villa design document
TRANSCRIPT
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Continuous Beam: FBD-1 (Code of Practice : BS8110 - 1997) C013/16/2016 2:51:54 PM
Input Tables
Fcu (MPa)
Fy (MPa)
Fyv (MPa)
% Redistribution
Downward/Optimized redistr.
Cover to centre top steel(mm)
Cover to centre bot.steel(mm)
Dead Load Factor
Live Load Factor
Density of concrete (kN/m3)
% Live load permanent
Ø (Creep coefficient)
Ecs (Free shrinkage strain)
40
460
460
0
D
40
40
1.4
1.6
24
25
2
300E-6
SecNo.
Bw(mm)
D(mm)
Bf-top (mm)
Hf-top (mm)
Bf-bot (mm)
Hf-bot (mm)
Y-offset (mm)
Weboffset
Flangeoffset
1 200 600
SpanNo
SectionLength(m)
Sec NoLeft
Sec NoRight
1 4.5 1 1
SupNo.
CodeC,F
Column Below CodeF,P
Column above CodeF,P
D(mm) B(mm) H(m) D(mm) B(mm) H(m)
1 F
2 F
Case D,L
Span
Wleft(kN/m)
Wright(kN/m)
a(m)
b(m)
P(kN)
a(m)
M(kNm)
a(m)
D 1 26.81
L 1 6.87
Span
M left(kNm)
M right(kNm)
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Elastic Deflections (Alternate spans loaded) Def max = .3873mm @ 2.25m
.350
.300
.250
.200
.150
.100
.050
. 2 0 0
. 4 0 0
. 6 0 0
. 8 0 0
1 .
0 0
1 .
2 0
1 .
4 0
1 .
6 0
1 .
8 0
2 .
0 0
2 .
2 0
2 .
4 0
2 .
6 0
2 .
8 0
3 .
0 0
3 .
2 0
3 .
4 0
3 .
6 0
3 .
8 0
4 .
0 0
4 .
2 0
4 .
4 0
Deflection, Shear, Moment and Steel diagrams. Span 1
Long-term Deflections (All spans loaded - using required reinforcement) Def max = 3.608mm @ 2.25m
3.50
3.00
2.50
2.00
1.50
1.00
.500
. 2 0 0
. 4 0 0
. 6 0 0
. 8 0 0
1 . 0
0
1 . 2
0
1 . 4
0
1 . 6
0
1 . 8
0
2 . 0
0
2 . 2
0
2 . 4
0
2 . 6
0
2 . 8
0
3 . 0
0
3 . 2
0
3 . 4
0
3 . 6
0
3 . 8
0
4 . 0
0
4 . 2
0
4 . 4
0
SHEAR: X-X V max = 118.3kN @ 0.00m
-100
-50.0
50.0
100
. 2 0 0
. 4 0 0
. 6 0 0
. 8 0 0
1 . 0
0
1 . 2
0
1 . 4
0
1 . 6
0
1 . 8
0
2 . 0
0
2 . 2
0
2 . 4
0
2 . 6
0
2 . 8
0
3 . 0
0
3 . 2
0
3 . 4
0
3 . 6
0
3 . 8
0
4 . 0
0
4 . 2
0
4 . 4
0
MOMENTS: X-X M max = -88.69kNm @ 0.00m
40.0
20.0
-20.0
-40.0
-60.0
-80.0
. 2
0 0
. 4 0 0
. 6 0 0
. 8 0 0
1 .
0 0
1 .
2 0
1 .
4 0
1 .
6 0
1 .
8 0
2 .
0 0
2 .
2 0
2 .
4 0
2 .
6 0
2 .
8 0
3 .
0 0
3 .
2 0
3 .
4 0
3 .
6 0
3 .
8 0
4 .
0 0
4 .
2 0
4 .
4 0
Shear Steel: X-X Asv max = .1831mm²/mm @ 0.00m
.020
.040
.060
.080
.100
.120
.140
.160
.180
. 2 0 0
. 4 0 0
. 6 0 0
. 8 0 0
1 . 0
0
1 . 2
0
1 . 4
0
1 . 6
0
1 . 8
0
2 . 0
0
2 . 2
0
2 . 4
0
2 . 6
0
2 . 8
0
3 . 0
0
3 . 2
0
3 . 4
0
3 . 6
0
3 . 8
0
4 . 0
0
4 . 2
0
4 . 4
0
Bending Steel: X-X As max = -381.5mm2 @ 0.00m
100
-100
-200
-300
-400
. 2 0 0
. 4 0 0
. 6 0 0
. 8 0 0
1 .
