American Standard Beams ASTM A6 - Imperial units
Question: Excel Assignment The Simply Supported Beam Shown Below Is Used To Support A Distributed Load. The Deflection Of The Centerline Of The Beam Is Given By The Following Equation: -WX (L3 - 2Lx² + X3) Watch Your Units! We Want Deflection In Inches. 24E1 Where A = Deflection. Permissible live load deflection = L/360 = (30x12)/360 = 1.0 in 0.678 in. Permissible dead+live load deflection = L/240 = (30x12)/240 = 1.5 in 1.337 in. OK Note: For a cambered steel beam, no need to check the dead+live load deflection criteria The beam satisfies the deflection criterion. D L 4 E I 5 384 Δ =.
Properties in imperial units of American Standard Beams according ASTM A6 are indicated below.
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| Designation | Dimensions | Static Parameters | |||||||
|---|---|---|---|---|---|---|---|---|---|
| Moment of Inertia | Elastic Section Modulus | ||||||||
| Imperial (in x lb/ft) | Depth - h - (in) | Width - w - (in) | Web Thickness - s - (in) | Sectional Area (in2) | Weight (lbf/ft) | Ix (in4) | Iy (in4) | Sx (in3) | Sy (in3) |
| S 24 x 121 | 24.5 | 8.050 | 0.800 | 35.6 | 121 | 3160 | 83.3 | 258 | 20.7 |
| S 24 x 106 | 24.5 | 7.780 | 0.620 | 31.2 | 106 | 2940 | 77.1 | 240 | 19.6 |
| S 24 x 100 | 24 | 7.425 | 0.745 | 29.3 | 100 | 2390 | 47.7 | 199 | 13.2 |
| S 24 x 90 | 24 | 7.125 | 0.625 | 26.5 | 90 | 2250 | 44.9 | 187 | 12.6 |
| S 24 x 80 | 24 | 7.000 | 0.500 | 23.5 | 80 | 2100 | 42.2 | 175 | 12.1 |
| S 20 x 96 | 20.3 | 7.200 | 0.800 | 28.2 | 96 | 1670 | 50.2 | 165 | 13.9 |
| S 20 x 86 | 20.3 | 7.060 | 0.660 | 25.3 | 86 | 1580 | 46.8 | 155 | 13.3 |
| S 20 x 75 | 20 | 6.385 | 0.635 | 22.0 | 75 | 1280 | 29.8 | 128 | 9.32 |
| S 20 x 66 | 20 | 6.255 | 0.505 | 19.4 | 66 | 1190 | 27.7 | 119 | 8.85 |
| S 18 x 70 | 18 | 6.251 | 0.711 | 20.6 | 70 | 926 | 24.1 | 103 | 7.72 |
| S 18 x 54.7 | 18 | 6.001 | 0.461 | 16.1 | 54.7 | 804 | 20.8 | 89.4 | 6.94 |
| S 15 x 50 | 15 | 5.640 | 0.550 | 14.7 | 50 | 486 | 15.7 | 64.8 | 5.57 |
| S 15 x 42.9 | 15 | 5.501 | 0.411 | 12.6 | 42.9 | 447 | 14.4 | 59.6 | 5.23 |
| S 12 x 50 | 12 | 5.477 | 0.687 | 14.7 | 50 | 305 | 15.7 | 50.8 | 5.74 |
| S 12 x 40.8 | 12 | 5.252 | 0.462 | 12.0 | 40.8 | 272 | 13.6 | 45.4 | 5.16 |
| S 12 x 35 | 12 | 5.078 | 0.428 | 10.3 | 35 | 229 | 9.87 | 38.2 | 3.89 |
| S 12 x 31.8 | 12 | 5.000 | 0.350 | 9.35 | 31.8 | 218 | 9.36 | 36.4 | 3.74 |
| S 10 x 35 | 10 | 4.944 | 0.594 | 10.3 | 35 | 147 | 8.36 | 29.4 | 3.38 |
| S 10 x 25.4 | 10 | 4.661 | 0.311 | 7.46 | 25.4 | 124 | 6.79 | 24.7 | 2.91 |
| S 8 x 23 | 8 | 4.171 | 0.441 | 6.77 | 23 | 64.9 | 4.31 | 16.2 | 2.07 |
| S 8 x 18.4 | 8 | 4.001 | 0.271 | 5.41 | 18.4 | 57.6 | 3.73 | 14.4 | 1.86 |
| S 7 x 20 | 7 | 3.860 | 0.450 | 5.88 | 20 | 42.4 | 3.17 | 12.1 | 1.64 |
| S 7 x 15.3 | 7 | 3.662 | 0.252 | 4.5 | 15.3 | 36.7 | 2.64 | 10.5 | 1.44 |
| S 6 x 17.25 | 6 | 3.565 | 0.465 | 5.07 | 17.25 | 26.3 | 2.31 | 8.77 | 1.30 |
| S 6 x 12.5 | 6 | 3.332 | 0.232 | 3.67 | 12.5 | 22.1 | 1.82 | 7.37 | 1.09 |
| S 5 x 14.75 | 5 | 3.284 | 0.494 | 4.34 | 14.75 | 15.2 | 1.67 | 6.09 | 1.01 |
| S 5 x 10 | 5 | 3.004 | 0.214 | 2.94 | 10 | 12.3 | 1.22 | 4.92 | 0.81 |
| S 4 x 9.5 | 4 | 2.796 | 0.326 | 2.79 | 9.5 | 6.79 | 0.903 | 3.39 | 0.65 |
| S 4 x 7.7 | 4 | 2.663 | 0.193 | 2.26 | 7.7 | 6.08 | 0.764 | 3.04 | 0.57 |
| S 3 x 7.5 | 3 | 2.509 | 0.349 | 2.21 | 7.5 | 2.93 | 0.586 | 1.95 | 0.47 |
| S 3 x 5.7 | 3 | 2.330 | 0.170 | 1.67 | 5.7 | 2.52 | 0.455 | 1.68 | 0.39 |
- 1 in3 = 1.64x104 mm3= 16.4 cm3
- 1 in4 = 4.16x105 mm4= 41.6 cm4
- I = moment of inertia
- W = section modulus
The standard method for specifying the dimension of a American Standard Beam is for example W 20 x 86, which is 20 inches deep with a weight of 86 lb/ft.
