Calculating Wire Weight

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Wire Weight Calculator

Effortlessly calculate the weight of electrical wire using our precise online tool. Essential for project planning, material estimation, and logistics.

Calculate Wire Weight

Copper Aluminum Select the primary conductive material of the wire.
American Wire Gauge (AWG) number. 0 is thickest, higher numbers are thinner.
Enter the total length of the wire.
Feet Meters Specify the unit for the wire length.

Your Wire Weight Results

0.00
0.00 Diameter
0.00 Area
0.00 Weight/Length
Formula: Weight = (Cross-Sectional Area * Length) * Density
Results copied!

Wire Weight vs. Gauge (for Copper)

Wire weight comparison for different gauges of copper wire over a fixed length.
Typical Wire Properties by Gauge (Copper)
AWG Gauge Diameter (mm) Area (mm²) Weight (kg/km)

What is Wire Weight Calculation?

Wire weight calculation is the process of determining the total mass of a given length of electrical wire. This is a critical metric in various industries, particularly in electrical engineering, construction, manufacturing, and logistics. Understanding wire weight is essential for accurate material estimation, cost analysis, structural load considerations, and efficient shipping and handling. It's not just about knowing how much a spool of wire weighs; it's about precise engineering calculations that ensure projects are feasible and cost-effective.

This calculation is primarily used by:

  • Electrical Engineers: For designing electrical systems, calculating load capacities, and specifying materials.
  • Procurement Specialists: To estimate material costs, manage inventory, and plan purchasing.
  • Construction Managers: For budgeting, logistics planning, and ensuring safe handling of materials on site.
  • Manufacturers: To optimize production processes and manage raw material inventory.
  • Logistics and Shipping Companies: To determine shipping costs, weight limits, and packaging requirements.

A common misconception is that wire weight is solely dependent on its length. While length is a major factor, the material (like copper or aluminum), the wire's gauge (which determines its cross-sectional area), and even minor variations in insulation or stranding can significantly impact the final weight. Accurate calculation accounts for all these variables. We use this essential calculating wire weight tool to simplify this complex task.

Wire Weight Formula and Mathematical Explanation

The fundamental principle behind calculating wire weight is understanding its density and volume. The formula for the weight of a wire can be expressed as:

Wire Weight = (Cross-Sectional Area × Length) × Density

Let's break down the components:

Variable Explanations

Variables in Wire Weight Calculation
Variable Meaning Unit Typical Range
Cross-Sectional Area (A) The area of the wire's conductor if cut perpendicular to its length. It's determined by the wire gauge. mm² or Circular Mils (CM) Varies greatly with gauge (e.g., ~0.0127 mm² for 36 AWG to ~211.6 mm² for 4/0 AWG)
Length (L) The total length of the wire being measured. Meters (m) or Feet (ft) Project-dependent (e.g., 30m to 10,000m)
Density (ρ) The mass per unit volume of the wire's conductive material. kg/m³ or g/cm³ Copper: ~8960 kg/m³; Aluminum: ~2700 kg/m³
Wire Weight (W) The calculated total mass of the wire. Kilograms (kg) or Pounds (lbs) Project-dependent (e.g., 0.1 kg to thousands of kg)

Mathematical Derivation

1. Cross-Sectional Area (A): For a round wire, the cross-sectional area is calculated using the formula for the area of a circle: $A = \pi r^2$, where $r$ is the radius of the conductor. The radius is typically derived from the wire's diameter, which is directly related to its AWG gauge. Standard tables provide these values, or they can be calculated using complex formulas based on gauge standards. Our calculator uses pre-defined values based on AWG for accuracy.

2. Volume (V): The volume of the wire is its cross-sectional area multiplied by its length: $V = A \times L$. It's crucial that the units for area and length are compatible (e.g., mm² and meters to get m³ if density is in kg/m³).

3. Weight (W): Mass is density multiplied by volume: $W = \rho \times V$. Substituting the volume formula: $W = \rho \times A \times L$.

The units must be consistent. For example, if Area is in mm², Length in meters, and Density in kg/m³, conversions are necessary. A common approach is to find weight per unit length (e.g., kg/km or lbs/1000ft) using standard densities and calculated areas, then multiply by the total length. Our calculator handles these unit conversions automatically.

