1,5
1,5
3,0
2,0
2,0
1,0
3,0
P = 1
C
D
E
F
A
B
R
D
R
M
A
A
R
E
lw M
A
1
3
lw R
D
1
lw R
E
A
lw R
1
lw T
lw M
lw T
0,67
1
2
1,67
1
1,5
0,67
-0,67
0,33
-1
lw M
-2
0,67
-0,67
1,5
1,5
3,0
2,0
2,0
1,0
3,0
P = 1
C
D
E
F
A
B
R
D
R
M
A
A
R
E
lw M
A
1
3
lw R
D
1
lw R
E
A
lw R
1
lw T
lw M
lw T
0,67
1
2
1,67
1
1,5
0,67
-0,67
0,33
-1
lw M
-2
0,67
-0,67
3,0
x
A
B
R
M
A
A
P = 1
3,0
3,0
x
P = 1
C
A
B
R
M
A
A
3,0
2,0
3,0
3,0
x
P = 1
C
D
E
F
B
R
D
R
E
lw M
A
lw R
A
〉
〈
∈
〉
〈
∈
3
;
0
;
x
B
A
P
x
M
M
A
A
=
=
∑
0
1
0
=
=
∑
A
R
Y
x = 0
=>
M
A
= 0
x = 3
=>
M
A
= 3
〉
〈
∈
〉
〈
∈
3
;
0
;
x
C
B
P
3
1
0
)
3
(
3
0
x
R
x
P
R
M
B
B
C
−
=
=
−
−
=
∑
x
M
R
M
M
A
B
A
A
−
=
=
=
∑
3
3
0
3
1
0
x
R
R
R
Y
A
B
A
−
=
=
=
∑
x = 0
=>
M
A
= 3
x = 0
=> R
A
= 1
x = 3
=>
M
A
= 0
x = 3
=> R
A
= 0
lw R
D
lw R
E
〉
〈
∈
〉
〈
∈
3
;
0
;
x
C
B
P
3
0
3
0
x
R
R
Px
M
C
C
B
=
=
−
=
∑
x
R
R
R
M
D
D
C
E
9
5
0
3
5
0
=
=
+
−
=
∑
x
R
R
R
M
E
C
E
D
9
2
0
2
3
0
−
=
=
−
−
=
∑
x = 0
=>
R
D
= 0
x = 0
=> R
E
= 0
x = 3
=>
R
D
= 1,67
x = 3
=> R
E
= -0,67
〉
〈
∈
〉
〈
∈
8
;
0
;
x
F
C
P
3
3
5
0
)
5
(
3
0
x
R
x
P
R
M
D
D
E
−
=
=
−
−
=
∑
3
2
3
0
)
2
(
3
0
−
=
=
−
+
−
=
∑
x
R
x
P
R
M
E
E
D
x = 0
=>
R
D
= 1,67
x = 0
=> R
E
= -0,67
x = 8
=>
R
D
= -1
x = 8
=> R
E
= 2
2,0
3,0
3,0
x
C
D
E
F
R
D
R
E
P = 1
lw T
α
lw M
α
〉
〈
∈
〉
〈
∈
5
,
1
;
0
;
x
B
P
α
Px
M
M
−
=
=
∑
α
α
0
P
T
Y
=
=
∑
α
0
x = 0
=>
Mα = 0
x = 0
=> Tα = 1
x = 1,5 =>
Mα = -1,5
x = 1,5 => Tα = 1
〉
〈
∈
〉
〈
∈
3
;
0
;
x
C
B
P
3
1
x
R
B
−
=
2
3
2
5
,
1
0
−
=
−
=
=
∑
x
M
R
M
M
B
α
α
α
3
1
0
x
T
R
T
Y
B
−
=
=
=
∑
α
α
x = 0
=>
Mα = -1,5
x = 0
=> Tα = 1
x = 3
=>
Mα = 0
x = 3
=> Tα = 0
x
1,5
1,5
A
R
M
A
A
B
P = 1
M
T
1,5
x
1,5
3,0
A
R
M
A
A
B
M
P = 1
C
T
lw T
β
lw M
β
〉
〈
∈
〉
〈
∈
3
;
0
;
x
C
B
P
3
0
3
0
x
R
R
Px
M
C
C
B
=
=
−
=
∑
x
M
R
R
M
M
D
C
9
2
2
4
0
−
=
+
−
=
=
∑
β
β
β
x
T
R
R
T
Y
C
D
9
2
0
=
−
=
=
∑
β
β
x = 0
=>
M
β
= 0
x = 0
=> T
β
= 0
x = 3
=>
M
β
= -0,67
x = 3
=> T
β
= 0,67
〉
〈
∈
〉
〈
∈
4
;
0
;
x
C
P
β
3
2
3
)
4
(
2
0
−
=
−
−
=
=
∑
x
M
x
P
R
M
M
D
β
β
β
3
3
2
0
x
T
P
R
T
Y
D
−
=
−
=
=
∑
β
β
x = 0
=>
M
β
= -0,67
x = 0
=> T
β
= 0,67
x = 4
=>
M
β
= 0,67
x = 4
=> T
β
= -0,67
x
3,0
2,0
2,0
1,0
3,0
P = 1
C
D
B
R
D
E
F
M
T
R
E
1,0
3,0
2,0
2,0
x
C
D
R
D
E
F
M
T
R
E
P = 1
〉
〈
∈
〉