I-shaped cross-section beams:
- Britain : Universal Beams (UB) and Universal Columns (UC)
- Europe : IPE. HE. HL. HD and other sections
- US : Wide Flange (WF) and H sections
Insert beams to your Sketchup model with the Engineering ToolBox Sketchup Extension
Related Topics
Deflection 5 8 18 Tap
- Mechanics - Forces, acceleration, displacement, vectors, motion, momentum, energy of objects and more
- Beams and Columns - Deflection and stress, moment of inertia, section modulus and technical information of beams and columns
Related Documents
- American Standard Steel C Channels - Dimensions and static parameters of American Standard Steel C Channels
- American Wide Flange Beams - American Wide Flange Beams ASTM A6 in metric units
- American Wide Flange Beams - W Beam - Dimensions of American Wide Flange Beams ASTM A6 - Imperial units
- Area Moment of Inertia - Typical Cross Sections I - Area Moment of Inertia, Moment of Inertia for an Area or Second Moment of Area for typical cross section profiles
- Area Moment of Inertia - Typical Cross Sections II - Area Moment of Inertia, Moment of Inertia for an Area or Second Moment of Area for typical cross section profiles
- Beam Loads - Support Force Calculator - Calculate beam load and supporting forces
- Beams - Fixed at Both Ends - Continuous and Point Loads - Support loads, stress and deflections
- Beams - Fixed at One End and Supported at the Other - Continuous and Point Loads - Support loads, moments and deflections
- Beams - Supported at Both Ends - Continuous and Point Loads - Support loads, stress and deflections
- British Universal Columns and Beams - Properties of British Universal Steel Columns and Beams
- HE-A Steel Beams - Properties of HE-A profiled steel beams
- HE-B Steel Beams - Properties of HE-B profiled steel beams
- HE-M Steel Beams - Properties of HE-M profile steel beams
- Normal Flange I Beams - Properties of normal flange I profile steel beams
- Square Hollow Structural Sections - HSS - Weight, cross sectional area, moments of inertia - Imperial units
- Steel Angles - Equal Legs - Dimensions and static parameters of steel angles with equal legs - metric units
- Steel Angles with Unequal Legs - Dimensions and static parameters of steel angles with unequal legs - imperial units
- Steel Angles with Unequal Legs - Dimensions and static parameters of steel angles with unequal legs - metric units
- W Steel Beams - Allowable Uniform Loads - Allowable uniform loads
- Weight of Beam - Stress and Strain - Stress and deformation of a vertical beam due to it's own weight
Tag Search
Deflection 5 8 18 Lug Nuts
- en: american standard beams steel
- es: estándar americano Vigas de acero
- de: American Standard Stahlbalken
Beam Deflection Calculator
This calculator is based on Euler-Bernoulli beam theory. The Euler-Bernoulli equation describes a relationship between beam deflection and applied external forces. Adobe premiere elements 9 release date. Pubg mobile version on pc download. The simplest form of this equation is as follows:
`EI((d^4w)/dx^4)=q(x)`
The Shear Force and Moment can be expressed, respectively, as: 4k video downloader 4 4 3 download free.
`Q=-EI((d^3w)/dx^3), M=-EI((d^2w)/dx^2)` Affinity photo 1 7 for mac free download.
Beam Moment and Shear Force Calculator
We use these equations along with the boundary conditions and loads for our beams to derive closed-form solutions to the beam configurations shown on this page (simply supported and cantilver beams). The beam calculator uses these equations to generate bending moment, shear force, slope and defelction diagrams.
The beam calculator is a great tool to quickly validate forces in beams. Use it to help you design steel, wood and concrete beams under various loading conditions. Samp gamemodes rp. Also, remember, you can add results from beams together using the method of superposition.
