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RCC Design

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  • Column designName of work:- pkn

    1 External + self load 1200 kN Height of column 6.00 mtr

    2 Concrete M- 25 Grade Unit weight concrete 25000

    6 m 13.33

    3 Steel fy 415 Tensile stress 190

    4 Nominal cover 40 mm Effective cover 50 mm

    5 Reinforcement Main vertical 20 6 Nos bars

    6 2 - lgd. Strirrups 6 280 mm c/c

    7 Rectangular Coloumn Size width 495 mtr depth 330 mtr

    6 Nos. 20

    495330

    6280 m c/c

    495

    330

    6.00

    Ractangular column

    Foundation pad

    N/m3

    cbc N/mm2

    N/mm2 N/mm2

    mm

    mm

    mm bars

    mm 2 ldg strirrup

  • [email protected]

  • Column design

    1 External + self load 1200 kN/m Height of column 6.00 mtr = 60002 Concrete M 25 Unit weight concrete = ###

    6 m = 13.333 Steel fy 415 Tensile stess = 1904 Nominal cover 40 mm Effective cover = 50 mm

    1 Design Constants:- For HYSD Bars Cocrete M = 25

    190 wt. of concrete = 25000 6

    m 13.33m*c

    =13.33 x 6

    = 0.29613.33 x 6 + 190 1 - 0.296 / 3 = 0.901 0.5 x 6 x 0.90 x 0.296 = 0.8010

    2 Design of section:-Minimum steel = 0.80% Let us use = 1 %steel 0.01Design column as a short columns

    =p

    =1200 x 1000

    =152091

    6 x( 1 - 0.01 )+ 0.01 x 190

    Size of square column = ( 152091 = 390 mm Provide = 390 x 390Area of columns = 390 x 390 = 152100

    3 Check column whatever short or long.= Height of column x Effective height factor

    Here, = 6000 x 1 = 6000 mm b = 390 mm

    Hence Hef = 6000 = 15.38 > 12 Design as long columnb 390

    Reduction factore = Cr = 1.25 - Hef = 1.25 - 6000 0.9348 b 48 x 390= 1200 x 1000 = 1290323 N

    0.93

    =p

    =1290323

    =163539

    6 x( 1 - 0.01 )+ 0.01 x 190Revised Ractangular column 1.50 x2= 163539 = 109026 x = 330 say 330

    Size = 330 x 495 Area = 163350 (b = 1.5 d Assume)

    N/m3cbc N/mm2

    N/mm2 N/mm2

    st = N/mm2 N/mm2cbc = N/mm3

    k= m*c+stj=1-k/3

    R=1/2xc x j x k

    The load carring capacity of short column is p = cbc . Ac +st. Asc =cbc(Ag - pAs)+ st.pAs

    From which Ag cbc (1-p) +p.st mm2

    )0.5

    mm2

    Effective hieght of column Hef Hef

    Revised Load P1The load carring capacity of short column is p = cbc . Ac +st. Asc = cbc(Ag - pAs)+ st.pAs

    Revised Ag cbc (1-p) +p.st mm2

    or x2

    mm2

  • 4 Longitudinal Reinforcement:-0.01 x 163539 = 1635

    using ### mm bars A = = 3.14 x 20 x 20 = 3144 x100 4 x 100Nomber of Bars = = 1635 / 314 = 5.21 say = 6 No.Hence Provided 6 bars of 20

    having, Ast = 6 x 314 = 1884.00Keeping = 40 mm nominal side cover

    5 Design of ties:-Diameter of ties should be 1/4 of the diameter of longitudinal reinforcement subject to

    minimum 6 mm. However use 6 The spacing of the ties should not exceed least of the following.

    (I) Least lateral diamension. = 390 mm(II) 16 x Diameter of main bars 16 x 20 = 320 mm(III) 48 x dia of ties 48 x 6 = 288 mm

    Hence provided the ties @ = 280 mm c/c. The ties will be square in shape in two size as shown in fig. using them alternately, so that longitudinal bars pass through the corners of ties.

