Copper Material Weight Calculator

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Copper Material Weight Calculator

Precisely determine the weight of your copper materials for projects and inventory.

Copper Weight Calculator

Rod Tube Sheet Wire
Enter the diameter of the rod or wire (mm).
Enter the wall thickness of the tube (mm).
Enter the width of the sheet (mm).
Enter the length of the material (mm).
Number of pieces.

Results

–.– kg

Volume: –.– cm³

Weight per piece: –.– kg

Total Weight: –.– kg

Formula: Weight = Volume × Density

Density of Copper: ~8.96 g/cm³

Weight vs. Length

Chart showing how total weight changes with material length for a single piece.

Material Properties

Property Value Unit
Density of Copper 8.96 g/cm³
Calculated Volume –.– cm³
Weight per Piece –.– kg
Total Weight –.– kg

Key calculated values and copper density.

What is a Copper Material Weight Calculator?

A copper material weight calculator is a specialized online tool designed to accurately estimate the mass of various copper components or raw materials. Copper, a highly conductive and versatile metal, is used extensively across numerous industries, from electrical wiring and plumbing to electronics manufacturing and art. Understanding the weight of copper is crucial for logistics, material procurement, cost estimation, structural design, and inventory management. This calculator simplifies the complex task of calculating weight by taking into account the material's shape, dimensions, and the inherent density of copper.

This tool is indispensable for engineers, fabricators, purchasing managers, contractors, artists, and anyone involved in working with copper. Whether you need to determine the shipping weight of a batch of copper pipes, the mass of a copper sheet for architectural cladding, or the weight of copper wire for a large-scale electrical project, this calculator provides a quick and reliable answer. Common misconceptions might include assuming all copper has the same density or that weight calculations are overly simplistic; however, this calculator accounts for the geometric volume accurately, leading to precise weight estimations.

Copper Material Weight Calculator Formula and Mathematical Explanation

The core principle behind the copper material weight calculator is the fundamental physics formula: Weight = Volume × Density. To use this formula, we first need to calculate the volume of the copper material based on its specified shape and dimensions. The density of pure copper is a well-established physical constant.

Volume Calculation by Shape:

  • Rod/Wire (Cylinder): Volume = π × (Diameter/2)² × Length
  • Tube (Cylinder with a hollow center): Volume = π × ( (Outer Diameter/2)² – (Inner Diameter/2)² ) × Length. For simplicity in this calculator, we use the OD and Wall Thickness: Volume = π × ( (Diameter/2)² – ((Diameter/2) – Wall Thickness)² ) × Length.
  • Sheet (Rectangular Prism): Volume = Width × Length × Thickness (Note: For sheets, 'Thickness' is often a direct input instead of width/length. Here we assume Width and Length are the primary dimensions and a nominal thickness is implied or entered if available, but for this calculator, we'll treat it as a flat sheet, so Volume = Width × Length × Thickness, where Thickness is effectively the smallest dimension. For this specific calculator, we'll assume the sheet is defined by Width, Length and an assumed minimal thickness, or interpret Width as the primary dimension for a roll, and Length as the linear extent. For practical sheet calc, we'll use Width x Length x Thickness. Given the inputs, we will assume Sheet calculation implies a flat piece where dimensions are Width and Length and we'll adapt the formula to be illustrative. For simplicity in the tool, we'll use Width x Length x "Thickness" which would ideally be another input. However, if we adapt the calculator for a typical sheet scenario, and given we have width and length, we'll assume this represents a planar surface, and we'll need a thickness. Let's re-evaluate. The calculator has Width and Length for Sheet. It should have a thickness. For the current structure, let's assume 'Width' and 'Length' are the primary dimensions and we need a 'Thickness' input. Since it's not there, let's adjust the calculator logic.
    Correction: The provided calculator inputs are Diameter (for Rod/Wire), Wall Thickness (for Tube), Width and Length (for Sheet). The Sheet shape needs a third dimension for volume. Let's assume for the 'Sheet' shape, the 'Width' input represents the width, and 'Length' represents the length, and we need a thickness. Given the current inputs, it's ambiguous.
    Re-interpretation for calculator practicality:
    • Rod/Wire: Use Diameter and Length. Volume = π * (Diameter/2)^2 * Length.
    • Tube: Use Diameter (Outer), Wall Thickness, and Length. Volume = π * [ (Diameter/2)^2 – ((Diameter/2) – Wall Thickness)^2 ] * Length.
    • Sheet: This shape implies a 3D object. The available inputs are Width and Length. A thickness is missing. To make this calculator functional with the given inputs, we have to make an assumption. Let's assume for 'Sheet' shape, the 'Width' input refers to the main dimension (e.g., a rolled sheet width), 'Length' refers to the linear length of that sheet, and we'll need a 'Thickness' input. Since we don't have 'Thickness' for Sheet, we'll need to adapt the calculator logic or the article explanation. Let's adapt the calculator to have a 'Thickness' input which appears for 'Sheet' shape only.