0 0
1 .
2 0
1 .
4 0
1 .
6 0
1 .
8 0
2 .
0 0
2 .
2 0
2 .
4 0
2 .
6 0
2 .
8 0
3 .
0 0
3 .
2 0
3 .
4 0
3 .
6 0
3 .
8 0
4 .
0 0
4 .
2 0
4 .
4 0
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COLUMN REACTI ONS
Suppor t Dead Load(kN) Li ve Load(kN) Dead + Li ve(kN) Ul t i mate( kN)
1 66. 80 15. 46 82. 26 118. 26 2 66. 80 15. 46 82. 26 118. 26
- - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - -
COLUMN MOMENTS (Ul t i mat e l i mi t st at e)
Col umns bel ow
Support Bendi ng Moment ( kNm) Shear For ce ( kN) No. Mi n. Max. Mi n. Max.
1 0. 00 0. 00 0. 00 0. 00 2 0. 00 0. 00 0. 00 0. 00
Col umns above
Support Bendi ng Moment ( kNm) Shear For ce ( kN) No. Mi n. Max. Mi n. Max.
1 0. 00 0. 00 0. 00 0. 00 2 0. 00 0. 00 0. 00 0. 00
- - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - -
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Continuous Beam: FBD-2 (Code of Practice : BS8110 - 1997) C013/16/2016 2:49:00 PM
Input Tables
Fcu (MPa)
Fy (MPa)
Fyv (MPa)
% Redistribution
Downward/Optimized redistr.
Cover to centre top steel(mm)
Cover to centre bot.steel(mm)
Dead Load Factor
Live Load Factor
Density of concrete (kN/m3)
% Live load permanent
Ø (Creep coefficient)
Ecs (Free shrinkage strain)
40
460
460
0
D
40
40
1.4
1.6
24
25
2
300E-6
SecNo.
Bw(mm)
D(mm)
Bf-top (mm)
Hf-top (mm)
Bf-bot (mm)
Hf-bot (mm)
Y-offset (mm)
Weboffset
Flangeoffset
1 200 600
SpanNo
SectionLength(m)
Sec NoLeft
Sec NoRight
1 6 1 1
SupNo.
CodeC,F
Column Below CodeF,P
Column above CodeF,P
D(mm) B(mm) H(m) D(mm) B(mm) H(m)
1 F
2 F
Case D,L
Span
Wleft(kN/m)
Wright(kN/m)
a(m)
b(m)
P(kN)
a(m)
M(kNm)
a(m)
D 1 13.50
L 1 5.62
Span
M left(kNm)
M right(kNm)
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Elastic Deflections (Alternate spans loaded) Def max = .7366mm @ 3.00m
.700
.600
.500
.400
.300
.200
.100
. 2 0 0
. 4 0 0
. 6 0 0
. 8 0 0
1 .
0 0
1 .
2 0
1 .
4 0
1 .
6 0
1 .
8 0
2 .
0 0
2 .
2 0
2 .
4 0
2 .
6 0
2 .
8 0
3 .
0 0
3 .
2 0
3 .
4 0
3 .
6 0
3 .
8 0
4 .
0 0
4 .
2 0
4 .
4 0
4 .
6 0
4 .
8 0
5 .
0 0
5 .
2 0
5 .
4 0
5 .
6 0
5 .
8 0
6 .
