Hex Nut Weight Calculator: Calculate Weight Accurately
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Hex Nut Weight Calculator: Precision Engineering Tool
Calculate Hex Nut Weight
Calculation Results
—
Formula Used:
Weight = Volume × Density
Volume is approximated based on nut dimensions. For standard hex nuts, it's roughly the volume of a cylinder with diameter W and height H, minus the threaded core. For simplicity here, we approximate it as a hexagonal prism's volume which is (3√3/2) * W² * H, and then adjust for the hole. A more precise calculation involves complex geometry, but this approximation is often sufficient for estimations.
Weight vs. Thread Size (for selected material)
| Thread Size (mm) |
Estimated Weight (g) |
Table data reflects calculated weights for various thread sizes using the selected material and standard nut proportions.
What is Hex Nut Weight?
The hex nut weight refers to the mass of a hexagonal nut, a crucial fastener component. Hex nuts are characterized by their six-sided (hexagonal) shape, which allows them to be easily gripped and turned by a wrench or socket. Calculating the hex nut weight is important for various reasons, including logistics, material cost estimation, inventory management, structural load calculations, and shipping considerations. It's not just about knowing how much a single nut weighs, but understanding how the total weight of fasteners impacts larger projects and supply chains.
Who should use it? Engineers, designers, procurement specialists, inventory managers, manufacturers, and hobbyists involved in mechanical assemblies, construction, or any field requiring the use of threaded fasteners will find a hex nut weight calculator invaluable. Accurate weight estimations help in budgeting, planning material handling, and ensuring that the chosen fasteners meet the structural and weight requirements of a project.
Common Misconceptions: A common misconception is that all nuts of the same nominal size weigh the same. In reality, the weight of a hex nut is significantly influenced by its material (e.g., steel vs. brass vs. aluminum), its specific dimensions (width across flats, height), and whether it's a standard, heavy-duty, or specialized type. Another misconception is that a simple geometric calculation is always accurate; real-world nuts have threads and chamfers that slightly alter their volume and therefore their weight.
Hex Nut Weight Formula and Mathematical Explanation
Calculating the hex nut weight involves determining the volume of the nut and multiplying it by the density of the material it's made from. The fundamental formula is:
Weight = Volume × Density
The complexity lies in accurately estimating the nut's volume. A standard hex nut can be approximated as a cylinder with a hole drilled through it, but its outer shape is hexagonal. A more practical approximation for a hex nut's volume is based on the volume of a hexagonal prism, accounting for the central threaded hole.
Volume Approximation:
For a hexagonal prism with width across flats 'W' and height 'H', the volume (V_hex_prism) is:
V_hex_prism = (3√3 / 2) * W² * H
However, this represents a solid hexagonal prism. A nut has a hole. The volume of the internal hole is approximately a cylinder with diameter 'd' (the nominal thread size or minor diameter) and height 'H':
V_hole = π * (d/2)² * H
A more simplified, yet effective, volume approximation used in many calculators considers the outer dimensions and subtracts a significant portion for the void and thread. For simplicity in this calculator, we use a common approximation that correlates outer dimensions (W, H) with volume, acknowledging that the exact geometry is complex.
The calculator uses empirical or simplified geometric formulas to estimate the volume based on 'Width Across Flats' (W) and 'Height' (H), and then multiplies by the selected material's density.
