I Beam Weight Calculator in Pounds

I-Beam Weight Calculator in Pounds | Calculate Steel Beam Weight :root { –primary-color: #004a99; –success-color: #28a745; –background-color: #f8f9fa; –text-color: #333; –border-color: #ddd; –card-background: #fff; –shadow: 0 2px 5px rgba(0,0,0,0.1); } body { font-family: 'Segoe UI', Tahoma, Geneva, Verdana, sans-serif; background-color: var(–background-color); color: var(–text-color); margin: 0; padding: 0; line-height: 1.6; } .container { max-width: 960px; margin: 20px auto; padding: 20px; background-color: var(–card-background); border-radius: 8px; box-shadow: var(–shadow); } h1, h2, h3 { color: var(–primary-color); text-align: center; } h1 { margin-bottom: 20px; font-size: 2.2em; } h2 { margin-top: 30px; margin-bottom: 15px; font-size: 1.8em; border-bottom: 2px solid var(–primary-color); padding-bottom: 5px; } h3 { margin-top: 20px; margin-bottom: 10px; font-size: 1.4em; } .calculator-wrapper { background-color: var(–card-background); padding: 30px; border-radius: 8px; box-shadow: var(–shadow); margin-bottom: 30px; } .input-group { margin-bottom: 20px; display: flex; flex-direction: column; } .input-group label { display: block; margin-bottom: 8px; font-weight: bold; color: var(–primary-color); } .input-group input[type="number"], .input-group select { width: 100%; padding: 12px; border: 1px solid var(–border-color); border-radius: 5px; box-sizing: border-box; font-size: 1em; transition: border-color 0.3s ease; } .input-group input[type="number"]:focus, .input-group select:focus { border-color: var(–primary-color); outline: none; } .input-group .helper-text { font-size: 0.85em; color: #666; margin-top: 5px; } .input-group .error-message { color: #dc3545; font-size: 0.85em; margin-top: 5px; display: none; /* Hidden by default */ } .error-message.visible { display: block; } button { background-color: var(–primary-color); color: white; border: none; padding: 12px 25px; border-radius: 5px; cursor: pointer; font-size: 1em; margin-right: 10px; transition: background-color 0.3s ease; } button:hover { background-color: #003366; } button.secondary { background-color: #6c757d; } button.secondary:hover { background-color: #5a6268; } .results-wrapper { margin-top: 30px; padding: 25px; background-color: var(–primary-color); color: white; border-radius: 5px; text-align: center; } .results-wrapper h3 { color: white; margin-bottom: 15px; } .main-result { font-size: 2.5em; font-weight: bold; margin-bottom: 10px; } .results-list { list-style: none; padding: 0; margin: 0; display: flex; justify-content: space-around; flex-wrap: wrap; margin-top: 20px; } .results-list li { margin: 10px 15px; text-align: center; } .results-list li strong { display: block; font-size: 1.2em; } .results-list li span { font-size: 0.9em; opacity: 0.9; } .formula-explanation { margin-top: 20px; font-size: 0.9em; color: #666; text-align: center; border-top: 1px dashed var(–border-color); padding-top: 15px; } .chart-container { margin-top: 30px; padding: 20px; background-color: var(–card-background); border-radius: 8px; box-shadow: var(–shadow); text-align: center; } canvas { max-width: 100%; height: auto; } .table-container { margin-top: 30px; overflow-x: auto; } table { width: 100%; border-collapse: collapse; margin-top: 15px; } th, td { padding: 10px 12px; text-align: left; border: 1px solid var(–border-color); } th { background-color: var(–primary-color); color: white; font-weight: bold; } tr:nth-child(even) { background-color: #f2f2f2; } caption { font-size: 1.1em; font-weight: bold; color: var(–primary-color); margin-bottom: 10px; caption-side: top; text-align: left; } .faq-section, .article-section { margin-top: 30px; padding: 25px; background-color: var(–card-background); border-radius: 8px; box-shadow: var(–shadow); } .faq-section h3, .article-section h3 { text-align: left; margin-bottom: 15px; } .faq-item { margin-bottom: 15px; } .faq-item strong { display: block; cursor: pointer; color: var(–primary-color); } .faq-item p { margin-top: 5px; padding-left: 15px; font-size: 0.95em; display: none; /* Hidden by default */ } .faq-item.open p { display: block; } .internal-links ul { list-style: none; padding: 0; } .internal-links li { margin-bottom: 10px; } .internal-links a { color: var(–primary-color); text-decoration: none; font-weight: bold; } .internal-links a:hover { text-decoration: underline; } footer { text-align: center; margin-top: 40px; padding: 20px; font-size: 0.9em; color: #888; } @media (min-width: 768px) { .container { margin: 30px auto; } .input-group { flex-direction: row; align-items: center; } .input-group label { width: 180px; margin-right: 15px; margin-bottom: 0; text-align: right; } .input-group .helper-text, .input-group .error-message { margin-left: 195px; /* Aligns below label + input */ width: calc(100% – 195px); } .results-list { justify-content: center; } .results-list li { margin: 10px 25px; } }

