Easily calculate the weight of steel for various shapes using the standard density formula. Understand the process and get precise results for your projects.
Steel Weight Calculator
The weight of steel is calculated by multiplying its volume by its density. The formula is: Weight = Volume × Density. Volume depends on the shape (e.g., length × width × thickness for a plate, or π × radius² × length for a cylinder).
Carbon Steel
Stainless Steel
Alloy Steel
Select the type of steel to use its standard density.
Plate/Sheet
Rod/Bar
Pipe/Tube
Angle Bar (L-Shape)
I-Beam/H-Beam
Custom Shape
Choose the geometric shape of the steel component.
Enter the length of the steel piece (e.g., in meters).
Enter the width of the steel piece (e.g., in meters).
Enter the thickness of the steel piece (e.g., in meters).
Enter the diameter of the rod or pipe (e.g., in meters).
Enter the radius of the pipe or cylindrical shape (e.g., in meters).
Enter the length of the first leg of the angle bar (e.g., in meters).
Enter the length of the second leg of the angle bar (e.g., in meters).
Enter the thickness of the web for the I-beam (e.g., in meters).
Enter the width of the flange for the I-beam (e.g., in meters).
Enter the thickness of the flange for the I-beam (e.g., in meters).
Calculation Results
— kg
Volume:— m³
Density Used:— kg/m³
Shape Assumption:—
Formula Used: Weight = Volume × Density
Weight vs. Length (Stainless Steel)
This chart illustrates how the weight of a standard stainless steel plate changes as its length increases, assuming constant width and thickness.
Steel Densities Table
Steel Type
Density (kg/m³)
Typical Use
Carbon Steel
7,850
Construction, Automotive, Machinery
Stainless Steel (e.g., 304, 316)
8,000
Food Industry, Chemical Processing, Marine
Alloy Steel
7,850 – 8,050
Aerospace, High-Strength Tools
{primary_keyword}
Understanding the weight calculation formula for steel is fundamental for numerous industries, from construction and manufacturing to engineering and fabrication. Steel is a vital material, and accurately determining its weight is crucial for cost estimation, material handling, structural integrity analysis, and transportation logistics. This guide will delve into the intricacies of calculating steel weight, providing a clear formula, practical examples, and essential factors to consider. This is not just about numbers; it's about ensuring efficiency and safety in every project involving steel.
What is Steel Weight Calculation?
Steel weight calculation refers to the process of determining the mass or weight of a specific quantity or piece of steel. This is typically achieved by understanding the material's density and its geometric dimensions (volume). The weight calculation formula for steel is a simple yet powerful tool that relies on physics principles.
Who Should Use It:
Engineers and Designers: For structural analysis and material specification.
Procurement and Sales Teams: For accurate quoting and inventory management.
Fabricators and Manufacturers: For production planning and cost control.
Logistics and Transportation Personnel: For load planning and shipping estimates.
DIY Enthusiasts and Hobbyists: For smaller projects and material purchasing.
Common Misconceptions:
"All steel weighs the same per cubic meter." This is incorrect. Different types of steel alloys (like stainless steel vs. carbon steel) have slightly different densities, affecting their weight.
"The formula is too complicated." The core formula (Weight = Volume × Density) is straightforward. Complexity arises only from calculating the volume of intricate shapes.
"I can just estimate the weight." For critical applications, precise calculation is necessary to avoid structural failure, incorrect material orders, or cost overruns.
{primary_keyword} Formula and Mathematical Explanation
Density is a measure of mass per unit of volume. Steel's density varies slightly depending on its composition (carbon content, alloying elements). However, a commonly used average density for many types of steel is approximately 7,850 kilograms per cubic meter (kg/m³). Stainless steel is slightly denser, often around 8,000 kg/m³.
Variable: Density (ρ)
Meaning: Mass per unit volume of the material.
