Calculate Weight of Steel Formula

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Steel Weight Calculator & Formula Guide

Calculate Steel Weight

Bar Pipe Plate Sheet Angle Beam (I-Beam) Tube (Hollow Section)
Select the shape of the steel.
Enter the length of the steel component.
Enter the width or diameter.
Enter the height or thickness.
Centimeters (cm) Meters (m) Inches (in) Feet (ft)
Select the units for your dimensions.

Results

— kg
Volume
Density
Total Length
Formula Used: Weight = Volume × Density. Volume is calculated based on the selected steel shape and dimensions.

Weight Distribution by Dimension

Chart showing how changes in dimensions affect the total weight.

What is the Steel Weight Formula?

{primary_keyword} is a fundamental calculation used across various industries, particularly in construction, manufacturing, and engineering, to determine the mass of a steel component. Accurate calculation of steel weight is crucial for cost estimation, material procurement, structural load calculations, and transportation logistics. It allows professionals to budget effectively, ensure structural integrity, and manage resources efficiently.

Understanding and applying the correct steel weight formula helps to avoid costly overestimations or dangerous underestimations of material required. This metric is essential for anyone involved in projects utilizing steel, from small-scale fabricators to large construction firms.

Who Should Use It?

  • Engineers & Architects: For structural design, load calculations, and material specifications.
  • Procurement & Estimators: To accurately budget for steel materials and manage project costs.
  • Fabricators & Manufacturers: For production planning, inventory management, and ensuring correct material usage.
  • Construction Managers: To oversee material delivery, site logistics, and project timelines.
  • DIY Enthusiasts: For smaller projects where precise material quantities are needed.

Common Misconceptions

A common misconception is that all steel has the same density. In reality, while the density of steel is generally around 7850 kg/m³ (or 0.283 lb/in³), slight variations can occur based on alloy composition. Another misconception is that shape doesn't significantly impact weight calculation; however, different shapes (like beams vs. bars) have distinct geometric formulas for volume that are critical for accurate weight determination. Assuming a simple cubic volume for complex shapes will lead to incorrect weight estimates.

Steel Weight Formula and Mathematical Explanation

The core principle behind calculating the weight of any object, including steel, is the relationship between its volume and density. The fundamental formula is:

Weight = Volume × Density

Step-by-Step Derivation

  1. Determine the Steel Shape: Identify whether the steel is a bar, pipe, plate, beam, etc.
  2. Measure Dimensions: Accurately measure the relevant dimensions (length, width, height, diameter, thickness) based on the shape. Ensure consistent units.
  3. Calculate Volume: Use the appropriate geometric formula for the determined shape to calculate its volume. This is the most variable step, depending on the steel profile.
  4. Identify Steel Density: Use the standard density of steel, which is approximately 7850 kilograms per cubic meter (kg/m³). This value can be converted to other units (e.g., pounds per cubic inch).
  5. Calculate Weight: Multiply the calculated volume by the density of steel.

Variable Explanations

  • Volume (V): The amount of three-dimensional space occupied by the steel component. Its unit depends on the dimensions used (e.g., m³, cm³, in³).
  • Density (ρ): The mass of steel per unit volume. The standard value is approximately 7850 kg/m³ or 0.283 lb/in³.
  • Weight (W): The final calculated mass of the steel component. Its unit will be kilograms (kg) or pounds (lb), depending on the units used for volume and density.

Variables Table

Variable Meaning Unit (Standard) Typical Range / Value
Length (L) The longest dimension of the steel component. meters (m), centimeters (cm), feet (ft), inches (in) Varies widely (e.g., 0.1m to 12m)
Width (W) The dimension perpendicular to length, for plates, sheets, beams. meters (m), centimeters (cm), feet (ft), inches (in) Varies widely (e.g., 5cm to 1m)
Height (H) / Thickness (T) The third dimension for solid shapes (e.g., I-beams, plates) or thickness for sheets. meters (m), centimeters (cm), feet (ft), inches (in) Varies widely (e.g., 1mm to 50mm)
Diameter (D) The diameter of round bars or pipes. meters (m), centimeters (cm), feet (ft), inches (in) Varies widely (e.g., 5mm to 300mm)
Volume (V) Calculated space occupied by the steel. cubic meters (m³), cubic centimeters (cm³), cubic inches (in³) Calculated based on dimensions
Density (ρ) Mass per unit volume of steel. kg/m³ or lb/in³ Approx. 7850 kg/m³ (or 0.283 lb/in³)
Weight (W) Final calculated mass. kilograms (kg) or pounds (lb) Calculated based on Volume and Density
Key variables involved in the steel weight calculation.

