HomeMy WebLinkAboutDESIGN CALCS - 05-00027 - 366 Talon Dr - New SFRResidence at
366 Talon Drive
Rexburg, Idaho
CONCRETE HEADER DESIGN (GARAGE) CALCULATIONS
JOB # 05097
Client: JENKS BROTHERS
REXBURG, IDAHO
Designed by.- F. Richard Scheerer
-n
qp
G & S Structural Engineers
1600 John Adams Parkway
Suite 200
Idaho Falls, ID 83401
Telephone: (2Q8) 523-6918 E-mail; gsAataway.net
Fax; (208) 523-6922
Project _��G T 1� L cm
Designed By
7`E i -/ &A
Project No. 0
Date ,.
ate_
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(-AJ �, i. - Z 6- F X a/at ,
Lu +o L - ( I 5nr.. I= Y
G&S Structural Engineers
J
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(..GGi r Id
k -1 -lc L3"
140
1zL f
mt
1� 6
Sheet
DESIGNER:
PROJECT
PI2J. N0.
DATE
c Y3 �
Richard Scheerer
365 Talon Drive
05097
03-29-2005
REINFORCED CONCRETE BEAM ANALYS
1991 ED. UBC CHAPTER
I N P U T I N F 0 R M A
Beam design span
Number of
Load I -
Load 2
Dumber of
Number of
— B E A M
T I O N —
G&S STRUCTURAL ENGINEERS
440 N. CAPITAL
IDAHO FALLS, IDAHO 83402
IS AND DESIGN
26
= 10. 000 ft
factored unifrom loads _ 2
0 .89 k1f FROM fl . 00t to 10 . 00 ft � I
x.32 k1f FRAM Q. JO ft to lO.Da -ft
factored concentrated loads = 0
segments = 10
ANA L Y S I S R E S U L T S
Reaction
left end
Reaction right end
Moment left encs
Moment right end
Maximum positive moment
Shear at maximum moment
-MOMENT
05
4.84
SHEAR
1.000
Location
2.42
(ft )
Shear
(k)
0.000
05
4.84
6.
1.000
k
2.42
0 0
2.000
-0.00
k --ft
3.000
-2.42
- -0.
4.000
k
5.44
5.000
-6.05
6.000
7.000
8.000
9.000
10.000
6.05
05
4.84
6.
3.63
k
2.42
0 0
1.21
-0.00
k --ft
-1.21
-2.42
- -0.
-3.63
k
5.44
-4.84
-6.05
6.
05
k
6.
0 -5,
k
�-
0 0
k -f t
0 0
k --ft
- 15.1
k -f t
- -0.
40
k
T A B L E —
Moment (k - } t)
0.00
5.44
9.68
12.
70
14.52
15.12
14.52
12.70
9.68
5.44
-0.00
5. 4 FT. FROM
LEFT
- I N P U T
zNFo
Ultimate concrete
Steel yeild stren
Steel yeild stren
Beam width
n r
R M A
T I
strength
9th, flexure
9thi shear
xelntorcement depth
--
(F'c)
(FY)
(F y')
MOMENT - RE TNFORC
LOCATION AC TLTAL MOMENT
(ft)
2.50
0.00
0.000
5.44
9.68
12.70
14.52
1.00
15.1
14.52
00
z.00
ksi
ksi
in.
in.
9.68
3.00
5.44
-0-00
L
4.00
3.000
5.00
4.000
6.00
0.118
7.00
. 000
8.04
6.000
9.00
7.000
10.00
(K -ft)
2.50
0.00
0.000
5.44
9.68
12.70
14.52
60.
= 40.0o
-
- 10.50
15.1
14.52
00
i2.7a
ksi
ksi
in.
in.
9.68
B
5.44
-0-00
L
This program assumes
the minimum area of
(compression steel =
I N G
ZZ
2.50
0.00
0.000
ksi
60.
= 40.0o
-
- 10.50
8.00
00
15.12
14.52
12.70
ksi
ksi
in.
in.
T A
B
0.00
L
E -
RESISTING MOMENT
y
tension steel
0. 000 int)
Total beam depth
stirrup area
- S H E A R S TEEL
DISTANCE FROM SUPPORT
(ft)
(in
0.00
0.000
5.4.4
g_C
s
12.7a
14-52
1-000
15.12
14.52
12.70
0.282
9.68
5.44
2.000
0.00
x.339
3.000
0.28
4.000
0.118
5
. 000
6.000
7.000
8.
000
9.000
10.000
( S T I R R
SPACING
(in)
(K -ft)
(in
0.00
0.000
5.4.4
g_C
s
12.7a
14-52
0.212
15.12
14.52
12.70
0.282
9.68
5.44
0.325
0.00
x.339
TENSIQN STEEL
(in
2 )
0.000
0.118
0.212
0.282
0.325
x.339
0.35
0.28
0.212
0.118
x.000
area of compression steel.
U P )
NONE REQUIRED
0.000
0.000
NONE REQUIRED
NONE REQUIRED
NONE REQUIRED
NONE REQUIRED
NONE REQUIRED
NONE REQUIRED
NONE REQUIRED
NONE REQUIRED
12.00
0.22
T A D L
-
MOMENT I NFORMAT I ON -
Maximum
d
0.066 in. 5. 00 ft.
