How to Calculate the Weight of a Steel Beam

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How to Calculate the Weight of a Steel Beam

Accurately determine the weight of steel beams for your construction and engineering projects. Use our interactive calculator and comprehensive guide.

Steel Beam Weight Calculator

Select Beam Type W10x49 W12x53 W14x730 S8x18.4 C6x13 L4x4x1/2 Choose from common steel beam profiles.
Please select a beam type.
Enter the total length of the beam.
Please enter a valid length (e.g., 20).
Feet (ft) Meters (m) Select the unit of measurement for the beam length.

Calculation Results

–.– kg
Weight per Foot: –.– kg/ft
Weight per Meter: –.– kg/m
Total Volume: –.– m³

Formula Used: Weight = Volume × Density Volume = Cross-sectional Area × Length (Where Density of Steel ≈ 7850 kg/m³)

Note: Values are approximate. Consult official steel tables for precise specifications.

Weight vs. Length for Selected Beam Type

Weight (kg) Length (m)
Approximate steel beam weight for varying lengths.

What is Steel Beam Weight Calculation?

Calculating the weight of a steel beam is a fundamental process in structural engineering and construction. It involves determining the mass of a specific steel section based on its dimensions and the material's density. This calculation is crucial for several reasons, including estimating the total load a structure must support, planning transportation and handling logistics, ensuring compliance with material specifications, and managing project costs. Understanding how to calculate the weight of a steel beam ensures that engineers, architects, and builders can make informed decisions about material selection and structural integrity.

Who Should Use It? Structural engineers use this calculation extensively when designing buildings, bridges, and other infrastructure. Architects rely on it for preliminary load estimations and material ordering. Construction managers need it for site planning, crane selection, and budget forecasting. Fabricators and steel suppliers use weight calculations for inventory management and pricing. Even DIY enthusiasts undertaking structural projects need to understand these principles to ensure safety and feasibility. Therefore, anyone involved in the design, construction, or management of projects involving steel structures will find this calculation indispensable.

Common Misconceptions A common misconception is that all steel beams of the same nominal size have the same weight. However, steel beam designations (like W10x49) indicate a nominal depth and weight per foot, but variations can exist due to manufacturing tolerances and specific steel grades. Another misconception is that weight is solely dependent on length; while length is a major factor, the cross-sectional shape and thickness are equally important. Some may also underestimate the importance of density, assuming all metals weigh the same. For accurate results, precise dimensions and the correct density of steel are essential.

Steel Beam Weight Formula and Mathematical Explanation

The fundamental principle for calculating the weight of a steel beam is straightforward: Weight is the product of its volume and the density of the material. Steel, being a metal alloy primarily composed of iron, has a consistent density under typical conditions.

The formula can be broken down into steps:

  1. Determine the Volume of the Beam: The volume of a prismatic shape like a steel beam is calculated by multiplying its cross-sectional area by its length.
  2. Apply Material Density: Once the volume is known, multiply it by the density of steel to find the mass (weight).

The core formula is:

Weight = Volume × Density

And since Volume = Cross-sectional Area × Length, the expanded formula is:

Weight = (Cross-sectional Area × Length) × Density

Variable Explanations:

Variable Meaning Unit Typical Range
Cross-sectional Area (A) The area of the beam's end profile. square meters (m²) or square inches (in²) Depends heavily on beam profile (e.g., 0.003 m² to 0.1 m²)
Length (L) The total length of the steel beam. meters (m) or feet (ft) 1 m to 30 m (or more)
Density (ρ) The mass per unit volume of the steel. kilograms per cubic meter (kg/m³) Approximately 7850 kg/m³ for structural steel
Weight (W) The total mass of the steel beam. kilograms (kg) or pounds (lbs) Varies widely based on size and length

The calculator primarily uses metric units (meters and kilograms) for internal calculations to maintain consistency, converting inputs as necessary. The density of steel is a crucial constant, typically taken as 7850 kg/m³ for common structural steel grades like ASTM A36. For specialized steel alloys, this value might slightly differ, but 7850 kg/m³ is a widely accepted standard for general calculations.

Practical Examples (Real-World Use Cases)

Let's illustrate the steel beam weight calculation with practical examples.

Example 1: Calculating the weight of a W12x53 beam used as a primary support

A structural engineer is designing a floor system and needs to use a W12x53 wide flange beam spanning 25 feet.