I-Beam Weight Calculator in Pounds

Easily calculate the weight of I-beams in pounds per foot and total weight. Understand steel beam properties for your construction, engineering, or fabrication needs. Enter the beam's dimensions and length below.

Steel I-Beam Weight Calculator

W6x20 W8x31 W10x33 W12x26 W14x53 Custom (Enter properties)
Select a standard W-shape or choose 'Custom' to enter specific properties.
Thickness of the vertical web (inches).
Thickness of the horizontal flanges (inches).
Total height of the beam from top to bottom of flange (inches).
Width of one flange (inches).
Length of the I-beam section (feet).
Density of steel (pounds per cubic foot). Standard is ~490 lb/ft³.

Results

0.00 lbs
  • 0.00 lbs/ft
  • 0.00 ft³
  • 0.00 in²

Weight (lbs) = Beam Volume (ft³) * Steel Density (lbs/ft³)

Standard I-Beam Properties (Nominal)
W-Shape Nominal Depth (in) Flange Width (in) Web Thickness (in) Flange Thickness (in) Area (in²) Weight (lbs/ft)
W6x20 6.03 4.00 0.25 0.38 5.87 20.0
W8x31 8.04 5.51 0.31 0.48 9.12 31.0
W10x33 10.0 5.51 0.31 0.48 9.71 33.0
W12x26 12.0 4.02 0.26 0.41 7.67 26.0
W14x53 14.0 5.51 0.35 0.54 15.6 53.0

Weight vs. Length for Selected Beam Type

Total Weight (lbs) Beam Volume (ft³)

What is I-Beam Weight Calculation?

The calculation of I-beam weight in pounds is a fundamental aspect of structural engineering and construction. An I-beam, also known as a universal beam or H-beam, is a structural steel member characterized by its I-shaped cross-section. This shape consists of two parallel flanges (the horizontal parts) connected by a central web (the vertical part). The weight of an I-beam is crucial for several reasons: determining load-bearing capacity, material procurement, transportation logistics, and cost estimation. Understanding how to calculate this weight ensures that projects are adequately resourced and structurally sound. Our i beam weight calculator in pounds provides an efficient way to obtain these vital metrics.

Structural engineers, architects, fabricators, contractors, and procurement specialists all rely on accurate weight calculations. Whether designing a building's frame, a bridge, or a custom steel structure, knowing the weight of each component is essential for load calculations, stability analysis, and overall project planning. Misconceptions often arise regarding the consistency of weight for a given "size" of I-beam; while standard shapes exist, variations in manufacturing and custom specifications can influence the final weight. This calculator helps clarify these calculations for standard and custom profiles.

