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1. Bending Stress
2. Shear Stress
3. Deflection
Beams/Members subject to Bending for STEEL (similar sa timber)
1. Bending Stress
2. Shear Stress
3. Deflection
4. Axial Stress
Axially loaded members (if Columns and Truss Members)
Axial Load
Load transmitted along longitudinal section
σb = M/S
M = bending moment (N·mm or kN·m)
S = Section Modulus of the section for rectangular beams
General Bending Stress formula
σb = 6M / bd^2
σb = Bending stress (MPa)
M = Bending moment (N·mm or kN·m)
b = Width of the beam (mm)
d = Depth (height) of the beam (mm)
Bending stress formula (for a rectangular beam section)
t = 3V/2bd
𝜏 = Shear stress (MPa)
V = Shear moment (N·mm or kN·m)
b = Width of the beam (mm)
d = Depth (height) of the beam (mm)
Shear Stress formula
1. d = 5wL^4 / 384 EI (Uniform Load)
2. d = PL^3 / 48 EI (Concentrated Load)
Deflection formula
Fb = 0.66 Fy
Compact Section
Fb = 0.60 Fy
Non-Compact Section
Fv = 0.40 Fy
Allowable Shear Stress
1. width of flange, mm
2. depth of section, mm.
3. thickness of flange, mm
4. tw thickness of web, mm.
5. yield stress , Mpa
Fill in the blanks:
1. bf = ___________________
2. d = __________________
3. tf = __________________
4. tw = __________________
5. Fy = __________________
T
T/F: ALL three criteria (check ppt) must be met in order for a section be considered as Compact.
Local Flange Buckling
1st and 2nd Criteria: Flange width (d) with Flange thickness (tf)
If the ratio of bf to tf is greater than the prescribed limit, there is a possibility of the occurrence of ___________________ which could affect the overall strength of the section
Web Crippling
Third Criteria: Ratio of d (depth) with tw (web thickness)
If the ratio of d to tw is greater than the prescribed limit, there is a possibility of the occurrence of _______________ .
shear carrying capacity
Web Crippling can also affect the __________________ of the section. Thus this is also checked with a prescribed limit to determine the allowable shear stress.