Practical Examples (Real-World Use Cases)

Understanding how to apply the wire weight calculation can be demonstrated with practical scenarios. These examples highlight the importance of accurate inputs when using a calculating wire weight tool.

Example 1: Residential Electrical Service Upgrade

Scenario: An electrician needs to run a 200-amp service entrance cable to a house. They estimate needing 150 feet of 2/0 AWG copper wire. They need to know the weight to ensure the support structure can handle it and for cost estimation.

Inputs:

  • Material: Copper
  • Wire Gauge (AWG): 2/0 (which is equivalent to 0 AWG, but numerically larger in the standard AWG table, typically corresponding to a specific diameter/area – let's use a pre-calculated value of approximately 107.2 mm² for 2/0 AWG)
  • Length: 150 Feet
  • Length Unit: Feet

Calculation:

First, convert units for consistency. 150 feet ≈ 45.72 meters. The cross-sectional area for 2/0 AWG copper is approximately 107.2 mm² (or 0.0001072 m²). Density of copper is ~8960 kg/m³.

Volume = $0.0001072 \, m^2 \times 45.72 \, m \approx 0.004904 \, m^3$ Weight = $0.004904 \, m^3 \times 8960 \, kg/m^3 \approx 43.94 \, kg$

Result Interpretation: The 150 feet of 2/0 AWG copper wire weighs approximately 43.94 kg. This weight is manageable for standard support systems but should be factored into the overall load calculation for the service mast and conduit. Procurement can use this to order the correct amount and anticipate shipping costs.

Example 2: Industrial Control Panel Wiring

Scenario: A control panel manufacturer is building a large industrial machine. They need to wire numerous circuits using 14 AWG aluminum wire, requiring approximately 500 meters of wire. They need to estimate the total weight for shipping the completed panels.

Inputs:

  • Material: Aluminum
  • Wire Gauge (AWG): 14 (approx. 2.08 mm² cross-sectional area)
  • Length: 500 Meters
  • Length Unit: Meters

Calculation:

Cross-sectional area for 14 AWG aluminum is approximately 2.08 mm² (or 0.00000208 m²). Density of aluminum is ~2700 kg/m³.

Volume = $0.00000208 \, m^2 \times 500 \, m \approx 0.00104 \, m^3$ Weight = $0.00104 \, m^3 \times 2700 \, kg/m^3 \approx 2.81 \, kg$

Result Interpretation: The 500 meters of 14 AWG aluminum wire weighs approximately 2.81 kg. While this seems small per circuit, for a large machine with hundreds of such connections, the cumulative weight can become significant for panel shipping and handling. This calculation helps in accurately specifying panel weights for transportation logistics.

How to Use This Wire Weight Calculator

Our calculating wire weight tool is designed for simplicity and accuracy. Follow these steps to get your results quickly:

  1. Select Material: Choose the primary metal of your wire conductor – typically 'Copper' or 'Aluminum'. This choice significantly impacts the density and thus the weight.
  2. Enter Wire Gauge (AWG): Input the American Wire Gauge (AWG) number for your wire. Remember that lower AWG numbers (like 0, 00, 000) correspond to thicker wires, while higher numbers (like 10, 14, 18) correspond to thinner wires.
  3. Input Length: Enter the total length of the wire you need to calculate the weight for. Be precise, as length is a direct multiplier in the weight calculation.
  4. Specify Length Unit: Select the unit used for your length input ('Feet' or 'Meters'). The calculator will handle necessary conversions.
  5. Calculate: Click the 'Calculate Weight' button.

Reading Your Results

Upon clicking 'Calculate Weight', the calculator will display:

  • Primary Result (Total Weight): This is the highlighted main output, showing the estimated total weight of the wire in kilograms (kg).
  • Intermediate Values:
    • Diameter: The calculated diameter of the conductor in millimeters (mm).
    • Cross-Sectional Area: The conductor's area in square millimeters (mm²).
    • Weight per Unit Length: The calculated weight per 1000 feet or per kilometer, depending on the input unit, providing a useful reference.
  • Formula Explanation: A brief reminder of the underlying formula used.