Steel, Wood and Concrete Beam Calculator
Of course, it is not always possible (or practical) to derive a closed-form solution for some beam configurations. If you have a steel, wood or concrete beam with complex boundary conditions and loads you're better off solving the problem numerically with one of our finite element analysis tools. If you're not worried about design codes and comparing beam demand and beam capacity, try out our easy to use Shear & Moment Calculator. If you need full design checks via AISC 360, NDS, ASD and LRFD for steel or wood beam design and you want to design your next beam in minutes, you might like our Beam Designer tool.
Free AISC Steel and NDS Wood Beam Design
Insert beams to your Sketchup model with the Engineering ToolBox Sketchup Extension
Related Topics
Deflection 5 8 18 Tap
- Mechanics - Forces, acceleration, displacement, vectors, motion, momentum, energy of objects and more
- Beams and Columns - Deflection and stress, moment of inertia, section modulus and technical information of beams and columns
Related Documents
- American Standard Steel C Channels - Dimensions and static parameters of American Standard Steel C Channels
- American Wide Flange Beams - American Wide Flange Beams ASTM A6 in metric units
- American Wide Flange Beams - W Beam - Dimensions of American Wide Flange Beams ASTM A6 - Imperial units
- Area Moment of Inertia - Typical Cross Sections I - Area Moment of Inertia, Moment of Inertia for an Area or Second Moment of Area for typical cross section profiles
- Area Moment of Inertia - Typical Cross Sections II - Area Moment of Inertia, Moment of Inertia for an Area or Second Moment of Area for typical cross section profiles
- Beam Loads - Support Force Calculator - Calculate beam load and supporting forces
- Beams - Fixed at Both Ends - Continuous and Point Loads - Support loads, stress and deflections
- Beams - Fixed at One End and Supported at the Other - Continuous and Point Loads - Support loads, moments and deflections
- Beams - Supported at Both Ends - Continuous and Point Loads - Support loads, stress and deflections
- British Universal Columns and Beams - Properties of British Universal Steel Columns and Beams
- HE-A Steel Beams - Properties of HE-A profiled steel beams
- HE-B Steel Beams - Properties of HE-B profiled steel beams
- HE-M Steel Beams - Properties of HE-M profile steel beams
- Normal Flange I Beams - Properties of normal flange I profile steel beams
- Square Hollow Structural Sections - HSS - Weight, cross sectional area, moments of inertia - Imperial units
- Steel Angles - Equal Legs - Dimensions and static parameters of steel angles with equal legs - metric units
- Steel Angles with Unequal Legs - Dimensions and static parameters of steel angles with unequal legs - imperial units
- Steel Angles with Unequal Legs - Dimensions and static parameters of steel angles with unequal legs - metric units
- W Steel Beams - Allowable Uniform Loads - Allowable uniform loads
- Weight of Beam - Stress and Strain - Stress and deformation of a vertical beam due to it's own weight
Tag Search
Deflection 5 8 18 Lug Nuts
- en: american standard beams steel
- es: estándar americano Vigas de acero
- de: American Standard Stahlbalken
Beam Deflection Calculator
This calculator is based on Euler-Bernoulli beam theory. The Euler-Bernoulli equation describes a relationship between beam deflection and applied external forces. Adobe premiere elements 9 release date. Pubg mobile version on pc download. The simplest form of this equation is as follows:
`EI((d^4w)/dx^4)=q(x)`
The Shear Force and Moment can be expressed, respectively, as: 4k video downloader 4 4 3 download free.
`Q=-EI((d^3w)/dx^3), M=-EI((d^2w)/dx^2)` Affinity photo 1 7 for mac free download.
Beam Moment and Shear Force Calculator
We use these equations along with the boundary conditions and loads for our beams to derive closed-form solutions to the beam configurations shown on this page (simply supported and cantilver beams). The beam calculator uses these equations to generate bending moment, shear force, slope and defelction diagrams.
The beam calculator is a great tool to quickly validate forces in beams. Use it to help you design steel, wood and concrete beams under various loading conditions. Samp gamemodes rp. Also, remember, you can add results from beams together using the method of superposition.
Steel, Wood and Concrete Beam Calculator
Of course, it is not always possible (or practical) to derive a closed-form solution for some beam configurations. If you have a steel, wood or concrete beam with complex boundary conditions and loads you're better off solving the problem numerically with one of our finite element analysis tools. If you're not worried about design codes and comparing beam demand and beam capacity, try out our easy to use Shear & Moment Calculator. If you need full design checks via AISC 360, NDS, ASD and LRFD for steel or wood beam design and you want to design your next beam in minutes, you might like our Beam Designer tool.
Free AISC Steel and NDS Wood Beam Design
Our goal with WebStructural is to give back to the engineering community by providing a free, cloud-based steel and wood beam design app. There's nothing to install, simply navigate to our Free Steel and Wood Beam Designer and start designing! If you like the tool and decide you'd like to save and print projects you can upgrade for $19 monthly. There's no long-term contract. Cancel anytime, we'll save your projects and you can resubscribe later to access them.More Free Online Calculators
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