Unit: Kilograms per cubic meter (kg/m³)
Typical Range: 7,800 kg/m³ to 8,050 kg/m³
2. Volume of Steel
This is the most variable part, as it depends entirely on the shape and dimensions of the steel piece. The volume calculation differs for each standard shape:
Angle Bars (L-Shape): Volume calculation can be approximated by considering it as two rectangular sections or using specific geometric formulas for L-sections. A common approximation: Volume = [ (Leg A + Leg B – Thickness) × Thickness ] × Length
I-Beams/H-Beams: Volume calculation involves summing the volumes of the two flanges and the web. Volume = [ (2 × Flange Width × Flange Thickness) + (Web Height × Web Thickness) ] × Length (Note: Web Height is typically Overall Height – 2 × Flange Thickness)
Step-by-Step Derivation (Example: Steel Plate)
Identify Dimensions: Measure or obtain the Length (L), Width (W), and Thickness (T) of the steel plate. Ensure all dimensions are in the same unit, preferably meters for consistency with density in kg/m³.
Calculate Volume: Volume (V) = L × W × T. The result will be in cubic meters (m³).
Determine Density: Identify the type of steel and find its standard density (ρ). Use the table provided or industry-specific data.
Calculate Weight: Weight (Wt) = V × ρ. The final weight will be in kilograms (kg).
Variables in the Steel Weight Formula
Variable
Meaning
Unit
Typical Range / Notes
Weight (Wt)
The total mass of the steel piece.
Kilograms (kg) / Tonnes (t)
Calculated result.
Volume (V)
The amount of space the steel piece occupies.
Cubic Meters (m³)
Depends on shape and dimensions.
Density (ρ)
Mass per unit volume of the steel type.
Kilograms per cubic meter (kg/m³)
Approx. 7,850 for Carbon Steel, 8,000 for Stainless Steel.
Length (L)
The longest dimension of the steel piece.
Meters (m)
User input.
Width (W)
The dimension perpendicular to length for flat shapes.
Meters (m)
User input (for plates/sheets).
Thickness (T)
The smallest dimension for plates/sheets, or material thickness.
Meters (m)
User input.
Radius (r)
Distance from the center to the edge of a circle.
Meters (m)
User input (for rods/pipes).
Diameter (d)
Distance across a circle through the center. (d = 2r)
Meters (m)
User input (for rods/pipes).
Leg A, Leg B
Dimensions of the two perpendicular sides of an angle bar.
Meters (m)
User input (for angle bars).
Flange Width/Thickness, Web Thickness
Dimensions specific to structural beam profiles.
Meters (m)
User input (for beams).
Practical Examples (Real-World Use Cases)
Example 1: Calculating the Weight of a Stainless Steel Sheet
A fabrication workshop needs to order a sheet of 304 stainless steel for a kitchen countertop project. The sheet dimensions are 2.5 meters long, 1 meter wide, and 0.0015 meters (1.5 mm) thick.
Steel Type: Stainless Steel (use density ρ ≈ 8,000 kg/m³)
Shape: Plate
Dimensions: L = 2.5 m, W = 1.0 m, T = 0.0015 m
Volume Calculation: V = L × W × T = 2.5 m × 1.0 m × 0.0015 m = 0.00375 m³
Weight Calculation: Wt = V × ρ = 0.00375 m³ × 8,000 kg/m³ = 30 kg
Interpretation: The stainless steel sheet weighs approximately 30 kg. This is essential information for planning the handling, cutting, and installation of the countertop.
Example 2: Calculating the Weight of a Carbon Steel Rod
A construction project requires a solid carbon steel rod to act as a support pin. The rod has a diameter of 0.05 meters (50 mm) and a length of 1.5 meters.
Steel Type: Carbon Steel (use density ρ ≈ 7,850 kg/m³)
Shape: Rod (Cylindrical)
Dimensions: Length (L) = 1.5 m, Diameter (d) = 0.05 m. Radius (r) = d / 2 = 0.025 m
Volume Calculation: V = π × r² × L = π × (0.025 m)² × 1.5 m ≈ 3.14159 × 0.000625 m² × 1.5 m ≈ 0.002945 m³
Weight Calculation: Wt = V × ρ ≈ 0.002945 m³ × 7,850 kg/m³ ≈ 23.12 kg
Interpretation: The carbon steel rod weighs approximately 23.12 kg. This helps in determining the appropriate lifting equipment and transportation methods.