I-Beam Weight Formula and Mathematical Explanation

The core principle behind calculating the weight of an I-beam is to determine its volume and then multiply that volume by the density of the material (steel, in this case). The standard formula is:

Total Weight (lbs) = Beam Volume (ft³) × Steel Density (lbs/ft³)

To calculate the beam volume, we first need the cross-sectional area of the I-beam and its length. The volume is derived as:

Beam Volume (ft³) = Cross-Sectional Area (in²) × Length (ft) / 144 (in²/ft²)

The cross-sectional area (A) of an I-beam can be approximated by summing the areas of its component parts: the web and the two flanges. For a typical I-beam (W-shape), this is calculated as:

Cross-Sectional Area (A) = [Web Depth × Web Thickness] + [2 × Flange Width × Flange Thickness]

Combining these, the weight per foot can be directly calculated:

Weight per Foot (lbs/ft) = [Cross-Sectional Area (in²) × Steel Density (lbs/ft³)] / 144 (in²/ft²)

Variable Explanations

I-Beam Weight Calculation Variables
Variable Meaning Unit Typical Range / Notes
Web Depth (d) The height of the central vertical web of the I-beam. inches (in) Commonly ranges from 4 to 40 inches for standard W-shapes.
Web Thickness (tw) The thickness of the central vertical web. inches (in) Typically 0.2 to 0.7 inches.
Flange Width (bf) The width of one of the horizontal flanges. inches (in) Ranges from 3 to 16 inches.
Flange Thickness (tf) The thickness of one of the horizontal flanges. inches (in) Typically 0.3 to 1.0 inches.
Beam Length (L) The total length of the I-beam section being considered. feet (ft) Can be any positive value; commonly 20, 30, 40 ft.
Steel Density (ρ) The mass per unit volume of the steel. pounds per cubic foot (lbs/ft³) Standard value is approximately 490 lbs/ft³ for structural steel.
Cross-Sectional Area (A) The area of the I-beam's cross-section. square inches (in²) Calculated based on dimensions.
Beam Volume (V) The total volume occupied by the beam section. cubic feet (ft³) Calculated as A * L / 144.
Weight per Foot (W/ft) The weight of the I-beam per linear foot. pounds per foot (lbs/ft) Directly indicated on standard beam designations (e.g., W8x31 is 31 lbs/ft).
Total Weight (W) The total weight of the entire beam section. pounds (lbs) Calculated as (W/ft) * L.

Practical Examples (Real-World Use Cases)

Here are a couple of practical scenarios demonstrating the use of the i beam weight calculator in pounds:

Example 1: Residential Floor Joist

A contractor is building a residential home and needs to determine the weight of the main support beams for the second floor. They decide to use W10x33 I-beams, each 25 feet long.

Inputs:

  • I-Beam Type: W10x33 (This implies standard properties: Depth=10.0 in, Flange Width=5.51 in, Web Thickness=0.31 in, Flange Thickness=0.48 in, Weight/ft=33 lbs/ft)
  • Beam Length: 25 feet
  • Steel Density: 490 lbs/ft³ (standard)

Calculation:

  • Weight per Foot: 33 lbs/ft (from standard designation)
  • Total Weight = 33 lbs/ft × 25 ft = 825 lbs
  • Cross-Sectional Area calculation: [(10.0 in × 0.31 in) + 2 × (5.51 in × 0.48 in)] = 3.1 + 5.29 = 8.39 in² (Note: Standard tables show 9.71 in² for W10x33, indicating our simple formula is an approximation. The calculator uses a more precise area derived from standard properties.)
  • Beam Volume = 9.71 in² × 25 ft / 144 in²/ft² ≈ 1.686 ft³

Calculator Output (using standard W10x33):

  • Weight per Foot: 33.0 lbs/ft
  • Total Weight: 825.0 lbs
  • Beam Volume: 1.69 ft³
  • Beam Area: 9.71 in²

Interpretation: Each 25-foot W10x33 I-beam weighs 825 pounds. This information is vital for crane selection, transport planning, and ensuring the supporting structure can handle the load.

Example 2: Custom Bridge Support

An engineer is designing a pedestrian bridge and requires a custom I-beam section. They need a beam approximately 40 feet long and specify the following properties for a custom calculation:

Inputs:

  • Beam Type: Custom
  • Web Depth: 16 inches
  • Web Thickness: 0.5 inches
  • Flange Width: 8 inches
  • Flange Thickness: 0.75 inches
  • Beam Length: 40 feet
  • Steel Density: 490 lbs/ft³

Calculation:

  • Cross-Sectional Area = (16 in × 0.5 in) + 2 × (8 in × 0.75 in) = 8 in² + 12 in² = 20 in²
  • Weight per Foot = (20 in² × 490 lbs/ft³) / 144 in²/ft² ≈ 68.06 lbs/ft
  • Total Weight = 68.06 lbs/ft × 40 ft ≈ 2722.4 lbs
  • Beam Volume = 20 in² × 40 ft / 144 in²/ft² ≈ 5.56 ft³

Calculator Output (using custom dimensions):

  • Weight per Foot: 68.06 lbs/ft
  • Total Weight: 2722.4 lbs
  • Beam Volume: 5.56 ft³
  • Beam Area: 20.0 in²

Interpretation: This custom I-beam section will weigh approximately 2722 pounds for a 40-foot length. This detailed weight calculation allows for precise structural analysis and ordering of materials.

How to Use This I-Beam Weight Calculator

Using our i beam weight calculator in pounds is straightforward. Follow these steps:

  1. Select Beam Type: Choose a standard I-beam shape (like W6x20, W8x31, etc.) from the dropdown menu. If you have custom dimensions, select 'Custom'.
  2. Enter Custom Properties (if applicable): If you selected 'Custom', input the precise Web Depth, Web Thickness, Flange Width, and Flange Thickness in inches.
  3. Input Beam Length: Enter the desired length of the I-beam section in feet.
  4. Adjust Steel Density (Optional): The calculator defaults to 490 lbs/ft³, the standard density for structural steel. You can change this if you are working with a different type of steel or a specific density value.
  5. View Results: As you input the values, the results update automatically. You will see:
    • The main highlighted result: Total Weight of the I-beam section in pounds.
    • Weight per Foot (lbs/ft): The weight of the beam for every linear foot.
    • Beam Volume (ft³): The total volume the beam occupies.
    • Beam Area (in²): The cross-sectional area of the beam.
  6. Understand the Formula: A clear explanation of the calculation formula is provided below the results for transparency.
  7. Copy Results: Use the 'Copy Results' button to easily transfer the calculated values for documentation or sharing.
  8. Reset: Click 'Reset' to clear all fields and return to default settings.

Decision-Making Guidance: The calculated total weight is crucial for structural load calculations. The weight per foot helps in comparing different beam profiles for efficiency. Use these figures to ensure your structural designs are safe, cost-effective, and meet all project requirements.

Key Factors That Affect I-Beam Weight Results

Several factors influence the calculated weight of an I-beam. Understanding these helps in interpreting the results and ensuring accuracy:

  1. Beam Dimensions (Depth, Width, Thicknesses): This is the primary driver. Larger dimensions directly translate to a larger cross-sectional area, thus increasing both weight per foot and total weight. Our calculator uses these inputs for precise calculations.
  2. Beam Length: A longer beam will naturally weigh more than a shorter one, assuming identical cross-sections. The total weight is directly proportional to the length.
  3. Steel Density: While structural steel is typically around 490 lbs/ft³, different steel alloys or specific manufacturing processes might result in slight variations. Using an accurate density value is key for precise weight calculation. This relates to the material's composition and molecular structure.
  4. I-Beam Shape/Profile: Different standard profiles (e.g., W, S, HP beams) have distinct shapes and dimensional ratios even if they share similar overall heights. For instance, a W-shape (Wide Flange) is distinct from an S-shape (American Standard Beam). Our calculator focuses on W-shapes but allows custom inputs.
  5. Manufacturing Tolerances: Real-world steel beams may have slight deviations from their nominal dimensions due to manufacturing tolerances. While usually minor, these can contribute to small variations in actual weight compared to calculated weights.
  6. Protective Coatings/Paint: While not typically included in standard weight calculations, any applied coatings (like galvanization or paint) add a small amount of weight. For most structural applications, this is negligible, but it could be a factor in highly specialized scenarios.
  7. Corrosion: Over time, steel can corrode, potentially reducing its effective thickness and, consequently, its weight. This is more a factor in the long-term integrity than initial weight calculation.

Frequently Asked Questions (FAQ)

What is the standard density of steel used for I-beams?

The standard density for structural steel is approximately 490 pounds per cubic foot (lbs/ft³). This value is widely used in engineering calculations.

How is the weight per foot of an I-beam determined?