Decision-Making Guidance

Use these results to:

  • Budgeting: Estimate material costs based on weight and market prices.
  • Logistics: Plan for shipping, transportation, and on-site handling.
  • Structural Integrity: Ensure mounting hardware, conduits, and supports can safely bear the wire's weight, especially for long runs or heavy cables.
  • Inventory Management: Accurately track wire stock based on weight.

The chart and table provide additional context, allowing you to compare weights across different gauges and understand typical wire properties, aiding in material selection.

Key Factors That Affect Wire Weight Results

While the core formula is straightforward, several factors can influence the accuracy of your wire weight calculation and the actual weight of the wire you procure. Understanding these nuances is key to precise estimation when calculating wire weight.

  1. Material Density: The most significant factor after area and length. Copper is about 3.3 times denser than aluminum. Using the correct density for the specific alloy (e.g., pure copper vs. tinned copper, or different aluminum alloys) is crucial. Our calculator uses standard densities.
  2. Wire Gauge Accuracy: Variations in manufacturing can lead to slight deviations in the conductor's diameter and cross-sectional area compared to nominal AWG standards. This can affect weight, especially for very large or small gauges.
  3. Conductor Type (Solid vs. Stranded): Stranded wire has a slightly larger overall diameter than a solid conductor of the same cross-sectional area due to air gaps between the strands. This can marginally increase weight if calculated based on conductor area alone, but it's often negligible for bulk weight calculations. For highly precise applications, this difference might be noted.
  4. Insulation and Jacketing: The calculation primarily focuses on the conductor's weight. If you need the total weight of the insulated cable, you must add the weight of the insulation and any outer jacket material, which requires knowing their specific densities and thicknesses. Our calculator focuses on the conductor weight.
  5. Temperature Effects: Materials expand and contract with temperature. While the density change is usually minimal for practical wire weight calculations, extreme temperature variations could theoretically affect volume and thus mass slightly. This is generally not a factor for standard calculations.
  6. Purity and Alloys: The density of metals can vary slightly based on their purity and the presence of alloying elements. For example, tinned copper or specific aluminum alloys might have densities that differ from the pure metal values used in standard calculations.
  7. Length Measurement Precision: Inaccurate measurement of the wire length directly translates to inaccuracy in the calculated weight. Ensuring precise measurements, especially for long runs, is important.

Frequently Asked Questions (FAQ)

  • What is the most common wire material? The most common materials are copper and aluminum. Copper is preferred for its excellent conductivity and lower resistance, making it ideal for most applications. Aluminum is lighter and less expensive, often used for high-voltage transmission lines and applications where weight savings are critical.
  • Does the insulation add significant weight? Yes, for larger cables or when calculating the total weight of the cable assembly, the insulation and jacketing can add a noticeable amount of weight. Our calculator focuses on conductor weight, but you can estimate insulation weight by calculating its volume (outer diameter squared minus conductor diameter squared, times length) and multiplying by its density.
  • Can I use this calculator for non-standard wire gauges? This calculator uses standard AWG gauge values. For non-standard gauges or metric sizes (like mm² directly), you would need to find the equivalent cross-sectional area and use that for more precise calculations if your input method allows.
  • Why is calculating wire weight important for electrical projects? It's crucial for material estimation, cost control, logistics planning (shipping, handling), and ensuring structural support systems (like conduit, trays, or supports) are adequate for the physical load of the wire.
  • How do I convert between AWG and mm²? There are standard conversion charts and formulas. For example, 10 AWG copper has an approximate area of 5.26 mm², and 14 AWG aluminum has an approximate area of 2.08 mm². Our calculator handles this internally based on the selected gauge.
  • What is the difference between wire weight and cable weight? Wire weight typically refers to the weight of the bare conductor. Cable weight refers to the total weight of the finished product, including the conductor(s), insulation, fillers, and outer jacket. Our calculator provides conductor weight.
  • Does temperature affect wire weight? Temperature primarily affects the electrical resistance and physical dimensions (expansion/contraction) of the wire. While extreme temperature changes can slightly alter density and volume, the effect on weight for practical purposes is usually negligible and not accounted for in standard calculating wire weight tools.
  • How accurate are these calculations? The accuracy depends on the precision of your input values (especially length) and the standard densities used for materials. Manufacturing tolerances in wire production can also introduce minor variations. For most applications, this calculator provides sufficient accuracy for planning and estimation.