    Keep pitch of each set of ties at = 280 mm

    [email protected]

    Asc =pA = mm2

    3.14xdia2

    Ast/Amm bar,

    mm2

    mm bars of ties.

  • [email protected]

  • Column design

    mm

    152091

    mm

    163539

    mmAssume)

    mm2

    mm2

  • Diameter of ties should be 1/4 of the diameter of longitudinal reinforcement subject to

    The ties will be square in shape in two size as shown in fig. using them alternately, so that longitudinal bars pass through the corners of ties.

    mm2

  • Column designName of work:- pkn

    495

    206 Nos bars

    330

    40mm cover

    Square column

    330

    495

    6.00 mtr

    Foundation pad

    mm

  • [email protected]

  • Length effect coefficient

    Height lef = 0.80L lef = 1.00L lef = 1.2L lef =1.5L lef = 2L lef =2L

    case 1 case 2 case 3 case 4 case 5 case 6 case 7.

    case no. Degree of end restraint of compression member1 Effectively held in position and restrained against rotation at both ends

    2 Effectively held in position at both ends, restrained regainst rotation atone ends.

    3 Effectivly held in position at both ends, buy notrestrained regainst rotation .

    4 Effectively held in position, restrained regainst rotation atone ends. And at the other restrained against rotation but not held in position

    5 Effectively held in position, restrained regainst rotation atone ends. And at the other partialy restrained against rotation but not held in position

    6 Effectively held in position, at one ends but not restrained against rotation,. And at the other end restrained against rotation but not held in position

    7 Effectively held in position, and restrained against rotation at one endbut not held in position nor restrained against rotation at the other end.

    lef = 0.65L

  • VALUES OF DESIGN CONSTANTSGrade of concrete M-15 M-20 M-25 M-30 M-35 M-40 Grade of concrete

    Modular Ratio 18.67 13.33 10.98 9.33 8.11 7.185 7 8.5 10 11.5 13

    93.33 93.33 93.33 93.33 93.33 93.330.4 0.4 0.4 0.4 0.4 0.4

    Development Length in tension0.867 0.867 0.867 0.867 0.867 0.8670.867 1.214 1.474 1.734 1.994 2.2540.714 1 1.214 1.429 1.643 1.8570.329 0.329 0.329 0.329 0.329 0.329 M 150.89 0.89 0.89 0.89 0.89 0.89 M 20

    0.732 1.025 1.244 1.464 1.684 1.903 M 250.433 0.606 0.736 0.866 0.997 1.127 M 300.289 0.289 0.289 0.289 0.289 0.289 M 350.904 0.904 0.904 0.904 0.904 0.904 M 400.653 0.914 1.11 1.306 1.502 1.698 M 450.314 0.44 0.534 0.628 0.722 0.816 M 500.253 0.253 0.253 0.253 0.253 0.2530.916 0.916 0.916 0.914 0.916 0.9160.579 0.811 0.985 1.159 1.332 1.5060.23 0.322 0.391 0.46 0.53 0.599

    bd M-15 M-20 M-25 M-30 M-35 M-400.18 0.18 0.19 0.2 0.2 0.2

    0.25 0.22 0.22 0.23 0.23 0.23 0.230.50 0.29 0.30 0.31 0.31 0.31 0.32 M 100.75 0.34 0.35 0.36 0.37 0.37 0.38 M 151.00 0.37 0.39 0.40 0.41 0.42 0.42 M 201.25 0.40 0.42 0.44 0.45 0.45 0.46 M 251.50 0.42 0.45 0.46 0.48 0.49 0.49 M 301.75 0.44 0.47 0.49 0.50 0.52 0.52 M 352.00 0.44 0.49 0.51 0.53 0.54 0.55 M 402.25 0.44 0.51 0.53 0.55 0.56 0.57 M 452.50 0.44 0.51 0.55 0.57 0.58 0.60 M 502.75 0.44 0.51 0.56 0.58 0.60 0.62