The weight per foot is calculated by finding the cross-sectional area of the beam (in square inches), multiplying it by the steel density (in lbs/ft³), and then dividing by 144 (to convert square inches to square feet for volume calculation per foot).

What is the difference between W-shape and S-shape I-beams?

W-shape beams (Wide Flange) have wider flanges relative to their depth and are generally more efficient for structural applications. S-shape beams (American Standard Beams) have narrower, tapered flanges and are often used for lighter loads or specific applications like older building construction.

Can I calculate the weight for any custom I-beam dimensions?

Yes, this calculator allows you to input custom dimensions (web depth, web thickness, flange width, flange thickness) if you select 'Custom' from the I-beam type dropdown. This provides flexibility for non-standard profiles.

Does the calculator account for bolt holes or cutouts?

No, the calculator assumes a solid, continuous I-beam section. Bolt holes or cutouts would reduce the actual weight, and these effects are typically accounted for through specific engineering adjustments rather than this general calculator.

How accurate are the standard beam weights listed in the table?

The weights listed for standard beams (e.g., W10x33) are nominal weights based on published standards (like AISC). They represent the expected weight per foot for that specific designation and are generally very accurate for procurement and structural design purposes.

What does "W10x33" mean?

"W10x33" refers to a Wide Flange I-beam. The '10' indicates the nominal depth of the beam in inches (approximately 10 inches deep), and the '33' indicates the nominal weight in pounds per linear foot.

Is the calculator suitable for metric units?

Currently, this calculator is designed for imperial units (inches, feet, pounds). For metric calculations, you would need to convert all input values to metric units (e.g., meters for length, mm for dimensions, kg/m³ for density) and adjust the conversion factors accordingly.

How does beam length affect load capacity versus weight?

While longer beams weigh more, their load capacity is complexly related to their span, depth, flange width, and the support conditions. A longer beam might require a heavier profile to maintain adequate stiffness and strength, increasing its weight significantly relative to its length.

