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A. Menghitung Data Desain Heat Exchanger 15-E-101 1. Menghitung Neraca Panas Tiap Komponen

1. The document summarizes the calculations done for the heat exchanger design 15-E-101. This includes calculating the heat transfer of each component, the log mean temperature difference, corrected temperature, mass velocity, Reynolds number, heat transfer coefficient, and Prandtl number. 2. Calculations were done for both the shell and tubes. For the shell, the heat transfer, flow area, mass velocity, Reynolds number, and heat transfer coefficient were calculated. For the tubes, similar calculations were performed. 3. Corrections were applied to obtain the corrected log mean temperature difference and corrected temperatures based on dimensionless parameters. Prandtl numbers were also determined for both the shell and tubes.

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0% found this document useful (0 votes)
122 views9 pages

A. Menghitung Data Desain Heat Exchanger 15-E-101 1. Menghitung Neraca Panas Tiap Komponen

1. The document summarizes the calculations done for the heat exchanger design 15-E-101. This includes calculating the heat transfer of each component, the log mean temperature difference, corrected temperature, mass velocity, Reynolds number, heat transfer coefficient, and Prandtl number. 2. Calculations were done for both the shell and tubes. For the shell, the heat transfer, flow area, mass velocity, Reynolds number, and heat transfer coefficient were calculated. For the tubes, similar calculations were performed. 3. Corrections were applied to obtain the corrected log mean temperature difference and corrected temperatures based on dimensionless parameters. Prandtl numbers were also determined for both the shell and tubes.

Uploaded by

Rini Artika
Copyright
© © All Rights Reserved
We take content rights seriously. If you suspect this is your content, claim it here.
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Laporan Kerja Praktek

A. Menghitung Data Desain Heat Exchanger 15-E-101


1. Menghitung Neraca Panas Tiap Komponen
 Pada Shell
ton lb
mh=353.4466 =779216.5036
hr hr
kcal btu
cp h=0,63 =0,63
kg .℃ lb .℉
Tc ¿ =129,8398℃=265,7116 ℉
Tc out =146,5599 ℃=295,8078 ℉
Sehingga,
Q=m h . cph .(Th¿ −Thout )
lb btu
¿ 779216,5036 x 0,63 x( 295,8078−265,7116) ℉
hr lb .℉
btu
¿ 14774407,30
hr
 Pada Tube
ton lb
mc =46,79161 =103157,8596
hr hr
kcal btu
cp c =0.65 =0.65
kg .℃ lb .℉
Th¿ =317,1392℃=602,8506 ℉
Thout =190,4537 ℃=374,8167 ℉
Sehingga,
Q=m c . cpc .(Tcout −Tc ¿)
lb btu
¿ 103157,8596 x 0,65 x(602,8506−374,8167) ℉
hr lb .℉
btu
¿ 15290268
hr

2. Menghitung Log Mean Temperature Difference (LMTD)


( Th¿ −Tcout ) −( Thout −Tc¿ )
LMTD=
Th¿ −Tc out
ln ( Thout −Tc ¿ )

Jurusan Teknik Kimia


Fakultas Teknologi Industri
Universitas Islam Indonesia
Laporan Kerja Praktek

( 602,8506−295,8078 )−(374,8167−265,7116)
¿ =201,5943 ℉
602,8506−295,8078
(
ln
374,8167−265,7116 )
3. Menghitung Log Mean Temperature Difference (LMTD) Terkoreksi
Th¿ −Thout 602,8506−374,8167
R= = =7,5768
Tc out −Tc ¿ 295,8078−265,7116
∆ T 2−∆ T 1 307,0427−109,1050
S= = =0,5871
Thin−Tcin 602,8506−265,7116
Dari nilai R dan S dicari didapat nilai Ft =0,99 (fig. 18, Kern)
LMTDcorr =LMTD x F T =201,5943 ℉ x 0,99=199,5783 ℉

4. Menghitung Temperatur Kalorik


∆ T c 109,1050
 = =0,355341
∆ T h 307,0427
∆Tc
Dengan hubungan API Grafity Vs maka diperoleh nilai Kc = 1,02 dan
∆ Th
FC = 0,37 (fig. 17, Kern)

