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JJIIJI
Atras
Cerrar
Universidad de Sevilla
Dpto. Matematica Aplicada I
ETS Ing. Informatica
Teorıa de GrafosTema 2: Trazados ortogonalesI.I. ETSII US DMA1
8/130
JJIIJI
Atras
Cerrar
Documentacion de un sistema multiprocesador
9/130
JJIIJI
Atras
Cerrar
Diagrama de flujo documentando juegos de ordenador
Car
d S
wit
ches
MUX
5+10
5–10
54
Ace Finderacecard
2
sel
ADDR Score
REG
clear
5
5
5
5
5Comparator
score16gt
score21gtMiscellanous Flip Flops to be included in Control
stand.out stand
broke.out broke
ace11flag.outace11flag
Card
Rdy
button
card.rdy.sync
card.rdy.delay
score
load
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JJIIJI
Atras
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Diseno VLSI
1 2 3 4 5 6 7 8
1 2 3 4 5 6 7 8
A
B
C
D
A
B
C
D
3
2
1
0
1
0
0
1
0
0
3
1
0
2
1
2
0
3
3
2
1
0
s_a(1:0) s_a(1:0)
k(3:0) k(3:0)
j(3:0) j(3:0)
l(3:0)l(3:0)
b
ab
a n164 y yc c
s_a(1)n157
s_a(0)
s_a(0)
n159n158
k(0)
n160
j(0)
n155z(0)
l(0)
n156
k(1)
j(1)
n153z(1)
l(1)
n154
z(3:0)k(2)
j(2)
n151z(2)
l(2)
n152
k(3)
s_b(1:0)
n162
z(3:
0)
j(3)
s_b(1:0)s_b(0) n149
z(3)s_b(1)
l(3)
n150n161
n163s_b(0)
32/130
JJIIJI
Atras
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12
34
56
78
12
34
56
78
A B C D
A B C D
4
10
1
0
12
2 310
12 14
11
10
12
9
4
56
2
1
7
12
4
5
2
1
6
13
14
8
8
14
1
6
6
0
8
9
15
15
10
54893211510
3
12
15
14
14
1311
10
8
8
1113
9
5
7
7
3
15
2
3
8
0
4
2
3
9
1
13
14
8
01413121176
0
11
10
6
6
0
2
12
39
7
1
5
cin
a(15
:0)
a(15
:0)
n10
44
n10
38
n10
31
n10
24
n10
18
n10
11
n1042
n10
27
a(4)
a(6)
a(1)
a(7)
a(11)
a(12)
a(12)
a(8)
a(13)
a(14)
b(1
5:0)
n10
16a(
6)n
1065
b(6
)su
m(6
)
b(7)
b(11)
n10
43
n10
40n
1039
n10
41
n99
3n
1034
n1035
sum
(7)
n10
33
a(7)
n10
37n
1036
b(7
)
n1029
n10
55n
1026
n1028
sum
(11)
n10
25
a(11
)n
1030
b(1
1)
a(12
)n
1063
b(1
2)n
1022
sum
(12)
n10
23
n10
20
n10
19b
(15:
0)n
1021
n10
57n
1013
n1015
sum
(13)
n10
12
a(13
)n
1017
b(1
3)n
1060
a(14
)
a(14
)b
(14)
n10
09su
m(1
4)b
(14)
n10
62n
1010
n10
61
n10
07n
1008
b(1
4)
a(9)
a(0)
sum
(0)
n10
05b
(0)
a(10
)b
(9)
b(1
0)
n1000
a(10
)su
m(1
0)n
1054
n97
6b
(10)
n10
01n
974
sum
(15:
0)n
975
b(4)
b(0
)n
1056
cin
b(1
2)n
973