Related Tools and Internal Resources

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var beamProperties = { "W6x20": { depth: 6.03, flange_width: 4.00, web_thickness: 0.25, flange_thickness: 0.38, area: 5.87, weight_per_foot: 20.0 }, "W8x31": { depth: 8.04, flange_width: 5.51, web_thickness: 0.31, flange_thickness: 0.48, area: 9.12, weight_per_foot: 31.0 }, "W10x33": { depth: 10.0, flange_width: 5.51, web_thickness: 0.31, flange_thickness: 0.48, area: 9.71, weight_per_foot: 33.0 }, "W12x26": { depth: 12.0, flange_width: 4.02, web_thickness: 0.26, flange_thickness: 0.41, area: 7.67, weight_per_foot: 26.0 }, "W14x53": { depth: 14.0, flange_width: 5.51, web_thickness: 0.35, flange_thickness: 0.54, area: 15.6, weight_per_foot: 53.0 } }; var chartInstance = null; // To hold the chart instance function updateBeamProperties() { var beamTypeSelect = document.getElementById('beamType'); var selectedType = beamTypeSelect.value; var customPropertiesDiv = document.getElementById('customProperties'); if (selectedType === 'custom') { customPropertiesDiv.style.display = 'block'; } else { customPropertiesDiv.style.display = 'none'; var properties = beamProperties[selectedType]; document.getElementById('webDepth').value = properties.depth; document.getElementById('flangeWidth').value = properties.flange_width; document.getElementById('webThickness').value = properties.web_thickness; document.getElementById('flangeThickness').value = properties.flange_thickness; updateChartData(properties.weight_per_foot); } } function isValidNumber(value) { return !isNaN(parseFloat(value)) && isFinite(value); } function validateInput(inputId, errorId, min, max) { var input = document.getElementById(inputId); var errorDisplay = document.getElementById(errorId); var value = parseFloat(input.value); errorDisplay.classList.remove('visible'); // Hide error by default if (input.value === "") { errorDisplay.textContent = "This field cannot be empty."; errorDisplay.classList.add('visible'); return false; } if (!isValidNumber(value)) { errorDisplay.textContent = "Please enter a valid number."; errorDisplay.classList.add('visible'); return false; } if (min !== undefined && value max) { errorDisplay.textContent = "Value cannot be greater than " + max + "."; errorDisplay.classList.add('visible'); return false; } return true; } function calculateWeight() { var beamTypeSelect = document.getElementById('beamType'); var selectedType = beamTypeSelect.value; var webDepth, flangeWidth, webThickness, flangeThickness, weightPerFoot, beamArea; if (selectedType === 'custom') { var validWebDepth = validateInput('webDepth', 'webDepthError', 0); var validFlangeWidth = validateInput('flangeWidth', 'flangeWidthError', 0); var validWebThickness = validateInput('webThickness', 'webThicknessError', 0); var validFlangeThickness = validateInput('flangeThickness', 'flangeThicknessError', 0); if (!validWebDepth || !validFlangeWidth || !validWebThickness || !validFlangeThickness) { // If any custom property is invalid, clear results or show defaults document.getElementById('mainResult').textContent = "0.00 lbs"; document.getElementById('weightPerFoot').textContent = "0.00"; document.getElementById('beamVolume').textContent = "0.00"; document.getElementById('beamArea').textContent = "0.00"; updateChartData(0); // Update chart with zero return; } webDepth = parseFloat(document.getElementById('webDepth').value); flangeWidth = parseFloat(document.getElementById('flangeWidth').value); webThickness = parseFloat(document.getElementById('webThickness').value); flangeThickness = parseFloat(document.getElementById('flangeThickness').value); beamArea = (webDepth * webThickness) + (2 * flangeWidth * flangeThickness); weightPerFoot = (beamArea * parseFloat(document.getElementById('steelDensity').value)) / 144; } else { var properties = beamProperties[selectedType]; beamArea = properties.area; weightPerFoot = properties.weight_per_foot; // Ensure custom inputs reflect selected standard if switching back document.getElementById('webDepth').value = properties.depth; document.getElementById('flangeWidth').value = properties.flange_width; document.getElementById('webThickness').value = properties.web_thickness; document.getElementById('flangeThickness').value = properties.flange_thickness; } var beamLengthInput = document.getElementById('beamLength'); var steelDensityInput = document.getElementById('steelDensity'); var validLength = validateInput('beamLength', 'beamLengthError', 1); var validDensity = validateInput('steelDensity', 'steelDensityError', 1); if (!validLength || !validDensity) { document.getElementById('mainResult').textContent = "0.00 lbs"; document.getElementById('weightPerFoot').textContent = weightPerFoot.toFixed(2); document.getElementById('beamVolume').textContent = "0.00"; document.getElementById('beamArea').textContent = beamArea.toFixed(2); updateChartData(weightPerFoot); // Update chart with potential weight/ft even if total is 0 return; } var beamLength = parseFloat(beamLengthInput.value); var steelDensity = parseFloat(steelDensityInput.value); var totalWeight = weightPerFoot * beamLength; var beamVolume = (beamArea * beamLength) / 144; document.getElementById('mainResult').textContent = totalWeight.toFixed(2) + " lbs"; document.getElementById('weightPerFoot').textContent = weightPerFoot.toFixed(2); document.getElementById('beamVolume').textContent = beamVolume.toFixed(2); document.getElementById('beamArea').textContent = beamArea.toFixed(2); if (selectedType !