T C =Thout + F c ( Th¿ −Thout )=374,8167+ 0,37 ( 602,8506−374,8167 )=459,1892℉


t C =Tc ¿ + F c ( Tc out −Tc ¿ )=265,7116 +0,37 ( 295,8078−265,7116 )=276,8472℉

5. Menghitung Flow Area


 Pada Shell
ID = 630 mm = 24,8031 in
Baffle Space (B) = 440 mm = 17,3228 in
Passses (n) = 1

Pt =31,75 mm=1,25∈¿
'
C =P t−ID=( 1,25−24,8031 )∈¿ 0,25∈¿

24,8031∈x 0,25∈x 17,3228∈ ¿ =0,59675 ft 2


144 x 1,25∈x 1
ID x C ' x B
as= =¿
144 x P t x n
 Pada Tube

Jurusan Teknik Kimia


Fakultas Teknologi Industri
Universitas Islam Indonesia
Laporan Kerja Praktek

Nt = 180
Length = 6100 mm = 240,1575 in
BWG = 12
OD = 25,4 mm = 1 in

Pt =31,75 mm=1,25∈¿
2
a ' t =0,479 ¿ (Table 10,
Kern)
N t x a ' t 180 x 0,479 ¿2
at = = =0,0998 ft 2
144 x n 144 x 6

6. Menghitung Mass Velocity


 Pada Shell
lb
779216,5036
ws hr lb
GS = = =1305769,6893
as 0,59675 ft 2 2
ft . hr
 Pada Tube
lb
103157,8596
w hr lb
Gt = t = =1033732,2049
at 0,0998 ft 2 2
ft . hr

7. Menghitung Reynold Number


 Pada Shell
lb
μs =3,317 cP=1,33
ft . hr
De = 0,99 in (fig. 28, Kern)
1∈¿=0,0825 ft
0,083333 ft
De =0,99∈ x ¿
lb
0,0825 ft x 1305769,6893
De x Gs 2
ft . hr
ℜ s= = =80996,9920
μs lb
1,33
ft . hr
 Pada Tube

1∈¿=0,0649 ft
0,083333 ft (Tabel 10)
D=ID t=0,782∈ x ¿

Jurusan Teknik Kimia


Fakultas Teknologi Industri
Universitas Islam Indonesia
Laporan Kerja Praktek

lb
μt =0,368 cP=0,8902
ft . hr
lb
0,0649 ft x 1033732,2049
D x Gt 2
ft . hr
ℜt = = =75364,21
μt lb
0,8902
ft . hr

8. Faktor Perpindahan Panas, jH


 Pada Shell
Dari hasil Reynolds Shell diperoleh nilai
btu
jh=9.169,05545 2 (fig. 28, Kern)
hr . ft . ℉

 Pada Tube
Dari hasil Reynolds Tube di peroleh nilai
btu
jh=490 (fig. 28, Kern)
hr . ft 2 .℉

9. Mencari Pr (1/3)
 Pada Shell
btu
Pada Tc diperoleh nilai k =0,064 (fig. 1,
hr . ft . ℉
Kern)
btu
cp=0,63 (fig. 4, Kern)
lb .℉
lb
μs =3,317 cP=1,33
ft . hr
1 1
cp × μ
Pr ¿ = 3
k ( ) 3

Jurusan Teknik Kimia


Fakultas Teknologi Industri
Universitas Islam Indonesia
Laporan Kerja Praktek

1
btu lb

( )
1 0,63 ×1,33 3
3 lb .℉ ft .hr
Pr ¿ = =2,3569
btu
0,064
hr . ft . ℉
¿
 Pada Tube
btu
Pada tc diperoleh nilai k =0,068 (fig. 1,
hr . ft . ℉
Kern)
btu
cp=0,54
lb. ℉
lb
μs =0,368 cP=0,8902
ft . hr
1 1
cp × μ
Pr ¿ = 3
k( ) 3

1
btu lb

( )
1 0,54 ×0,8902 3
3 lb. ℉ ft . hr
Pr ¿ = =1,9192
btu
k =0,068
hr . ft . ℉
¿

10. Mencari koefisien Transfer


 Pada Shell
ho k Cp x μ
1

ϕs
= jH
D ( k )
3

1
btu btu lb

( )
0,064 0,63 x 1,33 3
hr . ft . ℉ lb. ℉ ft . hr
¿ 600 x x
0,0825 ft btu
0,064
hr . ft .℉
btu
¿ 1097,0203
hr . ft 2 .℉