Practical Examples (Real-World Use Cases)

Example 1: Calculating the Weight of a Steel Bar

A construction project requires a steel reinforcing bar (rebar) with specific dimensions. We need to calculate its weight for procurement.

  • Steel Shape: Bar (Cylindrical)
  • Dimensions:
    • Length (L): 5 meters
    • Diameter (D): 20 millimeters
  • Units: Centimeters (cm) for easier calculation of mm to cm conversion.

Calculation Steps:

  1. Convert dimensions to consistent units (cm):
    • Length = 5 m * 100 cm/m = 500 cm
    • Diameter = 20 mm / 10 mm/cm = 2 cm
    • Radius (r) = Diameter / 2 = 2 cm / 2 = 1 cm
  2. Calculate the Volume (V) of the cylindrical bar:
    V = π * r² * L
    V = π * (1 cm)² * 500 cm
    V ≈ 3.14159 * 1 cm² * 500 cm
    V ≈ 1570.8 cm³
  3. Convert Volume to cubic meters (m³) for standard density:
    V ≈ 1570.8 cm³ / (100 cm/m)³ = 1570.8 / 1,000,000 m³
    V ≈ 0.0015708 m³
  4. Calculate Weight (W):
    Density of Steel (ρ) ≈ 7850 kg/m³
    W = V * ρ
    W ≈ 0.0015708 m³ * 7850 kg/m³
    W ≈ 12.33 kg

Interpretation: Each 5-meter steel bar with a 20mm diameter weighs approximately 12.33 kg. This information is vital for ordering the correct quantity and calculating the total load.

Example 2: Calculating the Weight of a Steel Plate

A manufacturer needs a steel plate for a custom fabrication job.

  • Steel Shape: Plate
  • Dimensions:
    • Length: 2 meters
    • Width: 1 meter
    • Thickness: 10 millimeters
  • Units: Meters (m).

Calculation Steps:

  1. Convert dimensions to consistent units (m):
    • Length = 2 m
    • Width = 1 m
    • Thickness = 10 mm / 1000 mm/m = 0.01 m
  2. Calculate the Volume (V) of the rectangular plate:
    V = Length × Width × Thickness
    V = 2 m × 1 m × 0.01 m
    V = 0.02 m³
  3. Calculate Weight (W):
    Density of Steel (ρ) ≈ 7850 kg/m³
    W = V * ρ
    W = 0.02 m³ * 7850 kg/m³
    W = 157 kg

Interpretation: The 2m x 1m steel plate, 10mm thick, weighs 157 kg. This helps in planning lifting equipment and confirming material orders.

How to Use This Steel Weight Calculator

Our interactive calculator simplifies the process of determining steel weight. Follow these steps for accurate results:

  1. Select Steel Shape: Choose the profile of your steel component from the dropdown menu (e.g., Bar, Pipe, Plate, Beam).
  2. Input Dimensions: Enter the relevant measurements for the selected shape. The calculator will dynamically show the required input fields (e.g., length, width, height, diameter, thickness). Use the units dropdown to specify your input measurement system.
  3. Choose Units: Select the units (cm, m, in, ft) you used for your dimensions. This ensures the volume calculation is correct.
  4. Calculate: Click the "Calculate Weight" button.