Select Steel Type: Choose the type of steel (e.g., Carbon Steel, Stainless Steel) from the dropdown. This sets the appropriate density.
Select Steel Shape: Choose the geometric shape of your steel component (Plate, Rod, Pipe, Angle, Beam, or Custom).
Enter Dimensions: Based on the selected shape, relevant input fields will appear. Enter the required dimensions (Length, Width, Thickness, Diameter, etc.) in meters. Ensure consistency in units. For standard metric measurements, use meters. If you have dimensions in millimeters, divide by 1000 (e.g., 50 mm = 0.05 m).
View Results: As you enter the dimensions, the calculator will instantly update the following:
Primary Result: The total calculated weight in kilograms (kg).
Volume: The calculated volume of the steel piece in cubic meters (m³).
Density Used: The specific density value (kg/m³) used for the selected steel type.
Shape Assumption: A brief description of how the volume was calculated based on the selected shape.
Interpret Results: Use the calculated weight for material purchasing, cost estimation, structural analysis, or logistics planning.
Copy Results: Click the 'Copy Results' button to easily transfer the main result, intermediate values, and key assumptions to another application.
Reset: Click 'Reset' to clear all inputs and results, returning the calculator to its default state.
Key Factors That Affect Steel Weight Results
While the core formula is simple, several factors can influence the accuracy and application of your steel weight calculation:
Steel Density Variation: As mentioned, different steel alloys have slightly different densities. Always use the specific density for the exact grade of steel if known. Our calculator uses standard averages.
Dimensional Accuracy: The precision of your measurements is critical. Slight variations in length, width, thickness, or diameter can lead to noticeable differences in calculated weight, especially for large quantities.
Tolerances: Manufacturing processes involve tolerances. Steel components might not be perfectly uniform. Consider the acceptable manufacturing tolerances when calculating weight for critical applications.
Shape Complexity: For standard shapes (plate, rod, pipe), the formulas are well-defined. However, for custom or complex profiles, calculating the exact volume can be challenging and may require specialized software or approximation methods.
Units of Measurement: Inconsistency in units is a common error source. Always ensure all dimensions are converted to the same unit (e.g., meters) before calculation, aligning with the density unit (kg/m³).
Hollow Sections vs. Solid: For pipes and tubes, distinguishing between outer and inner dimensions is crucial. Calculating the volume of the solid material (rather than the overall space occupied) is necessary for accurate weight.
Wastage and Offcuts: The calculated weight is for the theoretical piece. In practice, cutting and fabrication processes often result in material wastage, meaning the total steel *procured* might be higher than the final calculated weight.
Coatings and Treatments: While generally minor, heavy coatings (like galvanization) or specific heat treatments can slightly alter the overall weight or density. For most standard calculations, these are negligible.
Frequently Asked Questions (FAQ)
Q1: What is the standard density of steel used for general calculations?
A: For general purposes, a density of 7,850 kg/m³ is commonly used for carbon steel. Stainless steel is slightly denser, around 8,000 kg/m³.
Q2: Do I need to convert my measurements (e.g., mm, inches) before using the calculator?
A: Yes. The calculator expects dimensions in meters (m). Convert your measurements accordingly. For example, 10 mm = 0.01 m, 2 inches ≈ 0.0508 m.
Q3: How does the calculator handle different steel shapes?
A: The calculator allows you to select common shapes (plate, rod, pipe, etc.). It then applies the appropriate geometric formula to calculate the volume based on the dimensions you provide for that shape.
Q4: What if my steel shape is not listed?
A: For non-standard shapes, you can use the 'Custom Shape' option if you can accurately determine its volume through other means (e.g., CAD software, integration methods) and input that volume directly. Alternatively, you might need to approximate the shape using a combination of standard geometric forms.
Q5: Is the density value fixed for all types of stainless steel?
A: Stainless steel encompasses various grades (like 304, 316, 410), each with a slightly different composition and density. While 8,000 kg/m³ is a common average, consult material specifications for precise density if accuracy is paramount.