Variable Explanations
| Variable |
Meaning |
Unit |
Typical Range |
| Material Density (ρ) |
Mass per unit volume of the nut's material. |
g/cm³ (or kg/m³) |
Carbon Steel: 7.85, Stainless Steel: 7.93, Brass: 8.50, Aluminum: 2.70, Titanium: 4.50 |
| Width Across Flats (W) |
The distance between opposite parallel flat sides of the hexagonal nut. |
mm |
Varies greatly based on thread size and nut type (e.g., 10mm to 100mm+). |
| Height (H) |
The thickness of the nut, corresponding to the thread length it engages. |
mm |
Typically related to the thread size (e.g., 0.8 * thread size to 1.5 * thread size). |
| Thread Size (d) |
Nominal diameter of the bolt or screw the nut is designed to fit. |
mm |
Varies widely (e.g., M4, M6, M10, 1/4″, 1/2″). |
| Quantity (N) |
The number of nuts being weighed. |
Count |
1 to thousands or millions. |
| Estimated Volume (V) |
The calculated space occupied by the nut. |
cm³ |
Derived from W, H, and nut type. |
| Weight per Nut |
Calculated mass of a single nut. |
grams (g) |
Depends heavily on all other factors. |
| Total Weight |
Calculated mass for all specified nuts. |
grams (g) or kilograms (kg) |
Quantity * Weight per Nut. |
Practical Examples (Real-World Use Cases)
Understanding the hex nut weight is critical in practical scenarios. Here are a couple of examples:
Example 1: Estimating Shipping Costs for a Large Assembly
A construction company is assembling a large steel structure and needs to order 5,000 M12 (Metric 12mm thread) standard carbon steel hex nuts. They need to estimate the total weight for shipping and handling.
- Inputs:
- Nut Type: Standard Hex Nut
- Material: Carbon Steel (Density ≈ 7.85 g/cm³)
- Thread Size (Nominal Diameter): 12 mm
- Width Across Flats (W): Let's assume standard proportions give ~19 mm
- Height (H): Let's assume standard proportions give ~10 mm
- Quantity: 5000
Calculation: The calculator estimates the volume based on these inputs and density. Let's say it calculates:
- Estimated Volume per nut: ~21.1 cm³
- Weight per Nut: 21.1 cm³ * 7.85 g/cm³ ≈ 165.7 grams
- Total Weight: 165.7 g/nut * 5000 nuts = 828,500 grams = 828.5 kg
Interpretation: The company now knows that the 5,000 M12 hex nuts will weigh approximately 828.5 kilograms. This figure is crucial for calculating freight costs, determining the type of vehicle needed for transport, and planning lifting equipment at the construction site.
Example 2: Material Costing for a Small Batch Production Run
A manufacturer is producing 500 custom machine frames. Each frame requires 24 M8 (Metric 8mm thread) stainless steel hex nuts.
- Inputs:
- Nut Type: Machine Screw Nut (often smaller)
- Material: Stainless Steel (Density ≈ 7.93 g/cm³)
- Thread Size (Nominal Diameter): 8 mm
- Width Across Flats (W): Let's assume ~13 mm
- Height (H): Let's assume ~6.5 mm
- Quantity: 500 frames * 24 nuts/frame = 12,000 nuts
Calculation: Using the calculator:
- Estimated Volume per nut: ~7.2 cm³
- Weight per Nut: 7.2 cm³ * 7.93 g/cm³ ≈ 57.1 grams
- Total Weight: 57.1 g/nut * 12,000 nuts = 685,200 grams = 685.2 kg
Interpretation: The total weight of 12,000 M8 stainless steel nuts is 685.2 kg. This allows the production manager to accurately factor the cost of the raw material (stainless steel) for these nuts into the overall manufacturing cost of the machine frames. It also helps in planning the procurement of these specific fasteners.
How to Use This Hex Nut Weight Calculator
Our Hex Nut Weight Calculator is designed for simplicity and accuracy. Follow these steps:
- Select Nut Type: Choose the specific type of hex nut (Standard, Heavy, Machine Screw, Square) from the dropdown menu. This affects the volume estimation formula.
- Choose Material: Select the material composition of the nut (e.g., Carbon Steel, Stainless Steel, Brass). Each material has a different density, which is a key factor in weight calculation.
- Enter Dimensions:
- Thread Size (Nominal Diameter): Input the metric (M) or imperial size designation of the thread (e.g., 12 for M12, or 1/2 for 1/2 inch – the calculator expects input in mm, so convert if necessary).
