Ductile Iron Weight Calculator

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Ductile Iron Weight Calculator

Calculate Ductile Iron Weight

Enter the dimensions and select the shape to estimate the weight of your ductile iron component.

Pipe Solid Cylinder Rectangular Bar Square Tube Round Bar Choose the geometric shape of your ductile iron part.
Enter the total length of the pipe.
Enter the outside diameter of the pipe.
Enter the thickness of the pipe wall.
Enter the length or height of the cylinder.
Enter the diameter of the cylinder.
Enter the total length of the bar.
Enter the width of the rectangular bar.
Enter the thickness of the rectangular bar.
Enter the total length of the tube.
Enter the outer dimension of one side of the square tube.
Enter the thickness of the tube wall.
Enter the total length of the round bar.
Enter the diameter of the round bar.

Estimated Ductile Iron Weight

Volume: cubic units
Density: kg/m³
Mass: kg
Formula Used: Weight = Volume × Density. Volume is calculated based on the shape and dimensions provided.
Weight vs. Volume Comparison for selected shape (Variable dimension)

What is Ductile Iron Weight Calculator?

The Ductile Iron Weight Calculator is a specialized tool designed to estimate the mass of various ductile iron components. Ductile iron, known for its superior strength, toughness, and resistance to impact compared to gray iron, is widely used in critical applications like water distribution pipes, automotive parts, and industrial machinery. Accurately calculating the weight of these components is crucial for material procurement, transportation logistics, structural design, and cost estimation in engineering and construction projects. This calculator simplifies that process by allowing users to input specific dimensions and choose the component's shape, providing a reliable weight estimate.

Who should use it:

  • Engineers and designers specifying ductile iron parts.
  • Procurement and purchasing managers ordering ductile iron materials.
  • Fabricators and manufacturers estimating material needs and production costs.
  • Logistics professionals planning for shipping and handling.
  • Students and educators learning about material properties and engineering calculations.

Common misconceptions:

  • "All ductile iron weights are the same for a given size": This is false. While the density of ductile iron is relatively constant, variations in manufacturing tolerances, wall thickness, and specific alloy compositions can lead to slight differences in weight. Our calculator uses a standard density but acknowledges these potential minor variations.
  • "Weight calculation is overly complex and requires specialized software": While complex shapes might, standard forms like pipes, cylinders, and bars can be accurately estimated with geometric formulas and density values, making this calculator a powerful, accessible tool.
  • "Weight is the only factor that matters for ductile iron": Ductile iron's key advantages lie in its mechanical properties like tensile strength, elongation, and impact resistance, which are often more critical than weight alone for its intended applications.

{primary_keyword} Formula and Mathematical Explanation

The fundamental principle behind calculating the weight of any object, including ductile iron components, is the relationship between its volume and its material density. The formula is straightforward:

Weight = Volume × Density

To utilize this formula effectively, we need to determine the volume of the specific ductile iron shape and use the established density of ductile iron.

Volume Calculation:

The volume calculation varies depending on the shape of the ductile iron component. Here's how it's done for the shapes supported by this calculator:

  • Pipe: The volume of the material in a pipe (which is a hollow cylinder) is calculated as the volume of the outer cylinder minus the volume of the inner cylinder.
    • Volume = π × ( (Outer Diameter/2)² – (Inner Diameter/2)² ) × Length
    • Where Inner Diameter = Outer Diameter – 2 × Wall Thickness
    • Volume = π × ( (OD/2)² – ((OD – 2*WT)/2)² ) × L
    • Volume = π × L × ( (OD² – (OD – 2*WT)²) / 4 )
  • Solid Cylinder: The volume of a solid cylinder is the area of its circular base multiplied by its height.
    • Volume = π × (Diameter/2)² × Length
    • Volume = π × (D/2)² × L
  • Rectangular Bar: The volume is simply the product of its three dimensions.
    • Volume = Length × Width × Thickness
    • Volume = L × W × T
  • Square Tube: Similar to a pipe, it's the volume of the outer square minus the volume of the inner square, multiplied by the length.
    • Outer Square Area = Outer Side²
    • Inner Side = Outer Side – 2 × Wall Thickness
    • Inner Square Area = (Outer Side – 2 × Wall Thickness)²
    • Volume = (Outer Square Area – Inner Square Area) × Length
    • Volume = (OS² – (OS – 2*WT)²) × L
  • Round Bar: This is identical to a solid cylinder calculation.
    • Volume = π × (Diameter/2)² × Length
    • Volume = π × (D/2)² × L