n96
5b
(0)
a(0)
b(1
0)
n1058
n1059
a(10
)
n984
b(1
)a(
9)n
966
sum
(15)
a(1)
n10
47n
999
b(1
)n
1048
n98
3b
(2)
n98
5
a(2)
b(1
2)n
1014
a(1)
sum
(1)
b(1
3)n
991
b(2
)b
(3)
b(1
)n
967
a(2)
a(3)
a(2)
b(3
)n
988
n96
8b
(2)
sum
(2)
a(3)
a(3)
sum
(3)
n98
7
b(8
)b
(8)
b(3
)
a(8)
n96
2a(
5)n
1006
n10
49n
969
n99
6su
m(9
)n
964
b(8)
b(9
)a(
9)b
(6)
n10
52n
998
n97
2b
(5)
n1053
n994
n97
1
n1032
a(8)
n10
64su
m(8
)n
961
a(6)
n99
5
b(6
)a(
8)
n97
7n
1002
n98
0
n97
9n
981
n97
0su
m(4
)a(
4)n
1046
b(4
)
n1004
a(5)
b(5)
sum(15:0)
n10
03n
1051
n10
50su
m(5
)
n958
n10
45n
982
n99
2
n97
8
n997
n95
9n
960
n96
3
n98
6n
989
n99
0
b(1
5)n
957
a(15
)
cou
tco
ut
a(15
)
b(1
5)
33/130
JJIIJI
Atras
Cerrar
4
10
1
0
12 14
8
14
6
8
15
15
10
54893211510
15
14
14
1311
8
8
1113
9
5
7
15
2
3
8
0
4
2
3
9
1
01413121176
6 12
7 5
n103
8
n103
1
n102
4
n101
8
n101
1
n1042
n101
6a(
6)n1
065
b(6)
sum
(6)
n104
3
n103
9
n103
4
n1035
sum
(7)
n103
3
a(7)
n103
7n1
036
b(7)
n1029
n102
6
n1028
sum
(11)
n102
5
a(11
)n1
030
b(11
)
a(12
)n1
063
b(12
)n1
022
sum
(12)
n102
3
n101
9
n105
7n1
013
n1015
sum
(13)
n101
2
a(13
)n1
017
b(13
)n1
060
a(14
)
a(14
)b(
14)
n100
9su
m(1
4)b(
14)
n106
2n1
010
n106
1
n100
7n1
008
a(0)
sum
(0)
n100
5b(
0)
a(10
)
b(10
)
n1000
sum
(10)
n976
n100
1n9
74
sum
(15:
0)n9
75
n973
n984
sum
(15)
n999
n983
n985
n101
4a(
1)su
m(1
)n9
91b(
1)
a(2)
n988
b(2)
sum
(2)
a(3)
sum
(3)
n987
b(8)
b(3)
a(8)
n962
n100
6
sum
(9)
n964
b(8)
b(9)
a(9)
n998
n1032
a(8)
n106
4su
m(8
)n9
61
a(8)
n100
2
n980
n979
n981
sum
(4)
a(4)
n104
6b(
4)
n1004
a(5)
b(5)
sum(15:0)
n100
3
sum
(5)
n958
n104
5n9
82
n997
n959
b(15
)n9
57
a(15
)
cout
cout
a(15
)
b(15
)
33/130
JJIIJI
Atras
Cerrar
4
10
1
0
12 14
8
14
6
8
15
15
10
54893211510
15
14
14
1311
8
8
1113
9
5
7
15
2
3
8
0
4
2
3
9
1
01413121176
6 12
7 5
n103
8
n103
1
n102
4
n101
8
n101
1
n1042
n101
6a(
6)n1
065
b(6)
sum
(6)
n104
3
n103
9
n103
4
n1035
sum
(7)
n103
3
a(7)
n103
7n1
036
b(7)
n1029
n102
6
n1028
sum
(11)
n102
5
a(11
)n1
030
b(11
)
a(12
)n1
063
b(12
)n1
022
sum
(12)
n102
3
n101
9
n105
7n1
013
n1015
sum
(13)
n101
2
a(13
)n1
017
b(13
)n1
060
a(14
)
a(14
)b(
14)
n100
9su
m(1
4)b(
14)
n106
2n1
010
n106
1
n100
7n1
008
a(0)
sum
(0)
n100
5b(
0)