0 0
Deflection, Shear, Moment and Steel diagrams. Span 1
Long-term Deflections (All spans loaded - using required reinforcement) Def max = 6.617mm @ 3.00m
6.00
5.00
4.00
3.00
2.00
1.00
. 2 0 0
. 4 0 0
. 6 0 0
. 8 0 0
1 . 0
0
1 . 2
0
1 . 4
0
1 . 6
0
1 . 8
0
2 . 0
0
2 . 2
0
2 . 4
0
2 . 6
0
2 . 8
0
3 . 0
0
3 . 2
0
3 . 4
0
3 . 6
0
3 . 8
0
4 . 0
0
4 . 2
0
4 . 4
0
4 . 6
0
4 . 8
0
5 . 0
0
5 . 2
0
5 . 4
0
5 . 6
0
5 . 8
0
6 . 0
0
SHEAR: X-X V max = 95.77kN @ 0.00m
-80.0
-60.0
-40.0
-20.0
20.0
40.0
60.0
80.0
100
. 2 0 0
. 4 0 0
. 6 0 0
. 8 0 0
1 . 0
0
1 . 2
0
1 . 4
0
1 . 6
0
1 . 8
0
2 . 0
0
2 . 2
0
2 . 4
0
2 . 6
0
2 . 8
0
3 . 0
0
3 . 2
0
3 . 4
0
3 . 6
0
3 . 8
0
4 . 0
0
4 . 2
0
4 . 4
0
4 . 6
0
4 . 8
0
5 . 0
0
5 . 2
0
5 . 4
0
5 . 6
0
5 . 8
0
6 . 0
0
MOMENTS: X-X M max = -95.77kNm @ 0.00m
40.0
20.0
-20.0
-40.0
-60.0
-80.0
-100
.
2 0 0
. 4 0 0
. 6 0 0
. 8 0 0
1 . 0
0
1 . 2
0
1 . 4
0
1 . 6
0
1 . 8
0
2 . 0
0
2 . 2
0
2 . 4
0
2 . 6
0
2 . 8
0
3 . 0
0
3 . 2
0
3 . 4
0
3 . 6
0
3 . 8
0
4 . 0
0
4 . 2
0
4 . 4
0
4 . 6
0
4 . 8
0
5 . 0
0
5 . 2
0
5 . 4
0
5 . 6
0
5 . 8
0
6 . 0
0
Shear Steel: X-X Asv max = .1831mm²/mm @ 0.00m
.020
.040
.060
.080
.100
.120
.140
.160
.180
. 2 0 0
. 4 0 0
. 6 0 0
. 8 0 0
1 . 0
0
1 . 2
0
1 . 4
0
1 . 6
0
1 . 8
0
2 . 0
0
2 . 2
0
2 . 4
0
2 . 6
0
2 . 8
0
3 . 0
0
3 . 2
0
3 . 4
0
3 . 6
0
3 . 8
0
4 . 0
0
4 . 2
0
4 . 4
0
4 . 6
0
4 . 8
0
5 . 0
0
5 . 2
0
5 . 4
0
5 . 6
0
5 . 8
0
6 . 0
0
Bending Steel: X-X As max = -412.0mm2 @ 0.00m
100
-100
-200
-300
-400
. 2 0 0
. 4 0 0
. 6 0 0
. 8 0 0
1 .
0 0
1 .
2 0
1 .
4 0
1 .
6 0
1 .
8 0
2 .
0 0
2 .
2 0
2 .
4 0
2 .
6 0
2 .
8 0
3 .
0 0
3 .
2 0
3 .
4 0
3 .
6 0
3 .
8 0
4 .
0 0
4 .
2 0
4 .
4 0
4 .
6 0
4 .
8 0
5 .
0 0
5 .
2 0
5 .
4 0
5 .
6 0
5 .
8 0
6 .
0 0
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COLUMN REACTI ONS
Suppor t Dead Load(kN) Li ve Load(kN) Dead + Li ve(kN) Ul t i mate( kN)
1 49. 14 16. 86 66. 00 95. 77 2 49. 14 16. 86 66. 00 95. 77
- - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - -
COLUMN MOMENTS (Ul t i mat e l i mi t st at e)
Col umns bel ow
Support Bendi ng Moment ( kNm) Shear For ce ( kN) No. Mi n. Max. Mi n. Max.
1 0. 00 0. 00 0. 00 0. 00 2 0. 00 0. 00 0. 00 0. 00
Col umns above
Support Bendi ng Moment ( kNm) Shear For ce ( kN) No. Mi n. Max. Mi n. Max.