The density of copper is approximately 8.96 grams per cubic centimeter (g/cm³). This value is constant for pure copper, regardless of its shape.

Variables Table:

Variable Meaning Unit Typical Range
Shape Geometric form of the copper material N/A Rod, Tube, Sheet, Wire
Diameter Outer diameter for rod, wire; Outer diameter for tube mm 0.01 mm to 1000 mm
Wall Thickness Thickness of the tube's wall mm 0.01 mm to 1000 mm
Width Width of the sheet material mm 0.01 mm to 1000 mm
Length Length of the copper component mm 0.01 mm to 10,000 mm
Thickness (for Sheet) Thickness of the sheet material mm 0.01 mm to 100 mm
Quantity Number of identical pieces Count 1 to 10,000
Density of Copper Mass per unit volume of pure copper g/cm³ ~8.96 g/cm³
Volume Total space occupied by the copper material cm³ Calculated
Weight per piece Mass of a single copper item kg Calculated
Total Weight Combined mass of all identical copper pieces kg Calculated

The calculation proceeds as follows:

  1. Determine the correct volume formula based on the selected shape.
  2. Input the corresponding dimensions (Diameter, Wall Thickness, Width, Length, Thickness) in millimeters (mm).
  3. Calculate the Volume in cubic millimeters (mm³).
  4. Convert Volume from mm³ to cubic centimeters (cm³) by dividing by 1000 (since 1 cm³ = 1000 mm³).
  5. Calculate the Weight per piece: Volume (cm³) × Density (g/cm³). This gives the weight in grams.
  6. Convert the weight from grams to kilograms (kg) by dividing by 1000.
  7. Calculate the Total Weight: Weight per piece (kg) × Quantity.

This systematic approach ensures that the copper material weight calculator provides accurate and reliable results for any copper component.

Practical Examples (Real-World Use Cases)

Here are a couple of practical examples demonstrating how to use the copper material weight calculator:

Example 1: Copper Rod for Electrical Grounding

An electrician needs to calculate the weight of copper rods for a grounding system. Each rod is 12 mm in diameter and 1.5 meters long. They need 10 such rods.

  • Shape: Rod
  • Diameter: 12 mm
  • Length: 1.5 meters = 1500 mm
  • Quantity: 10

Using the calculator:

  • Volume (Rod) = π × (12mm/2)² × 1500mm ≈ 169,646 mm³
  • Volume (cm³) = 169,646 mm³ / 1000 ≈ 169.65 cm³
  • Weight per piece (grams) = 169.65 cm³ × 8.96 g/cm³ ≈ 1520.3 g
  • Weight per piece (kg) = 1520.3 g / 1000 ≈ 1.52 kg
  • Total Weight = 1.52 kg/piece × 10 pieces = 15.2 kg

Interpretation: The electrician can expect approximately 15.2 kg of copper for these 10 grounding rods. This helps in estimating material costs and transport weight.

Example 2: Copper Sheet for Artistic Fabrication

An artist is commissioned to create a copper sculpture and requires a specific sheet of copper measuring 600 mm wide, 1200 mm long, and 1 mm thick.

  • Shape: Sheet
  • Width: 600 mm
  • Length: 1200 mm
  • Thickness: 1 mm
  • Quantity: 1

Using the calculator:

  • Volume (Sheet) = 600mm × 1200mm × 1mm = 720,000 mm³
  • Volume (cm³) = 720,000 mm³ / 1000 = 720 cm³
  • Weight per piece (grams) = 720 cm³ × 8.96 g/cm³ ≈ 6451.2 g
  • Weight per piece (kg) = 6451.2 g / 1000 ≈ 6.45 kg
  • Total Weight = 6.45 kg/piece × 1 piece = 6.45 kg

Interpretation: The artist needs 6.45 kg of copper sheet for this project. This figure is vital for ordering the correct amount from suppliers and for handling the material.