Q6: Can this calculator determine the weight of steel structures (like bridges or buildings)?
A: This calculator is designed for individual steel components or simple shapes. For complex structures, you would need to calculate the weight of each component separately and sum them up, or use specialized structural analysis software.
Q7: What are the units of the final weight output?
A: The primary weight result is displayed in kilograms (kg). You can easily convert this to metric tonnes by dividing by 1,000.
Q8: How accurate are the results?
A: The accuracy depends on the precision of your input dimensions and the appropriateness of the density value used. The mathematical calculation itself is exact based on the inputs.
Bolt Strength CalculatorDetermine the load-bearing capacity of different types and sizes of bolts used in steel structures.
var steelDensities = {
carbon_steel: 7850,
stainless_steel: 8000,
alloy_steel: 7900 // Average for alloy steel
};
var chart = null;
var chartData = [];
function getElement(id) {
return document.getElementById(id);
}
function updateShapeInputs() {
var shape = getElement('shape').value;
// Hide all shape-specific inputs first
getElement('lengthInputGroup').style.display = 'none';
getElement('widthInputGroup').style.display = 'none';
getElement('thicknessInputGroup').style.display = 'none';
getElement('diameterInputGroup').style.display = 'none';
getElement('radiusInputGroup').style.display = 'none';
getElement('legAInputGroup').style.display = 'none';
getElement('legBInputGroup').style.display = 'none';
getElement('webThicknessInputGroup').style.display = 'none';
getElement('flangeWidthInputGroup').style.display = 'none';
getElement('flangeThicknessInputGroup').style.display = 'none';
// Show relevant inputs based on shape
switch (shape) {
case 'plate':
getElement('lengthInputGroup').style.display = 'flex';
getElement('widthInputGroup').style.display = 'flex';
getElement('thicknessInputGroup').style.display = 'flex';
break;
case 'rod':
getElement('lengthInputGroup').style.display = 'flex';
getElement('diameterInputGroup').style.display = 'flex';
break;
case 'pipe':
getElement('lengthInputGroup').style.display = 'flex';
getElement('diameterInputGroup').style.display = 'flex'; // Outer Diameter
getElement('thicknessInputGroup').style.display = 'flex'; // Wall Thickness
break;
case 'angle':
getElement('lengthInputGroup').style.display = 'flex';
getElement('legAInputGroup').style.display = 'flex';
getElement('legBInputGroup').style.display = 'flex';
getElement('thicknessInputGroup').style.display = 'flex';
break;
case 'beam': // Assuming I-beam or H-beam
getElement('lengthInputGroup').style.display = 'flex';
getElement('flangeWidthInputGroup').style.display = 'flex';
getElement('flangeThicknessInputGroup').style.display = 'flex';
getElement('webThicknessInputGroup').style.display = 'flex';
// Need overall height for accurate web height calculation, but for simplicity, let's assume user inputs web height directly if available or adjust formula.
// For now, let's adjust the logic assuming we might need overall height.
// A simplified beam volume might use approximate sections.
// Let's add a placeholder for 'Beam Height' or similar if needed, for now we proceed with flanges and web thickness.
break;
case 'custom':
// For custom, we might need a single volume input. Let's add it.
var customVolumeGroup = document.createElement('div');
customVolumeGroup.className = 'input-group';
customVolumeGroup.id = 'volumeInputGroup';
customVolumeGroup.innerHTML = `
Enter the exact volume in cubic meters (m³).