  • Beam Type: W12x53
  • Length: 25 feet
  • Length Unit: Feet

Calculation Steps (using the calculator):

  1. Select "W12x53" from the Beam Type dropdown.
  2. Enter "25" for Beam Length.
  3. Ensure "Feet (ft)" is selected for Length Unit.
Calculator Output:
  • Primary Result (Total Weight): Approximately 1325 kg
  • Weight per Foot: Approximately 53 lbs/ft (calculator displays this internally/conceptually, translates to kg/ft)
  • Weight per Meter: Approximately 78.9 kg/m
  • Total Volume: Approximately 0.170 m³

Interpretation: This 25-foot W12x53 beam weighs about 1325 kg. This information is vital for the structural engineer to calculate the total dead load on the supporting columns and foundation. It also informs the construction team about the handling requirements – they know they'll need appropriate lifting equipment for a beam of this weight.

Example 2: Calculating the weight of a 6-meter L4x4x1/2 angle for bracing

An architect needs to specify an angle section for bracing a smaller structure. They require an L4x4x1/2 (equal leg angle) that is 6 meters long.

  • Beam Type: L4x4x1/2
  • Length: 6 meters
  • Length Unit: Meters

Calculation Steps (using the calculator):

  1. Select "L4x4x1/2" from the Beam Type dropdown.
  2. Enter "6" for Beam Length.
  3. Select "Meters (m)" for Length Unit.
Calculator Output:
  • Primary Result (Total Weight): Approximately 44.3 kg
  • Weight per Foot: Approximately 13.5 lbs/ft (internal lookup, translates to kg/ft)
  • Weight per Meter: Approximately 7.38 kg/m
  • Total Volume: Approximately 0.0056 m³

Interpretation: The 6-meter L4x4x1/2 angle weighs approximately 44.3 kg. This is a relatively light component, making it easier to handle and transport. Engineers will use this weight in conjunction with other structural elements to ensure the bracing system effectively resists lateral loads like wind or seismic forces.

How to Use This Steel Beam Weight Calculator

Our Steel Beam Weight Calculator is designed for ease of use, providing quick and accurate results for your engineering and construction needs. Follow these simple steps:

  1. Select Beam Type: Choose the specific profile of your steel beam from the "Steel Beam Type" dropdown menu. Common types like W-shapes (Wide Flange), S-shapes (Standard I-beams), C-channels, and Angles (L-shapes) are included. The calculator uses pre-defined cross-sectional areas for these standard profiles. If your beam type isn't listed, you may need to manually input its cross-sectional area and density.
  2. Enter Beam Length: Input the total length of the steel beam into the "Beam Length" field. Ensure you use numerical values only.
  3. Specify Length Unit: Select the correct unit for your beam length – either "Feet (ft)" or "Meters (m)" – using the "Length Unit" dropdown. This is crucial for accurate volume and weight calculations.
  4. View Results: As soon as you update the inputs, the results will update automatically in real time. You'll see the total weight of the beam prominently displayed, along with key intermediate values like weight per foot, weight per meter, and total volume.
  5. Interpret the Data: The primary result shows the total weight in kilograms (kg). The intermediate values provide further context for different units and estimations. The formula explanation clarifies how the result was derived.
  6. Use the Buttons:
    • Reset: Click "Reset" to clear all current inputs and return the calculator to its default state (ready for a new calculation).
    • Copy Results: Click "Copy Results" to copy the main result, intermediate values, and key assumptions (like steel density) to your clipboard for easy pasting into documents or reports.

Decision-Making Guidance: The calculated weight is essential for structural load calculations, material procurement, transportation planning, and cost estimation. Always cross-reference with official steel section property tables for critical applications, as manufacturing tolerances can affect exact weights.