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// Constants for material densities (kg/m^3) var DENSITIES = { 'copper': 8960, 'aluminum': 2700 }; // Constants for wire properties (based on AWG standards) // Data from: https://www.engineeringtoolbox.com/copper-wire-table-d_1014.html and similar for aluminum // Area in mm^2, Diameter in mm var WIRE_PROPERTIES = { 'copper': { '0000': { area_mm2: 107.2, diameter_mm: 11.68 }, '000': { area_mm2: 92.9, diameter_mm: 10.72 }, '00': { area_mm2: 76.4, diameter_mm: 9.77 }, '0': { area_mm2: 60.1, diameter_mm: 8.79 }, '1': { area_mm2: 52.6, diameter_mm: 8.28 }, '2': { area_mm2: 41.7, diameter_mm: 7.35 }, '3': { area_mm2: 33.1, diameter_mm: 6.54 }, '4': { area_mm2: 26.2, diameter_mm: 5.83 }, '5': { area_mm2: 20.8, diameter_mm: 5.19 }, '6': { area_mm2: 16.5, diameter_mm: 4.62 }, '7': { area_mm2: 13.1, diameter_mm: 4.11 }, '8': { area_mm2: 10.4, diameter_mm: 3.66 }, '9': { area_mm2: 8.28, diameter_mm: 3.26 }, '10': { area_mm2: 5.26, diameter_mm: 2.59 }, '11': { area_mm2: 4.17, diameter_mm: 2.30 }, '12': { area_mm2: 3.31, diameter_mm: 2.05 }, '13': { area_mm2: 2.62, diameter_mm: 1.83 }, '14': { area_mm2: 2.08, diameter_mm: 1.63 }, '15': { area_mm2: 1.65, diameter_mm: 1.45 }, '16': { area_mm2: 1.31, diameter_mm: 1.29 }, '17': { area_mm2: 1.04, diameter_mm: 1.15 }, '18': { area_mm2: 0.823, diameter_mm: 1.02 }, '19': { area_mm2: 0.653, diameter_mm: 0.912 }, '20': { area_mm2: 0.518, diameter_mm: 0.812 }, '21': { area_mm2: 0.410, diameter_mm: 0.723 }, '22': { area_mm2: 0.326, diameter_mm: 0.644 }, '23': { area_mm2: 0.258, diameter_mm: 0.574 }, '24': { area_mm2: 0.205, diameter_mm: 0.511 }, '25': { area_mm2: 0.163, diameter_mm: 0.455 }, '26': { area_mm2: 0.129, diameter_mm: 0.404 }, '27': { area_mm2: 0.102, diameter_mm: 0.361 }, '28': { area_mm2: 0.081, diameter_mm: 0.321 }, '29': { area_mm2: 0.064, diameter_mm: 0.286 }, '30': { area_mm2: 0.0508, diameter_mm: 0.255 }, '31': { area_mm2: 0.040, diameter_mm: 0.227 }, '32': { area_mm2: 0.0314, diameter_mm: 0.202 }, '33': { area_mm2: 0.0249, diameter_mm: 0.179 }, '34': { area_mm2: 0.0197, diameter_mm: 0.159 }, '35': { area_mm2: 0.0156, diameter_mm: 0.142 }, '36': { area_mm2: 0.0124, diameter_mm: 0.127 }, '37': { area_mm2: 0.0098, diameter_mm: 0.113 }, '38': { area_mm2: 0.00778, diameter_mm: 0.100 }, '39': { area_mm2: 0.00617, diameter_mm: 0.089 }, '40': { area_mm2: 0.00495, diameter_mm: 0.079 }, }, 'aluminum': { // Approximate values for Aluminum, may differ slightly from copper due to conductivity standards // Using scaled values based on typical conductivity ratios and AWG diameter '0000': { area_mm2: 107.2, diameter_mm: 11.68 }, // Same diameter assumed for illustration, density is the main difference '000': { area_mm2: 92.9, diameter_mm: 10.72 }, '00': { area_mm2: 76.4, diameter_mm: 9.77 }, '0': { area_mm2: 60.1, diameter_mm: 8.79 }, '1': { area_mm2: 52.6, diameter_mm: 8.28 }, '2': { area_mm2: 41.7, diameter_mm: 7.35 }, '3': { area_mm2: 33.1, diameter_mm: 6.54 }, '4': { area_mm2: 26.2, diameter_mm: 5.83 }, '5': { area_mm2: 20.8, diameter_mm: 5.19 }, '6': { area_mm2: 16.5, diameter_mm: 4.62 }, '7': { area_mm2: 13.1, diameter_mm: 4.11 }, '8': { area_mm2: 10.4, diameter_mm: 3.66 }, '9': { area_mm2: 8.28, diameter_mm: 3.26 }, '10': { area_mm2: 5.26, diameter_mm: 2.59 }, '11': { area_mm2: 4.17, diameter_mm: 2.30 }, '12': { area_mm2: 3.31, diameter_mm: 2.05 }, '13': { area_mm2: 2.62, diameter_mm: 1.83 }, '14': { area_mm2: 2.08, diameter_mm: 1.63 }, '15': { area_mm2: 1.65, diameter_mm: 1.45 }, '16': { area_mm2: 1.31, diameter_mm: 1.29 }, '17': { area_mm2: 1.04, diameter_mm: 1.15 }, '18': { area_mm2: 0.823, diameter_mm: 1.02 }, '19': { area_mm2: 0.653, diameter_mm: 0.912 }, '20': { area_mm2: 0.518, diameter_mm: 0.812 }, '21': { area_mm2: 0.410, diameter_mm: 0.723 }, '22': { area_mm2: 0.326, diameter_mm: 0.644 }, '23': { area_mm2: 0.258, diameter_mm: 0.574 }, '24': { area_mm2: 0.205, diameter_mm: 0.511 }, '25': { area_mm2: 0.163, diameter_mm: 0.455 }, '26': { area_mm2: 0.129, diameter_mm: 0.404 }, '27': { area_mm2: 0.102, diameter_mm: 0.361 }, '28': { area_mm2: 0.081, diameter_mm: 0.321 }, '29': { area_mm2: 0.064, diameter_mm: 0.286 }, '30': { area_mm2: 0.0508, diameter_mm: 0.255 }, '31': { area_mm2: 0.040, diameter_mm: 0.227 }, '32': { area_mm2: 0.0314, diameter_mm: 0.202 }, '33': { area_mm2: 0.0249, diameter_mm: 0.179 }, '34': { area_mm2: 0.0197, diameter_mm: 0.159 }, '35': { area_mm2: 0.0156, diameter_mm: 0.142 }, '36': { area_mm2: 0.0124, diameter_mm: 0.127 }, '37': { area_mm2: 0.0098, diameter_mm: 0.113 }, '38': { area_mm2: 0.00778, diameter_mm: 0.100 }, '39': { area_mm2: 0.00617, diameter_mm: 0.089 }, '40': { area_mm2: 0.00495, diameter_mm: 0.079 }, } }; // Conversion factors var FEET_TO_METERS = 0.3048; var METERS_TO_FEET = 1 / FEET_TO_METERS; var MM2_TO_M2 = 1e-6; var M_TO_KM = 1e-3; var KG_TO_LBS = 2.20462; function isValidNumber(value) { return !isNaN(parseFloat(value)) && isFinite(value); } function validateInput(id, errorId, min, max) { var input = document.getElementById(id); var errorElement = document.getElementById(errorId); var value = parseFloat(input.value); errorElement.textContent = "; // Clear previous error if (!isValidNumber(input.value) || input.value.trim() === ") { errorElement.textContent = 'Please enter a valid number.'; return false; } if (value < 0) { errorElement.textContent = 'Value cannot be negative.'; return false; } if (min !== undefined && value max) { errorElement.textContent = 'Value cannot exceed ' + max + '.'; return false; } return true; } function updateChart() { var ctx = document.getElementById('wireWeightChart').getContext('2d'); var selectedMaterial = document.getElementById('material').value; var lengthInput = document.getElementById('length'); var lengthUnit = document.getElementById('lengthUnit').value; var resultsContainer = document.getElementById('results-container'); var resultWeightElement = resultsContainer.querySelector('.primary-result'); if (!resultWeightElement || resultWeightElement.style.display === 'none') { // If calculator hasn't been run or results are hidden, don't update chart based on it // Use default length for chart if calculator not yet run lengthInput = { value: 100 }; // Default length for chart illustration lengthUnit = 'feet'; } var lengthValue = parseFloat(lengthInput.value); if (!isValidNumber(lengthValue) || lengthValue 0) { var area_m2 = properties.area_mm2 * MM2_TO_M2; var volume_m3 = area_m2 * lengthInMeters; var weight_kg = volume_m3 * DENSITIES['copper']; chartData.labels.push(gauge); chartData.data.push(weight_kg.toFixed(2)); } }); // Destroy previous chart instance if it exists if (window.wireWeightChartInstance) { window.wireWeightChartInstance.destroy(); } // Create new chart window.wireWeightChartInstance = new Chart(ctx, { type: 'line', data: chartData, options: { responsive: true, maintainAspectRatio: true, scales: { x: { title: { display: true, text: 'AWG Gauge' } }, y: { title: { display: true, text: 'Weight (kg)' }, beginAtZero: true } }, plugins: { legend: { display: true, position: 'top', }, title: { display: true, text: 'Wire Weight vs. Gauge (Copper, ' + lengthValue + ' ' + lengthUnit + ')' } } } }); } function populateWireTable() { var tableBody = document.getElementById('wireTableBody'); tableBody.innerHTML = "; // Clear existing rows var copperProperties = WIRE_PROPERTIES['copper']; var gauges = Object.keys(copperProperties).sort(function(a, b) { var order = ['0000', '000', '00', '0']; var aIndex = order.indexOf(a); var bIndex = order.indexOf(b); if (aIndex !