pile cap -3-1

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  • 7/28/2019 pile cap -3-1

    1/5

    Design Parameters :

    Grade of Concrete =

    Grade of Reinforcement =

    Characteristic Strength of Concrete fck = mpa

    Yield Strength of Reinforcement fy = mpa

    Density of concrete = kN/m

    Dry Density of soil dry = kN/m3

    Submerged Density of soil sub = kN/m3

    Specific weight of water w = kN/m3

    Co-efficient of internal friction =

    Dia of pile m

    No of piles in X direction Nos

    No of piles inY direction Nosprojection of pile cap from pile m

    Length of pile cap (0.75*3.0+0.75+2*0.15) L = m

    Breadth of Pile ca (0.75*3.0) SQRT3/2)+0.75+2*0.15) B = m

    B' = m

    Thickness of pile cap H = m

    VNCRev. Prep. By Date Chkd. By Date

    Project : BINA COAL SHED

    Client :

    PILE CAP FOUNDATION CALCULATIONS 1 RK 28.02.13 HM 28.02.13

    Subject : WARE HOUSE

    2.0

    M30

    Fe415

    30

    415

    25

    19

    9

    10

    3

    1.05

    1.50

    0.40

    0.75

    2

    10.15

    3.3

    ear cover o oo ng = mm

    side cover to pilecap = mm

    Effective thickness of footing d = m

    Bottom of pile below soil h = m

    Breadth of the column parallel to breadth of footing a = m

    Length of the column parallel to length of footing b = m

    Safe vertical load of pile = KN s = m

    Safe Lateral load of pile = KN

    Safe uplift load of pile = KN

    Assume edestal hei ht = m

    2.25

    100.00

    50

    1.395

    500.00

    0.00

    1.00

    1.06

    1.06

    1500.00

    1

    23

    D

    C

    A B

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    Design forces for pile cap :

    Axial force = KN

    Fx = KN

    Fz = KN

    Mx = FZ * hei ht of edestal

    161.8 X(0+1.395) = KN-m

    Mz= FX * height of pedestal

    0 X 0+1.395 = KN-m

    Final moments :

    Mx = (225.72+-1517) = KN-m

    Mz = (0-0) = KN-m

    No of ies re considerin verticle load (1470/1500)+2 = Nos

    Check pile Capacity : I xx= Izz = M^4

    1470

    0

    161.8

    225.72

    0

    1742.72

    0

    3

    0.0155

    S No Pile dia X1 Y1 X^2 Y^2 iX^2 i ^21 0.75 0 0.98 0 0.95 0 0.01473

    2 0.75 -1.13 -0.98 1.27 0.95 0.01962 0.01473

    0.01962 0.01473 0.03923 0.0442

    3 0.75 1.13 -0.98 1.27 0.95

    Pile loads : unfactored load case

    each Pile load P/N +Mx 1/x 2 +M x1 /y^2

    1) P1 = (1470/3)+(1742.72*0.0155*0.975/0.039234375)+(0*0.0155*0/0.0442040625)

    = KN

    2) P2 = (1470/3)+(1742.72*0.0155*-0.975/0.039234375)+(0*0.0155*-1.125/0.0442040625)

    = KN

    3) P3 = (1470/3)+(1742.72*0.0155*-0.975/0.039234375)+(0*0.0155*1.125/0.0442040625)

    = KN

    safe

    Critical section along Y-Y direction :

    Design of Beam DC :

    Maximun column load 1/3 L from AB line

    1161.27

    -181.27

    -181.27

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    Width of the Beam = Dia of the pile = m

    KN

    = M 2L/3 = M

    Rd = KN L (3 /2) m Rc = KN

    (1.732/2)*2.25Max Reaction load of piles (unfactored) = KN

    Max bending along Y-Y direction

    unfactored moment M xx = (980*0.65) = KN-M

    Factored moment (M u xx = (1.5*637) = KN-M

    Mu / Bd^2 = (955.5/(1.05*1.395^2)) =

    Percentage of tension reinforcement (pt) from sp-16 =

    Ast = (0.28*0.75*1.39510^4)