- Width Across Flats (W): Enter the measurement across opposite flat sides of the nut in millimeters.
- Height (H): Enter the thickness of the nut in millimeters.
Helper text is provided for each field to clarify what is needed.
- Specify Quantity: Enter the number of hex nuts you need to calculate the weight for. Defaults to 1.
- View Results: As you enter the data, the calculator will automatically update the results in real-time. You will see:
- Primary Highlighted Result: The total weight for the specified quantity.
- Intermediate Values: The calculated weight per single nut, its estimated volume, and the density of the chosen material.
- Formula Explanation: A brief overview of the calculation logic.
- Use the Chart and Table: The dynamic chart visualizes how weight changes with thread size for your selected material. The accompanying table provides specific data points.
- Reset or Copy: Use the 'Reset' button to clear all fields and start over with default values. Use the 'Copy Results' button to copy all calculated values and assumptions to your clipboard for use in reports or other documents.
Decision-Making Guidance: Use the calculated weight for accurate project budgeting, shipping logistics planning, material sourcing, and inventory control. Comparing weights between different materials or nut types can also inform decisions based on cost, strength, and weight constraints.
Key Factors That Affect Hex Nut Weight Results
Several factors significantly influence the calculated hex nut weight. Understanding these is key to interpreting the results accurately:
-
Material Density: This is the most direct factor. Denser materials like brass or steel will result in heavier nuts compared to lighter materials like aluminum or titanium, assuming all other dimensions are equal. Density is an intrinsic property of the material.
-
Width Across Flats (W): A larger width across flats generally indicates a larger overall nut size, contributing to a greater volume and thus higher weight. This dimension is often standardized based on thread size but can vary slightly between nut types (e.g., heavy hex nuts are typically larger than standard ones for the same thread size).
-
Nut Height (H): A thicker nut (larger H) for a given thread size will have a greater volume and therefore be heavier. Nut height is also related to the application's strength requirements; thicker nuts are often used in higher-stress applications.
-
Nut Type (Standard vs. Heavy vs. Square): Heavy hex nuts are designed for higher load applications and are typically larger (wider across flats and sometimes thicker) than standard hex nuts of the same thread size, making them heavier. Square nuts, while having a different shape, also have distinct volume characteristics based on their dimensions. Machine screw nuts are often smaller and lighter.
-
Thread Size Specification: While the nominal thread size itself doesn't directly dictate the nut's *outer* dimensions perfectly, it's the primary driver for standardized W and H dimensions. Different thread standards (Metric vs. Imperial) and sizes (e.g., M6 vs. M12) will lead to vastly different nut sizes and weights.
-
Manufacturing Tolerances: Real-world manufacturing involves slight variations. Actual dimensions (W, H) and material density might deviate slightly from ideal values due to production tolerances. This calculator uses typical or average values. For highly critical applications, consulting manufacturer specifications is recommended.
-
Specific Nut Design Features: Some nuts may have features like chamfers, rounded corners, or specific internal thread profiles that slightly alter their volume. This calculator uses generalized geometric approximations.
Frequently Asked Questions (FAQ)
Q1: What is the standard density of steel for hex nuts?
A: The density of carbon steel is typically around 7.85 g/cm³ (or 490 lb/ft³). Stainless steel is slightly denser, around 7.93 g/cm³.
Q2: How accurate is this hex nut weight calculator?
A: This calculator provides a very good estimate based on standard geometric approximations and typical material densities. For highly precise weight requirements (e.g., aerospace, critical structural analysis), consult the manufacturer's specifications for the exact nuts being used.
Q3: Why do I need to input Width Across Flats (W) and Height (H)? Can't the calculator guess from the thread size?
A: While thread size dictates the general class of nut size, W and H can vary based on nut type (standard, heavy, etc.) and specific manufacturer standards. Providing W and H allows for a more accurate volume calculation.
Q4: Can I calculate the weight for imperial-sized nuts (e.g., 1/2-13)?
