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Join Date: Nov 2011
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How to Calculate Withstand Load of a L-Angle Frame ?

11/01/2011 2:12 AM

Hai dudes,

Pls reply for this question early as possible....

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#1

Re: How to Calculate Withstand load of a L-angle frame ?

11/01/2011 2:26 AM

How about some weights and dimensions, the actual configuration, and the magnitude of loads to be resisted?

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#2

Re: How to Calculate Withstand Load of a L-Angle Frame ?

11/01/2011 10:13 AM

Sorry, I don't respond to peeps calling me "Dude"......

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#3

Re: How to Calculate Withstand Load of a L-Angle Frame ?

11/01/2011 6:01 PM

apply like this procedures

supports:

Pipe Line

:- For size 4" sch.40(STD.)

SA-283 Gr. C equ. to ST.37

:- Rack support material

108247

15,700:-

(Ss), Max. allowable stress for support material - (Kpa, (psi))

114.3

4.5:-

(Do), Outside Diameter (mm,(in))

6.02

0.237:-

(tn), Nominal wall thickness (mm,(in))

16.07

10.79:-

(w), Weight of empty pipe (kg/m,(lb/ft))

1000

0.0361:-

(ρ), Fluid density(water) (kg/m3,(lb/in3))

5000

196.85:-

(L), pipe span between two supports (mm,(in))

1000

39.37:-

(Lm), Moment arm length for pipe acting on support (mm,(in))

9.81

32.19:-

(ACC), Acceleration (m/s2,(ft/s2))

Inside diameter of pipe

(d) =

Do-2*tn4.03in102.26mm
Internal fluid weight

(wf) =

(Π*d

2/4)*L*ρ

90.49lb41.04kg
Total weight of pipe

(wT) =

(w*L)+w

f

267.63lb121.39kg
Load acting on support due to total weight

(wL) =

w

T*(ACC)

8613.6lb.ft/s

2

1190.88kg.m/s

2

Weight of any concentrated load acting on support

(wC1) =

0.00lb0.00kg
concentrated load weight represent in weight of other pipes supported on cantilever
Moment arm length for w

c1 (LC1) =

0.00in0.00mm
Weight of any concentrated load acting on pipe

(wC2) =

0.00lb0.00kg
Moment arm length for w

c2 (LC2) =

0.00in0.00mm
Weight of any concentrated load acting on pipe

(wC3) =

0.00lb0.00kg
Moment arm length for w

c3 (LC3) =

0.00in0.00mm
Load acting on support due to concentrated load w

C1 (FC1) =

w

C1*(ACC)

0.0lb.ft/s

2

0.00kg.m/s

2

Load acting on support due to concentrated load w

C2 (FC2) =

w

C2*(ACC)

0.0lb.ft/s

2

0.00kg.m/s

2

Load acting on support due to concentrated load w

C3 (FC3) =

w

C3*(ACC)

0.0lb.ft/s

2

0.00kg.m/s

2

Total load acting on support

(WTL) =

W

L+FC1+FC2+FC3

at mid (assuming)8613.6lb.ft/s

3

1190.88kg.m/s

2

Bending moment due to w

L (MwL) =

(W

L/4)*(Lm/1000)

403.7lb.ft297.72N.m
Bending moment due to F

c1 (MF1) =

(F

C1/4)*(Lc1/1000)

0.0lb.ft0.00N.m
Bending moment due to F

c2 (MF2) =

(F

C2/4)*(Lc2/1000)

0.0lb.ft0.00N.m
Bending moment due to F

c3 (MF3) =

(F

C3/4)*(Lc3/1000)

0.0lb.ft0.00N.m
Total bending moment acting on support

(MT) =

(M

wL)+ (MF1)+ (MF1)+ (MF1)

403.7lb.ft297.72N.m
Modulus

(Z) =

M

T/Ss

0.168in

3

2.750Cm

3

select the Rolled Steel Channel (RSC) section from structural steel beam tables

S5X10 RSC

RSC weight10.00lb/ft14.88kg/m
Modulus (Z

S) for selected RSC =

1.37in

3

22.450Cm

3

check

ZS > Z

Ok

Modulus of elasicity

(E) =

210000N/mm

2

30457925Ib/in

2

Moment of inertia

(I) =

1.22in

4

507802.3mm

4

Maximum deflection

(ς) =

(w

TL*Lm3)/(48*EI)

0.009in0.233mm
safety ratio

(SR) =

(ς) / L

m

0.0002

check

S

R < 1/360

Ok

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