1 0. 00 0. 00 0. 00 0. 00 2 0. 00 0. 00 0. 00 0. 00
- - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - -
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C13COLUMN-C1
0 1 0 0
2 0 0
400
300
200
100
0
-100
X X
Y
Y
BS8110 - 1997General column design by PROKON. (GenCol Ver W2.3.03 - 10 Jul 2007)
Design code : BS8110 - 1997
General design parameters:Given: Lo = 3.500 m fcu = 40 MPa fy = 460 MPa Ac = 78392 mm²
Assumptions: (1) The general conditions of clause 3.8.1 are applicable. (2) The specified design axial loads include the self-weight of the column. (3) The design axial loads are taken constant over the height of the column.
Design approach:The column is designed using an iterative procedure: (1) An area of reinforcement is chosen. (2) The column design charts are constructed. (3) The corresponding slenderness moments are calculated. (4) The design axis and design ultimate moment are determined . (5) The design axial force and moment capacity is checked on the relevant design chart. (6) The safety factor is calculated for this load case.
Check column slenderness:
End fixity and bracing for bending about the Design axis: At the top end: Condition 2 (partially fixed). At the bottom end: Condition 2 (partially fixed). The column is unbraced.ß = 1.50 Table 3.19
Effective column height: le = ß Lo = 5.250 m
Check if the column is slender: 3.8.1.3 le/h = 26.2 > 10 The column is slender.
Initial moments:The initial end moments about the X-X axis: M1 = Smaller initial end moment = 0.0 kNm M2 = Larger initial end moment = 0.0 kNm
The initial moment near mid-height of the column : 3.8.3.2 Mi = 0.4M1 + 0.6M2 0.4M2 = 0.0 kNm
The initial end moments about the Y-Y axis: M1 = Smaller initial end moment = 0.0 kNm M2 = Larger initial end moment = 0.0 kNm
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The initial moment near mid-height of the column : 3.8.3.2 Mi = 0.4M1 + 0.6M2 0.4M2 = 0.0 kNm
Deflection induced moments: 3.8.3.1Design ultimate capacity of section under axial load only:
Nuz = 0.45 fcu
Ac + 0.95
fy Asc = 2114.0 kN
Maximum allowable stress and strain: Allowable compression stress in steel, fsc = 0.95 fy = 437.0 MPa Allowable tensile stress in steel, fst = 0.95 fy = 437.0 MPa Allowable tensile strain in steel, ey = fst/Es = 0.0015 m/m Allowable compressive strain in concrete, ec = 0.0035 m/m
For bending about the weakest axis: Weakest axis lies at an angle of -90.12° to the X-X axis Overall dimension perpendicular to weakest axis h-dc = 153mm Balanced neutral axis depth, xb = ec/(ec+es) (h-dc) =106.4 mm Nbal = 0.44 b fcu xbal + (Ast fs + Asc fsd) = 680.3 kN K = (Nuz - N) / (Nuz - Nbal) = 1.000 1.0
ßa = (1/2000) (le/h)² = 0.343 Madd = N ßa K h = 14.8 kNm Maddx = Madd*cos(-90.12°) = 0.0 kNm Maddy = Madd*sin(-90.12°) = 14.8 kNm
Design ultimate load and moment:Design axial load: Pu = 215.0 kN
For bending about the X-X axis, the maximum design moment is the greatest of: 3.8.3.7 (a) M2 + Maddx = 0.0 kNm (b) emin N = 2.2 kNm Mx = 0.0 kNm
Mxadd=0.0 kNm
Mxadd=0.0 kNm
Mxtop=0.0 kNm
Mxbot=-0.0 kNm
Moments about X-X axis( kNm)
Initial Additional Design
Mx=0.0 kNm
Mxmin=2.1 kNm
+ =
For bending about the Y-Y axis, the maximum design moment is the greatest of: 3.8.3.7 (a) M2 + Maddy = 14.8 kNm (b) emin N = 2.2 kNm My = 14.8 kNm
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Mytop=0.0 kNm
Mybot=-0.0 kNm
Moments about Y-Y axis( kNm)
Initial Additional Design
My=14.8 kNm
Mymin=2.1 kNm
+ =
Check for miminum eccentricity: 3.8.2.4 Check that the eccentricity exceeds the minimum in the plane of bending: Use emin = 20mm
Mmin = 2.2 kNm about the X-X axis.