    3.00 and above 0.44 0.51 0.57 0.6 0.62 0.63

    Grade of concrete M-15 M-20 M-25 M-30 M-35 M-401.6 1.8 1.9 2.2 2.3 2.5

    bd (N / mm2

    cbc N/mm2

    m cbc

    (a) st = 140

    N/mm2 (Fe 250)

    kcjcRc Grade of

    concretePc (%)

    (b) st = 190

    N/mm2

    kcjcRc

    Pc (%)

    (c ) st = 230

    N/mm2 (Fe 415)

    kcjcRc

    Pc (%)

    (d) st = 275

    N/mm2 (Fe 500)

    kcjcRc

    Pc (%)

    Permissible shear stress Table v in concrete (IS : 456-2000)100A s Permissible shear stress in concrete tv N/mm2

    Grade of concrete< 0.15

    Maximum shear stress c.max in concrete (IS : 456-2000)

    c.max

  • Reiforcement %

    M-20 M-20bd bd

    0.15 0.18 0.18 0.150.16 0.18 0.19 0.180.17 0.18 0.2 0.210.18 0.19 0.21 0.240.19 0.19 0.22 0.270.2 0.19 0.23 0.30.21 0.2 0.24 0.320.22 0.2 0.25 0.350.23 0.2 0.26 0.380.24 0.21 0.27 0.410.25 0.21 0.28 0.440.26 0.21 0.29 0.470.27 0.22 0.30 0.50.28 0.22 0.31 0.550.29 0.22 0.32 0.60.3 0.23 0.33 0.650.31 0.23 0.34 0.70.32 0.24 0.35 0.750.33 0.24 0.36 0.820.34 0.24 0.37 0.880.35 0.25 0.38 0.940.36 0.25 0.39 1.000.37 0.25 0.4 1.080.38 0.26 0.41 1.160.39 0.26 0.42 1.250.4 0.26 0.43 1.330.41 0.27 0.44 1.410.42 0.27 0.45 1.500.43 0.27 0.46 1.630.44 0.28 0.46 1.640.45 0.28 0.47 1.750.46 0.28 0.48 1.880.47 0.29 0.49 2.000.48 0.29 0.50 2.130.49 0.29 0.51 2.250.5 0.300.51 0.300.52 0.300.53 0.300.54 0.300.55 0.310.56 0.310.57 0.310.58 0.310.59 0.31

    Shear stress tc100A s 100A s

  • 0.6 0.320.61 0.320.62 0.320.63 0.320.64 0.320.65 0.330.66 0.330.67 0.330.68 0.330.69 0.330.7 0.340.71 0.340.72 0.340.73 0.340.74 0.340.75 0.350.76 0.350.77 0.350.78 0.350.79 0.350.8 0.350.81 0.350.82 0.360.83 0.360.84 0.360.85 0.360.86 0.360.87 0.360.88 0.370.89 0.370.9 0.370.91 0.370.92 0.370.93 0.370.94 0.380.95 0.380.96 0.380.97 0.380.98 0.380.99 0.381.00 0.391.01 0.391.02 0.391.03 0.391.04 0.391.05 0.391.06 0.391.07 0.391.08 0.41.09 0.41.10 0.4

  • 1.11 0.41.12 0.41.13 0.41.14 0.41.15 0.41.16 0.411.17 0.411.18 0.411.19 0.411.20 0.411.21 0.411.22 0.411.23 0.411.24 0.411.25 0.421.26 0.421.27 0.421.28 0.421.29 0.421.30 0.421.31 0.421.32 0.421.33 0.431.34 0.431.35 0.431.36 0.431.37 0.431.38 0.431.39 0.431.40 0.431.41 0.441.42 0.441.43 0.441.44 0.441.45 0.441.46 0.441.47 0.441.48 0.441.49 0.441.50 0.451.51 0.451.52 0.451.53 0.451.54 0.451.55 0.451.56 0.451.57 0.451.58 0.451.59 0.451.60 0.451.61 0.45