Density of Ductile Iron:

The density of ductile iron is a critical constant. While it can vary slightly based on specific alloy composition and temperature, a standard value is commonly used for calculations. The approximate density of ductile iron is:

Density ≈ 7,200 kg/m³ (or 7.2 g/cm³ or 0.261 lb/in³)

For consistency and ease of use in metric units, we will use 7,200 kg/m³.

Putting it Together:

Once the volume is calculated (ensuring all dimensions are in consistent units, e.g., meters), it is multiplied by the density (in kg/m³) to yield the weight in kilograms.

Weight (kg) = Volume (m³) × 7,200 (kg/m³)

Variables Table:

Variable Meaning Unit Typical Range / Value
L Length Meters (m) Variable (e.g., 1 – 20 m for pipes)
OD Outer Diameter (for pipes/tubes) Meters (m) Variable (e.g., 0.1 – 2 m)
D Diameter (for cylinders/bars) Meters (m) Variable (e.g., 0.01 – 1 m)
WT Wall Thickness (for pipes/tubes) Meters (m) Variable (e.g., 0.003 – 0.1 m)
W Width (for rectangular bars) Meters (m) Variable (e.g., 0.02 – 0.5 m)
T Thickness (for rectangular bars) Meters (m) Variable (e.g., 0.01 – 0.3 m)
OS Outer Side Length (for square tubes) Meters (m) Variable (e.g., 0.02 – 1 m)
Density Density of Ductile Iron kg/m³ ~7,200
Volume Calculated geometric volume Cubic Meters (m³) Calculated result
Weight Estimated total mass Kilograms (kg) Calculated result

Practical Examples (Real-World Use Cases)

Here are a couple of practical scenarios demonstrating how the Ductile Iron Weight Calculator can be used:

Example 1: Calculating the weight of a Ductile Iron Water Pipe

A water utility company is planning a new pipeline and needs to estimate the weight of the ductile iron pipes required for a specific section. They are using DN150 (Nominal Diameter 150mm), which corresponds to an outer diameter of approximately 167.2 mm, and a standard wall thickness of 7.9 mm for this pressure class. The length of this section of pipe is 10 meters.

Inputs:

  • Shape: Pipe
  • Length: 10 m
  • Outer Diameter: 0.1672 m
  • Wall Thickness: 0.0079 m

Calculation Steps (Internal):

  1. Convert dimensions to meters: OD = 0.1672 m, WT = 0.0079 m, L = 10 m.
  2. Calculate Inner Diameter: ID = OD – 2 * WT = 0.1672 – 2 * 0.0079 = 0.1514 m.
  3. Calculate Volume: Volume = π × L × ( (OD² – ID²) / 4 ) = π × 10 × ( (0.1672² – 0.1514²) / 4 ) ≈ 0.203 m³.
  4. Calculate Weight: Weight = Volume × Density = 0.203 m³ × 7,200 kg/m³ ≈ 1461.6 kg.

Calculator Output:

  • Volume: ~0.203 m³
  • Density: 7200 kg/m³
  • Weight: ~1461.6 kg

Interpretation: Each 10-meter section of this specific ductile iron pipe weighs approximately 1461.6 kg. This information is vital for the procurement team to order the correct amount of material and for the logistics team to plan crane capacity and transport vehicles.

Example 2: Weight of a Custom Ductile Iron Rectangular Bracket

A structural engineer is designing a custom bracket made from ductile iron for a heavy-duty application. The bracket's dimensions are determined to be: Length = 0.5 meters, Width = 0.2 meters, and Thickness = 0.05 meters.

