Glossary » Beams » Simply Supported » Uniformly Distributed Load » Two Equal Spans » Aluminum I Beam » 7.00 × 5.800
Aluminum I Beam |
Single Span
|
Two Equal Spans
|
Three Equal Spans
|
Four Equal Spans
For a simply supported beam in two equal spans, we compute the displacement at the middle of each span and the maximum normal stress occuring at the center support of the beam.
The tabulated data listed in this page are calculated based on the area moment of inertia (Ixx = 42.89 in4) for the 7.00 × 5.800 Aluminum I Beam and the typical Young's modulus (E = 1.015 × 107 psi) of aluminum alloys. Note that the typical yielding stress of aluminum alloys can range from 4061 to 7.614 × 104 psi. The purpose of this page is to give a rough estimation of the load-bearing capacity of this particular beam, rather than a guideline for designing actual building structures. Please check your local building codes for regulatory requirements.
Note: The weight of the beam itself is not included in the calculation.
|
|
Additional Information
Related Glossary Pages
Glossary: Beams: Simply Supported: Uniformly Distributed Load: Three Equal Spans: Wide Flange Steel I Beam: W27 × 94
Glossary: Beams: Simply Supported: Uniformly Distributed Load: Single Span
Glossary: Beams: Simply Supported: Uniformly Distributed Load: Single Span: Wide Flange Steel I Beam: W14 × 26
Glossary: Beams: Simply Supported: Uniformly Distributed Load: Three Equal Spans: ALuminum I Beam: 6.00 × 4.692
Glossary: Beams: Simply Supported: Uniformly Distributed Load: Two Equal Spans: Wide Flange Steel I Beam: W12 × 87
Glossary: Beams: Simply Supported: Uniformly Distributed Load: Three Equal Spans: Wide Flange Steel I Beam: W12 × 120
Glossary: Beams: Simply Supported: Uniformly Distributed Load: Three Equal Spans
Glossary: Beams: Simply Supported: Uniformly Distributed Load: Single Span
Glossary: Beams: Simply Supported: Uniformly Distributed Load: Two Equal Spans
Glossary: Beams: Simply Supported: Uniformly Distributed Load: Four Equal Spans: Wide Flange Steel I Beam: W18 × 55
Glossary: Beams: Simply Supported: Uniformly Distributed Load: Single Span
Glossary: Beams: Simply Supported: Uniformly Distributed Load: Single Span: Wide Flange Steel I Beam: W14 × 26
Glossary: Beams: Simply Supported: Uniformly Distributed Load: Three Equal Spans: ALuminum I Beam: 6.00 × 4.692
Glossary: Beams: Simply Supported: Uniformly Distributed Load: Two Equal Spans: Wide Flange Steel I Beam: W12 × 87
Glossary: Beams: Simply Supported: Uniformly Distributed Load: Three Equal Spans: Wide Flange Steel I Beam: W12 × 120
Glossary: Beams: Simply Supported: Uniformly Distributed Load: Three Equal Spans
Glossary: Beams: Simply Supported: Uniformly Distributed Load: Single Span
Glossary: Beams: Simply Supported: Uniformly Distributed Load: Two Equal Spans
Glossary: Beams: Simply Supported: Uniformly Distributed Load: Four Equal Spans: Wide Flange Steel I Beam: W18 × 55
Related Pages
eFunda: Plate Calculator -- Clamped circular plate with uniformly ...
Beams » Simply Supported » Uniformly Distributed Load » Single Span » Wide Flange Steel I Beam · Beams » Simply Supported » Uniformly Distributed Load ...
eFunda: Glossary: Beams: Simply Supported: Uniformly Distributed ...
The tabulated data listed in this page are calculated based on the area moment of inertia (Ixx = 59.69 in4) for the 8.00 × 6.181 Aluminum I Beam and the ...
eFunda: Glossary: Beams: Simply Supported: Uniformly Distributed ...
This calculator computes the displacement of a simply-supported circular plate with free edge under a uniformly distributed load. ...
Specific Beam Loading Case: Simply Supported: Center Load
Specific Beam Loading Case: Simply Supported: Center Load.
eFunda: Glossary: Beams: Simply Supported: Uniformly Distributed ...
7.00 × 105, 0.00967, 1.87 × 104. 8.00 × 105, 0.0111, 2.14 × 104 ... 7.00 × 106, 0.0967, 1.87 × 105. 8.00 × 106, 0.111, 2.14 × 105 ...
Steel S Section I-Beams
Database of standard S Section I-beams with geometric properties.
eFunda: Plate Calculator -- Free-Simply supported rectangular ...
This calculator computes the displacement of a simply-supported rectangular plate with one free edge under a uniformly distributed load.
eFunda: Classical Plate Case Study
Rectangular plate, simply-supported on all edges, uniform loading. ... Rectangular plate, free on one edge, simply-supported on other edges, uniform loading ...
Euler-Bernoulli Beam Equation
where p is the distributed loading (force per unit length) acting in the same direction as y (and w), E is the Young's modulus of the beam, and I is the ...
eFunda: Plate Calculator -- Simply supported circular plate with ...
This calculator computes the displacement of a simply-supported circular plate under a uniformly distributed load.