War Weight Calculator

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War Weight Calculator

Strategic Calculation for Combat Effectiveness

Interactive War Weight Calculator

Enter the details of your military unit or force to calculate its effective war weight, a crucial metric for strategic planning and operational readiness. This calculator helps estimate the combined logistical and combat impact of your forces.

Total number of soldiers, sailors, airmen, etc.
Average weight including gear and equipment (e.g., 100 kg).
Total number of tanks, trucks, aircraft, ships, etc.
Average weight of each vehicle type (e.g., 50000 kg for a tank).
Weight of non-combat essential gear: ammo, fuel, medical supplies, rations, etc.
A multiplier (0.0 to 1.0) representing logistical strain or readiness. Lower values mean higher strain.

Total Effective War Weight

kg

Personnel Weight

kg

Vehicle Weight

kg

Total Logistics Weight

kg

Effective Combat Mass (ECM)

kg
Formula Used:
Total War Weight (TWW) = (Personnel Count × Avg. Personnel Weight) + (Vehicle Count × Avg. Vehicle Weight) + Support Equipment Weight
Effective Combat Mass (ECM) = TWW × Operational Efficiency Factor
Comparison of Weight Components vs. Total War Weight
Weight Composition Breakdown
Component Weight (kg) Percentage of TWW

What is War Weight?

War weight, often referred to as effective combat mass or strategic weight, is a critical metric used in military planning and logistics. It represents the total mass that a military force or unit imposes on the logistical chain and directly influences combat capability. This includes not just the physical weight of personnel and their equipment, but also the weight of vehicles, weaponry, ammunition, fuel, supplies, and all other essential components required to sustain operations.

Understanding war weight is vital for several reasons:

  • Logistics Planning: It directly informs transportation needs (airlift, sealift, land transport), warehousing, and supply chain management. A heavier force requires more resources to move and sustain.
  • Operational Readiness: High war weight can indicate a force's potential combat power, but also its vulnerability to logistical disruptions or its difficulty in rapid deployment.
  • Strategic Assessment: It provides a quantifiable measure for comparing different force structures or operational plans, helping commanders make informed decisions about resource allocation and deployment strategies.
  • Force Projection: Determining how much weight can be projected into a theater of operations is fundamental to defining the scale and scope of military campaigns.

Who should use it: Military strategists, logistics officers, operational planners, defense analysts, wargame designers, and even researchers studying military capabilities benefit from calculating and understanding war weight. It provides a tangible basis for discussing the scale of military operations.

Common misconceptions: A frequent misconception is that war weight is solely the sum of the weights of personnel and their immediate equipment. In reality, it encompasses the entire logistical footprint required for sustained operations. Another misconception is that a higher war weight always equates to superior combat power; logistical limitations can often negate the advantage of sheer mass.

War Weight Formula and Mathematical Explanation

The calculation of war weight involves summing the weight of all critical components that contribute to a unit's logistical burden and combat potential. For practical purposes, it can be broken down into several key elements:

Core Components of War Weight:

The fundamental calculation involves combining the weight of personnel, vehicles, and essential support equipment. A crucial modifier, the 'Operational Efficiency Factor', is then applied to derive the 'Effective Combat Mass', which reflects the logistical strain and actual operational capacity.

Total War Weight (TWW) Calculation:

TWW = (Number of Personnel × Average Personnel Weight) + (Number of Vehicles × Average Vehicle Weight) + Support Equipment Weight

Effective Combat Mass (ECM) Calculation:

ECM = TWW × Operational Efficiency Factor

Variable Explanations:

  • Number of Personnel: The total count of individuals within the military unit or force being analyzed.
  • Average Personnel Weight (kg): The estimated average weight of a single person, including their standard issue gear, personal equipment, and any carried weaponry. This is a critical input that can vary significantly based on the type of service (infantry, armor crew, pilot) and national equipment standards.
  • Number of Vehicles: The total count of all vehicles deployed with the unit, from heavy tanks and armored personnel carriers to transport trucks, support vehicles, and potentially aircraft or naval vessels depending on the scope.
  • Average Vehicle Weight (kg): The average operational weight of a single vehicle. This is often a complex figure, especially for multi-role platforms or if the unit comprises diverse vehicle types. For simplicity, an average is used, but specific vehicle types could be analyzed separately for more precision.
  • Support Equipment Weight (kg): This encompasses all the non-personnel, non-vehicle mass essential for sustained operations. It includes ammunition, fuel, water, rations, medical supplies, spare parts, communication equipment, tools, and tentage. This is a significant component often underestimated.
  • Operational Efficiency Factor: A dimensionless multiplier ranging from 0.0 to 1.0. It adjusts the Total War Weight to reflect the practical realities of deployment and operational sustainment. A factor of 1.0 implies perfect logistical support and full operational readiness. Lower values (e.g., 0.7) suggest significant logistical challenges, reduced operational tempo due to supply constraints, or a force spread thinly across a wide area, effectively reducing its concentrated combat mass.

Variables Table:

War Weight Calculation Variables
Variable Meaning Unit Typical Range
Number of Personnel Total individuals in the unit. Count 10 – 100,000+
Average Personnel Weight Mean weight of a person + gear. kg 70 – 150 kg
Number of Vehicles Total vehicles in the unit. Count 0 – 10,000+
Average Vehicle Weight Mean operational weight of a vehicle. kg 1,000 – 150,000+ kg (e.g., truck vs. main battle tank)
Support Equipment Weight Weight of all essential supplies and equipment. kg 10,000 – 10,000,000+ kg
Operational Efficiency Factor Modifier for logistical strain/readiness. Ratio (0.0-1.0) 0.5 – 1.0
Total War Weight (TWW) Sum of all mass contributing to logistical burden. kg Calculated
Effective Combat Mass (ECM) TWW adjusted for operational realities. kg Calculated

Practical Examples (Real-World Use Cases)

Let's illustrate the war weight calculation with a couple of realistic scenarios to demonstrate its application in strategic analysis.

Example 1: Mechanized Infantry Battalion Deployment

Consider a mechanized infantry battalion preparing for deployment. Its composition is as follows:

  • Personnel: 800 soldiers
  • Average Personnel Weight: 120 kg (including body armor, rifle, helmet, personal gear)
  • Vehicles: 150 vehicles (e.g., 50 Infantry Fighting Vehicles, 30 Main Battle Tanks, 70 logistics trucks)
  • Average Vehicle Weight: 45,000 kg (a weighted average across IFVs, tanks, and trucks)
  • Support Equipment Weight: 5,000,000 kg (ammunition, fuel for a 7-day operation, rations, medical supplies)
  • Operational Efficiency Factor: 0.85 (indicating good, but not perfect, logistical support during initial deployment)

Calculations:

  • Personnel Weight = 800 soldiers × 120 kg/soldier = 96,000 kg
  • Vehicle Weight = 150 vehicles × 45,000 kg/vehicle = 6,750,000 kg
  • Total War Weight (TWW) = 96,000 kg + 6,750,000 kg + 5,000,000 kg = 11,846,000 kg (or 11,846 metric tons)
  • Effective Combat Mass (ECM) = 11,846,000 kg × 0.85 = 10,069,100 kg (or 10,069.1 metric tons)

Interpretation: This battalion has a significant war weight. The ECM of approximately 10,000 metric tons highlights the substantial logistical challenge. The high percentage of weight attributed to vehicles and support equipment underscores the reliance on robust supply lines. This figure would directly inform airlift/sealift requirements and land-based transportation planning.

Example 2: Light Infantry Company in Remote Terrain

Now, consider a light infantry company operating in a remote, mountainous region with limited infrastructure:

  • Personnel: 120 soldiers
  • Average Personnel Weight: 100 kg (lighter gear, focus on pack weight for carrying)
  • Vehicles: 10 vehicles (primarily ATVs, motorcycles, and potentially one small support truck for base camp)
  • Average Vehicle Weight: 2,000 kg (average for ATVs and support trucks)
  • Support Equipment Weight: 120,000 kg (more emphasis on rations, water purification, limited ammo, comms equipment, designed for packability)
  • Operational Efficiency Factor: 0.60 (significantly lower due to the challenging environment, limited resupply points, and reliance on foot movement or lighter vehicles)