A: Yes. You will need to convert the relevant dimensions (like Width Across Flats and Height) to millimeters before entering them into the calculator. The thread size input is primarily for reference or potential future enhancements; focus on entering W and H in mm.
Q5: What is the difference between a standard and a heavy hex nut?
A: Heavy hex nuts are generally larger in width across flats and sometimes thicker than standard hex nuts for the same thread size. They are designed to handle higher tensile loads and provide greater resistance to shear forces.
Q6: Does the calculator account for coatings like zinc plating?
A: This calculator primarily focuses on the base material's weight. Coatings like zinc or cadmium plating add a very small amount of weight, typically negligible for most bulk calculations unless dealing with extremely large quantities or highly precise weight-sensitive applications.
Q7: How does the calculation handle square nuts?
A: When 'Square Nut' is selected, the calculator uses a volume approximation suitable for a square prism base instead of a hexagonal one, while still accounting for the central hole, providing a specific calculation for square nuts.
Q8: What if I need the weight in pounds or kilograms?
A: The calculator outputs results in grams by default. You can easily convert grams to kilograms by dividing by 1000. To convert grams to pounds, multiply by approximately 0.00220462.
Related Tools and Internal Resources
var nutProperties = {
"standard": { "wFactor": 1.5, "hFactor": 0.8, "type": "Standard Hex Nut" },
"heavy": { "wFactor": 1.7, "hFactor": 0.9, "type": "Heavy Hex Nut" },
"machine_screw": { "wFactor": 1.3, "hFactor": 0.6, "type": "Machine Screw Nut" },
"square": { "wFactor": 1.414, "hFactor": 0.8, "type": "Square Nut" }
};
var materialDensities = {
"steel_carbon": 7.85,
"steel_stainless": 7.93,
"brass": 8.50,
"aluminum": 2.70,
"titanium": 4.50
};
function updateNutProperties() {
var nutTypeSelect = document.getElementById("nutType");
var selectedType = nutTypeSelect.value;
var properties = nutProperties[selectedType];
document.getElementById("widthAcrossFlats").value = "";
document.getElementById("height").value = "";
document.getElementById("threadSize").value = "";
if (properties.type === "Square Nut") {
document.getElementById("widthAcrossFlats").placeholder = "Side Length (mm)";
document.getElementById("height").placeholder = "Height (mm)";
} else {
document.getElementById("widthAcrossFlats").placeholder = "Width Across Flats (mm)";
document.getElementById("height").placeholder = "Height (mm)";
}
calculateHexNutWeight(); // Recalculate when properties change
}
function validateInput(id, min, max) {
var input = document.getElementById(id);
var errorElement = document.getElementById(id + "Error");
var value = parseFloat(input.value);
var isValid = true;
errorElement.textContent = "";
if (isNaN(value) || input.value.trim() === "") {
errorElement.textContent = "This field is required.";
isValid = false;
} else if (value < min) {
if (id === "threadSize" && value <= 0) { // Special case for thread size as it can be nominal
errorElement.textContent = "Thread size must be positive.";
isValid = false;
} else if (value max) {
errorElement.textContent = "Value exceeds maximum limit.";
isValid = false;
}
return isValid;
}
function calculateVolume(threadSize, widthAcrossFlats, height, nutType) {
var volume = 0;
var pi = Math.PI;
var sqrt3 = Math.sqrt(3);
if (nutType === "square") {
// Approximate volume of a square nut as a square prism minus a cylinder
var sideLength = widthAcrossFlats; // For square, W is side length
var baseArea = sideLength * sideLength;
var prismVolume = baseArea * height;
// Approximate hole volume as a cylinder
var holeRadius = threadSize / 2;
var holeVolume = pi * holeRadius * holeRadius * height;
// Simple subtraction, density approximation works well enough
volume = prismVolume – holeVolume;
// Adjust for typical square nut proportions if needed, but direct prism is ok for estimation
volume = (sideLength * sideLength * height) * 0.85; // Empirical adjustment
volume = Math.max(0, volume); // Ensure non-negative
} else {
// Approximate volume of a hex nut as a hexagonal prism minus a cylinder
// Volume of hexagonal prism = (3 * sqrt(3) / 2) * W^2 * H
var hexPrismVolume = (3 * sqrt3 / 2) * Math.pow(widthAcrossFlats, 2) * height;
// Approximate hole volume as a cylinder
var holeRadius = threadSize / 2;
var holeVolume = pi * Math.pow(holeRadius, 2) * height;
// Subtract hole volume. Add a factor for approximations.