    = Sq mm

    Assume dia of bar = mm

    Area of Bar = sq mm

    0.75

    1470

    L/3 0.65 1.3

    980 1.95

    2930

    25.00

    491

    490

    1470

    637

    956

    0.47

    0.28

    Spacing along X-X directionn (491/2930)*0.75 = mm

    Provided spacing = mm

    Oneway shear check :

    if shear line within pile , shear force will be reduceing enhanced by percentage

    Shear line distance from column face (1.395/2) = M

    Shear line with in pile

    Shear line with in pile dia (0.698-0.395) = M

    shear contribution in pile area (0.75-0.303) = M

    Max shear force along X-X direction (1161.27*0.45/0.75) = KN

    Or reaction Rc or Rd MAX(696.76,980,490) = KN

    Shear stress ( v = Vu /Bd

    = (1.5*98010^3/1.05*1.395*10^6) = N/s mm

    Max shear stress c (max) = N/sq mm

    Percentage of steel provided (100*1.05*1000/150*491) =

    = 15

    shear stress c = N/sq mm

    provide shear rein in pile cap

    126

    150

    0.698

    0.23

    0.356

    0.303

    0.45

    696.76

    980

    1.004

    3.5

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    Shear capacity of concrete (0.356*1.05*1.39510^3) = KN

    Shear to be resisted by stirrups V us = (1.5*980-521.45) = KN

    Assume dia of vertical stirrups = mm

    Area of stirrup bar = Sq mm

    Spacing of stirrups (0.87*415*78.55*4*1.395/948.55) = MM

    Provide &10-Dia-4le ed stirru s 100mm

    Critical section along X-X direction :

    Design of Beam AB :

    Max column reaction at centre of AB = KN

    Max bending will be at pedestal face along X-X direction

    KN(center)

    KN M KN

    Ra Rb

    unfactored moment M xx = (980*2.25/4) = KN-M

    *

    521

    949

    10

    490 2.25 490

    78.6

    167

    551

    980

    980

    . . -

    Mu / Bd^2 = (826.875/(1.05*1.395^2)) =

    Percentage of tension reinforcement (pt) from sp-16 =

    Ast = (0.23*1.05*1.39510^4)

    = Sq mmAssume dia of bar = mm

    Area of Bar = sq mm

    Spacing along y-y directionn (314/2406)*1.05 = MM

    Provided spacing = mm

    Oneway shear check : ( at pile face)

    Max shear force along X-X direction MAX(490&-181.27&-181.27) = KN

    Shear stress ( v = Vu /Bd

    = (1.5*49010^3/1.05*1.395*10^6) = N/s mm

    Max shear stress c (max) = N/sq mm

    Percentage of steel provided (100*1000/100*314) =

    = 15

    shear stress c = N/sq mm

    Provide Shear rein inpile cap

    0.41

    0.23

    240620

    490

    0.502

    3.5

    0.23

    0.356

    314

    137

    100

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    Shear capacity of concrete (0.356*1.05*1.39510^3) = KN

    Shear to be resisted by stirrups V us = (1.5*490-521.45) = KN

    Assume dia of vertical stirrups = mm

    Area of stirrup bar = Sq mm

    Spacing of stirrups (0.87*415*78.55*4*1.395/213.55) = MM

    Provide &10-Dia-4le ed stirru s 700mm

    Two way shear check :

    punching shear will be checked at " d/2 " distance from column = (1.395/2) m

    Punching shear load (factored) (KN) = KN

    Perimeter of punching line 2*((1.06+1.395)+(1.06+1.395)) = m

    Effective depth at punching line = m

    Punching shear stress (T v) = V u / Bo D = N/sq mm

    (1470/(1.395*9.82))

    741

    1470

    9.82

    521

    214

    10

    78.6

    1.395

    0.11

    Permissible shear stress for Grade TC = Ks Tc

    Ks = 0.5+

    = short side /long side =

    = (1.06/1.06)

    Ks = (0.5+1) = or 1

    Ks = should not more than "1" =

    Tc = 0.25 Fck (0.25*sqrt30) = N/sq mmSafe

    Check for Develo ed len th :

    Dia of the Max bar = MM

    T bd value (plain bar ) = N/sq mm

    Development length required L d = (0.87 *Fy *)/(4*T bd)

    = (0.87*415*25)/(4*1.5*1.6) = MM

    Pile Cap depth (1.395-0.05) = M

    OK

    25

    1.5

    940

    1345

    1

    1.5

    1

    1.37