Inputs:

  • Shape: Rectangular Bar
  • Length: 0.5 m
  • Width: 0.2 m
  • Thickness: 0.05 m

Calculation Steps (Internal):

  1. Ensure all dimensions are in meters: L = 0.5 m, W = 0.2 m, T = 0.05 m.
  2. Calculate Volume: Volume = L × W × T = 0.5 m × 0.2 m × 0.05 m = 0.005 m³.
  3. Calculate Weight: Weight = Volume × Density = 0.005 m³ × 7,200 kg/m³ = 36 kg.

Calculator Output:

  • Volume: 0.005 m³
  • Density: 7200 kg/m³
  • Weight: 36 kg

Interpretation: This specific custom bracket will weigh approximately 36 kg. This figure helps the engineer confirm if the supporting structures can handle the load and aids in estimating the cost of fabricating the bracket.

How to Use This Ductile Iron Weight Calculator

Using the Ductile Iron Weight Calculator is simple and intuitive. Follow these steps to get your accurate weight estimations:

  1. Select Component Shape: From the "Component Shape" dropdown menu, choose the geometric form that best represents your ductile iron part (e.g., Pipe, Solid Cylinder, Rectangular Bar, Square Tube, Round Bar).
  2. Input Dimensions: Based on your selected shape, relevant input fields will appear. Carefully enter the required dimensions (Length, Diameter, Width, Thickness, etc.). Ensure you are using consistent units, preferably meters, as the calculator defaults to metric density (kg/m³). Helper text is provided under each input field for guidance.
  3. Validate Inputs: Pay attention to any inline error messages that appear below the input fields. These will indicate if a value is missing, negative, or invalid, helping you correct mistakes before calculation.
  4. Calculate Weight: Once all dimensions are entered correctly, click the "Calculate Weight" button.
  5. Review Results: The calculator will display the estimated weight prominently in kilograms (kg). It will also show the calculated volume (in cubic meters, m³) and the density value used (7,200 kg/m³).
  6. Interpret the Results: Use the calculated weight for your specific project needs, such as material ordering, structural load calculations, or cost analysis.
  7. Visualize Data (Optional): The dynamic chart provides a visual representation of how weight changes with a variable dimension for the selected shape, aiding in understanding scaling effects.
  8. Copy Results (Optional): If you need to document or share the results, click the "Copy Results" button. This will copy the main result, intermediate values, and key assumptions to your clipboard.
  9. Reset Calculator: To start over with fresh inputs, click the "Reset" button.

Key Factors That Affect Ductile Iron Weight Results

While the Ductile Iron Weight Calculator provides a highly accurate estimate based on geometric formulas, several real-world factors can subtly influence the actual weight of a component:

  1. Material Density Variations: Although we use a standard density of 7,200 kg/m³, the precise density of ductile iron can fluctuate slightly based on its specific chemical composition (e.g., carbon, silicon, magnesium content) and the manufacturing process. Different grades or specialized alloys might have marginally different densities.
  2. Manufacturing Tolerances: Real-world manufacturing processes rarely achieve perfect dimensions. Slight deviations from the nominal dimensions (length, diameter, wall thickness) due to casting or machining tolerances can lead to minor variations in the final volume and, consequently, the weight. Our calculator assumes exact geometric shapes.
  3. Inclusions and Defects: While ductile iron is known for its integrity, occasional microscopic inclusions or minor casting defects could theoretically alter the density or volume locally. However, for standard applications, these effects are usually negligible.
  4. Temperature Effects: Material density is temperature-dependent. Ductile iron, like most materials, expands when heated and contracts when cooled. While this calculator assumes standard ambient temperatures, significant temperature fluctuations during manufacturing or use could slightly alter the density and dimensions.
  5. Wall Thickness Uniformity: For hollow shapes like pipes and tubes, slight variations in wall thickness around the circumference can occur during manufacturing. This calculator assumes a uniform wall thickness as specified.
  6. Machining Allowances: If a component is cast oversized and then machined to final dimensions, the removed material (as chips) means the final machined part will weigh less than a calculation based solely on the initial cast dimensions. The calculator typically assumes the final, intended dimensions.
  7. Specific Standards Compliance: Different international standards (e.g., EN 1563, ASTM A536) might specify slightly different properties or acceptable deviation ranges for ductile iron grades, which could indirectly influence the exact density or dimensional accuracy.

