Civil Engineering Reference
In-Depth Information
Check:
9600
2
∑
258 83 16
V
=
.
()
+
828 14
. ()
−
=
2654
lb OK
F
collector
=
(
828 1
.
−
258 83
.
()
40
=
22 772
,
lb com
pression
Transfer wall at grid line B:
The chord force to the wall is equal to 12,554 lb. The force at
the top of the wall from the diaphragm shears is equal to
281 2
.
+
206 3
.
V
23
=
()
30
=
7312
lb
−
2
12 554
,
+
7312
v
upper
=
=
662 2
.
plfwallshear b
etween upperand lowerchords
40
12 554
,
+
7312
−
22 772
,
v
lower
=
=−
96 87
.
plfwall
shear belowlower chord
30
Wall dead load =7200 lb
∑
M
2
=
0
summing momentsabout grid line
2
1
30
F
3
=−
[( .
12 554
+
7 312
.
)(
20
)
+
318307215 2 772
.
() .( )
+
+
.
(( ]
16
=
5 681
.
kcompression
∑
M
3
=
0
summing momentsabout grid line
3
1
30
F
2
=−
[( .
12 554
+
7 312
.
)(
20
)
−
7215
. ()
+
22 772 16
.
(
)]
= .kcompression
47
F
collector
=
(
662 2968730 2 772
.
+
.
()
=
,
lb tens
ion
The hold-down connections for the clerestory walls and the transfer walls should be
determined using load case
W
+ 0.6
D
.
▲
7.4
Multiple Vertical Offsets in Diaphragm
It is important to have a good understanding of how multilevel diaphragm structures
respond to seismic forces. The computer software currently available to the engineer
provides the ability to easily perform a modal analysis, which will show the displaced
shape of the structure and provide a key to areas that require special attention. Most
complex structures are modeled using a three-dimensional computer analysis. The seis-
mic analysis for these structures is usually conducted internally in the first mode only,
unless specifically desired otherwise by the engineer. Occasionally, portions of complex
structures are analyzed by using a plane frame program along each line of resistance in
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