a(10
)
b(10
)
n1000
sum
(10)
n976
n100
1n9
74
sum
(15:
0)n9
75
n973
n984
sum
(15)
n999
n983
n985
n101
4a(
1)su
m(1
)n9
91b(
1)
a(2)
n988
b(2)
sum
(2)
a(3)
sum
(3)
n987
b(8)
b(3)
a(8)
n962
n100
6
sum
(9)
n964
b(8)
b(9)
a(9)
n998
n1032
a(8)
n106
4su
m(8
)n9
61
a(8)
n100
2
n980
n979
n981
sum
(4)
a(4)
n104
6b(
4)
n1004
a(5)
b(5)
sum(15:0)
n100
3
sum
(5)
n958
n104
5n9
82
n997
n959
b(15
)n9
57
a(15
)
cout
cout
a(15
)
b(15
)
Single Bend Wiring(Raghavan, Cohoony Sahni, 1986)
33/130
JJIIJI
Atras
Cerrar
4
10
1
0
12 14
8
14
6
8
15
15
10
54893211510
15
14
14
1311
8
8
1113
9
5
7
15
2
3
8
0
4
2
3
9
1
01413121176
6 12
7 5
n103
8
n103
1
n102
4
n101
8
n101
1
n1042
n101
6a(
6)n1
065
b(6)
sum
(6)
n104
3
n103
9
n103
4
n1035
sum
(7)
n103
3
a(7)
n103
7n1
036
b(7)
n1029
n102
6
n1028
sum
(11)
n102
5
a(11
)n1
030
b(11
)
a(12
)n1
063
b(12
)n1
022
sum
(12)
n102
3
n101
9
n105
7n1
013
n1015
sum
(13)
n101
2
a(13
)n1
017
b(13
)n1
060
a(14
)
a(14
)b(
14)
n100
9su
m(1
4)b(
14)
n106
2n1
010
n106
1
n100
7n1
008
a(0)
sum
(0)
n100
5b(
0)
a(10
)
b(10
)
n1000
sum
(10)
n976
n100
1n9
74
sum
(15:
0)n9
75
n973
n984
sum
(15)
n999
n983
n985
n101
4a(
1)su
m(1
)n9
91b(
1)
a(2)
n988
b(2)
sum
(2)
a(3)
sum
(3)
n987
b(8)
b(3)
a(8)
n962
n100
6
sum
(9)
n964
b(8)
b(9)
a(9)
n998
n1032
a(8)
n106
4su
m(8
)n9
61
a(8)
n100
2
n980
n979
n981
sum
(4)
a(4)
n104
6b(
4)
n1004
a(5)
b(5)
sum(15:0)
n100
3
sum
(5)
n958
n104
5n9
82
n997
n959
b(15
)n9
57
a(15
)
cout
cout
a(15
)
b(15
)
Single Bend Wiring(Raghavan, Cohoony Sahni, 1986)
Emparejamiento OrtogonalSimple en Superficies
33/130
JJIIJI
Atras
Cerrar
4
10
1
0
12 14
8
14
6
8
15
15
10
54893211510
15
14
14
1311
8
8
1113
9
5
7
15
2
3
8
0
4
2
3
9
1
01413121176
6 12
7 5
n103
8
n103
1
n102
4
n101
8
n101
1
n1042
n101
6a(
6)n1
065
b(6)
sum
(6)
n104
3
n103
9
n103
4
n1035
sum
(7)
n103
3
a(7)
n103
7n1
036
b(7)
n1029
n102
6
n1028
sum
(11)
n102
5
a(11
)n1
030
b(11
)
a(12
)n1
063
b(12
)n1
022
sum
(12)
n102
3
n101
9
n105
7n1
013
n1015
sum
(13)
n101
2
a(13
)n1
017
b(13
)n1
060
a(14
)
a(14
)b(
14)
n100
9su
m(1
4)b(
14)
n106
2n1
010
n106
1
n100
7n1
008
a(0)
sum
(0)
n100
5b(
0)
a(10
)
b(10
)
n1000
sum
(10)
n976
n100
1n9
74
sum
(15:
0)n9
75
n973
n984
sum
(15)
n999
n983
n985
