Civil Engineering Reference
In-Depth Information
Q
(
)
(
)
(
)
3
1
2max
B
=
93
QQ
1
−Ψ ε+ −
3 2
Q
1
−Ψ−Ψεε
3
2
1
f
c
2
f
f
cfu
4
(
)
3
=× −
93 0.06397
0.0376
×
0.15
×
0.002
0.0376
4
2
7
+× −
32 0.06397
× −× ×
0.1530.85 .002
×
0.00642
=−
1.733
×
10
Q
Ψ
(
)
(
)
1
f
3
2max
max2
D9
=
Q
1
−Ψ− ε+
Q
3
1
+Ψ−ε ε+Ψεε
6
Q
6
1
f
2
c
f
2
c
fu
fcfu
2
2
(
)
=
90.0376
×
0.15
0.06397
×
0.002
3
0.0376
2
2
+
3
× +× −
0.575
60.850.06397
×
0.002
×
0.00642
2
+× ×
60.850.002
×
0.00642
7
=
8.05
×
10
Q
31
4
(
)
(
)
3
1
2max
max2
max3
E
=−
31
Q
−Ψ ε− −Ψ +Ψεε −Ψεε −Ψ ε
3
1
5
1
f
c
f
f
cfu
f
c u
f
fu
4
0.0376
4
3
2
=− ×
30.0376
×
0.15
×
0.002
3
×
0.1550.85 .002
+ ×
×
×
0.00642
31
4
2
3
6
−× ×
0.85
0.002
×
0.00642
0.85
×
0.00642
=−
1.0956
×
10
7
4
1
4
2max
max2
max3
F
=Ψεε +Ψεε +Ψε
3
fc fu
fcfu
f u
7
4
1
4
30.850.002
2
0.00642
0.85
0.002
0.00642
2
3
=× ×
×
+× ×
×
+× ×
0.85
0.00642
7
=
2.4433
×
10
3
3
9
9
Q
ε=×
9
0.06397
×
0.002
=
4.60584
×
10
2
c
The fifth-degree polynomial equation becomes
2
3
c
d
c
d
c
d
4.60584
×
10
9
1.861
×
10
8
1.733
×
10
7
+
8.05
×
10
7
f
f
f
4
5
c
d
c
d
1.0956
×
10
6
+
2.4433
×
10
7
=
0
f
f
Multiplying the previous equation by 1 × 10 9 ,
2
3
4
5
c
d
c
d
c
d
c
d
c
d
4.60584
18.61
173.3
+
805
1095.6
+
244.33
=
0
f
f
f
f
f
c
d
c
dc
max
=
0.1532
c
=
61.29 mm
ε= ε=
0.001161
cf
fu
f
f
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