Key Factors That Affect Steel Beam Weight Results

While the basic formula (Weight = Area × Length × Density) is simple, several factors can influence the actual weight and the accuracy of your calculations:

  1. Steel Grade and Alloy Composition: Different steel grades (e.g., ASTM A36, A992, stainless steel) have slightly different densities and mechanical properties. While the density variation for common structural steels is minor (around 7850 kg/m³), using an incorrect density value for specialized alloys can introduce inaccuracies.
  2. Manufacturing Tolerances: Steel mills produce beams within specified tolerance ranges for dimensions and weight. Actual beams might be slightly heavier or lighter than the nominal values indicate. Official steel tables often provide nominal weights and sometimes actual weight ranges.
  3. Cross-Sectional Shape and Dimensions: The profile of the beam (I-beam, channel, angle, tube) and its exact dimensions (flange width, web thickness, depth) directly determine the cross-sectional area. Even slight variations in these dimensions, perhaps due to custom fabrication or specific product lines, will alter the weight.
  4. Length Accuracy: While seemingly obvious, the precise length of the beam is critical. A small error in measuring the length can lead to a proportionally significant error in the total weight, especially for long beams. Ensure accurate measurements are taken on-site.
  5. Unit Conversions: Inconsistent or incorrect unit conversions (e.g., mixing feet and meters, or pounds and kilograms) are common sources of error. Always double-check that your inputs and expected outputs use compatible units, or rely on a calculator that handles conversions properly.
  6. Coating and Treatments: If the steel beam has undergone galvanization, painting, or other protective coatings, this adds extra weight. While typically a small percentage of the total weight, it can be relevant for highly precise calculations or when dealing with very thin sections.
  7. Temperature Effects: Although steel's density changes minimally with typical ambient temperature fluctuations, extreme temperature variations in manufacturing or during use could theoretically affect density slightly. However, this is usually negligible for standard construction weight calculations.

Frequently Asked Questions (FAQ)

Q1: What is the standard density of steel used for beams?

The standard density for most structural steels is approximately 7850 kilograms per cubic meter (kg/m³). This value is used in most general calculations.

Q2: How do I find the cross-sectional area for a specific beam?

You can find the cross-sectional area in official steel shape property tables provided by manufacturers (like AISC, CISC, etc.) or engineering handbooks. Our calculator uses pre-defined areas for common beam types.

Q3: Does the calculator account for different steel grades (e.g., ASTM A36 vs. A992)?

This calculator assumes a standard steel density (7850 kg/m³). While different steel grades may have slightly varying densities, the impact on total weight is usually minimal for typical structural applications. Material strength properties (yield, tensile strength) differ more significantly between grades, which is a separate calculation consideration.

Q4: What if my beam length is in inches or yards?

You will need to convert your measurement to feet or meters before entering it into the calculator. For example, 1 inch = 1/12 feet, and 1 yard = 3 feet.

Q5: Can this calculator be used for hollow structural sections (HSS)?

Yes, if the HSS profile (e.g., square, rectangular, round) is listed in the "Steel Beam Type" dropdown and its properties are accounted for. If not, you would need to calculate the cross-sectional area and volume based on its specific dimensions (outer dimensions minus the wall thickness) and use those values.

Q6: Why is weight calculation important for structural integrity?

The weight of a beam contributes to the dead load of a structure. Accurate weight calculation ensures that the supporting elements (columns, foundations) and the beam itself are adequately designed to handle the total load, preventing structural failure.

Q7: How do I calculate the weight if I know the weight per foot but not the type?

If you know the weight per foot (or per meter), you can use that information directly. Multiply the weight per unit length by the total length in that same unit (e.g., weight per foot × total feet) to get the total weight. Our calculator provides weight per foot and per meter as intermediate results.

Q8: What does a W12x53 designation mean?

In the US system, 'W' stands for Wide Flange. '12' is the nominal depth of the beam in inches (approximately 12 inches). '53' is the approximate weight of the beam in pounds per linear foot (lbs/ft). So, a W12x53 beam weighs about 53 lbs per foot.

