FOOTING WITH PYRAMID SHAPE CAN CATER TO BIAXIAL MOMENT & AXIAL FORCES SHEAR ETC.. THE DESIGN METHODOLOGY IS WORKING ...
Description
T IT L E:
DESIGNED BY:
ECCENTRIC FOOTING
CHECK ED
DESIGN Of FOOTING FOR THE APPROACH SLAB PIER DATA: Saf e bearing capacity of soil=q= 15 t/sq.m Vertical load on the column=P= 65.8 t Horizontal Force in x direction=Hx 0.00t LA L A= 0m Horizontal f orce in z direction=Hz= 0.00t LA L A= 0m Moment in x-direction=Mx 0.0 T-M Moment in z dirction=Mz= 42.16 T-M Total Moment In X-direction=Mx+Hz x Y1= 0.0 TT-M Total Moment in Z-direction=Mz+Hx x Y2= 42.16 T-M The moment due to temperature & braking force is assumed to the abutments a small moments due to min. eccentricity is assumed Column height 5m
P
HX
X
Z X
HZ
M X Z
M Z
SHEET NO.
T IT L E:
DESIGNED BY:
ECCENTRIC FOOTING
unit weight of sub strata Angle of internal f riction of the soil Grade of concrete Grade of steel Permissible strength of concrete Permissible strength of steel Unit weight of concrete K2 = Cohesive resistance of soil= size of column [ a x b ]
a= 230 b= 540 Depth of foundation for the above value of =
1.5, then ks is restricted to 1 T' heref ore ks= 1.000 0.16 f c ck 71.55 .554 t/s t/sq.m ksc 71.554 t/sq.m Overall depth of footing assuming dia of bar= 12 568.000 mm Over all depth adopted= 600.000 mm Available effective depth= dep th= 532.000 mm CALCULATION OF AREA OF STEEL: Ast1=area of steel st eel for M1 Minimum area of steel= Dia of bar Area No . o f b ar s Ast2= area of steel for M2 Dia of bar Area No . o f b ar s
= = = = = =
10.0 9 12 1.13 10
sq.cm sq.cm mm sq.cm
19.06 sq.cm 12 mm 1.13 sq.cm 18
SHEET NO.
T IT L E:
DESIGNED BY:
ECCENTRIC FOOTING
CHECK ED
Ld
CHECK FOR TRANSFER OF LOAD AT THE BASE: As per code the bearing pressure cbr > .25 f ck sqrt(A1/A2) A1(based on side slope of= of = 2 H:1V A1 = A2 = A1/A2 = A 1
As per code if
A 1 A 2
2
then
Therefore Theref ore bearing pressure Actual bearing pressure
8.34
A 2
8.64 sq.m 0.12 sq.m 69.59
adopt2
A 1 A
2.00
2
= =
1000.0 t/sq.m 529.79 t/sq.m safe
SHEET NO.
T IT L E:
DESIGNED BY:
ECCENTRIC FOOTING
CHECK ED
Check Check f or development length: Length of bars available on either face or critical critical section section for bending= bending= L d=
1.667 m 76.67 0.92 m
SAFE Theref ore provide hook equal to a Length=
Area resisting this=2(a+b)xd= Therefore d= d= Adopt the depth= dept h=
mm OKAY
154 39.757 50.000 50.000
d sq.cm cm cm cm cm
Calculatio Calculatio o f revised depth if s_v>s_c Area= 2.877 sq.m breadth of footing= Depth at this section= Ef fective depth= Shear stress=
V '=
17.336 154.000 41.561 32.561 3.825
t cm cm cm kg/sq.cm OKAY
SHEET NO.
T IT L E:
DESIGNED BY:
ECCENTRIC FOOTING
CHECK ED
iii] check for two way shear(Punching shear) Net shear perimeter of critical section bo b o= 3.668 Dist from from edge edge for for cri critica ticall sect sectio ion( n(al alon ong g Lspa Lspan) n)= = 919. 919.00 000 0 Dist from from edge edge for for cr critica ticall sec secti tion on((alon alongB gBLs Lspa pan) n) 1564 1564.0 .000 00 Area 3.860 Depth at the point 455.105 Shear at the critical section= 23.258 _v'= 13.93 .932 permissible shear stress= ks x s_c' = ks x sqrt(fck) where ks= 1.000 Theref ore permissible shear stress= 70.166 _v' <
ks.s_c'
m
sq.m t t/s t/sq.m
t/sq.m "okay"
By Limit state Method: Method: Moment of resistance with respect to concrete= Factored moment=Mu= Ef fective depth=d= Ef fective depth as per working stress= Depth provided is okay Neutral axis depth ratio=xu/d= Area of steel f or balanced section=Ast2= Area of steel provided= Min area of steel= Hence area provided is okay
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