n101
4a(
1)su
m(1
)n9
91b(
1)
a(2)
n988
b(2)
sum
(2)
a(3)
sum
(3)
n987
b(8)
b(3)
a(8)
n962
n100
6
sum
(9)
n964
b(8)
b(9)
a(9)
n998
n1032
a(8)
n106
4su
m(8
)n9
61
a(8)
n100
2
n980
n979
n981
sum
(4)
a(4)
n104
6b(
4)
n1004
a(5)
b(5)
sum(15:0)
n100
3
sum
(5)
n958
n104
5n9
82
n997
n959
b(15
)n9
57
a(15
)
cout
cout
a(15
)
b(15
)
Single Bend Wiring(Raghavan, Cohoony Sahni, 1986)
Emparejamiento OrtogonalSimple en Superficies
Conexiones Ortogonales Planas
34/130
JJIIJI
Atras
Cerrar
Single Bend Wiring (Raghavan, Cohoon y Sahni, 1986)
36/130
JJIIJI
Atras
Cerrar
4
10
1
0
12 14
8
14
6
8
15
15
10
54893211510
15
14
14
1311
8
8
1113
9
5
7
15
2
3
8
0
4
2
3
9
1
01413121176
6 12
7 5
n103
8
n103
1
n102
4
n101
8
n101
1
n1042
n101
6a(
6)n1
065
b(6)
sum
(6)
n104
3
n103
9
n103
4
n1035
sum
(7)
n103
3
a(7)
n103
7n1
036
b(7)
n1029
n102
6
n1028
sum
(11)
n102
5
a(11
)n1
030
b(11
)
a(12
)n1
063
b(12
)n1
022
sum
(12)
n102
3
n101
9
n105
7n1
013
n1015
sum
(13)
n101
2
a(13
)n1
017
b(13
)n1
060
a(14
)
a(14
)b(
14)
n100
9su
m(1
4)b(
14)
n106
2n1
010
n106
1
n100
7n1
008
a(0)
sum
(0)
n100
5b(
0)
a(10
)
b(10
)
n1000
sum
(10)
n976
n100
1n9
74
sum
(15:
0)n9
75
n973
n984
sum
(15)
n999
n983
n985
n101
4a(
1)su
m(1
)n9
91b(
1)
a(2)
n988
b(2)
sum
(2)
a(3)
sum
(3)
n987
b(8)
b(3)
a(8)
n962
n100
6
sum
(9)
n964
b(8)
b(9)
a(9)
n998
n1032
a(8)
n106
4su
m(8
)n9
61
a(8)
n100
2
n980
n979
n981
sum
(4)
a(4)
n104
6b(
4)
n1004
a(5)
b(5)
sum(15:0)
n100
3
sum
(5)
n958
n104
5n9
82
n997
n959
b(15
)n9
57
a(15
)
cout
cout
a(15
)
b(15
)
37/130
JJIIJI
Atras
Cerrar
4
10
1
0
12 14
8
14
6
8
15
15
10
54893211510
15
14
14
1311
8
8
1113
9
5
7
15
2
3
8
0
4
2
3
9
1
01413121176
6 12
7 5
n103
8
n103
1
n102
4
n101
8
n101
1
n1042
n101
6a(
6)n1
065
b(6)
sum
(6)
n104
3
n103
9
n103
4
n1035
sum
(7)
n103
3
a(7)
n103
7n1
036
b(7)
n1029
n102
6
n1028
sum
(11)
n102
5
a(11
)n1
030
b(11
)
a(12
)n1
063
b(12
)n1
022
sum
(12)
n102
3
n101
9
n105
7n1
013
n1015
sum
(13)
n101
2
a(13
)n1
017
b(13
)n1
060
a(14
)
a(14
)b(
14)
n100
9su
m(1
4)b(
14)
n106
2n1
010
n106
1
n100
7n1
008
a(0)
sum
(0)
n100
5b(
0)
a(10
)
b(10
)
n1000
sum
(10)
n976
n100
1n9
74
sum
(15:
0)n9
75
n973
n984
sum
(15)
n999
n983
n985
n101
4a(
1)su
m(1
)n9
91b(
1)
a(2)
n988
