cross section upn120-uls
DESCRIPTION
aaaTRANSCRIPT
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EN 1993-1-1:2005(E)
Cross-section UPN120Steel quality S355Eccentricity
Properties of Cross Section
Cross-section Strengthening flangesCross-section RESULTS
t f (cm) = 0,9 Cross-section Check 0,08 OKt w (cm) = 0,7
h (cm) = 12 0b (cm) = 5,5d (cm) = 10,2
A (cm 2 ) = 17,0 0,00 17,0I y (cm 4 ) = 364 364I z (cm 4 ) = 43 43
W el,y (cm 3 ) = 61 61W el,z (cm 3 ) = 11 11W pl,y (cm 3 ) = 73 0 73W pl,z (cm 3 ) = 47 47f y (N/mm 2 ) = 355,0 355,0
i y (cm) = 4,63 4,63i z (cm) = 1,59 1,59
G (kg/m) = 13,35 0,00 13,350 = 1,321 = 1,44
Eccentricity e (m)= 0,000
Acting Section Forces 1,00
Eccentricity e (m)=0,00
1,00
N = 1 kNmiddle M y = 0,0 kNm
max support M y = 1,0 kNmmin support M y = 1,0 kNm
M y = 1,0 kNm
V z = 1,0 kN
M z = 1,0 kNm
V y = 1,0 kN
Class 1
EC3 - Uniform Members in bending and Axial force
Section Forces Acting Simultaneously
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A = 17,00 cm2I y = 364,00 cm4I z = 43,20 cm4
0 = 1,32f yd = 268,94 MPa
ActionsN Ed = 1 kN
M y,Ed = 1 kNmV z,Ed = 1 kNM z,Ed = 1 kNmV y,Ed = 1 kN
ResistancesA v,z = 8,74 cm2A v,y = 9,90 cm2
V z,Rd = 135,65 kNV y,Rd = 153,72 kN
Class 1W y = 73,2 cm3W z = 46,9 cm3
M y,Rd = 19,7 kNmM z,Rd = 12,6 kNm
Bending and Shear force (par. 6.2.8)V z,Ed /V z,Rd = 0,00 < 0,50 NOT reduce of moment resistance is requiredV y,Ed /Vy ,Rd = 0,00 < 0,50 NOT reduce of moment resistance is required
y = 0,00 z = 0,00
M y,V,Rd = 19,67 kNmM z,V,Rd = 12,60 kNm
Bending and Axial force (par. 6.2.9) without reduced moment resistance due to shearn= 0,00
a w = 0,50a f = 0,50
M N,y,Rd = 19,67 kNm = 1 >1M N,z,Rd = 12,60 kNm
0,08 < 1 OK 6.41
(A) Check against Resistance of Gross Cross Section
b
RdzN
Edz
a
RdyN
Edy
MM
MM
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