== 'custom') { updateChartData(weightPerFoot); // Update chart with weight per foot for selected standard beam } else { updateChartData(weightPerFoot); // Update chart with calculated weight per foot for custom beam } } function resetCalculator() { document.getElementById('beamType').value = "W6x20"; document.getElementById('webDepth').value = "6.03"; document.getElementById('flangeWidth').value = "4.00"; document.getElementById('webThickness').value = "0.25"; document.getElementById('flangeThickness').value = "0.38"; document.getElementById('beamLength').value = "20"; document.getElementById('steelDensity').value = "490"; document.getElementById('customProperties').style.display = 'none'; document.getElementById('mainResult').textContent = "0.00 lbs"; document.getElementById('weightPerFoot').textContent = "0.00"; document.getElementById('beamVolume').textContent = "0.00"; document.getElementById('beamArea').textContent = "0.00"; // Clear errors var errorElements = document.querySelectorAll('.error-message'); for (var i = 0; i < errorElements.length; i++) { errorElements[i].textContent = ''; errorElements[i].classList.remove('visible'); } updateChartData(0); // Reset chart } function copyResults() { var mainResult = document.getElementById('mainResult').textContent; var weightPerFoot = document.getElementById('weightPerFoot').textContent; var beamVolume = document.getElementById('beamVolume').textContent; var beamArea = document.getElementById('beamArea').textContent; var beamType = document.getElementById('beamType').value; var beamLength = document.getElementById('beamLength').value; var steelDensity = document.getElementById('steelDensity').value; var assumptions = "Assumptions:\n"; if (beamType === 'custom') { assumptions += "- Beam Type: Custom\n"; assumptions += "- Web Depth: " + document.getElementById('webDepth').value + " in\n"; assumptions += "- Flange Width: " + document.getElementById('flangeWidth').value + " in\n"; assumptions += "- Web Thickness: " + document.getElementById('webThickness').value + " in\n"; assumptions += "- Flange Thickness: " + document.getElementById('flangeThickness').value + " in\n"; } else { assumptions += "- Beam Type: " + beamType + "\n"; } assumptions += "- Beam Length: " + beamLength + " ft\n"; assumptions += "- Steel Density: " + steelDensity + " lbs/ft³\n"; var textToCopy = "I-Beam Weight Calculation Results:\n\n"; textToCopy += "Total Weight: " + mainResult + "\n"; textToCopy += "Weight Per Foot: " + weightPerFoot + " lbs/ft\n"; textToCopy += "Beam Volume: " + beamVolume + " ft³\n"; textToCopy += "Beam Area: " + beamArea + " in²\n\n"; textToCopy += assumptions; navigator.clipboard.writeText(textToCopy).then(function() { // Success feedback (optional) var copyButton = document.querySelector('button:not(.secondary)'); var originalText = copyButton.textContent; copyButton.textContent = 'Copied!'; setTimeout(function() { copyButton.textContent = originalText; }, 2000); }, function(err) { console.error('Could not copy text: ', err); // Fallback for older browsers or if clipboard API fails var textArea = document.createElement("textarea"); textArea.value = textToCopy; textArea.style.position = "fixed"; textArea.style.left = "-9999px"; document.body.appendChild(textArea); textArea.focus(); textArea.select(); try { document.execCommand('copy'); var copyButton = document.querySelector('button:not(.secondary)'); var originalText = copyButton.textContent; copyButton.textContent = 'Copied!'; setTimeout(function() { copyButton.textContent = originalText; }, 2000); } catch (err) { console.error('Fallback copy failed: ', err); alert("Failed to copy. Please copy manually."); } document.body.removeChild(textArea); }); } function toggleFaq(element) { var paragraph = element.nextElementSibling; element.classList.toggle('open'); paragraph.style.display = (paragraph.style.display === 'block') ? 'none' : 'block'; } function initializeChart() { var ctx = document.getElementById('weightLengthChart').getContext('2d'); var labels = []; for (var i = 1; i 0) { var beamLength = parseFloat(beamLengthInput.value); // Calculate for 10 points from 1ft up to the entered beamLength, or 10ft if beamLength is greater var maxPoints = Math.min(10, beamLength); for (var i = 1; i <= maxPoints; i++) { labels.push(i + ' ft'); weightPerFootData.push(weightPerFoot); volumePerFootData.push((currentBeamArea * i) / 144); } } else { // If inputs are invalid or area is zero, fill with zeros up to 10 feet for (var i = 1; i 0 ? maxWeight * 1.1 : 10; // Add some buffer, ensure minimum scale chartInstance.options.scales['y-axis-volume'].max = maxVolume > 0 ? maxVolume * 1.1 : 0.1; // Add some buffer, ensure minimum scale chartInstance.update(); } // Initial setup document.addEventListener('DOMContentLoaded', function() { updateBeamProperties(); // Set initial values based on default selection calculateWeight(); // Calculate initial weights initializeChart(); // Initialize the chart updateChartData(document.getElementById('weightPerFoot').textContent); // Populate chart data initially });

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