Design of column section for ULS:
The column is checked for applied moment about the design axis. Through inspection: the critical section lies at the top end of the column. The design axis for the critical load case 1 lies at an angle of 90.12° to the X-axis The safety factor for the critical load case 1 is 4.33
For bending about the design axis:
Interaction Diagram
M o m e n t m a x = 7 1 . 9
1 k N m @
6 5 7 k N
-600
-400
-200
200
400
600
800
1000
1200
1400
1600
1800
2000
- 9 0 . 0
- 8 0 . 0
- 7 0 . 0
- 6 0 . 0
- 5 0 . 0
- 4 0 . 0
- 3 0 . 0
- 2 0 . 0
- 1 0 . 0
0 . 0
0
1 0 . 0
2 0 . 0
3 0 . 0
4 0 . 0
5 0 . 0
6 0 . 0
7 0 . 0
8 0 . 0
9 0 . 0
1 0 0 A
x i a l l o a d ( k N )
Bending moment (kNm)
215 kN
1 5 k N m
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Moment distribution along the height of the column for bending about the design axis: At the top, Mx = 14.8 kNm Near mid-height, Mx = 2.1 kNm At the bottom, Mx = 14.8 kNm
Stresses at the top end of the column for the crit ical load case 1
0 1 0 0
2 0 0
400
300
200
100
0
-100
X X
Y
Y
BS8110 - 1997
90.1°
D
D
Summary of design calculations:
Design results for all load cases:
Load case Axis N (kN) M1 (kNm) M2 (kNm) Mi (kNm) Madd (kNm) Design M (kNm) M' (kNm)Safetyfactor
Load case 1 DL
X-XY-Y 215.0
0.00.0
0.00.0
0.00.0
0.014.8 Top
0.014.8 14.8 4.333
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Project Spreadsheets to BS 8110 REINFORCED CONCRETE
COUNCIL
Client Made by Date Page
Location first floor slab from 1 to 5a rmw 16-Mar-16 43
RIBBED SLABS to BS 8110:1997 (Analysis & Design) Checked Revision Job No
Originated from RCC32.xls on CD © 1999 BCA for RCC chg - R68
LOCATION Supports from grid 1 to grid 5a
MATERIALS COVERS (to links, or if no links, to reinf)
fcu 30 N/mm² h agg 20 mm Top cover 20 mm
fy 460 N/mm² m 1.05 steel Btm cover 20 mm
fyv 460 N/mm² m 1.50 concrete Side cover 20 mm
Density 25 kN/m³ (Normal weight concrete) RIBS
slab depth, hf 100 mm
SPANS Solid (mm) Rib width 180 mm
L (m) H (mm) Left Right Centres 600 mm
SPAN 1 4.500 250 450 450 1 in 10 taper
SPAN 2 SUPPORTS
SPAN 3 Support N Type
SPAN 4 1 ESPAN 5 2 E
SPAN 6 K(nife), C(antilever) or E(ncastre)
LOADIN UDLs (kN/m²) PLs (kN/m) Position (m)
Self Add Dead Imposed Position Self Add Dead Imposed Position
Span 1 Weight Load Load from left Span 4 Weight Load Load from left
UDL 4.23 3.50 2.00 ~~~~ UDL ~~~~
PL 1 ~~~~ PL 1 ~~~
PL 2 ~~~~ PL 2 ~~~
Span 2 ~ ~ ~ ~ Span 5 ~ ~ ~ ~
UDL ~~~~ UDL
PL 1 ~~~~ PL 1 ~~~
PL 2 ~~~~ PL 2 ~~~
Span 3 ~ ~ ~ ~ Span 6 ~ ~ ~ ~
UDL ~~~~ UDL ~~~~
PL 1 ~~~~ PL 1 ~~~~
PL 2 ~~~~ PL 2 ~~~~
LOADING PATTERN min max
DEAD 1 1.4
IMPOSED 0 1.6
LOADING DIAGRAM
1 5a
REACTIONS (kN/m)
SUPPORT 1 2
Characteristic Dead 11.6 23.2 ~ ~ ~ ~ ~
Max Imposed 9.9 -0.9 ~ ~ ~ ~ ~
Min Imposed 0.5 -9.2 ~ ~ ~ ~ ~
MAX ULTIMATE 32.1 31.0 ~ ~ ~ ~ ~
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Project Spreadsheets to BS 8110
Client 0 Made by Date Page
Location first floor slab, from 1 to 5a rmw Mar-2016 44
RIBBED SLABS to BS 8110:1997 (Analysis & Design) Checked Revision Job No
Originated from RCC32 .xls on CD © 1999 BCA for RCC chg - R68
BENDING MOMENT DIAGRAMS (kNm/m)
1 Elastic Moments 5a 1 Redistributed Envelope 5a
SUPPORT No 1 2
Elastic M 23.7 23.7 ~ ~ ~ ~ kNm/m
Redistributed M 23.7 21.3 ~ ~ ~ ~ kNm/m
ßb 1.000 0.900 ~ ~ ~ ~ ~
Redistribution 10.0% 0.0% 15.0%
SPAN No 1
Elastic M 11.83 ~ ~ ~ ~ ~
Redistributed M 13.02 ~ ~ ~ ~ ~
ßb 1.101 #VALUE! #VALUE! #VALUE! #VALUE! #VALUE!