b(2)
sum
(2)
a(3)
sum
(3)
n987
b(8)
b(3)
a(8)
n962
n100
6
sum
(9)
n964
b(8)
b(9)
a(9)
n998
n1032
a(8)
n106
4su
m(8
)n9
61
a(8)
n100
2
n980
n979
n981
sum
(4)
a(4)
n104
6b(
4)
n1004
a(5)
b(5)
sum(15:0)
n100
3
sum
(5)
n958
n104
5n9
82
n997
n959
b(15
)n9
57
a(15
)
cout
cout
a(15
)
b(15
)
37/130
JJIIJI
Atras
Cerrar
4
10
1
0
12 14
8
14
6
8
15
15
10
54893211510
15
14
14
1311
8
8
1113
9
5
7
15
2
3
8
0
4
2
3
9
1
01413121176
6 12
7 5
n103
8
n103
1
n102
4
n101
8
n101
1
n1042
n101
6a(
6)n1
065
b(6)
sum
(6)
n104
3
n103
9
n103
4
n1035
sum
(7)
n103
3
a(7)
n103
7n1
036
b(7)
n1029
n102
6
n1028
sum
(11)
n102
5
a(11
)n1
030
b(11
)
a(12
)n1
063
b(12
)n1
022
sum
(12)
n102
3
n101
9
n105
7n1
013
n1015
sum
(13)
n101
2
a(13
)n1
017
b(13
)n1
060
a(14
)
a(14
)b(
14)
n100
9su
m(1
4)b(
14)
n106
2n1
010
n106
1
n100
7n1
008
a(0)
sum
(0)
n100
5b(
0)
a(10
)
b(10
)
n1000
sum
(10)
n976
n100
1n9
74
sum
(15:
0)n9
75
n973
n984
sum
(15)
n999
n983
n985
n101
4a(
1)su
m(1
)n9
91b(
1)
a(2)
n988
b(2)
sum
(2)
a(3)
sum
(3)
n987
b(8)
b(3)
a(8)
n962
n100
6
sum
(9)
n964
b(8)
b(9)
a(9)
n998
n1032
a(8)
n106
4su
m(8
)n9
61
a(8)
n100
2
n980
n979
n981
sum
(4)
a(4)
n104
6b(
4)
n1004
a(5)
b(5)
sum(15:0)
n100
3
sum
(5)
n958
n104
5n9
82
n997
n959
b(15
)n9
57
a(15
)
cout
cout
a(15
)
b(15
)
Emparejamiento OrtogonalSimple en Superficies
38/130
JJIIJI
Atras
Cerrar
4
10
1
0
12 14
8
14
6
8
15
15
10
54893211510
15
14
14
1311
8
8
1113
9
5
7
15
2
3
8
0
4
2
3
9
1
01413121176
6 12
7 5
n103
8
n103
1
n102
4
n101
8
n101
1
n1042
n101
6a(
6)n1
065
b(6)
sum
(6)
n104
3
n103
9
n103
4
n1035
sum
(7)
n103
3
a(7)
n103
7n1
036
b(7)
n1029
n102
6
n1028
sum
(11)
n102
5
a(11
)n1
030
b(11
)
a(12
)n1
063
b(12
)n1
022
sum
(12)
n102
3
n101
9
n105
7n1
013
n1015
sum
(13)
n101
2
a(13
)n1
017
b(13
)n1
060
a(14
)
a(14
)b(
14)
n100
9su
m(1
4)b(
14)
n106
2n1
010
n106
1
n100
7n1
008
a(0)
sum
(0)
n100
5b(
0)
a(10
)
b(10
)
n1000
sum
(10)
n976
n100
1n9
74
sum
(15:
0)n9
75
n973
n984
sum
(15)
n999
n983
n985
n101
4a(
1)su
m(1
)n9
91b(
1)
a(2)
n988
b(2)
sum
(2)
a(3)
sum
(3)
n987
b(8)
b(3)
a(8)
n962
n100
6
sum
(9)
n964
b(8)
b(9)
a(9)
n998
n1032
a(8)
n106
4su
m(8
)n9
61
a(8)
n100
2
n980
n979
n981
sum
(4)
a(4)
n104
6b(
4)
n1004
a(5)
b(5)
sum(15:0)