Frequently Asked Questions (FAQ)

Q1: What is the standard density of ductile iron used in calculations?
The standard density commonly used for ductile iron in engineering calculations is approximately 7,200 kg/m³ (kilograms per cubic meter).
Q2: Does the calculator account for different grades of ductile iron?
This calculator uses a standard density value applicable to most common grades of ductile iron. For highly specialized alloys with significantly different densities, minor adjustments might be needed based on the material datasheet.
Q3: Can I input dimensions in millimeters or inches?
The calculator is designed to work with dimensions in meters (m) for consistency with the density unit (kg/m³). Please convert your measurements to meters before inputting them. For example, 100mm = 0.1m, 6 inches ≈ 0.1524m.
Q4: How accurate is the ductile iron weight calculation?
The calculator provides a highly accurate estimate based on the provided dimensions and standard material density. Actual weight may vary slightly due to manufacturing tolerances and minor density variations, typically within a small percentage.
Q5: What is the difference between ductile iron and gray iron in terms of weight?
Ductile iron and gray iron have very similar densities, typically around 7,000-7,200 kg/m³. Therefore, for components of the same dimensions, their weights will be nearly identical. The primary differences lie in their mechanical properties (strength, ductility), not their weight per unit volume.
Q6: What if my shape isn't listed (e.g., a complex fitting)?
For complex shapes like elbows, tees, or custom castings, you may need to approximate the shape using simpler geometric forms or break it down into multiple simpler parts. Alternatively, consult manufacturer specifications or use specialized CAD software for precise calculations.
Q7: How do I calculate the weight of a hollow sphere or a cone?
This calculator currently supports pipes, cylinders, bars, and tubes. For hollow spheres or cones, you would need to calculate their respective volumes using standard geometric formulas and then multiply by the ductile iron density (7,200 kg/m³).
Q8: Is the weight calculated in kg or lbs?
The calculator outputs the weight in kilograms (kg), based on the density in kg/m³. You can convert kg to lbs by multiplying by approximately 2.20462.

Explore these related resources for more comprehensive material and engineering insights:

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var density = 7200; // Density of Ductile Iron in kg/m³ var PI = Math.PI; function getInputValue(id) { var inputElement = document.getElementById(id); if (inputElement) { var value = parseFloat(inputElement.value); return isNaN(value) ? null : value; } return null; } function setErrorMessage(id, message) { var errorElement = document.getElementById(id + '-error'); if (errorElement) { errorElement.innerText = message; if (message) { errorElement.classList.add('visible'); document.getElementById(id).classList.add('input-error'); } else { errorElement.classList.remove('visible'); document.getElementById(id).classList.remove('input-error'); } } } function clearAllErrorMessages() { var errorElements = document.querySelectorAll('.error-message'); for (var i = 0; i < errorElements.length; i++) { errorElements[i].classList.remove('visible'); } var inputElements = document.querySelectorAll('input[type="number"], select'); for (var i = 0; i < inputElements.length; i++) { inputElements[i].classList.remove('input-error'); } } function validateInput(value, id, min, max) { if (value === null || isNaN(value)) { setErrorMessage(id, 'Please enter a valid number.'); return false; } if (value < 0) { setErrorMessage(id, 'Value cannot be negative.'); return false; } if (min !== undefined && value max) { setErrorMessage(id, 'Value too large.'); return false; } setErrorMessage(id, "); // Clear error if valid return true; } function updateShapeInputs() { var shape = document.getElementById('shape').value; var shapes = ['pipe', 'solid_cylinder', 'rectangular_bar', 'square_tube', 'round_bar']; for (var i = 0; i < shapes.length; i++) { var inputDiv = document.getElementById(shapes[i] + '-inputs'); if (inputDiv) { inputDiv.style.display = (shapes[i] === shape) ? 'block' : 'none'; } } } var currentChart = null; var chartRef = document.getElementById('weightChart').getContext('2d'); function updateChart(shape, baseDimensionLabel, variableDimensionLabel, baseDimensionValues, variableDimensionValues, weights) { if (currentChart) { currentChart.destroy(); } currentChart = new Chart(chartRef, { type: 'bar', // Or 'line' depending on preference data: { labels: variableDimensionValues.map(function(val) { return val.toFixed(2); }), // Labels for the variable dimension datasets: [{ label: 'Weight (kg)', data: weights, backgroundColor: 'rgba(0, 74, 153, 0.6)', // Primary color borderColor: 'rgba(0, 74, 153, 1)', borderWidth: 1 }] }, options: { responsive: true, maintainAspectRatio: false, scales: { y: { beginAtZero: true, title: { display: true, text: 'Weight (kg)' } }, x: { title: { display: true, text: variableDimensionLabel } } }, plugins: { title: { display: true, text: 'Weight vs. ' + variableDimensionLabel + ' for ' + shape.replace('_', ' ') }, legend: { display: false // Hiding legend as only one dataset } } } }); } function generateChartData(shape) { var baseDimLabel = ""; var variableDimLabel = ""; var baseDimValue = getInputValue(shape + '_length') || 1; // Use length as base, default to 1 if not set var variableDimInputId = ''; var variableDimUnit = 'm'; switch (shape) { case 'pipe': baseDimLabel = "Length"; variableDimLabel = "Outer Diameter"; variableDimInputId = 'pipe_outer_diameter'; baseDimValue = getInputValue('pipe_length') || 1; var wallThickness = getInputValue('pipe_wall_thickness') || 0.05; // Default wall thickness for chart var variableDimValues = [0.05, 0.1, 0.15, 0.2, 0.25, 0.3]; // OD in meters var weights = []; for (var i = 0; i 0) { var volume = PI * baseDimValue * ((od/2)*(od/2) – (id/2)*(id/2)); weights.push(volume * density); } else { weights.push(0); // Cannot have negative inner diameter } } updateChart(shape, baseDimLabel, variableDimLabel, baseDimValue, variableDimValues, weights); break; case 'solid_cylinder': case 'round_bar': baseDimLabel = "Length"; variableDimLabel = "Diameter"; variableDimInputId = (shape === 'solid_cylinder') ? 'solid_cylinder_diameter' : 'round_bar_diameter'; baseDimValue = getInputValue(shape + '_length') || 1; var variableDimValues = [0.05, 0.1, 0.15, 0.2, 0.25, 0.3]; // Diameter in meters var weights = []; for (var i = 0; i < variableDimValues.length; i++) { var d = variableDimValues[i]; var volume = PI * baseDimValue * (d/2)*(d/2); weights.push(volume * density); } updateChart(shape, baseDimLabel, variableDimLabel, baseDimValue, variableDimValues, weights); break; case 'rectangular_bar': baseDimLabel = "Length"; variableDimLabel = "Width"; // Or Thickness, let's pick Width for variation variableDimInputId = 'rectangular_bar_width'; baseDimValue = getInputValue('rectangular_bar_length') || 1; var