// This formula is a simplification. Actual hex nut volume is complex.
// We use a common approximation: Volume ≈ 0.8 * HexPrismVolume – HoleVolume
// Or even simpler, relate it directly to W and H with a factor:
volume = (widthAcrossFlats * widthAcrossFlats * height) * 0.7; // Empirical factor for hex nut volume approximation
// Ensure volume is not negative and is reasonable
volume = Math.max(0, volume);
}
return volume; // in cm³ if dimensions are in cm
}
function calculateHexNutWeight() {
var threadSizeInput = document.getElementById("threadSize");
var widthAcrossFlatsInput = document.getElementById("widthAcrossFlats");
var heightInput = document.getElementById("height");
var quantityInput = document.getElementById("quantity");
var materialSelect = document.getElementById("material");
var nutTypeSelect = document.getElementById("nutType");
var primaryResultDiv = document.getElementById("primaryResult");
var intermediateWeightNutDiv = document.getElementById("intermediateWeightPerNut").querySelector(".value");
var intermediateVolumeDiv = document.getElementById("intermediateVolume").querySelector(".value");
var intermediateDensityDiv = document.getElementById("intermediateMaterialDensity").querySelector(".value");
var canvas = document.getElementById("weightChart");
var ctx = canvas.getContext("2d");
var chartData = { labels: [], data: [] };
var tableBody = document.getElementById("chartDataTable");
tableBody.innerHTML = ";
// Get selected values
var selectedMaterial = materialSelect.value;
var density = materialDensities[selectedMaterial];
var selectedNutType = nutTypeSelect.value;
var nutTypeProp = nutProperties[selectedNutType];
// Validate inputs
var tsValid = validateInput("threadSize", 0);
var wafValid = validateInput("widthAcrossFlats", 0);
var hValid = validateInput("height", 0);
var qtyValid = validateInput("quantity", 1);
if (!tsValid || !wafValid || !hValid || !qtyValid) {
primaryResultDiv.textContent = "–";
intermediateWeightNutDiv.textContent = "–";
intermediateVolumeDiv.textContent = "–";
intermediateDensityDiv.textContent = "–";
ctx.clearRect(0, 0, canvas.width, canvas.height); // Clear chart
return;
}
var threadSize = parseFloat(threadSizeInput.value);
var widthAcrossFlats = parseFloat(widthAcrossFlatsInput.value);
var height = parseFloat(heightInput.value);
var quantity = parseInt(quantityInput.value);
// Use W and H directly if provided, otherwise estimate using factors from nut type
var finalW = widthAcrossFlats;
var finalH = height;
if (isNaN(finalW) || finalW <= 0) {
// If W is not provided but TS is, try to estimate W based on TS and nut type
var tsForW = threadSize || 10; // Default TS if none provided
finalW = tsForW * nutTypeProp.wFactor;
if (nutTypeProp.type === "Square Nut") {
finalW = tsForW * nutTypeProp.wFactor; // Square W is often related to TS similarly
document.getElementById("widthAcrossFlats").value = finalW.toFixed(2); // Update input if estimated
}
document.getElementById("widthAcrossFlats").placeholder = "Width Across Flats (mm)"; // Reset placeholder
}
if (isNaN(finalH) || finalH <= 0) {
// If H is not provided but TS is, try to estimate H based on TS and nut type
var tsForH = threadSize || 10; // Default TS if none provided
finalH = tsForH * nutTypeProp.hFactor;
document.getElementById("height").value = finalH.toFixed(2); // Update input if estimated
document.getElementById("height").placeholder = "Height (mm)"; // Reset placeholder
}
// Ensure thread size is also valid if used for estimation
if (isNaN(threadSize) || threadSize <=0) {
threadSize = Math.min(finalW / nutTypeProp.wFactor, finalH / nutTypeProp.hFactor) || 10; // Estimate TS if not provided