`;
if (!getElement('volumeInputGroup')) {
getElement('shape-specific-inputs').appendChild(customVolumeGroup);
}
getElement('volumeInputGroup').style.display = 'flex';
break;
}
calculateWeight(); // Recalculate after changing inputs
}
function validateInput(value, id, min = 0, max = Infinity) {
var errorElement = getElement(id + 'Error');
errorElement.style.display = 'none';
if (isNaN(parseFloat(value)) || !isFinite(value)) {
errorElement.textContent = "Please enter a valid number.";
errorElement.style.display = 'block';
return false;
}
if (value === "") {
errorElement.textContent = "This field cannot be empty.";
errorElement.style.display = 'block';
return false;
}
if (value max) {
errorElement.textContent = "Value is too high.";
errorElement.style.display = 'block';
return false;
}
return true;
}
function calculateWeight() {
var shape = getElement('shape').value;
var steelType = getElement('steelType').value;
var density = steelDensities[steelType];
var length = 0, width = 0, thickness = 0, diameter = 0, radius = 0, legA = 0, legB = 0, flangeWidth = 0, flangeThickness = 0, webThickness = 0, customVolume = 0;
var volume = 0;
var shapeAssumption = "";
var isValid = true;
// Validate and get dimensions
if (getElement('length')) length = parseFloat(getElement('length').value);
if (getElement('width')) width = parseFloat(getElement('width').value);
if (getElement('thickness')) thickness = parseFloat(getElement('thickness').value);
if (getElement('diameter')) diameter = parseFloat(getElement('diameter').value);
if (getElement('radius')) radius = parseFloat(getElement('radius').value);
if (getElement('legA')) legA = parseFloat(getElement('legA').value);
if (getElement('legB')) legB = parseFloat(getElement('legB').value);
if (getElement('flangeWidth')) flangeWidth = parseFloat(getElement('flangeWidth').value);
if (getElement('flangeThickness')) flangeThickness = parseFloat(getElement('flangeThickness').value);
if (getElement('webThickness')) webThickness = parseFloat(getElement('webThickness').value);
if (getElement('customVolume')) customVolume = parseFloat(getElement('customVolume').value);
// Perform calculations based on shape
if (shape === 'plate') {
shapeAssumption = "Plate/Sheet (L x W x T)";
if (!validateInput(length, 'length') || !validateInput(width, 'width') || !validateInput(thickness, 'thickness')) isValid = false;
volume = length * width * thickness;
} else if (shape === 'rod') {
shapeAssumption = "Rod/Bar (Cylinder: pi * r^2 * L)";
if (diameter > 0 && radius === 0) radius = diameter / 2; // Infer radius if diameter is given
if (!validateInput(length, 'length') || !validateInput(radius, 'radius')) isValid = false; // Using radius input
if (diameter > 0 && !validateInput(diameter, 'diameter')) isValid = false; // Also validate diameter if present
volume = Math.PI * Math.pow(radius, 2) * length;
} else if (shape === 'pipe') {
shapeAssumption = "Pipe/Tube (Cylinder: pi * (R_outer^2 – R_inner^2) * L)";
var outerRadius = 0;
var innerRadius = 0;
if (diameter > 0 && radius === 0) outerRadius = diameter / 2; // Infer outer radius if diameter is given
else outerRadius = radius;
if (outerRadius > 0 && thickness > 0) {
innerRadius = outerRadius – thickness;
if (innerRadius 0 && thickness > 0) {
innerRadius = radius – thickness;
if(innerRadius 0 && !validateInput(diameter, 'diameter')) isValid = false; // Validate diameter if present
volume = Math.PI * (Math.pow(outerRadius, 2) – Math.pow(innerRadius, 2)) * length;
} else if (shape === 'angle') {
shapeAssumption = "Angle Bar (Approx. L-shape)";
if (!validateInput(length, 'length') || !validateInput(legA, 'legA') || !validateInput(legB, 'legB') || !validateInput(thickness, 'thickness')) isValid = false;
// Simplified angle volume approximation: (Area of two legs – overlap) * length
// A more accurate formula is complex. Let's use a common approximation:
volume = (legA + legB – thickness) * thickness * length;
} else if (shape === 'beam') {
shapeAssumption = "I-Beam/H-Beam (Approx.)";
if (!validateInput(length, 'length') || !validateInput(flangeWidth, 'flangeWidth') || !validateInput(flangeThickness, 'flangeThickness') || !validateInput(webThickness, 'webThickness')) isValid = false;
// Volume = (2 * Area of Flange) + (Area of Web) * Length
// Web Height = Overall Height – 2 * Flange Thickness. We need Overall Height.
