – Because E a catalysed 

< E a uncatalysed 

, most reactants

would follow the alternative reaction mechanism

as it is easier.

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Types of catalysts

Homogeneous catalyst

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Heterogeneous catalyst

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Homogeneous catalyst

2-   -  

Catalyst and reactants of same phases

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2 8  

I2 (aq) and SO42-(aq) using

Fe3+(aq) as catalyst

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Homogeneous catalyst

2-   -   3+  

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2 8  

I2 (aq) +SO42-(aq)

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Homogeneous catalyst

2Fe3+(aq) + 2I-(aq)→2Fe2+(aq) + I2 (aq)

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More reasonable for reaction tooccur with opposite charges

S2O82-(aq) +2Fe2+(aq)→2Fe3+(aq)+ 2SO42-(aq)

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Homogeneous catalyst

In the reaction , Fe3+(aq) is a catalyst,

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an e + aq s an nterme ate

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Intermediates

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 X and Y reacts to produce Z in the presence

of a catalyst, C.

 

The reaction steps are as:

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.........

Y + XC →  XYC ........(2) XYC → CZ .........(3)

CZ → 

C + Z .........(4)

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Heterogeneous catalyst

The Haber Process of makin NH

Catalyst and reactants of different phases

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from H2(g) and N2(g) using Fe ascatalyst

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Heterogeneous catalyst

3H2(g) +N2(g) Fe as catalyst 2NH3(g)

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Use surface adsorption theory to explain therole of Fe in increasing the rate of reaction

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Surface adsorption theory

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H2 and N2 molecules adsorbed on surfaceDissociation happens to give H and N atoms

H and N atoms form bonds to become NH3

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E.g.: Hydrogenation of C H

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2 4• The hydrogenation of ethene to ethane iscatalysed by nickel:

)(CHCH)(H)(CHCH 33222 ggg −→+=

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C CH H

H H

Ethene H2

Nickel(catalyst)

Adsorption

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C C

H

H

H

H

H H

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• Both ethene & hydrogen bonds to nickel.

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HH

Formation of  •CH -CH radical

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2 3

H H

•CH2-CH3 radical

H H

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• The radical uses the unpaired electron to

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C CH H

HC CH H

H

Reaction with another H atom

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H H

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• The radical reacts with another H atom.

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HC CH H

H

Desorption

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H HEthane

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• Desorption of ethane from the surface of 

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HC CH H

H

Summary on reaction kinetics

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•Rate of reaction can change

•Collision theory to explain reaction•A reaction needs activation ener

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•Reaction has a mechanism•Catalyst changes route of reaction

but not ∆H nor quantity of products•Catalyst is specific in action

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