Chemical Kinetics Final
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Transcript of Chemical Kinetics Final
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Chemical Kinetics
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Contents
1 The Rate of a Chemical Reaction
2 Measuring Reaction Rates
3 Effect of Concentration on Reaction Rates:
The Rate Law
4 Zero-Order Reactions
5 First-Order Reactions
6 Second-Order Reactions
7 Reaction Kinetics: A Summary
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Contents
8 Theoretical Models for Chemical Kinetics
9 The Effect of Temperature on Reaction Rates
10 Reaction Mechanisms
11 Catalysis
Focus On Combustion and Explosions
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1 The Rate of a Chemical Reaction
Rate of change of concentration with time.
2 Fe3+(aq) + Sn2+ 2 Fe2+(aq) + Sn4+(aq)
t = 38.5 s [Fe2+] = 0.0010 M
t = 38.5 s [Fe2+] = (0.00100) M
Rate of formation of Fe2+= = = 2.610-5M s-1[Fe2+]
t
0.0010 M
38.5 s
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Rates of Chemical Reaction
[Sn4+]
t
2 Fe3+(aq) + Sn2+ 2 Fe2+(aq) + Sn4+(aq)
[Fe2+]
t=
1
2
[Fe3+]
t= -
1
2
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General Rate of Reaction
a A + bB cC + dD
Rate of reaction = rate of disappearance of reactants
=[C]
t1
c=
[D]t
1
d
[A]t
1a
= - [B]t
1b
= -
= rate of appearance of products
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2 Measuring Reaction Rates
H2O2(aq) H2O(l) + O2(g)
2 MnO4-(aq) + 5 H2O2(aq) + 6 H
+
2 Mn2++8 H2O(l) + 5 O2(g)
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H2O2(aq) H2O(l) + O2(g)
Example 15-2
-(-1.7 M / 2600 s) =
6 10-4M s-1
-(-2.32 M / 1360 s) = 1.7 10-3M s-1
Determining and Using an Initial Rate of Reaction.
Rate =-[H2O2]
t
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Example 2
-[H2O
2] = -([H
2O
2]
f- [H
2O
2]
i) = 1.7 10-3M s-1t
Rate = 1.710-3M s-1t
=- [H2O2]
[H2O2]100 s2.32 M = -1.7 10-3M s-1100 s
= 2.17 M
= 2.32 M - 0.17 M[H2O2]100 s
What is the concentration at 100s?
[H2O2]i= 2.32 M
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3 Effect of Concentration on Reaction
Rates: The Rate Law
a A + bB. gG + hH .
Rate of reaction = k [A]m[B]n.
Rate constant = k
Overall order of reaction = m+n+.
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Example 3 Method of Initial Rates
Establishing the Order of a reaction by the Method of Initial
Rates.
Use the data provided establish the order of the reaction with
respect to HgCl2and C2O22-and also the overall order of the
reaction.
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Example 3
Notice that concentration changes between reactions are by a
factor of 2.
Write and take ratios of rate laws taking this into account.
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Example 3
R2= k[HgCl2]2m[C2O4
2-]2n
R3= k[HgCl
2]
3
m[C2O
4
2-]3
n
R2
R3
k(2[HgCl2]3)m[C2O42-]3n
k[HgCl2]3m[C2O4
2-]3n
=
2m= 2.0 therefore m = 1.0
R2
R3
k2m[HgCl2]3m[C2O4
2-]3n
k[HgCl2]3m[C2O42-]3n= = 2.0=
2mR3
R3
= k(2[HgCl2]3)m[C2O4
2-]3n
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Example 3
R2= k[HgCl2]21[C2O42-]2n= k(0.105)(0.30)n
R1= k[HgCl2]11[C2O4
2-]1n= k(0.105)(0.15)n
R2
R1
k(0.105)(0.30)n
k(0.105)(0.15)n=
7.110-5
1.810-5 = 3.94
R2
R1
(0.30)n
(0.15)n= = 2n
=
2n= 3.98 therefore n = 2.0
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+ = Third Order
R2= k[HgCl2] [C2O4
2-]
First order
Example 3
1
Second order
2
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Intrepretasi Data Eksperimen untuk
Menentukan Pers. Kecepatan Reaksi
Ekperimen dilakukan dilakukan di laboratoriumsecara batch
Misal untuk reaksi: A B
Data yang diambil/diperoleh berupa: [A] vs waktu atau
[B] vs waktu
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Definisi Konversi :
Konversi (X) dinyatakan sebagai:
Jumlah mol reaktan yang bereaksi x 100%
Jumlah mol reaktan mula-mula
Hubungan antara konsentrasi reaktan pada suatu saat dengan
konversi:
[A] = [A]o (1-X)
Jika reaksi melibatkan 2 reaktan atau lebih, konversi bisa dinyatkan