SHEAR FORCE DIAGRAMS (kN/m)
1 Elastic Shears 5a 1 Redistributed Shears 5a
SPAN No 1
Elastic V 31.5 31.5 ~ ~ ~ ~
Redistributed V 32.1 31.0 ~ ~ ~ ~
SPAN No
Elastic V ~ ~ ~ ~ ~ ~
Redistributed V ~ ~ ~ ~ ~ ~
REINFORCED CONCRETE
COUNCIL
-15
-10
-5
0
5
10
15
20
25
30
0 1 2 3 4 5
-15
-10
-5
0
5
10
15
20
25
30
0 1 2 3 4 5
-40
-30
-20
-10
0
10
20
30
40
0 1 2 3 4 5
-40
-30
-20
-10
0
10
20
30
40
0 1 2 3 4 5
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Project Spreadsheets to BS 8110 REINFORCED CONCRETE COUNCIL
Client 0 Made by Date Page
Location first floor slab, from 1 to 5a rmw 16-Mar-16 45
RIBBED SLABS to BS 8110:1997 (Analysis & Design) Checked Revision Job No
Originated from RCC32.xls on CD © 1999 BCA for RCC chg - R68
SPAN 1 LEFT CENTRE RIGHT ACTIONS M kNm/m 23.7 13.0 21.3
ßb 1.00 1.10 0.90
DESIGN d mm 218.0 214.0 214.0
As mm² 156 88 143
As' mm² 0 As' 0 As' 0
TOP STEEL 2 T 12 /rib 1 T 16 /rib 2 T 20 /rib
+ 2 T8 between + 2 T8 between
As prov mm² 327 As' prov 201 As prov 729
BTM STEEL 1 T 16 /rib 1 T 20 /rib 1 T 12 /rib
As' prov mm² 201 As prov 314 As' prov 113
SHEAR V kN/m 32.06 V 31.01v N/mm² 0.377 v 0.369
vc N/mm² 0.633 Link Ø 6 vc 0.900
LINKS . 2T6 @ 1,200 .
DEFLECTION L/d 21.028 Allowed 47.779 ok
& CHECKS % As ok ok ok
Bar Ø & cover ok ok ok
Bar spacing ok ok ok
Dist to link ok ok ok
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SheetJob Number
Job Title
Client
Calcs by Checked by Date
Software Consultants (Pty) Ltd
Internet: http://www.prokon.com
E-Mail : [email protected]
Column Base Design : FOOTING-F1 DESIGN C15
Input Data
Base length A (m)
Base width B (m)
Column(s)
C (m)
D (m)
E (m)
F (m)
Stub column height X (m)
Base depth Y (m)
Soil cover Z (m)
Concrete density (kN/m3)
Soil density (kN/m3)
Soil friction angle (°)
Base friction constant
Rebar depth top X (mm)Rebar depth top Y (mm)
Rebar depth bottom X (mm)
Rebar depth bottom Y (mm)
ULS ovt. LF: Self weight
ULS LF: Self weight
Max. SLS bearing pr. (kN/m²)
S.F. Overturning (ULS)
S.F. Slip (ULS)
fcu base (MPa)
fcu columns (MPa)
fy (MPa)
1.3
1.3
Col 1 Col 2
0.2
0.6
1.0
0.4
0.6
25
18
33
0.4
5050
50
50
1.4
1.4
100
1.5
1.5
40
40
460
Unfactored Loads
LoadCase
Colno.