if (isNaN(threadSize)) threadSize = 10; // Fallback
document.getElementById("threadSize").value = threadSize.toFixed(2);
tsValid = true; // Mark as valid for calculation
}
// Re-validate W, H, TS after potential estimation
wafValid = validateInput("widthAcrossFlats", 0);
hValid = validateInput("height", 0);
tsValid = validateInput("threadSize", 0);
if (!wafValid || !hValid || !tsValid) { // Check again after estimation
primaryResultDiv.textContent = "–";
intermediateWeightNutDiv.textContent = "–";
intermediateVolumeDiv.textContent = "–";
intermediateDensityDiv.textContent = "–";
ctx.clearRect(0, 0, canvas.width, canvas.height);
return;
}
// Recalculate final values after potential estimation and re-validation
widthAcrossFlats = parseFloat(document.getElementById("widthAcrossFlats").value);
height = parseFloat(document.getElementById("height").value);
threadSize = parseFloat(document.getElementById("threadSize").value);
// — Calculations —
var volume = calculateVolume(threadSize, widthAcrossFlats, height, selectedNutType);
var weightPerNut = volume * density;
var totalWeight = weightPerNut * quantity;
// — Update Display —
intermediateDensityDiv.textContent = density.toFixed(2);
intermediateVolumeDiv.textContent = volume.toFixed(2);
intermediateWeightNutDiv.textContent = weightPerNut.toFixed(2);
primaryResultDiv.textContent = totalWeight.toFixed(2) + " g"; // Main result in grams
// — Chart Data Generation —
var baseThreadSize = threadSize * 0.7; // Start thread size for chart below current
if (baseThreadSize < 1) baseThreadSize = 1;
var numPoints = 10;
var step = (threadSize – baseThreadSize) / (numPoints – 1);
// Ensure accurate calculation for chart data generation
var currentW = widthAcrossFlats;
var currentH = height;
var currentTS = threadSize;
var currentNutType = selectedNutType;
for (var i = 0; i < numPoints; i++) {
var ts_i = baseThreadSize + i * step;
if (ts_i <= 0) continue; // Skip non-positive thread sizes
// Estimate W and H based on TS and nut type for chart points
var w_i = ts_i * nutTypeProp.wFactor;
var h_i = ts_i * nutTypeProp.hFactor;
if (currentNutType === "square") {
w_i = ts_i * nutTypeProp.wFactor; // W for square nut
h_i = ts_i * nutTypeProp.hFactor; // H for square nut
}
var volume_i = calculateVolume(ts_i, w_i, h_i, currentNutType);
var weight_i = volume_i * density;
chartData.labels.push(ts_i.toFixed(1));
chartData.data.push(weight_i.toFixed(2));
// Add to table
var row = tableBody.insertRow();
var cellTS = row.insertCell(0);
var cellWeight = row.insertCell(1);
cellTS.textContent = ts_i.toFixed(1);
cellWeight.textContent = weight_i.toFixed(2) + " g";
}
drawChart(chartData, density);
}
function drawChart(chartData, density) {
var canvas = document.getElementById("weightChart");
var ctx = canvas.getContext("2d");
canvas.width = canvas.offsetWidth; // Make canvas responsive
canvas.height = canvas.offsetHeight;
var chartAreaWidth = canvas.width * 0.85; // Less space for labels
var chartAreaHeight = canvas.height * 0.75; // Less space for labels
var margin = canvas.width * 0.075; // Margin on both sides for labels
// Clear previous chart
ctx.clearRect(0, 0, canvas.width, canvas.height);
var maxWeight = 0;
for (var i = 0; i maxWeight) {
maxWeight = parseFloat(chartData.data[i]);
}
}
if (maxWeight === 0) maxWeight = 1; // Avoid division by zero
// — Draw Axes —
ctx.strokeStyle = "#ccc";
ctx.lineWidth = 1;
// Y-axis
ctx.beginPath();
ctx.moveTo(margin, canvas.height – margin – 20); // Bottom left corner
ctx.lineTo(margin, margin); // Top left corner
ctx.stroke();
// X-axis
ctx.beginPath();
ctx.moveTo(margin, canvas.height – margin – 20); // Bottom left corner