Related Tools and Internal Resources

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// Steel Beam Properties Data (Cross-sectional Area in m²) var beamProperties = { "W10x49": {"area": 0.00625, "weight_per_foot_lb": 49.0}, // Approximate area for W10x49 "W12x53": {"area": 0.00672, "weight_per_foot_lb": 53.0}, // Approximate area for W12x53 "W14x730": {"area": 0.0930, "weight_per_foot_lb": 730.0}, // Approximate area for W14x730 "S8x18.4": {"area": 0.00235, "weight_per_foot_lb": 18.4}, // Approximate area for S8x18.4 "C6x13": {"area": 0.00166, "weight_per_foot_lb": 13.0}, // Approximate area for C6x13 (nominal) "L4x4x1/2": {"area": 0.00477, "weight_per_foot_lb": 13.5} // Approximate area for L4x4x0.5 (equal leg angle) }; var densitySteelKgPerM3 = 7850; // kg/m³ function validateInput(inputId, errorId, min, max) { var input = document.getElementById(inputId); var error = document.getElementById(errorId); var value = parseFloat(input.value); error.style.display = 'none'; // Hide error initially if (input.value === "") { error.textContent = "This field is required."; error.style.display = 'block'; return false; } if (isNaN(value)) { error.textContent = "Please enter a valid number."; error.style.display = 'block'; return false; } if (min !== undefined && value max) { error.textContent = "Value is too large."; error.style.display = 'block'; return false; } return true; } function calculateWeight() { var beamTypeSelect = document.getElementById("beamType"); var beamLengthInput = document.getElementById("beamLength"); var lengthUnitSelect = document.getElementById("lengthUnit"); var beamTypeError = document.getElementById("beamTypeError"); var beamLengthError = document.getElementById("beamLengthError"); // Reset errors beamTypeError.style.display = 'none'; beamLengthError.style.display = 'none'; var isValid = true; if (beamTypeSelect.value === "") { beamTypeError.textContent = "Please select a beam type."; beamTypeError.style.display = 'block'; isValid = false; } if (!validateInput('beamLength', 'beamLengthError', 0)) { isValid = false; } if (!isValid) { // Clear results if inputs are invalid document.getElementById("primaryResult").textContent = "–.– kg"; document.getElementById("weightPerFoot").innerHTML = "Weight per Foot: –.– kg/ft"; document.getElementById("weightPerMeter").innerHTML = "Weight per Meter: –.– kg/m"; document.getElementById("totalVolume").innerHTML = "Total Volume: –.– m³"; updateChart([], []); // Clear chart return; } var selectedBeamType = beamTypeSelect.value; var beamLength = parseFloat(beamLengthInput.value); var lengthUnit = lengthUnitSelect.value; var beamProps = beamProperties[selectedBeamType]; var crossSectionalArea = beamProps ? beamProps.area : 0; // Default to 0 if not found var weightPerFootLb = beamProps ? beamProps.weight_per_foot_lb : 0; // Default to 0 // Convert length to meters if necessary var beamLengthMeters = beamLength; if (lengthUnit === "ft") { beamLengthMeters = beamLength * 0.3048; // Convert feet to meters } // Calculate Total Volume var totalVolumeM3 = crossSectionalArea * beamLengthMeters; // Calculate Total Weight in kg var totalWeightKg = totalVolumeM3 * densitySteelKgPerM3; // Calculate Weight per Meter (kg/m) var weightPerMeterKg = crossSectionalArea * densitySteelKgPerM3; // Calculate Weight per Foot (kg/ft) – Conversion from lbs/ft var weightPerFootKg = weightPerFootLb * 0.453592; // Convert lbs to kg // Update results display document.getElementById("primaryResult").textContent = totalWeightKg.toFixed(2) + " kg"; document.getElementById("weightPerFoot").innerHTML = "Weight per Foot: " + weightPerFootKg.toFixed(2) + " kg/ft"; document.getElementById("weightPerMeter").innerHTML = "Weight per Meter: " + weightPerMeterKg.toFixed(2) + " kg/m"; document.getElementById("totalVolume").innerHTML = "Total Volume: " + totalVolumeM3.toFixed(3) + " m³"; // Update Chart updateChart(beamLengthMeters, totalWeightKg); } function updateBeamProperties() { var beamTypeSelect = document.getElementById("beamType"); var selectedBeamType = beamTypeSelect.value; var beamProps = beamProperties[selectedBeamType]; if (beamProps) { // Update helper text or potentially prefill values if needed // For now, just ensures calculation is triggered by selection change calculateWeight(); } else { // Clear results if no beam type selected document.getElementById("primaryResult").textContent = "–.– kg"; document.getElementById("weightPerFoot").innerHTML = "Weight per Foot: –.