== -1 && bIndex !== -1) return aIndex – bIndex; if (aIndex !== -1) return -1; if (bIndex !== -1) return 1; return parseInt(a) – parseInt(b); }); var densityCopper = DENSITIES['copper']; // kg/m^3 gauges.forEach(function(gauge) { var properties = copperProperties[gauge]; if (properties) { var area_mm2 = properties.area_mm2; var diameter_mm = properties.diameter_mm; // Calculate weight per kilometer (kg/km) var area_m2 = area_mm2 * MM2_TO_M2; var volume_m3_per_km = area_m2 * 1000; // Volume for 1 km (1000 m) var weight_kg_per_km = volume_m3_per_km * densityCopper; var row = tableBody.insertRow(); var cellGauge = row.insertCell(0); var cellDiameter = row.insertCell(1); var cellArea = row.insertCell(2); var cellWeight = row.insertCell(3); cellGauge.textContent = gauge; cellDiameter.textContent = diameter_mm.toFixed(2); cellArea.textContent = area_mm2.toFixed(2); cellWeight.textContent = weight_kg_per_km.toFixed(3); } }); } function calculateWireWeight() { var material = document.getElementById('material').value; var gauge = document.getElementById('gauge').value; var length = document.getElementById('length').value; var lengthUnit = document.getElementById('lengthUnit').value; var resultsContainer = document.getElementById('results-container'); var totalWeightElement = document.getElementById('totalWeight'); var diameterElement = document.getElementById('diameter'); var areaElement = document.getElementById('crossSectionalArea'); var weightPerUnitLengthElement = document.getElementById('weightPerUnitLength'); // Clear previous errors document.getElementById('material-error').textContent = "; document.getElementById('gauge-error').textContent = "; document.getElementById('length-error').textContent = "; document.getElementById('lengthUnit-error').textContent = "; // Validation var errors = false; if (!validateInput('gauge', 'gauge-error', 0, 40)) errors = true; // Assuming 0-40 AWG range if (!validateInput('length', 'length-error', 0)) errors = true; if (errors) { resultsContainer.style.display = 'none'; return; } gauge = gauge.toString(); // Ensure gauge is string for lookup if (gauge === '0000') gauge = '0000'; // Handle specific cases if needed, otherwise lookup directly else if (gauge === '000') gauge = '000'; else if (gauge === '00') gauge = '00'; else if (gauge === '0') gauge = '0'; else gauge = parseInt(gauge).toString(); // Ensure numeric gauges are handled as strings in lookup keys var properties = WIRE_PROPERTIES[material] ? WIRE_PROPERTIES[material][gauge] : null; if (!properties) { document.getElementById('gauge-error').textContent = 'Invalid gauge for selected material or gauge out of range.'; resultsContainer.style.display = 'none'; return; } var area_mm2 = properties.area_mm2; var diameter_mm = properties.diameter_mm; var length_m = parseFloat(length); if (lengthUnit === 'feet') { length_m = length_m * FEET_TO_METERS; } var density = DENSITIES[material]; if (!density) { // Fallback or error if material density not found resultsContainer.style.display = 'none'; return; } var area_m2 = area_mm2 * MM2_TO_M2; var volume_m3 = area_m2 * length_m; var total_weight_kg = volume_m3 * density; // Calculate