Moment of inertia - 1152.00 in.4
— DEFLECTI ON T
(ft)
0.000
0.0208
1.000
0.0393
2.000
0.0538
0.0630
3.000
0.0662
0.0630
4.aoo
0.0538
0.0393
5.000
0.0208
-.0000
6.000
7.000
8.000
9.000
10.000
DEFLECTION (in)
0.0000
0.0208
0.0393
0.0538
0.0630
0.0662
0.0630
0.0538
0.0393
0.0208
-.0000
from left
i
16
DESIGNER:
PROJECT
PRJ. NO.:
DATE
C [a) �z
R ichard S heerer
366 Talon Drive
05097
03-29-2005
REINFORCED CONCRETE BEAM ANALYS
---- I N P U T I N F 0
Beam design span
Number of
Load 1 =
Load 2 w
Number of
Number of
E
1991 ED. UBC CHAPTER
T�oN-
factored unifrom loads
1.36 k1f FROM 0.00
2.44 k1f FROM 0.00
factored concentrated
segments
A N A L
Y S I 5
Ruction left end
Reaction right end
Moment left end
Moment right end
Maximum positive moment
Shear at maximum moment
-- M 4 NI E
iV T-
SHEAR
k
Location
(fit )
Shear
(k)
0.000
4.56
k
0.300
2.28
k
0.600
-0.00
k -ft
0.900
-2.28
k -ft
1.200
-4.56
k -ft
1.500
-0.00
k
1.800
2.100
2.400
2.700
3.000
5.70
4.56
k
3.42
2.28
k
1.14
-0.00
k -ft
-1.14
-2.28
k -ft
-3.42
-4.56
k -ft
-5.70
-0.00
k
IS
25
-- 3.000
G&S STRUCTURAL ENGINEERS
440 N. CAPITAL
IDAHO FALLS, IDAHO 83402
AND DESIGN
ft
2
ft to 3.00 ft
ft to 3. Qp ft
loads
R E S U L
T A B L E
0
T S --
= 5.70
1.54
k
= 5.70
2.74
k
= 0.00
4.10
k -ft
= 0.00
4.10
k -ft
= 4.27
2.
k -ft
_ -0.00
-0.00
k
Moment
(k-f t )
0.00
1.54
2.74
3.59
4.10
4.27
4.10
3.59
2.
74
1.54
-0.00
ti!��� c op
1 . 5 FT, FROM LEFT
ro
I N P U T S N F 0 R M A T I
Ultimate concrete strength
Steel yeild strength, flexure
Steel yeild strength, shear
Beam width
Reinforcement depth
—MOMENT- REINFO
LOCATION
ACTUAL
MOMENT
(f t)
(K -f
t)
0.00
0.00
3.59
0.30
1.54
0.600
0.60
2.74
4.10
0•90
3.59
REQUIRED
1.20
4,1D
1.54
1.50
4,27
1.500
1-80
4,10
2•10
3,59
2.40
2.74
2.70
1.54
2.400
3.oa
-o.00
2.700
O N —
(F c) = 2.50 ksi
(FY) 60.00 ksi
(FY) = 40. 00 ksi
= 8. 00 in.
= 10. 50 in.
R C I N G
T A B L E
RESISTING
MaMENT
■This program assumes ,
the minimum area of tension steel
(compression steel = x.000 int)
Total beam depth
stirrup area
S H E A R
S T E E L ( S T I R R
DISTANCE FROM SUPPORT
(ft)
t)
0.00
0.000
1.54
REQUIRED
2.74
0.300
3.59
REQUIRED
4.1U
0.600
4.27
REQUIRED
4.10
0.900
3.59
REQUIRED
2.74
1.200
1.54
D.08$
D.00
1.500
0.077
1.800
0.033
2.100
0.000
2.400
2.700
3.000
SPACING
(in)
(K -f
t)
0.00
REQUIRED
1.54
REQUIRED
2.74
REQUIRED
3.59
REQUIRED
4.1U
REQUIRED
4.27
REQUIRED
4.10
REQUIRED
3.59
REQUIRED
2.74
REQUIRED
1.54
D.08$
D.00
:__ area
NONE
REQUIRED
NONE
REQUIRED
NONE
REQUIRED
NONE
REQUIRED
NONE
REQUIRED
NONE
REQUIRED
NONE
REQUIRED
NONE
REQUIRED
NONE
REQUIRED
NONE
REQUIRED
NONE
D.08$
REQUIRED
TENSION STEEL
(in
2
)
0.000
0.033
0.058
0.077
0.0$8
0.092
D.08$
0.077
0.458
0.033
0.000
Of compression steel.
12.0 a in.
Q.22 int
T A B L E
w
4-
- M O M E N T I NFORMAT I ON -
mum Maxideflections = 0.002 in. 1.50 1
Moment of inertia ft. from left
= 1152.00 in.4
- D E F L E C T I O N T A B L E-
LOCATION (ft) DEFLECTION (in)
0.000 0.0000
0.300 0.0005
0.600 0. 0010
0.900 0.0014
1.200 0.0016
1.500 0.0017
1.800 0.0016
2.100 0.0014
2.400 0.0010
2.700 0.0005
3.0,00 0.0000