LFULSovt
LFULS
P(kN)
Hx(kN)
Hy(kN)
Mx(kNm)
My(kNm)
1 1 1.5 1.5 143
.
Sketch of Base
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SheetJob Number
Job Title
Client
Calcs by Checked by Date
Software Consultants (Pty) Ltd
Internet: http://www.prokon.com
E-Mail : [email protected]
A
X
Y
Y
B
C1
D1
PMx
Z
Hx
Y
X
BS8110 - 1997
Output for Load Case 1
Output for Load Case 1
Soil pressure (ULS) (kN/m²) 157.45
Soil pressure (SLS) (kN/m²) 106.42
SF overturning (SLS) >100
SF overturning (ULS) >100
Safety Factor slip (ULS) >100
Safety Factor uplift (ULS) >100
Bottom
Design moment X (kNm/m) 19.41
Reinforcement X (mm²/m) 134
Design moment Y (kNm/m) 7.85
Reinforcement Y (mm²/m) 54
Top
Design moment X (kNm/m) 0.00Reinforcement X (mm²/m) 0
Design moment Y (kNm/m) 0.00
Reinforcement Y (mm²/m) 0
Linear Shear X (MPa) 0.076
vc (MPa) 0.406
Linear Shear Y (MPa) 0.000
vc (MPa) 0.406
Linear Shear Other (MPa) 0.000
Punching Shear (MPa) 0.010
vc (MPa) 0.406
Cost 0.00
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SheetJob Number
Job Title
Client
Calcs by Checked by Date
Software Consultants (Pty) Ltd
Internet: http://www.prokon.com
E-Mail : [email protected]
1.30
X
Y
Y
1 . 3
0
0.20
0.60
PMx
0 . 6
0
Hx
0.40
1.00
106.42 kN/m²
1.30
X
Y
Y
1 . 3
0
0.20
0.60
PMx
0 . 6
0
Hx
0.40
1.00
157.45 kN/m²
Soil Pressures at ULSSoil Pressures at SLS
LegendMax M (+)Max M (-)
Max Shear
Load Case:1
BS8110 - 1997
Output for Load Case .
Output for Load Case .Soil pressure (ULS) (kN/m²) 30.53
Soil pressure (SLS) (kN/m²) 21.81
SF overturning (SLS) >100
SF overturning (ULS) >100
Safety Factor slip (ULS) >100
Safety Factor uplift (ULS) >100
Bottom
Design moment X (kNm/m) 0.21
Reinforcement X (mm²/m) 1
Design moment Y (kNm/m) 0.09
Reinforcement Y (mm²/m) 1
Top
Design moment X (kNm/m) 0.00Reinforcement X (mm²/m) 0
Design moment Y (kNm/m) 0.00
Reinforcement Y (mm²/m) 0
Linear Shear X (MPa) 0.001
vc (MPa) 0.406
Linear Shear Y (MPa) 0.000
vc (MPa) 0.406
Linear Shear Other (MPa) 0.000
Punching Shear (MPa) 0.000
vc (MPa) 0.406
Cost 0.00
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SheetJob Number
Job Title
Client
Calcs by Checked by Date
Software Consultants (Pty) Ltd
Internet: http://www.prokon.com
E-Mail : [email protected]
1.30
X
Y
Y
1 . 3
0
0.20
0.60
PMx
0 . 6
0
Hx
0.40
1.00
21.81 kN/m²
1.30
X
Y
Y
1 . 3
0
0.20
0.60
PMx
0 . 6
0
Hx
0.40
1.00
30.53 kN/m²
Soil Pressures at ULSSoil Pressures at SLS
LegendMax M (+)Max M (-)
Max Shear
Load Case:.
BS8110 - 1997
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SheetJob Number
Job Title
Client
Calcs by Checked by Date
Software Consultants (Pty) Ltd
Internet: http://www.prokon.com
E-Mail : [email protected]
Schematic reinforcement of Base
7Y16-B-200 (B2)
7Y16-A-200 (B1)
col1
PLAN
SECTION
B B B B B B B
3R10-G
R10-G
2Y12-F4Y16-E +
E
E
E
E
F F
SECTION: col1