〈
∈
8
;
4
;
x
F
P
β
x
M
R
x
P
M
M
E
3
2
3
10
0
)
4
(
0
−
=
=
−
−
+
=
∑
β
β
β
3
3
5
0
0
x
T
P
R
T
Y
E
−
=
=
−
+
=
∑
β
β
x = 4
=>
M
β
= 0,67
x = 4
=> T
β
= 0,33
x = 8
=>
M
β
= -2
x = 8
=> T
β
= -1
1,0
3,0
2,0
2,0
x
P = 1
C
D
R
D
E
F
M
T
R
E
1,5
2,0
2,0
1,0
2,0
3,0
2,0
2,0
C
C
R`
R
D
H
F
R
A
R
B
H
G
R
R
R`
G
lw H
0,91
-0,95
-0,6
A
lw R
lw R
B
lw R`
C
1
0,67
lw R
F
lw R
1,2
1
1
2,33
-0,2
-1,3
1
1
D
lw R
0,1
1
-0,67
lw N
lw T
lw M
1,67
-1,74
-0,69
2,11
-0,24
P=1
y
x
C
C
R`
C
R`
R
H
2,0
x
4,0
3,0
C
R`
D
R
P=1
5
;
2
−
∈
x
3
2
3
'
0
'
3
)
2
(
0
−
=
=
−
−
−
=
∑
x
R
R
x
P
M
C
C
D
3
3
5
0
3
)
5
(
0
x
R
R
x
P
M
D
D
C
−
=
=
+
−
−
=
∑
x
3,0
R
P=1
R'
C
F
4
;
0
;
∈
∈
x
G
F
P
4
0
4
0
x
R
R
Px
M
G
G
F
=
=
−
=
∑
4
1
0
)
4
(
4
0
x
R
x
P
R
M
F
F
G
−
=
=
−
−
=
∑
x
4,0
P=1
R
F
R
G
3
;
0
;
∈
∈
x
F
C
P
3
0
3
0
x
R
R
Px
M
F
F
C
=
=
−
=
∑
3
1
'
0
)
3
(
'
3
0
x
R
x
P
R
M
C
C
F
−
=
=
−
−
=
∑
2,0
3,0
0,96
0,54
1,5
2,0
3,0
C
x
y
D
R
H
R
C
R`
H
R
A
H
C
R
R
F
H
R
B
0
3
5
,
1
5
0
=
−
−
=
∑
D
A
L
C
R
H
R
M
0
5
,
1
5
'
5
2
0
=
−
−
+
=
∑
H
R
R
R
M
C
C
D
L
A
0
3
5
,
1
5
0
=
−
−
=
∑
F
B
P
C
R
H
R
M
0
2
5
5
,
1
0
=
−
−
=
∑
F
C
P
B
R
R
H
M
F
B
D
A
F
D
C
R
H
R
R
H
R
R
R
R
H
10
6
10
3
10
6
10
3
3
2
3
2
'
5
2
+
=
+
=
+
+
=
2,0
1,0
0,96
0,3
1,26
x
y
M
D
R
H
R
A
R
D1
R
R
A1
R
A2
H
D2
T
2
H
N
1
D
A
D
A
R
R
H
N
N
R
R
H
X
233
,
0
233
,
0
972
,
0
0
sin
sin
cos
0
'
+
−
−
=
=
+
−
+
=
∑
α
α
α
D
A
D
A
R
R
H
T
T
R
R
H
Y
972
,
0
972
,
0
233
,
0
0
cos
cos
sin
0
'
−
+
−
=
=
−
−
+
−
=
∑
α
α
α
D
A
D
A
R
H
R
M
M
R
H
R
M
−
−
=
=
−
−
−
=
∑
26
,
1
3
0
26
,
1
3
0
α
α
α
1,5
1,5
1,5
1,5
1,5
1,5
1,0
R
A
R
B
A
P=1
1
B
4
5
A
lw R
lw R
B
100 100
[kN]
2
3
lw M
1
6
4
4
-3
4
3
1
3
4
1
4
3
4
2
4
4
4
2
1
4
1
4
2
4
4
4
4
5
6
9
8
8
8
6
3
8
3
8
6
lw M
3
4
3
2
-1,5
9
6
lw M
4
8
3
-1,5
8
lw M
B
8
lw M
4
6
3
9
8
8
18
-125
-250
-375
-500
-200
200
250
200
[kNm]
125
8
6
100
8
4
100
200
8
7
100
8
9
100
min
1
max
1
−
=
−
⋅
+
−
⋅
=
=
⋅
+
⋅
=
M
M
250
4
4
100
4
6
100
250
4
4
100
4
6
100
min
2
max
2
−
=
−
⋅
+
−
⋅
=
=
⋅
+
⋅
=
M
M
375
8
18
100
8
12
100
200
8
9
100
8
7
100
min
3
max
3
−
=
−
⋅
+
−
⋅
=
=
⋅
+
⋅
=
M
M
( )
( )
500
3
100
2
100
0
min
max
−
=
−
⋅
+
−
⋅
=
=
B
B
M
M
(
)
(
)
200
5
,
1
100
5
,
0
100
0
min
4
max
4
−
=
−
⋅
+
−
⋅
=
=
M
M