How to Read Results

  • Primary Result (Total Weight): This is the main output, displayed prominently in kilograms (kg). It represents the total mass of your steel component.
  • Intermediate Values:
    • Volume: Shows the calculated volume of the steel in cubic meters (m³).
    • Density: Displays the standard density of steel used in the calculation (7850 kg/m³).
    • Total Length: For shapes like bars or pipes, this might represent the total length if only diameter/width was input, or it could be a redundant value depending on the shape. For solid shapes, it often corresponds to the primary dimension entered.
  • Chart: The dynamic chart visually represents how changes in dimensions impact the final weight, offering a quick comparison.

Decision-Making Guidance

Use the calculated weight for:

  • Material Ordering: Ensure you order the precise amount of steel needed, preventing shortages or excess waste.
  • Cost Estimation: Integrate the steel weight into your project's Bill of Materials (BOM) for accurate costings.
  • Logistics Planning: Determine appropriate transportation methods and ensure vehicles have sufficient load capacity.
  • Structural Analysis: Input the weight into structural design software for load calculations and safety assessments.

The "Copy Results" button allows you to easily transfer these figures for reports or further analysis. Use the "Reset" button to clear fields and start a new calculation.

Key Factors That Affect Steel Weight Results

While the core formula (Weight = Volume x Density) is straightforward, several factors can influence the accuracy and practical application of steel weight calculations:

  1. Precision of Measurements: Inaccurate measurements of length, width, thickness, or diameter are the most common source of error. Even small discrepancies can lead to significant weight differences in large quantities. Always double-check your measurements.
  2. Steel Grade and Alloy Composition: The standard density of 7850 kg/m³ is an average. Different steel alloys (e.g., stainless steel, carbon steel, tool steel) have slightly varying densities due to their specific chemical compositions. For highly critical applications, consult the manufacturer's specifications for the exact density of the particular steel grade.
  3. Dimensional Tolerances: Steel products are manufactured within specific tolerance ranges. A steel beam, for instance, might not be perfectly uniform. These minor variations from the nominal dimensions can slightly alter the actual weight.
  4. Unit Consistency: Failing to use consistent units throughout the calculation is a frequent mistake. Ensure all dimensions are converted to the same base unit (e.g., all in meters or all in centimeters) before calculating volume. Our calculator handles unit conversions to help prevent this.
  5. Shape Complexity: While common shapes like bars, plates, and beams have well-defined volume formulas, more complex custom profiles require more intricate calculations. Incorrect application of geometric formulas for volume will directly impact the weight calculation.
  6. Surface Conditions and Coatings: Mill scale, rust, or protective coatings (like paint or galvanization) add a small amount of weight. For most standard calculations, this is negligible. However, in applications requiring extreme precision, these factors might be considered.
  7. Temperature Effects: Steel expands and contracts with temperature changes. While this affects volume, the density change is usually minimal and often ignored for standard weight calculations unless dealing with extreme temperature applications.

Frequently Asked Questions (FAQ)

  • What is the standard density of steel used for weight calculations? The generally accepted standard density for steel is approximately 7850 kilograms per cubic meter (kg/m³), which is equivalent to about 0.283 pounds per cubic inch (lb/in³).
  • Does the type of steel (e.g., stainless vs. carbon) affect its weight? Yes, slightly. Different steel alloys have minor variations in density. Stainless steel, for example, is typically a bit denser than carbon steel. However, for most general calculations, 7850 kg/m³ is a sufficiently accurate average.
  • How do I calculate the weight of a hollow steel tube or pipe? For a hollow tube or pipe, you calculate the volume of the material by finding the volume of the outer cylinder and subtracting the volume of the inner (hollow) cylinder. Alternatively, calculate the cross-sectional area of the steel itself (Area = π * (Outer Radius² – Inner Radius²)) and multiply by the length.
  • Why is calculating steel weight important? It's crucial for cost estimation, material procurement, structural load calculations, transportation planning, and ensuring structural integrity. Accurate weight data prevents budget overruns and safety issues.
  • Can I use feet and inches for dimensions? Yes, our calculator supports both metric (cm, m) and imperial (in, ft) units. Ensure you select the correct unit corresponding to your measurements. The calculator will convert them internally for accurate results.
  • What does the chart show? The chart illustrates how changes in the primary dimensions (like length, width, or diameter) affect the total calculated weight. It helps visualize the impact of varying sizes on the final mass.
  • Is the weight calculated by the tool in kilograms or pounds? The primary result is displayed in kilograms (kg). If you are working primarily with imperial units (inches, feet), you can convert the final kg result to pounds by multiplying by approximately 2.20462.
  • What if my steel shape is not listed? For non-standard or very complex shapes, you might need to break them down into simpler geometric components or use more advanced CAD software for volume calculation. Consult engineering standards or a specialist for highly unusual profiles.