How to Use This Copper Material Weight Calculator

Using the copper material weight calculator is straightforward. Follow these simple steps to get your weight calculations quickly:

  1. Select Material Shape: Choose the correct shape (Rod, Tube, Sheet, Wire) from the dropdown menu. This selection will adjust the relevant input fields shown.
  2. Enter Dimensions: Accurately input the required dimensions for your chosen shape.
    • For Rod/Wire: Enter Diameter and Length.
    • For Tube: Enter Diameter (Outer), Wall Thickness, and Length.
    • For Sheet: Enter Width, Length, and Thickness.
    Ensure all measurements are in millimeters (mm). If your measurements are in other units (like inches or feet), convert them to millimeters first.
  3. Specify Quantity: Enter the number of identical copper pieces you are calculating for.
  4. Calculate: Click the "Calculate Weight" button.

Reading the Results:

  • Primary Highlighted Result (Total Weight): This is the most prominent figure, showing the total mass in kilograms (kg) for all your specified pieces.
  • Intermediate Values: You'll also see the calculated Volume (in cm³), Weight per piece (in kg), and the Total Weight.
  • Formula Explanation: A reminder of the basic formula used (Weight = Volume × Density) and the standard density of copper.
  • Chart: A visual representation showing how the total weight scales with the length of the material for a single piece.
  • Table: A summary of the key figures, including copper density and the calculated volume and weights.

Decision-Making Guidance:

Use the results to make informed decisions:

  • Procurement: Order the exact quantity of copper needed, avoiding over-or under-ordering.
  • Budgeting: Estimate material costs more accurately based on weight.
  • Logistics: Plan for shipping and handling by knowing the total weight.
  • Project Planning: Ensure structural integrity by understanding the mass of copper components.

Don't forget to use the "Reset" button to clear current values and start a new calculation, and the "Copy Results" button to easily transfer your findings.

Key Factors That Affect Copper Material Weight Results

While the copper material weight calculator provides precise results based on inputs, several real-world factors can influence the actual weight:

  1. Alloys and Impurities: The calculator assumes pure copper (density ~8.96 g/cm³). However, copper is often used in alloys like brass (copper + zinc) or bronze (copper + tin). These alloys have different densities, meaning the calculated weight for a "copper" alloy part would be inaccurate. Always verify the exact material composition.
  2. Dimensional Tolerances: Manufacturing processes have inherent tolerances. The actual diameter, thickness, or width of a copper piece might vary slightly from the specified dimensions. These small variations can accumulate, especially in large quantities or long lengths, leading to minor deviations in total weight.
  3. Surface Finish and Coatings: Some copper parts might have coatings (e.g., plating, lacquer) or specific surface treatments (e.g., brushing, polishing). These can add a small amount of weight. Conversely, significant surface oxidation or corrosion might slightly decrease the effective density or volume.
  4. Temperature Variations: Metals expand when heated and contract when cooled. While the effect on density and volume is usually minimal at typical ambient temperatures, extreme temperature fluctuations during manufacturing or use could cause slight dimensional changes, thereby affecting weight.
  5. Measurement Accuracy: The precision of the input measurements is paramount. Inaccurate measurements entered into the calculator will directly lead to inaccurate weight calculations. Double-checking all dimensions before inputting is crucial.
  6. Manufacturing Waste: Calculations typically represent the theoretical weight of the finished product. In practice, there's often scrap generated during cutting, machining, or forming processes. The initial raw material weight needed will be higher than the calculated final product weight to account for this waste.
  7. Hollow vs. Solid (Internal Geometry): For complex shapes or parts with internal voids not accounted for by standard tube calculations, the actual volume and thus weight could differ significantly. The calculator handles standard shapes efficiently.

Understanding these factors helps in refining estimates and managing expectations when working with copper materials in practical applications.

Frequently Asked Questions (FAQ)

Q1: What is the standard density of copper used in this calculator?

This calculator uses the standard density of pure copper, which is approximately 8.96 grams per cubic centimeter (g/cm³).

Q2: Does the calculator work for copper alloys like brass or bronze?

No, this calculator is specifically designed for pure copper. Alloys have different densities, so you would need a dedicated calculator for brass, bronze, or other copper alloys.

Q3: Can I input dimensions in inches or other units?

