week 11. design for reactions in series
TRANSCRIPT
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8/13/2019 Week 11. Design for Reactions in Series
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Reaction Engineering
Design for Reactions in Series
Eko Ariyanto, ST
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Reactor Design
design for multiple reactions-
What do we study:
Parallel reactions
Irreversible Reactions in series
modelling example - CSTR for parallel reactions
Multiple reactions= described by using more than one rate expression
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Irreversible 1storder rxn. in series- product distribution / qualitative discussion -
Reactions proceeded in the presence of light only
A R S1k 2k
2 ways of treating the beaker containing A:
Contents uniformly irradiated
A small stream is withdrawn irradiated - returned
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First case:
1. Initially only A present
light will attack A
R is formed
2. A & R will compete
A - very large excess
A will absorb most of the energy
More R is formed
3. Process continues until R conc. = max
4. After max. rate of decomposition > rate of formation
Irreversible 1storder rxn. in series- product distribution / qualitative discussion -
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Second case:
1. Some A is removed
Exposed to the light
Reacts to completion
S is formed
2. S is returned to beaker
3. In time in the beaker:
Conc. Of A decreases
Conc. Of S increase
R is absen
Irreversible 1storder rxn. in series- product distribution / qualitative discussion -
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First case:
maximum possible formation of R
homogeneous content of the beaker
Irreversible 1storder rxn. in series- product distribution / qualitative discussion -
Second case:
minimum possible formation of R
mixing stream of different compositions - highly reacted + fresh
The mixing of fluid of different compositions =the key of formation of intermediate
A R S1k 2k
Maximum R formed if fluids are not allowed to mix
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Which contacting pattern can give a higher concentration of
intermediate?
Irreversible 1storder rxn. in series- favourable patterns / qualitative discussion -
Max. possible
= less fluid
intermixing
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Batch & PFR
Irreversible 1storder rxn. in series- product distribution / quantitative approach -
A R S1k 2k
AA
A kCdtdCr
RAR
R CkCkdt
dCr 21
RS
S Ckdt
dCr 2
?AC
?S
C
?RC
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AA
A Ckdt
dCr 1
RAR
R CkCkdt
dCr 21
tk
AA eCC 1
0
2112
10
21
kk
e
kk
ekCC
tktk
AR
ARAS CCCC 0
Irreversible 1storder rxn. in series- Batch & PFR / quantitative approach -
tktkAS ekk
ke
kk
kCC 21
12
1
21
20 1
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?max, RC
?, optp
2112
10
21
kk
e
kk
ekCC
tktk
AR12
12
log
,
)/ln(1
kk
kk
k meanoptp
)(
2
1
0
max,
122 kkk
A
R
k
k
C
C
0dt
dCR
Irreversible 1storder rxn. in series- Batch & PFR / quantitative approach -
maximum conc. of intermediate
corresponding time
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tk
AA eCC 1
0
2112
10
21
kk
e
kk
ekCC
tktk
AR
12
12
log
max)/ln(1
kkkk
kt
mean
)(
2
1
0
max,
122 kkk
A
R
k
k
C
C
Eq. 1
Eq. 3
Eq. 2
Eq. 4
Eq. 5
(1)
tktkAS e
kk
ke
kk
kCC 21
12
1
21
20 1
(2)
(3)
(4)
(5)
Irreversible 1storder rxn. in series- Batch & PFR / quantitative approach -
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Irreversible 1storder rxn. in series- Batch & PFR / quantitative approach -
Concentration time plot Relative concentrations plot
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Mixed Flow
Irreversible 1storder rxn. in series- mixed flow / quantitative approach -
A R S1k 2k
reactionbyncedisappearaoutputinput
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Irreversible 1storder rxn. in series- mixed flow / quantitative approach -
reactionbyncedisappearaoutputinput
VrFF AAA )(0
VCkvCvC AAA 10 v
)1( 10 mAA kCC
Comp. A
mA
A
kC
C
10 1
1
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Irreversible 1storder rxn. in series- mixed flow / quantitative approach -
reactionbyncedisappearaoutputinput
VrFFRRR
)(0
VrvCvC RRR )(0 v
Comp. R
mmm
A
R
kk
k
C
C
21
1
0 11
VCkCkvC RAR )(0 21
mRAR CkCkC )(0 21
)1/( 10 mAA kCC
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Irreversible 1storder rxn. in series- mixed flow / quantitative approach -
reactionbyncedisappearaoutputinput
.0
constCCCCASRA
Comp. S
mmm
A
S
kk
kk
C
C
21
2
21
0 11
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maximum conc. of intermediate?max, RC
?max corresponding time
21
,
1
kkoptm
22/1210
max,
1)/(
1
kkC
C
A
R
0m
R
d
dC
Irreversible 1storder rxn. in series- mixed flow / quantitative approach -
mmm
ARkk
kCC
21
10
11
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Irreversible 1storder rxn. in series- mixed flow / quantitative approach -
Concentration time plot Relative concentrations plot