n100
3
sum
(5)
n958
n104
5n9
82
n997
n959
b(15
)n9
57
a(15
)
cout
cout
a(15
)
b(15
)
39/130
JJIIJI
Atras
Cerrar
4
10
1
0
12 14
8
14
6
8
15
15
10
54893211510
15
14
14
1311
8
8
1113
9
5
7
15
2
3
8
0
4
2
3
9
1
01413121176
6 12
7 5
n103
8
n103
1
n102
4
n101
8
n101
1
n1042
n101
6a(
6)n1
065
b(6)
sum
(6)
n104
3
n103
9
n103
4
n1035
sum
(7)
n103
3
a(7)
n103
7n1
036
b(7)
n1029
n102
6
n1028
sum
(11)
n102
5
a(11
)n1
030
b(11
)
a(12
)n1
063
b(12
)n1
022
sum
(12)
n102
3
n101
9
n105
7n1
013
n1015
sum
(13)
n101
2
a(13
)n1
017
b(13
)n1
060
a(14
)
a(14
)b(
14)
n100
9su
m(1
4)b(
14)
n106
2n1
010
n106
1
n100
7n1
008
a(0)
sum
(0)
n100
5b(
0)
a(10
)
b(10
)
n1000
sum
(10)
n976
n100
1n9
74
sum
(15:
0)n9
75
n973
n984
sum
(15)
n999
n983
n985
n101
4a(
1)su
m(1
)n9
91b(
1)
a(2)
n988
b(2)
sum
(2)
a(3)
sum
(3)
n987
b(8)
b(3)
a(8)
n962
n100
6
sum
(9)
n964
b(8)
b(9)
a(9)
n998
n1032
a(8)
n106
4su
m(8
)n9
61
a(8)
n100
2
n980
n979
n981
sum
(4)
a(4)
n104
6b(
4)
n1004
a(5)
b(5)
sum(15:0)
n100
3
sum
(5)
n958
n104
5n9
82
n997
n959
b(15
)n9
57
a(15
)
cout
cout
a(15
)
b(15
)
39/130
JJIIJI
Atras
Cerrar
4
10
1
0
12 14
8
14
6
8
15
15
10
54893211510
15
14
14
1311
8
8
1113
9
5
7
15
2
3
8
0
4
2
3
9
1
01413121176
6 12
7 5
n103
8
n103
1
n102
4
n101
8
n101
1
n1042
n101
6a(
6)n1
065
b(6)
sum
(6)
n104
3
n103
9
n103
4
n1035
sum
(7)
n103
3
a(7)
n103
7n1
036
b(7)
n1029
n102
6
n1028
sum
(11)
n102
5
a(11
)n1
030
b(11
)
a(12
)n1
063
b(12
)n1
022
sum
(12)
n102
3
n101
9
n105
7n1
013
n1015
sum
(13)
n101
2
a(13
)n1
017
b(13
)n1
060
a(14
)
a(14
)b(
14)
n100
9su
m(1
4)b(
14)
n106
2n1
010
n106
1
n100
7n1
008
a(0)
sum
(0)
n100
5b(
0)
a(10
)
b(10
)
n1000
sum
(10)
n976
n100
1n9
74
sum
(15:
0)n9
75
n973
n984
sum
(15)
n999
n983
n985
n101
4a(
1)su
m(1
)n9
91b(
1)
a(2)
n988
b(2)
sum
(2)
a(3)
sum
(3)
n987
b(8)
b(3)
a(8)
n962
n100
6
sum
(9)
n964
b(8)
b(9)
a(9)
n998
n1032
a(8)
n106
4su
m(8
)n9
61
a(8)
n100
2
n980
n979
n981
sum
(4)
a(4)
n104
6b(
4)
n1004
a(5)
b(5)
sum(15:0)
n100
3
sum
(5)
n958
n104
5n9
82
n997
n959
b(15
)n9
57
a(15
)
cout
cout
a(15
)
b(15
)
Conexiones Ortogonales Planas
40/130
JJIIJI
Atras
Cerrar
4
10
1
0
12 14
8
14
6
8
15
15
10
54893211510
15
14
14
1311
8
8
1113
9
5
7
15
2
3
8
0
4
2
3
9
1