The calculator requires all dimensions (Diameter, Wall Thickness, Width, Length, Thickness) to be entered in millimeters (mm). You will need to convert your measurements from inches or other units to millimeters before inputting them.

Q4: What if my copper material is not a standard shape like a rod, tube, or sheet?

This calculator is limited to common geometric shapes. For complex or irregular shapes, you may need to approximate the volume using multiple simpler shapes or consult specialized engineering software.

Q5: How accurate is the weight calculation?

The calculation is mathematically accurate based on the provided inputs and the standard density of pure copper. However, real-world factors like material tolerances, impurities, and measurement accuracy can lead to slight variations in actual weight.

Q6: What is the difference between "Weight per piece" and "Total Weight"?

"Weight per piece" is the calculated weight of a single copper item based on its dimensions. "Total Weight" is the combined weight of all the identical pieces, calculated by multiplying the "Weight per piece" by the entered "Quantity".

Q7: What does the chart represent?

The chart visually demonstrates the relationship between the length of a single copper piece and its total weight. It helps to quickly understand how increasing the length impacts the overall mass.

Q8: Can I use this calculator for copper wiring?

Yes, you can use the "Wire" shape option, which functions identically to the "Rod" shape calculation. Enter the wire's diameter and its total length.

var copperDensity = 8.96; // g/cm³ var inputValues = {}; // To store input values for chart function updateShapeDetails() { var shape = document.getElementById("shape").value; var diameterGroup = document.querySelector(".input-group label[for='diameter']").parentElement; var wallThicknessGroup = document.querySelector(".input-group label[for='wallThickness']").parentElement; var widthGroup = document.querySelector(".input-group label[for='width']").parentElement; var lengthGroup = document.querySelector(".input-group label[for='length']").parentElement; // Reset all dimension visibility diameterGroup.style.display = 'none'; wallThicknessGroup.style.display = 'none'; widthGroup.style.display = 'none'; lengthGroup.style.display = 'none'; // Show relevant dimensions based on shape if (shape === "rod" || shape === "wire") { document.querySelector(".input-group label[for='diameter']").textContent = "Diameter:"; diameterGroup.style.display = 'flex'; lengthGroup.style.display = 'flex'; } else if (shape === "tube") { document.querySelector(".input-group label[for='diameter']").textContent = "Outer Diameter:"; diameterGroup.style.display = 'flex'; wallThicknessGroup.style.display = 'flex'; lengthGroup.style.display = 'flex'; } else if (shape === "sheet") { document.querySelector(".input-group label[for='width']").textContent = "Width:"; widthGroup.style.display = 'flex'; lengthGroup.style.display = 'flex'; // For sheet, we need thickness. Let's add a placeholder or assume a default if not present. // For this implementation, we assume Width and Length are sufficient for a flat sheet calculation // where thickness is handled differently or implied. // Let's adjust: Assuming Sheet calculation is for a flat piece. // The calculator requires thickness for a sheet. Let's add it. // Re-evaluation: The prompt specified inputs. For 'sheet', we have Width and Length. // To make it calculable, we MUST add a Thickness input that appears ONLY for 'sheet'. // Let's modify the DOM structure to accommodate this dynamically or statically. // For this example, I'll assume a conceptual "Thickness" input needs to be present and shown. // Since I can't dynamically add elements easily without more complex JS, // I will assume that for 'sheet', Width, Length ARE the dimensions, and we calculate Area * a conceptual thickness. // Let's adjust the article to reflect this and make the calculator practical. // For THIS implementation, I will treat Sheet as having Width, Length, and assume an implied Thickness for calculation. // Let's add thickness to the calculator inputs specifically for sheet. // MODIFICATION: Added a thickness input group that appears only for sheet. var thicknessGroup = document.getElementById("thickness-group"); if (!thicknessGroup) { // Create if it doesn't exist thicknessGroup = document.createElement('div'); thicknessGroup.id = 'thickness-group'; thicknessGroup.className = 'input-group'; thicknessGroup.innerHTML = ` Enter the thickness of the sheet (mm).
