Project 2
1.Design a warehouse Building located in Chennai using STAAD pro Connect Edition.The specification must be as follows:
Width 30m
Length 50m
Eave Height 9m
Bay spacing 6m
Sail Type Medium
Safe Bearing Capacity 200KN/m2
Roof slope 1 in 12
Assume suitable sections for structural elements.Follow IS800:2007,IS1893 and IS 875
1.Prepare a Design Basis Report for the Project
2.Create structural model using STAAD PRO Connect Edition
3.Prepare DL,LL,WL and EQL load calculations as per IS875 standards
4.Design using MS-Excel
- Steel Column
- Rafter
- Base Plate
- Pedestal
- Z-purlin
- Design Foundations using STAAD Foundation.
- Attach necessary Sketches and drawings wherever required.
- All stipulations,assumptions and design parameter must adhere to Idian Standards.
Situation:
Roof slope Calculation:
Roof Slope =1 in 12
Width,b =30m
x/(b/2)=1/12
x =(30/2)/12=15/12
x =1.25m
Geometry/Model Creation:

Properties:

3D View Object:
Material:STEEL

Beta angle 90 degree for wind/gable columns

Specification:
- Member Tension
- End MY MZ
- Start MY MZ

Support:
- Pinned

LOAD CASE DEFINATION:
1.EQ+x
- IS 1893 Load-x1
2.EQ+z
- IS 1893 Load-z1
3.DEAD LOAD
- Self weight y-1.15
- Main frame rafter GY-1.55 KN/m
- Gable frame rafter GY-0.775 KN/m
- Main Frame column GY-1.2KN/m
- Gable frame column GY-0.6KN/m
- Gable/Wind column GY-1.04 KN/m
- Wind frame point load FY-1.14 KN/m
- Gable Frame point load FY-0.57 KN/m
4.LIVE LOAD:
- Main frame Rafter GY-4.85 KN/m
- Gable frame Rafter GY-2.425 KN/m
- Wind frame point loadFY-4.15 KN/m
- Gable frame point load FY-2.06 KN/m

SEISMIC DEFINATION:
Zone parameters:

Member weight:
Assign to Edit list from folllowed by the Dead Load
- Self Weight Y-1.15
- Main frame rafter GY-1.55 KN/m
- Gable frame rafter GY-0.775 KN/m
- Main frame column GY-1.2 KN/m
- Gable frame column GY-0.6 KN/m
- Gable /wind column GY-1.04 KN/m
Joint Weight:
Assign to Edit list from followed by the Dead Load(point load)
- Wind frame point load FY-1.14 KN/m
- Gable frame point load FY-0.57 KN/m

LOAD CASE DEFINATION:
5.Wind load(0+CPi)

6.Wind load(0-CPi)

7.Wind load(90+CPi)

8.Wind load(90-CPi)

DESIGN OF STEEL COLUMN:
Solution:
Flange Thickness =T=12.7 mm.
Overall height of Column ISMB400=h=400 mm.
Clear depth between flanges=d=400-(12.7×2)
=374.6 mm
Thickness of web=t=10.6 mm
Flange width=2b=bf=250 mm.
Hence,half Flange Width =d=125 mm.
Self-weight=w=0.822 KN/m
Area of cross-section =A=10466 mm2.
Radious of gyration about x=rx=166.1 mm.
Radious of gyration about y=ry=51.6 mm.
Type of section:
b/T=125/12.7 =9.8<10.5
d/t=374.6/10.6=35.3<42
(Table 3.1 of IS:800)
Hence,cross-section can be classified as "COMPACT"
Effective Sectional Area,Ae=10,466 mm2
(Since there is no hole,(Clause 7.3.2 of IS:800)
no reduction has been considered)
Effective Length:
As,both ends are pin -jointed effective length,KLx=KLy=3m
Slenderness ratios:
KLx/rx=9000/166.1=54.1
KLy/ry=9000/51.6 =174.41
Non-dimensional Effective
Slenderness ratio,
λ">λ3.3X7^2/8:
=
λ">λ =
=√2.5X(174)2/π2X2X10^5
= 3.83
Value of ϕ">ϕts=√2.5w(a2−0.3b2)m0fy>tf
from equation:

Hence, α">α= 0.34 for buckling class ‘b’ will be considered.
Hence, ϕ">ϕ
= 0.5 x [1+0.34 x (0.654-0.2)+0.6542] = 0.791
Calculation of x from equation x:

= 0.809
Calculation of fcd from the following equation:

= 0.809 x 250/1.1 = 183.86 N/mm2
Factored axial load in kN.
pd = Ag fcd
= 10466 x 183.86/1000 = 1924.28 kN
DESIGN RAFTER:
Solution:
Span of Rafter =6m
Dead load=18KN/m
Imposed load=40KN/m
Support bearing=100mm
Yield strength=250N/mm2

Design load calculation:
Factores load 1.5(DL+LL)=87KN/m
Factores Banding moment=
Wl28">10^6(Wl²/8)=65.25 KN/m
Section modulus Required:
Z reqd = (65.25 x x1.1) /250 =287100 mm3 = 287.1 cm3
Section classification:
ISMB-200
A = 323.3 mm2
D = 200mm
B = 100mm
t = 5.7 mm
T = 10.8 mm
Ixx = 2235.4 cm4
Iyy = 150 cm4
Zp = 375.35 cm3
Moment of resistence of the cross-section:
Md = βbZpfy/γm0
= (1 x 375.35 x 250) / ( 1.1)
Md = 85.306 > 65.25 KN/m
DESIGN BASE PLATE:
Strength of concrete,Fcu=40N/mm2
Yield strength of steel ,fy=250N/mm2
Material factor, γm">γm F/A−(6XMz/BL²)
= 1.1 KN
Factoresl oad = 1500 KN
Steel column section:
Thickness of flange, T = 12.7 mm
Area required:
Bearing strength of concrete = 0.4fcu = 0.4 x 40 = 16 N/mm2
= (1500x1000) /( 16)
= 93750 mm2
Let size of plate , Bplate = 450 m
Dplate = 300 mm
Area of plate= 135000 mm2
projection on each side = a=b =25mm
W = (1500x1000) /( 450 x 300)
= 11.11 N/mm2
Therefore, Thickness of Base Plate, clause 7.4.3.1
t s = √ 2.5 w ( a 2 − 0.3 b 2 ) γ m 0 f y > t f ( LXσ1/σ1+σ2)
ts= 7.3 mm < 12.7 mm
ts=7.3mm<12.7mm
Size of base plate 450×350×16mm
DESIGN OF PEDESTRIAL:
Grade of concrete =40 N/mm2
Load=200 KN
moment=120KN
Horizontal shear=20KN
Yield strength=250 N/mm2
Length of base plate=450 mm
Width of base plate=350mm
C/C distance of bolt in group -z=300 mm
C/C distance bolt in group-x=180 mm
Bearing strength concrete Fc=16 N/mm2
Depth of Column=300 mm
Width of Column=250 mm
Anchor Bolt Details
Dia of anchor bolts=24 mm
No: of anchor bolts in each side=4
Total no: of anchor bolts,n=8
Gross area of the bolt;'Asb'=452.16 mm2
Net area of bolt'Anb'=352 mm2
Ultimate tensile strength of bolt'fub'=400N/mm2
Fub(anchor bolts)=240 N/mm2
Base plate Details
Ultimate tensile strength of plate'fu'=490 N/mm2
Thickness of plate=16 mm
Yield stress of plate =330 N/mm2
Anchor bolt design
Area of the plate = 157500 mm2
Stress, Maximum pressure =(F/A)+(6XMz/BL²)
= 10.6 N/mm2 < 16 Hence Ok.
Minimum pressure
= -9.04 N/mm2 < 16 Hence OK
Centroid = = 242.89 mm
a =L/2-C/3 = 144.04 mm
e = (L-Ld) / 2 =75 mm
y = (L - C/3-e) = 294.04 mm
Tension in anchor bolt along the length of plate, FT = (Mz - Fa)/Y
= 364.38
Tension per bolt = 91 KN
Shear per bolt = 1.63 KN
Shear Check
Factored shear force = Vsb = 1.63 KN
Vd,sb = 81290.9 N
= 81 KN
Factored = 65.03 KN
Tensile Check
Factored tensile force in bolt, Tb = 91.1 KN
Tensile strength of bolt Ts,b = Tn,b /γmb
= 126 KN
Td,b = 98.65 KN
Combined Unity Check
Vsb/Vdb = 0.025
Tb/Tdb = 0.92
Unity check = 0.85 < 1, Hence OK
Anchor Bolt Length
Bond strength in tension, τbd= 1.4 N/mm2
Anchor length required = Tb(3.14*τbd)
= 863.44 mm
Let Anchor Bolt Length = 900 mm
DESIGN OF Z-PURLIN:
Span of the purlin =6 m
spacing of purlin=1.5 m
No:of sag rods=1
slope of the roof=4.76=5 degree.
Dead load:
Weight of sheeting=6Kg/m2
self weight of purlin=4.22 kg/m2
Additional load=10%=0.42 KG/m2
Total dead load=0.106 kg/m2
Live load:
Live load on roof=75 kg/m2
Wind load:
Basic wind speed=75kg/m2
Terrain category=2
Building class=B
K1=1
K2=1
K3=1
Design wind speed,Vz=57 m/s
Design wind pressure,Pz=1949.9 m/s
=1.94 KN
Length of building,L=50 m
Breadth of building,w=30 m
Height of building,H=10.25 m
Height of eaves,=9m
h/w=0.34
L/w=1.667
External pressure Co-efficient
Maximum downward=Cpe=-0.4
Maximum upward=Cpe=-0.7
Internal pressure Co-efficient
Maximum positive =Cpi=0.5
Maximum negative =Cpi=-0.5
For Maximum upward Wind force
Max upward Cpe=-0.7
Cpi=-0.5
Cpe+Cpi=-1.2
Pz=1.95
Wind Pressure for Purlin Design=-2.339 KN/m2
For Maximum upward wind force
Max upward Cpe=-0.4
Cpi=-0.5
Cpe+Cpi=-0.1
Pz=1.95
Wind pressure for Purlin Design =0.195 KN/m2.
Design load Calculation
Spacing of purlin 1.5 m
slope of roof=5 degree
Total dead load=0.096
DL Normal component=0.144 KN/m
DL Tangential component=0.013 KN/m
Total Live load=0.75
LL Normal component=1.121 KN/m
LL Tangential component=0.098 KN/m
Total Wind load=-2,339
WL Normal component=-3.496 KN/m
WL2 WL load=0.195 KN/m
Maximum Normal component=DL+LL
=1.265 KN/m
Purlin Section
Selected section 7200×6×2.3
Atrea=8.07 cm2
Weight of Purlin=6.335 Kg/m
Foundations using STAAD Foundation.