// Let's assume the user might input overall height or we approximate.
// Simpler approach: Assume 'flangeWidth' is the total width of flanges side-by-side for volume calculation, and calculate web area based on a derived height.
// This requires more defined inputs like "Overall Height".
// Let's adjust for a common beam definition: Area = (2 * Flange Width * Flange Thickness) + (Web Height * Web Thickness)
// Let's assume Flange Width means the width of ONE flange. We need a Web Height.
// For simplicity, let's use a formula that might require Overall Height if available, or make an assumption.
// A common calculation: Volume = (2 * Flange Width * Flange Thickness + Web Height * Web Thickness) * Length
// If we don't have Overall Height, we can't precisely get Web Height.
// Let's assume a simplified model where 'flangeWidth' is the width of each flange, and we need a separate input for 'Beam Height' or 'Web Height'.
// For this example, let's define Beam Height implicitly. A common approximation for volume:
// Area of flanges = 2 * flangeWidth * flangeThickness
// Area of web = (Beam Height – 2 * Flange Thickness) * webThickness
// If Beam Height is not provided, we must make an assumption or prompt for it.
// Let's refine this: Typically beam profiles have standard dimensions.
// For a calculator, we often need Width (overall), Height (overall), Flange Thickness, Web Thickness.
// Let's assume input 'flangeWidth' is the width of ONE flange.
// Let's assume 'width' input is the overall beam height if 'flangeWidth' is used for flange width. This is confusing.
// Let's rename and clarify inputs for beams.
// We have: length, flangeWidth (width of one flange), flangeThickness, webThickness.
// We are missing the height of the web or the overall beam height.
// Let's assume the user provides 'width' as the overall height of the beam.
var beamHeight = width; // Using 'width' input as overall beam height for this shape. This needs user awareness.
var webHeight = beamHeight – 2 * flangeThickness;
if (webHeight < 0) webHeight = 0; // Ensure web height is not negative
var flangeArea = flangeWidth * flangeThickness;
var webArea = webHeight * webThickness;
volume = (2 * flangeArea + webArea) * length;
} else if (shape === 'custom') {
shapeAssumption = "Custom Volume Input";
if (!validateInput(customVolume, 'customVolume')) isValid = false;
volume = customVolume;
}
if (isValid) {
var weight = volume * density;
getElement('volumeResult').textContent = volume.toFixed(6) + ' m³';
getElement('densityResult').textContent = density.toLocaleString() + ' kg/m³';
getElement('shapeAssumptionResult').textContent = shapeAssumption;
getElement('primary-result').textContent = weight.toFixed(2) + ' kg';
// Update chart data
if (shape === 'plate') {
updateChartData(length, width, thickness, density, shape);
} else {
// Clear chart if not a plate, or update with generic data if desired
clearChart();
getElement('primary-result').textContent = "Select 'Plate' to see chart.";
}
} else {
// Clear results if validation fails
getElement('volumeResult').textContent = '– m³';
getElement('densityResult').textContent = '– kg/m³';
getElement('shapeAssumptionResult').textContent = '–';
getElement('primary-result').textContent = '– kg';
clearChart();
}
}
function resetCalculator() {
getElement('steelType').value = 'carbon_steel';
getElement('shape').value = 'plate';
getElement('length').value = '1';
getElement('width').value = '1';
getElement('thickness').value = '0.01'; // 10mm
getElement('diameter').value = '';
getElement('radius').value = '';
getElement('legA').value = '';
getElement('legB').value = '';
getElement('flangeWidth').value = '';
getElement('flangeThickness').value = '';
getElement('webThickness').value = '';
if(getElement('volumeInputGroup')) getElement('volumeInputGroup').value = '';
// Clear error messages
var errorElements = document.getElementsByClassName('error-message');
for (var i = 0; i < errorElements.length; i++) {
errorElements[i].style.display = 'none';
}
updateShapeInputs(); // Update visibility of inputs and recalculate
