anch.bolt design

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  • 8/9/2019 Anch.bolt Design

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    CPS M312MB1A-128 TO 134

    300mm

    Width = 300mm Z

    Loading Data :-

    Shear force Fx = 0 kNShear force Fz = 13!"1 kN

    Axial force Fy = "2"0 kN

    Moment My = 0 kN-m 300 #

    Moment Mx = 000 kN-m

    Moment Mz = 000 kN-m

    300

    Mz is the moment @ major axis and Mx is the moment @ minor axis.

    Now e = Mz = 0 m

    Fy

    Now !" = 0.0#0 m and !$ = 0.%00 m

    &ase - ' e ( !" small eccentricity

    &ase - '' !"(e(!$ Medi)m eccentricity

    &ase - ''' e * !$ ar+e eccentricity

    Thi$ i$ th% &a$% o' m%di(m %&&%nt)i&it*

    ,istance of olts from the end of the late = "!mm

    /idth of the memer alon+ -axis = 120mm

    /idth of the memer alon+ 1-axis = +0mm

    2rade of the concrete to e )sed = M2!

    ,' ind o) $%i$mi& .oad i$ a /a)t o' th% .oading in th% d%$ign th% /%)mi$$i.% $t)%$$%$ $ha..

    % in&)%a$%d * 33 'o) a.. $t%%.$ and 2! 'o) a.. Bo.t$

    Ass)me the size of the ase late3L%ngth =

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    DS,5 O6 BOLTS 6O7 BAS PLAT CAS - ,,9

    4he ase has een ass)med as Fixed.

    %50 60

    55#

    int = 7.86

    = 8.69

    eccentricity e = 0 m

    Ass)min+ no tension in the farther olts3 contact width a =

    0.7# m

    :ase ress)re = where c = safe earin+ caacity of concrete

    = " x %.$$ ;since wind is the art of loadin+)ire any desi+n and nominaldiameter of olts will s)ffice.

    ?roide 8 5o$ of M1+ Anchor :olts of 4ye - '

    N!mm5

    N!mm5

    a=3x(L2e )P=C=

    cab

    2

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    DS,5 O6 BOLTS 6O7 BAS PLAT CAS - ,,, 9

    Max comressie )nder ase late =

    "! :ase late

    ";"

    T C =

    1;84

    ,istance of olt from the end of the late = "!mm

    alon+ the section considered

    ?ermissile stress in concrete can e increased y $$ and allowale tension in olts

    can e increased y 5# as wind has een considered in desi+n.

    ?ermissile stress in concrete = + < 108 5mm2

    m = mod)lar ratio = 10;8

    n = deth of ne)rtal axis '.e. the ortion of the len+th of the concrete area which is effectie.

    d = distance of the farther side olts from the nearer ed+e

    Accordin+ to concrete eam theory deth of the ne)tral axis BnB is +ien y

    D%$ign o' An&ho) Bo.t$

    Ca.&(.ating T%n$ion d(% to M>>

    Size of the str)ct)ral memer = +0 mm

    distance of the farther side olts from the nearer ed+e = 22! mmSo 3 c = + 5mm2 and 4 = 120 5mm2

    4herefore 3 n = and eer arm jd =

    4akin+ moments ao)t line of action of tensile force 4 3 & x A = M C ? x

    So & = 28 ?5

    4ension 4 in the windward olts d)e to Mzz is 4 = & - ?

    No.of anchor olts for Mzz i.e. alon+ - axis on one side = 2 5o$

    4herefore axial tension d)e to Mzz er olt = -223!1! ?5

    t= allowale tension in olts = 67.# N!mm5 x %.5# = %%9.%5# N!mm5 ; increasin+ y 5# )illiri)m we hae P @ T = C

    n=d

    1+tb

    mc

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    "!

    ";"

    T C = +

    N!mm5

    2"3

    Simi.a).* T%n$ion d(% to M =Size of the str)ct)ral memer = 120 mm

    alon+ the section considered

    d = distance of the farther side olts from the nearer ed+e = 22! mm

    4herefore 3 n = and eer arm jd =

    4akin+ moments ao)t line of action of tensile force 4 3 & x A = M C ? x

    So & = 20 ?5

    D>)atin+ ertical forces we +et ? C 4 = & 4 =

    4herefore Net axial tension d)e to Mx and Mz = -97.406 kN,ia of :olts

    No.of anchor olts for Mxx i.e.alon+ 1 - axis on one side = 2 5o$

    4herefore axial tension er olt d)e to Mxx = -2+3!1! ?5 %5 -

    %" %9.9#4herefore axial tension er olt = -48"03 ?5 50 56

    ?roide 4 5o$ olts of M1+ 57 75

    $0 "8

    Shear in an extreme olt d)e to Fx = 0 ?5 $" 69

    Shear in an extreme olt d)e to Fz = 33;2"! ?5 75 %$0

    Ees)ltant shear in extreme olt = 33;2"! ?5 79 %8"

    #" 577

    "7 $5%

    Now3

    -48.70 @ 33; 12!18 !

    4h)s n)mer of olts and its diameter are ade>)ate

    4herefore roide 4 no$ o' M 1+ T*/%-, An&ho) Bo.t$

    Normal4ension

    25.1P

    F

    P

    F

    s

    s

    t

    t

    +

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    Thi&?n%$$ o' Ba$% P.at% :- for Mzz

    Net rojection on either side of the section = 120 mm

    Stress ordinate )nder the flan+e of the section = 40120034 5mm2

    &onsiderin+ %mm wide stri :endin+ Moment @ face of the col)mn = ;+33;"8144 N-mm

    484+; mm

    4h)s3roide ase late of en+th = 300mm

    of :readth = 300mm

    thickness = 1+mm

    Now M = f 1 = %9# x t5!" 4herefore 3

    t= Mx 6

    185x1.33xb

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