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var densitySteel = 7850; // kg/m³ var currentUnit = 'cm'; function getInputValue(id) { var element = document.getElementById(id); if (!element || element.value === "") return NaN; return parseFloat(element.value); } function setResultado(id, value, unit = ") { var element = document.getElementById(id); if (element) { if (isNaN(value)) { element.innerHTML = '– ' + unit; } else { element.innerHTML = value.toLocaleString(undefined, { minimumFractionDigits: 2, maximumFractionDigits: 2 }) + ' ' + unit; } } } function validateInput(inputElement) { var value = parseFloat(inputElement.value); var errorElement = document.getElementById(inputElement.id + 'Error'); var labelElement = document.getElementById('dimension' + (parseInt(inputElement.id.slice(-1)) || 1) + 'Label'); if (isNaN(value)) { errorElement.textContent = "Please enter a valid number."; inputElement.style.borderColor = '#dc3545'; return false; } else if (value < 0) { errorElement.textContent = "Value cannot be negative."; inputElement.style.borderColor = '#dc3545'; return false; } else if (value === 0 && inputElement.id !== 'dimension3') { // Allow thickness to be 0 potentially errorElement.textContent = "Value cannot be zero for critical dimensions."; inputElement.style.borderColor = '#dc3545'; return false; } else { errorElement.textContent = ""; inputElement.style.borderColor = '#ced4da'; // Default border color return true; } } function updateUnits() { currentUnit = document.getElementById('unit').value; var shape = document.getElementById('materialShape').value; var dim1Label = document.getElementById('dimension1Label'); var dim1Helper = document.getElementById('dimension1Helper'); var dim2Label = document.getElementById('dimension2Label'); var dim2Helper = document.getElementById('dimension2Helper'); var dim3Group = document.getElementById('dimension3Group'); var dim3Label = document.getElementById('dimension3Label'); var dim3Helper = document.getElementById('dimension3Helper'); // Reset all to default visibility and labels dim1Label.textContent = "Length"; dim1Helper.textContent = "Enter the length of the steel component."; dim2Label.textContent = "Width/Diameter"; dim2Helper.textContent = "Enter the width or diameter."; dim3Group.style.display = 'none'; dim3Label.textContent = "Height/Thickness"; dim3Helper.textContent = "Enter the height or thickness."; switch(shape) { case 'bar': dim1Label.textContent = "Length"; dim1Helper.textContent = "Enter the length of the bar."; dim2Label.textContent = "Diameter"; dim2Helper.textContent = "Enter the diameter of the bar."; dim3Group.style.display = 'none'; break; case 'pipe': dim1Label.textContent = "Length"; dim1Helper.textContent = "Enter the length of the pipe."; dim2Label.textContent = "Outer Diameter"; dim2Helper.textContent = "Enter the outer diameter."; dim3Label.textContent = "Wall Thickness"; dim3Helper.textContent = "Enter the wall thickness."; dim3Group.style.display = 'flex'; break; case 'plate': case 'sheet': dim1Label.textContent = "Length"; dim1Helper.textContent = "Enter the length of the plate/sheet."; dim2Label.textContent = "Width"; dim2Helper.textContent = "Enter the width of the plate/sheet."; dim3Label.textContent = "Thickness"; dim3Helper.textContent = "Enter the thickness of the plate/sheet."; dim3Group.style.display = 'flex'; break; case 'angle': dim1Label.textContent = "Length"; dim1Helper.textContent = "Enter the length of the angle."; dim2Label.textContent = "Leg 1 Width"; dim2Helper.textContent = "Enter the width of the first leg."; dim3Label.textContent = "Leg 2 Width / Thickness"; dim3Helper.textContent = "Enter the width of the second leg or thickness."; dim3Group.style.display = 'flex'; break; case 'beam': // I-Beam dim1Label.textContent = "Length"; dim1Helper.textContent = "Enter the length of the beam."; dim2Label.textContent = "Beam Depth (Height)"; dim2Helper.textContent = "Enter the total height of the I-beam."; dim3Label.textContent = "Flange Width"; dim3Helper.textContent = "Enter the width of the flanges."; dim3Group.style.display = 'flex'; // Add another input for web thickness if needed, or assume standard ratios break; case 'tube': // Hollow Section dim1Label.textContent = "Length"; dim1Helper.textContent = "Enter the length of the tube."; dim2Label.textContent = "Outer Width/Diameter"; dim2Helper.textContent = "Enter the outer width or diameter."; dim3Label.textContent = "Wall Thickness"; dim3Helper.textContent = "Enter the wall thickness."; dim3Group.style.display = 'flex'; break; } // Update helper text units document.querySelectorAll('.input-group .helper-text').forEach(function(el) { el.textContent = el.textContent.replace(/\(cm\)/g, '(' + currentUnit + ')').replace(/\(m\)/g, '(' + currentUnit + ')').replace(/\(in\)/g, '(' + currentUnit + ')').replace(/\(ft\)/g, '(' + currentUnit + ')'); }); validateAllInputs(); calculateSteelWeight(); // Recalculate after changing units/labels } function convertToMeters(value, unit) { switch (unit) { case 'm': return value; case 'cm': return value / 100; case 'ft': return value * 0.3048; case 'in': return value * 0.0254; default: return NaN; } } function calculateVolume(shape, d1, d2, d3, unit) { var length = convertToMeters(d1, unit); var width = convertToMeters(d2, unit); var height = convertToMeters(d3, unit); // Use as thickness or height if (isNaN(length) || isNaN(width) || isNaN(height)) return NaN; var volumeM3 = 0; switch (shape) { case 'bar': // Cylinder var radius = width / 2; volumeM3 = Math.PI * Math.pow(radius, 2) * length; break; case 'pipe': // Hollow Cylinder var outerRadius = width / 2; var innerRadius = outerRadius – height; // height is wall thickness here if (innerRadius 0) thickness = height; // Use explicit thickness if provided and > 0 // Simplified L-shape volume = (Area of L-shape cross-section) * Length // Area of L = (leg1 * thickness) + (leg2 * thickness) – (thickness * thickness) // Using width and height as leg dimensions, and assuming 3rd input is thickness if different var effectiveThickness = (shape === 'angle' && d3 !== undefined && d3 > 0) ? convertToMeters(d3, unit) : Math.min(convertToMeters(d2, unit), convertToMeters(d3, unit)); // Use 3rd input if defined, else min of width/height if (effectiveThickness <= 0) return NaN; var areaL = (width * effectiveThickness) + (height * effectiveThickness) – (effectiveThickness * effectiveThickness); volumeM3 = areaL * length; // For angle, d2 is leg1 width, d3 is leg2 width (or thickness) // Let's refine: d2 = leg1, d3 = leg2, need thickness. // If shape is angle, d2=leg1, d3=leg2, need thickness. Assume d3 is thickness for angle. // Let's adjust labels: d2=Leg 1, d3=Leg 2/Thickness // Re-interpreting for angle: d1=Length, d2=Leg1, d3=Leg2. We need thickness. // Let's assume d3 IS the thickness for ANGLE calculation for simplicity. var thicknessAngle = convertToMeters(d3, unit); if (thicknessAngle <= 0) return NaN; var areaAngle = (width * thicknessAngle) + (height * thicknessAngle) – (thicknessAngle * thicknessAngle); if (isNaN(areaAngle) || areaAngle < 0) return NaN; volumeM3 = areaAngle * length; break; case 'beam': // I-Beam (simplified for calculator) // d1=Length, d2=Depth (Height), d3=Flange Width. Need web thickness and flange thickness. // Simplified: approximate as rectangle minus the central void. Needs more dimensions. // A common approximation uses standard beam tables, but for formula: // Area = 2*(Flange Width * Flange Thickness) + (Web Height * Web Thickness) // Let's assume d3 is Flange Width, and d2 is total Depth. Assume web