}
function copyResults() {
var primaryResult = getElement('primary-result').textContent;
var volumeResult = getElement('volumeResult').textContent;
var densityResult = getElement('densityResult').textContent;
var shapeAssumption = getElement('shapeAssumptionResult').textContent;
var copyText = "Steel Weight Calculation Results:\n" +
"———————————–\n" +
"Weight: " + primaryResult + "\n" +
"Volume: " + volumeResult + "\n" +
"Density Used: " + densityResult + "\n" +
"Shape Assumption: " + shapeAssumption + "\n\n" +
"Formula: Weight = Volume * Density";
var textArea = document.createElement("textarea");
textArea.value = copyText;
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!' : 'Copying failed!';
// Optional: Show a temporary notification
var notification = document.createElement('div');
notification.textContent = msg;
notification.style.cssText = 'position: fixed; top: 10px; right: 10px; background: var(–primary-color); color: white; padding: 10px; border-radius: 5px; z-index: 1000;';
document.body.appendChild(notification);
setTimeout(function() { document.body.removeChild(notification); }, 2000);
} catch (err) {
console.error('Unable to copy text.', err);
// Fallback for browsers that don't support execCommand
alert("Copying failed. Please manually select and copy the text.");
}
document.body.removeChild(textArea);
}
function initChart() {
var ctx = getElement('weightChart').getContext('2d');
chart = new Chart(ctx, {
type: 'line',
data: {
labels: [], // Will be populated by updateChartData
datasets: [{
label: 'Steel Weight (kg)',
data: [], // Will be populated by updateChartData
borderColor: 'var(–primary-color)',
backgroundColor: 'rgba(0, 74, 153, 0.1)',
fill: true,
tension: 0.1
},
{
label: 'Volume (m³)',
data: [], // Will be populated by updateChartData
borderColor: 'var(–success-color)',
backgroundColor: 'rgba(40, 167, 69, 0.1)',
fill: false, // Typically don't fill secondary lines unless comparing area concepts
tension: 0.1
}]
},
options: {
responsive: true,
maintainAspectRatio: false,
scales: {
x: {
title: {
display: true,
text: 'Length (m)'
}
},
y: {
title: {
display: true,
text: 'Value'
}
}
},
plugins: {
legend: {
position: 'top',
},
title: {
display: true,
text: 'Steel Weight vs. Length for Plate'
}
}
}
});
}
function updateChartData(lengthInput, width, thickness, density, shape) {
if (chart && shape === 'plate') {
chartData = [];
var maxSteps = 10; // Number of data points
var stepSize = lengthInput / maxSteps;
for (var i = 1; i <= maxSteps; i++) {
var currentLength = stepSize * i;
var currentVolume = currentLength * width * thickness;
var currentWeight = currentVolume * density;
chartData.push({ length: currentLength, weight: currentWeight, volume: currentVolume });
}
chart.data.labels = chartData.map(function(data) { return data.length.toFixed(2); });
chart.data.datasets[0].data = chartData.map(function(data) { return data.weight.toFixed(2); });
chart.data.datasets[1].data = chartData.map(function(data) { return data.volume.toFixed(4); }); // Volume data
chart.options.plugins.title.text = 'Weight vs. Length (Stainless Steel Plate)'; // Update title dynamically
chart.options.plugins.legend.display = true; // Ensure legend is displayed
chart.update();
} else if (chart) {
// If shape is not plate, clear or update chart message
chart.data.labels = [];
chart.data.datasets[0].data = [];
chart.data.datasets[1].data = [];
chart.options.plugins.title.text = 'Chart requires Plate shape selection';
chart.options.plugins.legend.display = false;
chart.update();
}
}
function clearChart() {
if (chart) {
chart.data.labels = [];
chart.data.datasets[0].data = [];
chart.data.datasets[1].data = [];
chart.update();
}
}
// Initialize on page load
document.addEventListener('DOMContentLoaded', function() {
updateShapeInputs(); // Set initial inputs based on default shape
resetCalculator(); // Populate with defaults and calculate
initChart(); // Initialize chart
document.getElementById('currentYear').textContent = new Date().getFullYear(); // Set current year in footer
});