01413121176
6 12
7 5
n103
8
n103
1
n102
4
n101
8
n101
1
n1042
n101
6a(
6)n1
065
b(6)
sum
(6)
n104
3
n103
9
n103
4
n1035
sum
(7)
n103
3
a(7)
n103
7n1
036
b(7)
n1029
n102
6
n1028
sum
(11)
n102
5
a(11
)n1
030
b(11
)
a(12
)n1
063
b(12
)n1
022
sum
(12)
n102
3
n101
9
n105
7n1
013
n1015
sum
(13)
n101
2
a(13
)n1
017
b(13
)n1
060
a(14
)
a(14
)b(
14)
n100
9su
m(1
4)b(
14)
n106
2n1
010
n106
1
n100
7n1
008
a(0)
sum
(0)
n100
5b(
0)
a(10
)
b(10
)
n1000
sum
(10)
n976
n100
1n9
74
sum
(15:
0)n9
75
n973
n984
sum
(15)
n999
n983
n985
n101
4a(
1)su
m(1
)n9
91b(
1)
a(2)
n988
b(2)
sum
(2)
a(3)
sum
(3)
n987
b(8)
b(3)
a(8)
n962
n100
6
sum
(9)
n964
b(8)
b(9)
a(9)
n998
n1032
a(8)
n106
4su
m(8
)n9
61
a(8)
n100
2
n980
n979
n981
sum
(4)
a(4)
n104
6b(
4)
n1004
a(5)
b(5)
sum(15:0)
n100
3
sum
(5)
n958
n104
5n9
82
n997
n959
b(15
)n9
57
a(15
)
cout
cout
a(15
)
b(15
)
40/130
JJIIJI
Atras
Cerrar
4
10
1
0
12 14
8
14
6
8
15
15
10
54893211510
15
14
14
1311
8
8
1113
9
5
7
15
2
3
8
0
4
2
3
9
1
01413121176
6 12
7 5
n103
8
n103
1
n102
4
n101
8
n101
1
n1042
n101
6a(
6)n1
065
b(6)
sum
(6)
n104
3
n103
9
n103
4
n1035
sum
(7)
n103
3
a(7)
n103
7n1
036
b(7)
n1029
n102
6
n1028
sum
(11)
n102
5
a(11
)n1
030
b(11
)
a(12
)n1
063
b(12
)n1
022
sum
(12)
n102
3
n101
9
n105
7n1
013
n1015
sum
(13)
n101
2
a(13
)n1
017
b(13
)n1
060
a(14
)
a(14
)b(
14)
n100
9su
m(1
4)b(
14)
n106
2n1
010
n106
1
n100
7n1
008
a(0)
sum
(0)
n100
5b(
0)
a(10
)
b(10
)
n1000
sum
(10)
n976
n100
1n9
74
sum
(15:
0)n9
75
n973
n984
sum
(15)
n999
n983
n985
n101
4a(
1)su
m(1
)n9
91b(
1)
a(2)
n988
b(2)
sum
(2)
a(3)
sum
(3)
n987
b(8)
b(3)
a(8)
n962
n100
6
sum
(9)
n964
b(8)
b(9)
a(9)
n998
n1032
a(8)
n106
4su
m(8
)n9
61
a(8)
n100
2
n980
n979
n981
sum
(4)
a(4)
n104
6b(
4)
n1004
a(5)
b(5)
sum(15:0)
n100
3
sum
(5)
n958
n104
5n9
82
n997
n959
b(15
)n9
57
a(15
)
cout
cout
a(15
)
b(15
)
Conexiones Ortogonales Planas
![Engineering Geology...AAU Office of the Registrar De 't: Civil En ineerin Program: Section: 4 course Code; CENG ID.NO ATR12152]05 ATR/5749/05 ATR/4526/05 ATR/7587/06 ATR/2774/05 ATR/5278/05](https://img.pdfslide.us/doc/110x75/60f5164ac9e9827e9d545c73/engineering-geology-aau-office-of-the-registrar-de-t-civil-en-ineerin-program.jpg)