terhadap reaktan 1 atau2. Jika tidak ada keterangan, konversi
mengacu pada limiting reactant
Intrepretasi Data Eksperimen untuk
Menentukan Pers. Kecepatan Reaksi (2)
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4 Zero-Order Reactions
A products
Rrxn= k [A]0
Rrxn= k
[k] = mol L-1s-1
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Integrated Rate Law
-[A]t+ [A]
0= kt
[A]t= [A]0- kt
t-[A]
dt= k-d[A]
Move to the
infinitesimal= k
And integratefrom 0to time t
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5 First-Order Reactions
H2O2(aq) H2O(l) + O2(g)
= -k [H2O2]d[H2O2]
dt
= - k dt[H2O2]
d[H2O2][A]0
[A]t
0
t
= -ktln [A]t[A]0
ln[A]t= -kt + ln[A]0
[k] = s-1
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First-Order Reactions
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6 Second-Order Reactions
Rate law where sum of exponents m + n +
= 2.A products
= kt +1
[A]0[A]t
1
dt= -k[A]2
d[A][k] = M-1 s-1 = L mol-1 s-1
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Second-Order Reaction
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Pseudo First-Order Reactions
Simplify the kinetics of complex reactions Rate laws become easier to work with.
CH3CO2C2H5+ H2O CH3CO2H + C2H5OH
If the concentration of water does not changeappreciably during the reaction.
Rate law appears to be first order.
Typically hold one or more reactants constant byusing high concentrations and low concentrations
of the reactants under study.
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Testing for a Rate Law
Plot [A] vs t
Utk Reaksi order 0
Plot ln[A] vs t
Utk Reaksi Order 1
.
Plot 1/[A] vs t
Utk Reaksi order 2.
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7 Reaction Kinetics: A Summary
Calculate the rate of a reaction from a known ratelaw using:
Determine the instantaneous rate of the reactionby:
Rate of reaction = k [A]m[B]n.
Finding the slope of the tangent line of [A] vs t or,
Evaluate[A]/t, with a short t interval.
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Soal UAS TM-TI 2010
Data berikut ini diperoleh dari percobaan dekomposisiHI menurut reaksi:
HI (g) 0,5 H2 (g) + 0,5 I2 (g)
Tentukanlah:a) Order reaksi dan konstanta kecepatan reaksinya!
b) Konsentrasi HI pada saat reaksi berlangsung selama
60 menit!
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Summary of Kinetics
Determine the order of reaction by:
Using the method of initial rates.
Find the graph that yields a straight line.
Test for the half-life to find first order reactions.
Substitute data into integrated rate laws to find
the rate law that gives a consistent value of k.
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Summary of Kinetics
Find the rate constant k by:
Find reactant concentrations or times for certainconditions using the integrated rate law after
determining k.
Determining the slope of a straight line graph.
Evaluating k with the integrated rate law.
Measuring the half life of first-order reactions.
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8 Theoretical Models for
Chemical Kinetics
Kinetic-Molecular theory can be used to calculatethe collision frequency.
In gases 1030 collisions per second.
If each collision produced a reaction, the rate would beabout 106M s-1.
Actual rates are on the order of 104
M s-1
. Still a very rapid rate.
Only a fraction of collisions yield a reaction.
Collision Theory
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Activation Energy
For a reaction to occur there must be aredistribution of energy sufficient to break certain
bonds in the reacting molecule(s).
Activation Energy is: The minimum energy above the average kinetic energy
that molecules must bring to their collisions for a
chemical reaction to occur.
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Activation Energy
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Collision Theory
If activation barrier is high, only a few moleculeshave sufficient kinetic energy and the reaction is
slower.
As temperature increases, reaction rate increases.
Orientation of molecules may be important.