intermediate results var weight_kg_per_km = (area_m2 * 1000) * density; // Weight per 1000 meters (1 km) var weight_kg_per_1000ft = (area_m2 * (1000 * FEET_TO_METERS)) * density; // Weight per 1000 feet // Display results totalWeightElement.textContent = total_weight_kg.toFixed(2); diameterElement.querySelector('span').textContent = diameter_mm.toFixed(2); areaElement.querySelector('span').textContent = area_mm2.toFixed(2); if (lengthUnit === 'meters') { weightPerUnitLengthElement.querySelector('span').textContent = weight_kg_per_km.toFixed(3) + ' kg/km'; } else { // feet // Convert weight_kg_per_1000ft to lbs/1000ft for common usage with feet weightPerUnitLengthElement.querySelector('span').textContent = (weight_kg_per_1000ft * KG_TO_LBS).toFixed(2) + ' lbs/1000ft'; } resultsContainer.style.display = 'block'; // Update the chart with current length settings updateChart(); } function resetForm() { document.getElementById('material').value = 'copper'; document.getElementById('gauge').value = '10'; document.getElementById('length').value = '100'; document.getElementById('lengthUnit').value = 'feet'; // Clear errors document.getElementById('material-error').textContent = "; document.getElementById('gauge-error').textContent = "; document.getElementById('length-error').textContent = "; document.getElementById('lengthUnit-error').textContent = "; // Hide results document.getElementById('results-container').style.display = 'none'; // Reset chart to default view if needed updateChart(); // Call updateChart with default/reset values } function copyResults() { var resultsContainer = document.getElementById('results-container'); if (resultsContainer.style.display === 'none') { return; // Don't copy if results aren't displayed } var totalWeight = document.getElementById('totalWeight').textContent; var diameter = document.getElementById('diameter').querySelector('span').textContent; var area = document.getElementById('crossSectionalArea').querySelector('span').textContent; var weightPerUnit = document.getElementById('weightPerUnitLength').querySelector('span').textContent; var formula = document.querySelector('.formula-explanation').textContent; var material = document.getElementById('material').value; var gauge = document.getElementById('gauge').value; var length = document.getElementById('length').value; var lengthUnit = document.getElementById('lengthUnit').value; var copyText = "Wire Weight Calculation Results:\n\n"; copyText += "Inputs:\n"; copyText += "- Material: " + material.charAt(0).toUpperCase() + material.slice(1) + "\n"; copyText += "- Gauge (AWG): " + gauge + "\n"; copyText += "- Length: " + length + " " + lengthUnit + "\n\n"; copyText += "Results:\n"; copyText += "- Total Weight: " + totalWeight + " kg\n"; copyText += "- Diameter: " + diameter + " mm\n"; copyText += "- Cross-Sectional Area: " + area + " mm²\n"; copyText += "- Weight per Unit Length: " + weightPerUnit + "\n\n"; copyText += "Formula Used: " + formula + "\n"; navigator.clipboard.writeText(copyText).then(function() { var feedback = document.getElementById('copy-feedback'); feedback.style.display = 'block'; setTimeout(function() { feedback.style.display = 'none'; }, 3000); // Hide after 3 seconds }, function(err) { console.error('Failed to copy text: ', err); // Optionally show an error message to the user }); } // Initial setup on page load document.addEventListener('DOMContentLoaded', function() { populateWireTable(); // Populate the table updateChart(); // Initialize the chart });

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