05-loads

4
Loads 4 / 1 Loads Loads acting on truss: : Dead load ) 1 Weight of corrugated and weight of steel structure W c = (5 8) kg / m 2 for single layer (default) = (12 18) kg / m 2 for double layer (if given) W s = (20 35) kg / m 2 /hz proj. We take W s = B i.e. If the span of truss = 28 m take W s = 28 kg / m 2 aS s W S a c W D P + = α cos P DL P /2 P DL DL P DL DL P P DL DL P P DL DL P P DL P /2 DL 2) Live load: W LL = 60 – 66.66 tan α inaccessible roof (default) = 200 – 300 tan α accessible roof In kg / m 2 /hz proj. i.e. If the slope 1 : 10 W LL = 60 – 66.66 * 10 1 = 60 – 6.7 = 53.3 kg / m 2 /hz proj. P LL = W LL a S

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  • Loads

    4/1

    Loads

    Loads acting on truss:

    :Dead load)1

    Weight of corrugated and weight of steel structure

    W c = (58) kg / m2 for single layer (default)

    = (1218) kg / m2 for double layer (if given)

    W s = (2035) kg / m2/hz proj. We take W s= B

    i.e. If the span of truss = 28 m take W s= 28 kg / m2

    aSsWSa

    cWDP += acos

    PDLP /2 PDLDLP DL

    DLPPDLDL PPDL DLPPDL P /2DL

    2) Live load:

    W LL = 60 66.66 tan a inaccessible roof (default)

    = 200 300 tan a accessible roof

    In kg / m2 /hz proj.

    i.e. If the slope 1 : 10

    \W LL = 60 66.66 * 101 = 60 6.7 = 53.3 kg / m2 /hz proj.

    PLL = W LL a S

  • Loads

    4/2

    PP /2 PPPP PP PP P /2

    LL LL LL LLLL LL LL LL LL LL LL

    3) Wind load:

    W w = C e k q kg / m2

    a - K height factor k = 1.0 h ? 10 m

    k = 1.1 10 < h ? 20

    b q = wind intensity in kg / m2

    = 70 kg / m2 Cairo 80 kg / m2 Alexandria

    c For C e: divide truss into 2 parts

    Pressure side Suction side

    For wind left (WL) For wind right (WR)

    Suction side Pressure side Winddirection

    Winddirection

    For suction side: C e = - 0.5 ( - ve means suction outside truss)

    For pressure side: C e is calculated using the following curve

  • Loads

    4/3

    0.8

    - 0.8

    0.4

    C e

    tan0.80.

    2

    0.05

    ie: For all trusses of slope 1:5 (0.2) to 1:20 (0.05), Ce will be = -0.8 (suction)

    although it lies in the pressure side.

    Only fink truss can have slope more than 0.4

    ShP *2

    *1*70*8.01 = SaP *

    cos*1*70*8.02 a

    -=

    SaP *cos

    *1*70*5.03 a-= ShP *

    2*1*70*5.04 -=

    P

    1P

    1P

    22P /2 P2P2 P2 P /23

    P3 3P 3P 3P2P/2 P/2 3

    Note loads at the joint at mid span

  • Loads

    4/4

    main types of loads2There are

    Primary loads: Case I (A): dead and live load

    Secondary loads: Case II (B): wind load, braking force & lateral shock

    For case II (B) increase the allowable stresses by 20 %

    IMP: To determine the design case:

    If 2.1+

    ++LD

    WLD Case I If 2.1>+

    ++LD

    WLD Case II

    Example:

    Determine the design value & case for the following members:

    DL LL WL WR5 7 1 -25 7 3 -25 7 3 55 7 -3 -15 7 1 -75 7 3 -7-5 -7 3 -3-5 -7 3 -1-5 -7 7 3

    Solution:

    Case A Case B Comparison Design caseD+L D+L+WL D+L+WR D+WL D+WR and value12 13 10 6 3 13/12=1.081.2 15 T (B)12 15 17 8 10 17/12=1.4>1.2 17 T (B)12 9 11 2 4 12 T (A)12 13 5 6 -2 13/12=1.081.2 15T (B), 2C (B)-12 -9 -15 -2 -8 15/12=1.25>1.2 15 C (B)-12 -9 -13 -2 -6 13/12=1.08