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Collision Theory
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Collision Theory
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Transition State Theory
The activated complexis ahypothetical species lyingbetween reactants and
products at a point on the
reaction profilecalled thetransition state.
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Prentice-Hall 2002 General Chemistry: Chapter 15 Slide 38 of 55
Transition State Theory
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9 Effect of Temperature on
Reaction Rates
Svante Arrhenius demonstrated that many rateconstants vary with temperature according to the
equation:
k = Ae-Ea/RT
ln k = + ln AR
-Ea
T
1
ln = -R
-Ea
T2
1
k2
k1
T1
1+
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Arrhenius Plot
N2O5(CCl4) N2O4(CCl4) + O2(g)
= -1.2104KR
-Ea
-Ea= 1.0102kJ mol-1
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Arrhenius Equation
k = Ae-Ea/RT ln k = + ln AR
-Ea
T
1
ln k2ln k
1= + ln A - - ln A
R
-Ea
T2
1
R
-Ea
T1
1
ln = -R
-Ea
T2
1
k2
k1
T1
1
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10 Reaction Mechanisms
A step-by-step description of a chemical reaction. Each step is called an elementary process.
Any molecular event that significantly alters a
molecules energy of geometry or produces a newmolecule.
Reaction mechanism must be consistent with: Stoichiometry for the overall reaction.
The experimentally determined rate law.
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Elementary Processes
Unimolecularorbimolecular. Exponentsfor concentration terms are the same as
the stoichiometric factorsfor the elementary
process.
Elementary processes are reversible.
Intermediatesare produced in one elementaryprocess and consumed in another.
One elementary step is usually slower than all theothers and is known as the rate determining step.
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Slow Step Followed by a Fast Step
H2(g) + 2 ICl(g) I2(g) + 2 HCl(g) dt = k[H2][ICl]
d[P]
Postulate a mechanism:
H2(g) + 2 ICl(g) I2(g) + 2 HCl(g)
slowH2(g) + ICl(g) HI(g) + HCl(g)
fastHI(g) + ICl(g) I2(g) + HCl(g)
dt= k[H2][ICl]
d[HI]
dt= k[HI][ICl]
d[I2]
dt= k[H2][ICl]
d[P]
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Slow Step Followed by a Fast Step
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Fast Reversible Step Followed by a Slow Step
2NO(g) + O2(g) 2 NO2(g)dt
= -kobs[NO2]2[O2]
d[P]
Postulate a mechanism:
dt= k2[N2O2][O2]
d[NO2]
fast 2NO(g) N2O2(g)k1
k-1
slow N2O2(g) + O2(g) 2NO2(g)k2
dt= k2 [NO]
2[O2]d[NO2]
k-1
k12NO(g) + O2(g) 2 NO2(g)
K =k-1
k1=
[NO]
[N2O2]
= K [NO]2k-1
k1= [NO]2[N2O2]
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Catalysis
Alternative reaction pathway of lower energy. Homogeneous catalysis.
All species in the reaction are in solution.
Heterogeneous catalysis. The catalyst is in the solid state.
Reactants from gas or solution phase are adsorbed.
Active sites on the catalytic surface are important.
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Catalysisa. Homogeneous
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b. Heterogeneous
l i f
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Catalysis on a Surface
C l i
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Enzyme Catalysis
E + S ESk
1
k-1ES E + P
k2
S i Ki i
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Saturation Kinetics
E + S ES
k1
k-1 E + Pk2
dt= k1[E][S]
k-1[ES]k2[ES]= 0d[P]
dt = k2[ES]
d[P]
k1[E][S] = (k-1+k2 )[ES]
[E] = [E]0[ES]
k1[S]([E]0[ES]) = (k-1+k2 )[ES]
(k-1+k2 ) + k1[S]
k1[E]0[S][ES] =
Mi h li M
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Michaelis-Menten
dt=
d[P]
(k-1+k2 ) + k1[S]
k1k2[E]0[S]
dt=d[P]
(k-1+k2 ) + [S]
k2[E]0[S]
k1
dt=
d[P]
KM+ [S]
k2[E]0[S]
dt=d[P] k2[E]0
dt
=d[P]
KM
k2[E]0[S]
Q i
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Questions
Develop problem solving skills and base your strategy noton solutions to specific problems but on understanding.
Choose a variety of problems from the text as examples.
Practice good techniques and get coaching from people who
have been here before.
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