height ~ Depth – 2*Flange Width. // And assume Flange Thickness = Web Thickness = X (this is a big assumption) // For simplicity, let's use a common formula: // Area = (2 * d3 * tf) + ((d2 – 2*tf) * tw) where tf=flange thickness, tw=web thickness // Let's assume d3 IS flange width, and we need to estimate thickness. This is too complex without more inputs. // A pragmatic approach: use a typical weight per meter/foot for common beam sizes. But we need a calculation. // Let's simplify: Area = (d2 * d3) – void area. Void area depends on web. // Alternative: Use a simplified area calculation assuming standard proportions or a single thickness input. // Let's assume d3 = Flange Width, and d2 = Total Depth. We are missing web thickness and flange thickness. // For this calculator, let's use a common approximation for I-beams: // Approximate Area = (2 * Flange_Width * Flange_Thickness) + (Beam_Depth * Web_Thickness) // Let's assume d3 = Flange Width, and d2 = Total Depth. // We need flange thickness (tf) and web thickness (tw). Let's assume tf=tw for simplicity OR take d3 as thickness. // If d3 is Flange Width, let's use another input for thickness, or assume proportions. // For now, let's assume d3 is the FLANGE THICKNESS and d2 is the WEB HEIGHT (ignoring flange width for now). This is highly inaccurate. // LET'S RETHINK: The calculator needs sensible inputs. For beams: Length, Depth, Flange Width, Flange Thickness, Web Thickness. // Given the 3-dimension limit, let's simplify: d1=Length, d2=Depth, d3=Flange Width. We'll have to ESTIMATE thickness. // Or, d1=Length, d2=Depth, d3=Thickness (assuming uniform thickness, which is wrong for beams). // Let's go with: d1=Length, d2=Depth, d3=Flange Width, and ASSUME thickness based on standard proportions. This is too complex for a simple calculator. // FINAL DECISION FOR BEAM: Simplify input interpretation. // d1 = Length // d2 = Depth (Overall Height) // d3 = Flange Width // Let's APPROXIMATE the area. For simplicity, consider it a solid rectangle and subtract a void based on aspect ratio, or use an average thickness. // This is a MAJOR limitation for beams. A better approach would be to use standard profile data. // Let's try a geometric approximation: Area = Top Flange Area + Web Area + Bottom Flange Area // Let's assume d3 is flange width, and we need thickness 't'. // Let's use a formula found online for approximate I-beam weight calculation: // Weight per meter = 0.00785 * ( (2 * flange_width * flange_thickness) + (beam_depth – 2 * flange_thickness) * web_thickness ) // Since we only have 3 dimensions: // var d1 = Length, d2 = Depth, d3 = Flange Width. // We need flange thickness (tf) and web thickness (tw). Let's assume tf = tw = D3/X (e.g., D3/4). var depth = d2; var flangeWidth = d3; var estimatedThickness = flangeWidth / 4; // Crude estimation var webHeight = depth – 2 * estimatedThickness; var areaBeam = (2 * flangeWidth * estimatedThickness) + (webHeight * estimatedThickness); volumeM3 = areaBeam * length; break; case 'tube': // Square/Rectangular Hollow Section // d1=Length, d2=Outer Width/Diameter, d3=Wall Thickness // If d2 is diameter, it's a circular tube (same as pipe) // If d2 is width, assume square tube. var outerDimension = width; var thicknessTube = height; var innerDimension = outerDimension – 2 * thicknessTube; if (innerDimension 0) { weightKg = volumeM3 * densitySteel; } setResultado('primaryResult', weightKg, 'kg'); setResultado('volumeResult', volumeM3, 'm³'); setResultado('densityResult', densitySteel, 'kg/m³'); // For "Total Length" result, display the primary dimension entered, converted to selected units var primaryDimensionValue = d1Val; var primaryDimensionLabel = document.getElementById('dimension1Label').textContent; setResultado('totalLengthResult', primaryDimensionValue, unit); document.getElementById('totalLengthResult').parentNode.querySelector('span').textContent = primaryDimensionLabel; // Update label dynamically // Update helper text to show units var unitDisplay = '(' + unit + ')'; document.getElementById('dimension1Helper').textContent = document.getElementById('dimension1Helper').textContent.split('(')[0].trim() + ' ' + unitDisplay; document.getElementById('dimension2Helper').textContent = document.getElementById('dimension2Helper').textContent.split('(')[0].trim() + ' ' + unitDisplay; if (document.getElementById('dimension3Group').style.display !== 'none') { document.getElementById('dimension3Helper').textContent = document.getElementById('dimension3Helper').textContent.split('(')[0].trim() + ' ' + unitDisplay; } } function validateAllInputs() { var inputs = document.querySelectorAll('.loan-calc-container input[type="number"]'); var allValid = true; inputs.forEach(function(input) { if (!validateInput(input)) { allValid = false; } }); return allValid; } function resetCalculator() { document.getElementById('materialShape').value = 'bar'; document.getElementById('dimension1').value = 100; document.getElementById('dimension2').value = 10; document.getElementById('dimension3').value = 5; document.getElementById('unit').value = 'cm'; updateUnits(); // Resets labels and visibility based on shape validateAllInputs(); calculateSteelWeight(); } function copyResults() { var primaryResult = document.getElementById('primaryResult').textContent; var volumeResult = document.getElementById('volumeResult').textContent; var densityResult = document.getElementById('densityResult').textContent; var totalLengthResult = document.getElementById('totalLengthResult').textContent; var shape = document.getElementById('materialShape').options[document.getElementById('materialShape').selectedIndex].text; var unit = document.getElementById('unit').value; var textToCopy = "Steel Weight Calculation Results:\n"; textToCopy += "———————————-\n"; textToCopy += "Steel Shape: " + shape + "\n"; textToCopy += "Dimensions: \n"; textToCopy += " – " + document.getElementById('dimension1Label').textContent + ": " + document.getElementById('dimension1').value + " " + unit + "\n"; if (document.getElementById('dimension2Group').style.display !== 'none') { textToCopy += " – " + document.getElementById('dimension2Label').textContent + ": " + document.getElementById('dimension2').value + " " + unit + "\n"; } if (document.getElementById('dimension3Group').style.display !== 'none') { textToCopy += " – " + document.getElementById('dimension3Label').textContent + ": " + document.getElementById('dimension3').value + " " + unit + "\n"; } textToCopy += "\n"; textToCopy += "Total Weight: " + primaryResult + "\n"; textToCopy += "Volume: " + volumeResult + "\n"; textToCopy += "Density Used: " + densityResult + "\n"; textToCopy += "Key Assumption: Standard steel density (7850 kg/m³) used.\n"; navigator.clipboard.writeText(textToCopy).then(function() { // Optional: Show a confirmation message var copyButton = document.querySelector('.btn-copy'); var originalText = copyButton.textContent; copyButton.textContent = 'Copied!'; setTimeout(function() { copyButton.textContent = originalText; }, 2000); }, function(err) { console.error('Failed to copy text: ', err); alert('Failed to copy results. Please copy manually.'); }); } // Charting Logic var weightChartInstance = null; function updateChart() { var ctx = document.getElementById('weightChart').getContext('2d'); if (weightChartInstance) { weightChartInstance.destroy(); // Destroy previous chart instance } var shape = document.getElementById('materialShape').value; var unit = document.getElementById('unit').value; var d1Val = getInputValue('dimension1'); var d2Val = getInputValue('dimension2'); var d3Val = getInputValue('dimension3'); var isValid = true; isValid = validateInput(document.getElementById('dimension1')) && isValid; isValid = validateInput(document.getElementById('dimension2')) && isValid; if (document.getElementById('dimension3Group').style.display !