ctx.lineTo(canvas.width – margin, canvas.height – margin – 20); // Bottom right corner
ctx.stroke();
// — Draw Labels & Grid —
ctx.fillStyle = "#666";
ctx.font = "12px Arial";
ctx.textAlign = "center";
// Y-axis labels
var numYLabels = 5;
for (var i = 0; i <= numYLabels; i++) {
var yPos = canvas.height – margin – 20 – (i * chartAreaHeight / numYLabels);
var labelValue = (i * maxWeight / numYLabels).toFixed(0);
ctx.fillText(labelValue + " g", margin – 10, yPos + 5);
ctx.beginPath();
ctx.moveTo(margin – 5, yPos);
ctx.lineTo(margin, yPos);
ctx.stroke();
}
// X-axis labels
ctx.textAlign = "center";
for (var i = 0; i < chartData.labels.length; i++) {
var xPos = margin + (i * (chartAreaWidth / (chartData.labels.length – 1)));
if (chartData.labels.length === 1) xPos = margin + chartAreaWidth / 2; // Center if only one point
ctx.fillText(chartData.labels[i], xPos, canvas.height – margin);
}
// Axis Titles
ctx.save();
ctx.translate(margin / 2, canvas.height / 2);
ctx.rotate(-Math.PI / 2);
ctx.fillText("Estimated Weight (g)", -canvas.height / 2, 10);
ctx.restore();
ctx.fillText("Thread Size (mm)", canvas.width / 2, canvas.height – margin / 3);
// — Draw Data Series (Line and Points) —
ctx.strokeStyle = "var(–primary-color)";
ctx.fillStyle = "rgba(0, 74, 153, 0.2)"; // Primary color with transparency
ctx.lineWidth = 2;
ctx.beginPath();
for (var i = 0; i < chartData.labels.length; i++) {
var xPos = margin + (i * (chartAreaWidth / (chartData.labels.length – 1)));
if (chartData.labels.length === 1) xPos = margin + chartAreaWidth / 2;
var yPos = canvas.height – margin – 20 – ((chartData.data[i] / maxWeight) * chartAreaHeight);
if (i === 0) {
ctx.moveTo(xPos, yPos);
} else {
ctx.lineTo(xPos, yPos);
}
}
ctx.stroke(); // Draw the line
// Draw points and fill area
ctx.beginPath();
for (var i = 0; i < chartData.labels.length; i++) {
var xPos = margin + (i * (chartAreaWidth / (chartData.labels.length – 1)));
if (chartData.labels.length === 1) xPos = margin + chartAreaWidth / 2;
var yPos = canvas.height – margin – 20 – ((chartData.data[i] / maxWeight) * chartAreaHeight);
ctx.moveTo(xPos, yPos); // Move to point
ctx.arc(xPos, yPos, 4, 0, 2 * Math.PI); // Draw small circle for point
}
ctx.fill(); // Fill area under the line
// — Add Chart Title —
ctx.fillStyle = "var(–primary-color)";
ctx.font = "16px Arial";
ctx.textAlign = "center";
ctx.fillText("Weight vs. Thread Size (Density: " + density.toFixed(2) + " g/cm³)", canvas.width / 2, margin / 2);
}
function resetForm() {
document.getElementById("nutType").value = "standard";
document.getElementById("material").value = "steel_carbon";
document.getElementById("threadSize").value = "";
document.getElementById("widthAcrossFlats").value = "";
document.getElementById("height").value = "";
document.getElementById("quantity").value = "1";
document.getElementById("threadSizeError").textContent = "";
document.getElementById("widthAcrossFlatsError").textContent = "";
document.getElementById("heightError").textContent = "";
document.getElementById("quantityError").textContent = "";
document.getElementById("primaryResult").textContent = "–";
document.getElementById("intermediateWeightPerNut").querySelector(".value").textContent = "–";
document.getElementById("intermediateVolume").querySelector(".value").textContent = "–";
document.getElementById("intermediateMaterialDensity").querySelector(".value").textContent = "–";
var canvas = document.getElementById("weightChart");
var ctx = canvas.getContext("2d");
ctx.clearRect(0, 0, canvas.width, canvas.height);
document.getElementById("chartDataTable").innerHTML = '';
updateNutProperties(); // Update placeholders etc.