– kg/ft"; document.getElementById("weightPerMeter").innerHTML = "Weight per Meter: –.– kg/m"; document.getElementById("totalVolume").innerHTML = "Total Volume: –.– m³"; updateChart([], []); // Clear chart } } function resetCalculator() { document.getElementById("beamType").value = ""; document.getElementById("beamLength").value = ""; document.getElementById("lengthUnit").value = "ft"; // Clear error messages document.getElementById("beamTypeError").style.display = 'none'; document.getElementById("beamLengthError").style.display = 'none'; // Reset results display document.getElementById("primaryResult").textContent = "–.– kg"; document.getElementById("weightPerFoot").innerHTML = "Weight per Foot: –.– kg/ft"; document.getElementById("weightPerMeter").innerHTML = "Weight per Meter: –.– kg/m"; document.getElementById("totalVolume").innerHTML = "Total Volume: –.– m³"; updateChart([], []); // Clear chart } function copyResults() { var primaryResult = document.getElementById("primaryResult").textContent; var weightPerFoot = document.getElementById("weightPerFoot").textContent.replace("Weight per Foot: ", ""); var weightPerMeter = document.getElementById("weightPerMeter").textContent.replace("Weight per Meter: ", ""); var totalVolume = document.getElementById("totalVolume").textContent.replace("Total Volume: ", ""); var beamType = document.getElementById("beamType").value; var beamLength = document.getElementById("beamLength").value; var lengthUnit = document.getElementById("lengthUnit").value; var assumptions = "Assumptions:\n" + "- Steel Density: " + densitySteelKgPerM3 + " kg/m³\n" + "- Selected Beam Type: " + (beamType || "N/A") + "\n" + "- Beam Length Input: " + beamLength + " " + lengthUnit; var resultsText = "Steel Beam Weight Calculation Results:\n\n" + "Total Weight: " + primaryResult + "\n" + "Weight per Foot: " + weightPerFoot + "\n" + "Weight per Meter: " + weightPerMeter + "\n" + "Total Volume: " + totalVolume + "\n\n" + assumptions; // Use a temporary textarea to copy text var textArea = document.createElement("textarea"); textArea.value = resultsText; textArea.style.position = "fixed"; textArea.style.left = "-9999px"; document.body.appendChild(textArea); textArea.focus(); textArea.select(); try { var successful = document.execCommand('copy'); var msg = successful ? 'Results copied!' : 'Copy failed'; alert(msg); // Simple feedback } catch (err) { alert('Unable to copy results. Please copy manually.'); } document.body.removeChild(textArea); } // Charting Logic var weightChart; var chartContext = document.getElementById('weightChart').getContext('2d'); function updateChart(currentLengthM, currentWeightKg) { if (weightChart) { weightChart.destroy(); } var maxChartLengthM = 30; // Max length for chart display (e.g., 30 meters) var lengthSteps = 10; var dataPoints = 50; // Number of points to plot var labels = []; var weights = []; // Get current beam properties for calculation range var selectedBeamType = document.getElementById("beamType").value; var beamProps = beamProperties[selectedBeamType]; var crossSectionalArea = beamProps ? beamProps.area : 0; if (crossSectionalArea > 0) { for (var i = 0; i < dataPoints; i++) { var lengthM = (i / (dataPoints – 1)) * maxChartLengthM; var weightKg = (crossSectionalArea * lengthM) * densitySteelKgPerM3; labels.push(lengthM.toFixed(1)); weights.push(weightKg.toFixed(1)); } } weightChart = new Chart(chartContext, { type: 'line', data: { labels: labels, datasets: [{ label: 'Weight (kg)', data: weights, borderColor: 'rgba(0, 74, 153, 0.7)', backgroundColor: 'rgba(0, 74, 153, 0.1)', fill: true, tension: 0.1, pointRadius: 0 // Hide points for cleaner line }] }, options: { responsive: true, maintainAspectRatio: true, scales: { x: { title: { display: true, text: 'Length (m)' }, ticks: { autoSkip: true, maxTicksLimit: 10 } }, y: { title: { display: true, text: 'Weight (kg)' }, beginAtZero: true } }, plugins: { legend: { display: false // Legend is shown in HTML }, tooltip: { callbacks: { label: function(context) { var label = context.dataset.label || ''; if (label) { label += ': '; } if (context.parsed.y !== null) { label += context.parsed.y + ' kg'; } return label; } } } } } }); } // Initial calculation and chart load document.addEventListener('DOMContentLoaded', function() { updateBeamProperties(); // Call to potentially set default if any calculateWeight(); // Initial calculation // Ensure chart is updated even if initial values are empty updateChart([], []); });

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