  • 1.62 0.451.63 0.461.64 0.461.65 0.461.66 0.461.67 0.461.68 0.461.69 0.461.70 0.461.71 0.461.72 0.461.73 0.461.74 0.461.75 0.471.76 0.471.77 0.471.78 0.471.79 0.471.80 0.471.81 0.471.82 0.471.83 0.471.84 0.471.85 0.471.86 0.471.87 0.471.88 0.481.89 0.481.90 0.481.91 0.481.92 0.481.93 0.481.94 0.481.95 0.481.96 0.481.97 0.481.98 0.481.99 0.482.00 0.492.01 0.492.02 0.492.03 0.492.04 0.492.05 0.492.06 0.492.07 0.492.08 0.492.09 0.492.10 0.492.11 0.492.12 0.49

  • 2.13 0.502.14 0.502.15 0.502.16 0.502.17 0.502.18 0.502.19 0.502.20 0.502.21 0.502.22 0.502.23 0.502.24 0.502.25 0.512.26 0.512.27 0.512.28 0.512.29 0.512.30 0.512.31 0.512.32 0.512.33 0.512.34 0.512.35 0.512.36 0.512.37 0.512.38 0.512.39 0.512.40 0.512.41 0.512.42 0.512.43 0.512.44 0.512.45 0.512.46 0.512.47 0.512.48 0.512.49 0.512.50 0.512.51 0.512.52 0.512.53 0.512.54 0.512.55 0.512.56 0.512.57 0.512.58 0.512.59 0.512.60 0.512.61 0.512.62 0.512.63 0.51

  • 2.64 0.512.65 0.512.66 0.512.67 0.512.68 0.512.69 0.512.70 0.512.71 0.512.72 0.512.73 0.512.74 0.512.75 0.512.76 0.512.77 0.512.78 0.512.79 0.512.80 0.512.81 0.512.82 0.512.83 0.512.84 0.512.85 0.512.86 0.512.87 0.512.88 0.512.89 0.512.90 0.512.91 0.512.92 0.512.93 0.512.94 0.512.95 0.512.96 0.512.97 0.512.98 0.512.99 0.513.00 0.513.01 0.513.02 0.513.03 0.513.04 0.513.05 0.513.06 0.513.07 0.513.08 0.513.09 0.513.10 0.513.11 0.513.12 0.513.13 0.513.14 0.51

  • 3.15 0.51

  • M-10 M-15 M-20 M-25 M-30 M-35 M-40 M-45 M-50-- 0.6 0.8 0.9 1 1.1 1.2 1.3 1.4

    Development Length in tension

    Plain M.S. Bars H.Y.S.D. Bars

    0.6 58 0.96 600.8 44 1.28 450.9 39 1.44 401 35 1.6 36

    1.1 32 1.76 331.2 29 1.92 30

    Mod

    ifica

    tion

    fact

    ore

    2.01.3 27 2.08 281.4 25 2.24 26

    1.4

    1.2

    0.8

    0.4

    0.0(N/mm2) (N/mm2) (N/mm2)

    3.0 300 2.5 250 -- --5.0 500 4.0 400 0.6 607.0 700 5.0 500 0.8 808.5 850 6.0 600 0.9 9010.0 1000 8.0 800 1.0 10011.5 1150 9.0 900 1.1 11013.0 1300 10.0 1000 1.2 12014.5 1450 11.0 1100 1.3 13016.0 1600 12.0 1200 1.4 140

    Permissible Bond stress Table bd in concrete (IS : 456-2000)

    bd (N / mm2) kd = Ld bd (N / mm2) kd = Ld

    Permissible stress in concrete (IS : 456-2000)Permission stress in compression (N/mm2) Permissible stress in bond (Average) for

    plain bars in tention (N/mm2)Bending cbc Direct (cc)Kg/m2 Kg/m2 in kg/m2

  • 0.4 0.8 1.2 1.6 2Percentage of tension reinforcement

  • 2 2.4 2.8

  • DATA sheetDesignDrawingEffective lenght cofficientIS_Table