thickness = getInputValue('rectangular_bar_thickness') || 0.05; // Default thickness for chart var variableDimValues = [0.05, 0.1, 0.15, 0.2, 0.25, 0.3]; // Width in meters var weights = []; for (var i = 0; i < variableDimValues.length; i++) { var w = variableDimValues[i]; var volume = baseDimValue * w * thickness; weights.push(volume * density); } updateChart(shape, baseDimLabel, variableDimLabel, baseDimValue, variableDimValues, weights); break; case 'square_tube': baseDimLabel = "Length"; variableDimLabel = "Outer Side"; variableDimInputId = 'square_tube_outer_side'; baseDimValue = getInputValue('square_tube_length') || 1; var wallThickness = getInputValue('square_tube_wall_thickness') || 0.04; // Default wall thickness for chart var variableDimValues = [0.05, 0.1, 0.15, 0.2, 0.25, 0.3]; // Outer side in meters var weights = []; for (var i = 0; i 0) { var volume = baseDimValue * (os*os – is*is); weights.push(volume * density); } else { weights.push(0); // Cannot have negative inner side } } updateChart(shape, baseDimLabel, variableDimLabel, baseDimValue, variableDimValues, weights); break; } } function calculateWeight() { clearAllErrorMessages(); var shape = document.getElementById('shape').value; var volume = 0; var weight = 0; var length, outerDiameter, wallThickness, diameter, width, thickness, outerSide; var isValid = true; switch (shape) { case 'pipe': length = getInputValue('pipe_length'); outerDiameter = getInputValue('pipe_outer_diameter'); wallThickness = getInputValue('pipe_wall_thickness'); if (!validateInput(length, 'pipe_length') || !validateInput(outerDiameter, 'pipe_outer_diameter') || !validateInput(wallThickness, 'pipe_wall_thickness')) { isValid = false; } else { var innerDiameter = outerDiameter – 2 * wallThickness; if (innerDiameter <= 0) { setErrorMessage('pipe_outer_diameter', 'Outer diameter too small for given wall thickness.'); setErrorMessage('pipe_wall_thickness', 'Wall thickness too large for given outer diameter.'); isValid = false; } else { volume = PI * length * ((outerDiameter / 2)**2 – (innerDiameter / 2)**2); } } break; case 'solid_cylinder': length = getInputValue('solid_cylinder_length'); diameter = getInputValue('solid_cylinder_diameter'); if (!validateInput(length, 'solid_cylinder_length') || !validateInput(diameter, 'solid_cylinder_diameter')) { isValid = false; } else { volume = PI * length * (diameter / 2)**2; } break; case 'round_bar': length = getInputValue('round_bar_length'); diameter = getInputValue('round_bar_diameter'); if (!validateInput(length, 'round_bar_length') || !validateInput(diameter, 'round_bar_diameter')) { isValid = false; } else { volume = PI * length * (diameter / 2)**2; } break; case 'rectangular_bar': length = getInputValue('rectangular_bar_length'); width = getInputValue('rectangular_bar_width'); thickness = getInputValue('rectangular_bar_thickness'); if (!validateInput(length, 'rectangular_bar_length') || !validateInput(width, 'rectangular_bar_width') || !validateInput(thickness, 'rectangular_bar_thickness')) { isValid = false; } else { volume = length * width * thickness; } break; case 'square_tube': length = getInputValue('square_tube_length'); outerSide = getInputValue('square_tube_outer_side'); wallThickness = getInputValue('square_tube_wall_thickness'); if (!validateInput(length, 'square_tube_length') || !validateInput(outerSide, 'square_tube_outer_side') || !validateInput(wallThickness, 'square_tube_wall_thickness')) { isValid = false; } else { var innerSide = outerSide – 2 * wallThickness; if (innerSide <= 0) { setErrorMessage('square_tube_outer_side', 'Outer side too small for given wall thickness.'); setErrorMessage('square_tube_wall_thickness', 'Wall thickness too large for given outer side.'); isValid = false; } else { volume = length * (outerSide**2 – innerSide**2); } } break; default: isValid = false; alert("Please select a shape."); break; } if (isValid && volume !== null) { weight = volume * density; document.getElementById('volume-result').innerText = volume.toFixed(4); document.getElementById('density-result').innerText = density.toLocaleString(); document.getElementById('mass-result').innerText = weight.toFixed(2); document.getElementById('main-result').innerText = weight.toFixed(2) + ' kg'; document.getElementById('results-container').style.display = 'block'; // Update chart data generateChartData(shape); } else { document.getElementById('results-container').style.display = 'none'; if (currentChart) { currentChart.destroy(); // Clear chart if calculation fails currentChart = null; } } } function resetCalculator() { document.getElementById('shape').value = 'pipe'; document.getElementById('pipe_length').value = '6'; document.getElementById('pipe_outer_diameter').value = '0.168'; // ~DN150 pipe OD document.getElementById('pipe_wall_thickness').value = '0.008'; // ~7.9mm for DN150 document.getElementById('solid_cylinder_length').value = '1'; document.getElementById('solid_cylinder_diameter').value = '0.1'; document.getElementById('rectangular_bar_length').value = '1'; document.getElementById('rectangular_bar_width').value = '0.1'; document.getElementById('rectangular_bar_thickness').value = '0.05'; document.getElementById('square_tube_length').value = '1'; document.getElementById('square_tube_outer_side').value = '0.1'; document.getElementById('square_tube_wall_thickness').value = '0.005'; document.getElementById('round_bar_length').value = '1'; document.getElementById('round_bar_diameter').value = '0.1'; clearAllErrorMessages(); document.getElementById('results-container').style.display = 'none'; updateShapeInputs(); if (currentChart) { currentChart.destroy(); currentChart = null; } } function copyToClipboard(text) { var textArea = document.createElement("textarea"); textArea.value = text; 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 ? 'Copied!' : 'Copy failed!'; console.log('Copying text command was ' + msg); // Optionally show a temporary message to the user var copyButton = document.querySelector('button[onclick="copyResults()"]'); var originalText = copyButton.innerText; copyButton.innerText = msg; setTimeout(function() { copyButton.innerText = originalText; }, 1500); } catch (err) { console.log('Unable to copy text.', err); } document.body.removeChild(textArea); } function copyResults() { var shape = document.getElementById('shape').value; var mainResult = document.getElementById('main-result').innerText; var volumeResult = document.getElementById('volume-result').innerText; var densityResult = document.getElementById('density-result').innerText; var massResult = document.getElementById('mass-result').innerText; if (mainResult === '–') { copyToClipboard("Ductile Iron Weight Calculation\n\nNo results to copy yet. Please perform a calculation first."); return; } var copyText = "Ductile Iron Weight Calculation Results:\n\n"; copyText += "Shape: " + shape.replace('_', ' ') + "\n"; // Add specific inputs used copyText += "Inputs:\n"; switch (shape) { case 'pipe': copyText += " Length: " + document.getElementById('pipe_length').value + " m\n"; copyText += " Outer Diameter: " + document.getElementById('pipe_outer_diameter').value + " m\n"; copyText += " Wall Thickness: " + document.getElementById('pipe_wall_thickness').value + " m\n"; break; case 'solid_cylinder': copyText += " Length/Height: " + document.getElementById('solid_cylinder_length').value + " m\n"; copyText += " Diameter: " + document.getElementById('solid_cylinder_diameter').value + " m\n"; break; case 'round_bar': copyText += " Length: " + document.getElementById('round_bar_length').value + " m\n"; copyText += " Diameter: " + document.getElementById('round_bar_diameter').value + " m\n"; break; case 'rectangular_bar': copyText += " Length: " + document.getElementById('rectangular_bar_length').value + " m\n"; copyText += " Width: " + document.getElementById('rectangular_bar_width').value + " m\n"; copyText += " Thickness: " + document.getElementById('rectangular_bar_thickness').value + " m\n"; break; case 'square_tube': copyText += " Length: " + document.getElementById('square_tube_length').value + " m\n"; copyText += " Outer Side: " + document.getElementById('square_tube_outer_side').value + " m\n"; copyText += " Wall Thickness: " + document.getElementById('square_tube_wall_thickness').value + " m\n"; break; } copyText += "\nKey Results:\n"; copyText += " Estimated Weight: " + mainResult + "\n"; copyText += " Calculated Volume: " + volumeResult + " cubic meters\n"; copyText += " Material Density: " + densityResult + " kg/m³\n"; copyText += " Mass: " + massResult + "\n"; copyText += "\nNotes: Assumes standard ductile iron density and perfect geometric shape."; copyToClipboard(copyText); } function toggleFaq(element) { var answer = element.nextElementSibling; if (answer.style.display === 'block') { answer.style.display = 'none'; } else { answer.style.display = 'block'; } } // Initialize document.addEventListener('DOMContentLoaded', function() { updateShapeInputs(); resetCalculator(); // Load default values on page load document.getElementById('shape').addEventListener('change', updateShapeInputs); // Initial chart generation with default values var initialShape = document.getElementById('shape').value; generateChartData(initialShape); });

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