`; document.getElementById("dimensions-group").appendChild(thicknessGroup); } thicknessGroup.style.display = 'flex'; } else { // Default case or error document.getElementById("dimensions-group").style.display = 'none'; } // Ensure the thickness group is hidden if not sheet var thicknessGroup = document.getElementById("thickness-group"); if(thicknessGroup) { thicknessGroup.style.display = (shape === "sheet") ? 'flex' : 'none'; } // Reset errors and values on shape change resetErrors(); clearResults(); updateChart([], []); // Clear chart } function validateInput(input, min, max) { var errorElement = document.getElementById(input.id + "-error"); var value = parseFloat(input.value); if (isNaN(value)) { errorElement.textContent = "Please enter a valid number."; input.style.borderColor = "red"; return false; } else if (value max) { errorElement.textContent = "Value too high. Maximum is " + max + "."; input.style.borderColor = "red"; return false; } else { errorElement.textContent = ""; input.style.borderColor = ""; // Reset to default return true; } } function resetErrors() { var errorMessages = document.querySelectorAll(".error-message"); for (var i = 0; i < errorMessages.length; i++) { errorMessages[i].textContent = ""; } var inputs = document.querySelectorAll("input, select"); for (var i = 0; i < inputs.length; i++) { inputs[i].style.borderColor = ""; } } function clearResults() { document.getElementById("primary-result").textContent = "–.– kg"; document.getElementById("volume-result").textContent = "–.– cm³"; document.getElementById("weight-per-piece-result").textContent = "–.– kg"; document.getElementById("total-weight-result").textContent = "–.– kg"; document.getElementById("density-value").textContent = "8.96"; document.getElementById("volume-table-value").textContent = "–.–"; document.getElementById("weight-per-piece-table-value").textContent = "–.–"; document.getElementById("total-weight-table-value").textContent = "–.–"; } function calculateWeight() { resetErrors(); clearResults(); var shape = document.getElementById("shape").value; var quantity = parseFloat(document.getElementById("quantity").value); var diameter = 0, wallThickness = 0, width = 0, length = 0, thickness = 0; var volumeMm3 = 0; var isValid = true; // Validate quantity first if (!validateInput(document.getElementById("quantity"), 1, 10000)) { isValid = false; } // Get and validate dimensions based on shape if (shape === "rod" || shape === "wire") { diameter = parseFloat(document.getElementById("diameter").value); length = parseFloat(document.getElementById("length").value); if (!validateInput(document.getElementById("diameter"), 0.01, 1000) || !validateInput(document.getElementById("length"), 0.01, 10000)) { isValid = false; } else { var radius = diameter / 2; volumeMm3 = Math.PI * Math.pow(radius, 2) * length; inputValues = { length: length }; // Store for chart } } else if (shape === "tube") { diameter = parseFloat(document.getElementById("diameter").value); // Outer diameter wallThickness = parseFloat(document.getElementById("wallThickness").value); length = parseFloat(document.getElementById("length").value); if (!validateInput(document.getElementById("diameter"), 0.01, 1000) || !validateInput(document.getElementById("wallThickness"), 0.01, 1000) || !validateInput(document.getElementById("length"), 0.01, 10000)) { isValid = false; } else { var outerRadius = diameter / 2; var innerRadius = outerRadius – wallThickness; if (innerRadius < 0) { document.getElementById("wallThickness-error").textContent = "Wall thickness cannot exceed radius."; document.getElementById("wallThickness").style.borderColor = "red"; isValid = false; } else { volumeMm3 = Math.PI * (Math.pow(outerRadius, 2) – Math.pow(innerRadius, 2)) * length; inputValues = { length: length }; // Store for chart } } } else if (shape === "sheet") { width = parseFloat(document.getElementById("width").value); length = parseFloat(document.getElementById("length").value); thickness = parseFloat(document.getElementById("thickness").value); // Thickness input added if (!validateInput(document.getElementById("width"), 0.01, 1000) || !validateInput(document.getElementById("length"), 0.01, 10000) || !validateInput(document.getElementById("thickness"), 0.01, 100)) { isValid = false; } else { volumeMm3 = width * length * thickness; inputValues = { length: length }; // Store for chart } } if (!isValid || isNaN(quantity) || quantity < 1) { if (isNaN(quantity) || quantity < 1) { document.getElementById("quantity-error").textContent = "Quantity must be at least 1."; document.getElementById("quantity").style.borderColor = "red"; } return; // Stop calculation if any input is invalid } // Calculations var volumeCm3 = volumeMm3 / 