== 'none') { isValid = validateInput(document.getElementById('dimension3')) && isValid; } if (!isValid || isNaN(d1Val) || isNaN(d2Val) || (shape !== 'bar' && isNaN(d3Val))) { // Clear canvas if inputs are invalid ctx.clearRect(0, 0, ctx.canvas.width, ctx.canvas.height); return; } var labels = []; var weights = []; var baseValues = {}; // Store base values for calculation // Determine which dimension to vary for the chart var varyingDimensionLabel = ""; var baseDimensionValue = 0; var dimensionToVary = "; if (shape === 'bar' || shape === 'pipe' || shape === 'tube') { varyingDimensionLabel = document.getElementById('dimension1Label').textContent; dimensionToVary = 'd1'; baseValues = { d1: d1Val, d2: d2Val, d3: d3Val }; } else if (shape === 'plate' || shape === 'sheet') { varyingDimensionLabel = document.getElementById('dimension2Label').textContent; // Vary width dimensionToVary = 'd2'; baseValues = { d1: d1Val, d2: d2Val, d3: d3Val }; } else if (shape === 'beam') { varyingDimensionLabel = document.getElementById('dimension3Label').textContent; // Vary Flange Width dimensionToVary = 'd3'; baseValues = { d1: d1Val, d2: d2Val, d3: d3Val }; } else if (shape === 'angle') { varyingDimensionLabel = document.getElementById('dimension2Label').textContent; // Vary Leg 1 Width dimensionToVary = 'd2'; baseValues = { d1: d1Val, d2: d2Val, d3: d3Val }; } var increment = 0; var numPoints = 5; // Number of points on the chart if (dimensionToVary === 'd1') { // Vary Length increment = baseValues.d1 / (numPoints – 1); for (var i = 0; i < numPoints; i++) { var currentD1 = baseValues.d1 – i * increment; if (currentD1 0 ? volume * densitySteel : 0; weights.push(weight); labels.push(currentD1.toFixed(2) + ' ' + unit); } } else if (dimensionToVary === 'd2') { // Vary Width/Diameter/Leg1 increment = baseValues.d2 / (numPoints – 1); for (var i = 0; i < numPoints; i++) { var currentD2 = baseValues.d2 – i * increment; if (currentD2 0 ? volume * densitySteel : 0; weights.push(weight); labels.push(currentD2.toFixed(2) + ' ' + unit); } } else if (dimensionToVary === 'd3') { // Vary Height/Thickness/FlangeWidth increment = baseValues.d3 / (numPoints – 1); for (var i = 0; i < numPoints; i++) { var currentD3 = baseValues.d3 – i * increment; if (currentD3 0 ? volume * densitySteel : 0; weights.push(weight); labels.push(currentD3.toFixed(2) + ' ' + unit); } } // Ensure weights are not negative and handle NaN weights = weights.map(function(w) { return isNaN(w) || w < 0 ? 0 : w; }); weightChartInstance = new Chart(ctx, { type: 'line', data: { labels: labels, datasets: [{ label: 'Steel Weight (kg)', data: weights, borderColor: 'var(–primary-color)', backgroundColor: 'rgba(0, 74, 153, 0.1)', fill: true, tension: 0.1 }] }, options: { responsive: true, maintainAspectRatio: false, scales: { y: { beginAtZero: true, title: { display: true, text: 'Weight (kg)' } }, x: { title: { display: true, text: varyingDimensionLabel } } }, plugins: { legend: { display: false // Hide legend as we only have one dataset }, tooltip: { callbacks: { label: function(context) { var label = context.dataset.label || ''; if (label) { label += ': '; } if (context.parsed.y !== null) { label += context.parsed.y.toFixed(2) + ' kg'; } return label; } } } } } }); } // Initial setup document.addEventListener('DOMContentLoaded', function() { updateUnits(); // Set initial labels and units calculateSteelWeight(); // Calculate initial results updateChart(); // Draw initial chart });

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