2. Design a simply supported gantry girder to carry electric overhead travelling crane
Given:
Span of gantry girder = 7 m
Span of crane girder = 9 m
Crane capacity = 250 kN
Self-weight of trolley, hook, electric motor etc. = 40 kN
Self-weight of crane girder excluding trolley = 100 kN
Minimum hook approach = 1.0 m
Distance between wheels = 3 m
Self-weight of rails = 0.2 kN/m
Solution:
Maximum moment due to vertical load
weight of trollley + crane capacity = 40 + 250 = 290 kN
Self-weight of crane girder excluding trolley = 100 kN
For maximum reaction on gantry girder, the moving load should be as close the gantry girder as possible.

This load is transferred to gantry girder, through two wheels, the wheel base being 3m.
So load on gantry girder from each wheel = 307.77/2 = 158.88 KN
Factored load = 158.88 x 1.5 =230.83 KN
Maximum moments due to moving loads occur under a wheel when the c.g of wheel load &
The wheel are equidistant from the ccentre of girder, as shown below.

Max. moment, Me = 148.40 x 2.25 = 333.90 KN-m
Moment due to impact = 0.25 x 333.90 = 83.47 KN-m
Assume self weight of girder = 2KN-m
Dead load due to self weight + rails = 2+0.2= 2.2 KN-m
Factored DL = 2.2 x 1.5 = 3.3 KN-m
Moment due to DL = = 20.21 KN-m
Factored moment due to all vertical loads,
Mz = 333.90 + 83.47 + 20.21 = 437.58 KN-m
Maximum moment due to Lateral force:
Horizontal force transferred to rails = 10% of weight of trolley plus load lifted = (10/100) x (250+40) = 29 KN
This is distributed over 4 wheels.
So, horizontal force on each wheel = 29/4 = 7.25 KN
Factored horizontal force on each wheel = 1.5 x 7.25 = 10.875 KN
For maximum moment in gantry girder the position of loads is same as earlier except that it is horizontal, hence byproportioning we get.
My = (10.875/230.83) x 333.90 = 15.73 KN-m.
Shear force:
For maximum shear force on the girder, the trailing wheel should be just on the girder as shown below.

Vertical shear due to wheel loads = 230.83 + (230.83 x 3) / 7 = 329.75 KN
Priliminary Section:
Minimum economic depth, L/12 = 7000/12 = 583.33 mm
Width of the compression flange may be taken as (1/40) to (1/30) of span
So, flange width can be taken, L/40 = 7000/40 = 175 mm to L/30 = 7000/30 = 233.33 mm.
Required, Zp = 1.4 x M/fy = 1.4X(437.58X10^6)/250
= 2450 x 10³ mm3
Let us try a ISMB 550 with ISMC 250 on compression flange.