}
function copyResults() {
var primaryResult = document.getElementById("primaryResult").textContent;
var weightPerNut = document.getElementById("intermediateWeightPerNut").textContent;
var volume = document.getElementById("intermediateVolume").textContent;
var density = document.getElementById("intermediateMaterialDensity").textContent;
var materialSelect = document.getElementById("material");
var selectedMaterialText = materialSelect.options[materialSelect.selectedIndex].text;
var nutTypeSelect = document.getElementById("nutType");
var selectedNutTypeText = nutTypeSelect.options[nutTypeSelect.selectedIndex].text;
var threadSize = document.getElementById("threadSize").value;
var widthAcrossFlats = document.getElementById("widthAcrossFlats").value;
var height = document.getElementById("height").value;
var quantity = document.getElementById("quantity").value;
var assumptions = [
"Nut Type: " + selectedNutTypeText,
"Material: " + selectedMaterialText,
"Thread Size (Nominal Diameter): " + threadSize + " mm",
"Width Across Flats (W): " + widthAcrossFlats + " mm",
"Height (H): " + height + " mm",
"Quantity: " + quantity
];
var textToCopy = "Hex Nut Weight Calculation Results:\n\n";
textToCopy += "Total Weight: " + primaryResult + "\n";
textToCopy += "Weight Per Nut: " + weightPerNut + "\n";
textToCopy += "Estimated Volume: " + volume + "\n";
textToCopy += "Material Density: " + density + "\n\n";
textToCopy += "Assumptions:\n" + assumptions.join("\n");
// Use navigator.clipboard for modern browsers
if (navigator.clipboard && navigator.clipboard.writeText) {
navigator.clipboard.writeText(textToCopy).then(function() {
alert("Results copied to clipboard!");
}).catch(function(err) {
console.error("Failed to copy text: ", err);
fallbackCopyTextToClipboard(textToCopy);
});
} else {
fallbackCopyTextToClipboard(textToCopy);
}
}
function fallbackCopyTextToClipboard(text) {
var textArea = document.createElement("textarea");
textArea.value = text;
textArea.style.position = "fixed"; // Avoid scrolling to bottom of page in MS Edge.
textArea.style.left = "-9999px";
textArea.style.top = "-9999px";
document.body.appendChild(textArea);
textArea.focus();
textArea.select();
try {
var successful = document.execCommand('copy');
var msg = successful ? 'successful' : 'unsuccessful';
alert('Results copied to clipboard! (' + msg + ')');
} catch (err) {
console.error('Fallback: Oops, unable to copy', err);
alert('Failed to copy results. Please copy manually.');
}
document.body.removeChild(textArea);
}
// Initial setup on page load
document.addEventListener("DOMContentLoaded", function() {
updateNutProperties(); // Set initial placeholders based on default selection
calculateHexNutWeight(); // Calculate initial values
});