1000; var weightPerPieceGrams = volumeCm3 * copperDensity; var weightPerPieceKg = weightPerPieceGrams / 1000; var totalWeightKg = weightPerPieceKg * quantity; // Update results display document.getElementById("primary-result").textContent = totalWeightKg.toFixed(2) + " kg"; document.getElementById("volume-result").textContent = volumeCm3.toFixed(2) + " cm³"; document.getElementById("weight-per-piece-result").textContent = weightPerPieceKg.toFixed(2) + " kg"; document.getElementById("total-weight-result").textContent = totalWeightKg.toFixed(2) + " kg"; // Update table document.getElementById("volume-table-value").textContent = volumeCm3.toFixed(2); document.getElementById("weight-per-piece-table-value").textContent = weightPerPieceKg.toFixed(2); document.getElementById("total-weight-table-value").textContent = totalWeightKg.toFixed(2); // Update chart data updateChart([inputValues.length], [totalWeightKg]); } function resetCalculator() { document.getElementById("shape").value = "rod"; document.getElementById("diameter").value = ""; document.getElementById("wallThickness").value = ""; document.getElementById("width").value = ""; document.getElementById("length").value = ""; document.getElementById("thickness").value = ""; // Clear thickness too document.getElementById("quantity").value = "1"; resetErrors(); clearResults(); updateShapeDetails(); // Re-apply visibility rules for dimensions updateChart([], []); // Clear chart } function copyResults() { var primaryResult = document.getElementById("primary-result").textContent; var volume = document.getElementById("volume-result").textContent; var weightPerPiece = document.getElementById("weight-per-piece-result").textContent; var totalWeight = document.getElementById("total-weight-result").textContent; var shape = document.getElementById("shape").value; var quantity = document.getElementById("quantity").value; var resultsText = "— Copper Weight Calculation Results —\n\n"; resultsText += "Shape: " + shape + "\n"; resultsText += "Quantity: " + quantity + "\n"; resultsText += "———————————-\n"; resultsText += "Primary Result (Total Weight): " + primaryResult + "\n"; resultsText += "Volume: " + volume + "\n"; resultsText += "Weight Per Piece: " + weightPerPiece + "\n"; resultsText += "Total Weight: " + totalWeight + "\n"; resultsText += "———————————-\n"; resultsText += "Key Assumptions:\n"; resultsText += " – Material: Pure Copper (Density ~8.96 g/cm³)\n"; resultsText += " – Units: Dimensions in mm, Weight in kg\n"; // Use a temporary textarea to copy to clipboard var tempTextarea = document.createElement("textarea"); tempTextarea.value = resultsText; tempTextarea.setAttribute("readonly", ""); tempTextarea.style.position = "absolute"; tempTextarea.style.left = "-9999px"; document.body.appendChild(tempTextarea); try { tempTextarea.select(); document.execCommand("copy"); alert("Results copied to clipboard!"); } catch (err) { console.error("Failed to copy results: ", err); alert("Failed to copy results. Please copy manually."); } finally { document.body.removeChild(tempTextarea); } } // Charting Logic var myChart; // Global variable for chart instance function updateChart(lengths, weights) { var ctx = document.getElementById('weightChart').getContext('2d'); // Destroy previous chart instance if it exists if (myChart) { myChart.destroy(); } // Create new chart myChart = new Chart(ctx, { type: 'line', data: { labels: lengths.map(function(l) { return l.toFixed(0); }), // Length labels datasets: [{ label: 'Total Weight (kg)', data: weights.map(function(w) { return w.toFixed(2); }), // Total weight data borderColor: 'var(–primary-color)', backgroundColor: 'rgba(0, 74, 153, 0.2)', fill: true, tension: 0.1 }] }, options: { responsive: true, maintainAspectRatio: false, scales: { x: { title: { display: true, text: 'Length (mm)' } }, y: { title: { display: true, text: 'Total Weight (kg)' }, beginAtZero: true } }, plugins: { 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 setup on page load window.onload = function() { // Add thickness input group for sheets var dimensionsGroup = document.getElementById("dimensions-group"); var thicknessInputGroup = document.createElement('div'); thicknessInputGroup.id = 'thickness-group'; thicknessInputGroup.className = 'input-group'; thicknessInputGroup.style.display = 'none'; // Initially hidden thicknessInputGroup.innerHTML = ` Enter the thickness of the sheet (mm).
`; dimensionsGroup.appendChild(thicknessInputGroup); updateShapeDetails(); // Set initial visibility of dimension inputs // Initialize chart with empty data updateChart([], []); };

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