 Pada Tube

Jurusan Teknik Kimia


Fakultas Teknologi Industri
Universitas Islam Indonesia
Laporan Kerja Praktek

1
Hi k Cp x μ
ϕt
= jH
D k ( ) 3

1
btu btu lb

( )
0,068 0,54 x 0,8902 3
hr . ft . ℉ lb .℉ ft . hr
¿ 490 x x
0,0649 ft btu
0,068
hr . ft .℉
btu
¿ 985,3362
hr . ft 2 .℉

1∈¿
0,782∈ ¿¿
hio hi ID btu
= x =985,3362 x¿
ϕt ϕ t OD hr . ft 2 . ℉
btu
¿ 770,5329
hr . ft 2 .℉

11. Tube Wall Temperature, tw


ho /ϕs
t w =t c + (T −t )
ho /ϕs + hio /ϕt c c
btu
1097,0203
hr . ft 2 . ℉
¿ 276,8472℉ + ( 459,1892−276,8472 ) ℉
btu
( 1097,0203+770,5329 )
hr . ft 2 .℉
¿ 383,9568℉
12. Corrected Coefficient, h
 Pada Shell
lb
Pada t w =383,9568 ℉ diperoleh μw =1,7 cP=4,1140 (fig. 14,
ft . hr
Kern)
0,14
lb

( )
0,14 1,33
μ ft . hr
ϕ s=
μw( ) =
4,1140
lb
=0,8538
ft . hr
ho btu
ho = x ϕ s=1097,0203 2
x 0,8538
ϕs hr . ft .℉

Jurusan Teknik Kimia


Fakultas Teknologi Industri
Universitas Islam Indonesia
Laporan Kerja Praktek

btu
¿ 936,6059 2
hr . ft . ℉
 Pada Tube
lb
Pada t w =383,9568 ℉ diperoleh μw =1,7 cP=4,1140 (fig. 14,
ft . hr
Kern)
0,14
lb

( )
0,14 0,8902
ϕ t=
( μμ )
w
=
4,1140
ft . hr
lb
=0,8071
ft . hr
btu
hio =Hio x ϕt =770,5329 x 0,8071
hr . ft 2 . ℉
btu
¿ 621,9027
hr . ft 2 . ℉

13. Clean Overall Coeffocient, Uc


btu btu
621,9027 x 936,6059
h xh 2
hr . ft . ℉ hr . ft 2 .℉
U c = io o =
h io +h o btu btu
(621,9027 2
+936,6059 )
hr . ft .℉ hr . ft 2 . ℉
btu
¿ 373,7405
hr . ft 2 .℉

14. Overall Heat Transfer Coefficient, Ud


L = 6100 mm = 20,0131 ft
N = 180
2
'' ft
a =0,2618
lin . ft
A=N . L . a' '
ft 2
A=180 x 20,0131 x 0,2618 =943,0973 ft 2
lin . ft

Jurusan Teknik Kimia


Fakultas Teknologi Industri
Universitas Islam Indonesia
Laporan Kerja Praktek

a x L x Nt) x ∆t
¿
Q Q (a” from Table. 10,
Ud= =
A.∆T ¿
Kern)
btu
15290268
hr btu
¿ =80,42393 2
2
ft . hr .℉
(0,2618 linft. ft x 20,0131 ft x 180) x 201,5943℉
15. Dirt Factor, Rd
btu btu

R=
U −U
=
( 373,7405
c d hr . ft .℉
−80,42393
2
ft . hr .℉ ) 2

d
Uc x Ud btu btu
(373,7405 2
x 80,42393 2 )
hr . ft . ℉ ft . hr .℉
2 2
hr . ft . ℉ hr . m . C
¿ 0,0098 =0,020
btu kcal

Jurusan Teknik Kimia


Fakultas Teknologi Industri
Universitas Islam Indonesia
Laporan Kerja Praktek

Jurusan Teknik Kimia


Fakultas Teknologi Industri
Universitas Islam Indonesia

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