Calculations:

  • Personnel Weight = 120 soldiers × 100 kg/soldier = 12,000 kg
  • Vehicle Weight = 10 vehicles × 2,000 kg/vehicle = 20,000 kg
  • Total War Weight (TWW) = 12,000 kg + 20,000 kg + 120,000 kg = 152,000 kg (or 152 metric tons)
  • Effective Combat Mass (ECM) = 152,000 kg × 0.60 = 91,200 kg (or 91.2 metric tons)

Interpretation: Despite a much lower Total War Weight compared to the mechanized battalion, the significantly reduced Operational Efficiency Factor leads to an even lower Effective Combat Mass. This signifies that while the force is "lighter" in absolute terms, its operational capacity and logistical sustainability are severely constrained by the environment and resupply limitations. Planners would need to account for this reduced capacity, perhaps by planning for shorter operational phases or relying more heavily on pre-positioned supplies.

How to Use This War Weight Calculator

Our War Weight Calculator is designed for simplicity and accuracy, providing actionable insights into your military unit's or force's strategic weight. Follow these steps to get started:

  1. Gather Unit Data: Collect precise numbers for personnel, vehicles, and an estimated weight for support equipment (ammunition, fuel, rations, etc.).
  2. Determine Average Weights: Estimate the average weight per person (including gear) and per vehicle. Use standard military figures or specific data for your unit type.
  3. Input Personnel Details: Enter the total 'Number of Personnel' and the 'Average Personnel Weight (kg)'.
  4. Input Vehicle Details: Enter the total 'Number of Vehicles' and their 'Average Vehicle Weight (kg)'.
  5. Input Support Equipment: Provide the total 'Support Equipment Weight (kg)'. This is a crucial, often large, component.
  6. Assess Operational Efficiency: Select an 'Operational Efficiency Factor' between 0.0 and 1.0. A value of 1.0 means ideal logistical support and readiness. Values below 1.0 indicate logistical challenges, reduced supply, or operational strain.
  7. Calculate: Click the "Calculate War Weight" button.

Reading the Results:

  • Total Effective War Weight (Primary Result): This is the main output, representing the force's overall mass in kilograms. It's the primary indicator for logistical planning.
  • Personnel Weight, Vehicle Weight, Total Logistics Weight: These break down the primary result, showing the contribution of each major component. This helps identify where the majority of the weight lies.
  • Effective Combat Mass (ECM): This figure, derived by applying the Operational Efficiency Factor, provides a more realistic estimate of the force's deployable and sustainable combat power, accounting for logistical realities. A large gap between TWW and ECM suggests significant logistical constraints.
  • Chart and Table: The generated chart visually compares the weights of different components, while the table provides a detailed breakdown of their contribution to the Total War Weight, including percentages.

Decision-Making Guidance:

Use the results to:

  • Optimize Logistics: Identify bottlenecks. If vehicle weight dominates, consider lighter alternatives or plan transport capacity accordingly.
  • Assess Deployability: A high TWW might mean slower deployment or a greater need for strategic airlift/sealift. The ECM provides a more grounded view of what can be sustained.
  • Compare Scenarios: Evaluate different force compositions or operational plans by comparing their war weights and ECMs.
  • Train for Efficiency: A lower Operational Efficiency Factor often points to training or equipment issues related to logistics, suggesting areas for improvement.

Key Factors That Affect War Weight Results

Several factors significantly influence the calculated war weight and its interpretation. Understanding these nuances is crucial for accurate strategic assessment:

  1. Force Composition and Type:

    The nature of the unit drastically alters war weight. A heavily armored division will have a vastly higher war weight than a light infantry brigade or a special operations task force, even with similar personnel numbers. The type and quantity of vehicles (tanks vs. trucks vs. aircraft) are primary drivers.

  2. Level of Equipment and Technology:

    Modern equipment, while often more capable, can also be heavier. Advanced armor plating, sophisticated sensor arrays, and larger weapon systems contribute to increased individual and vehicle weights. The development of lighter, stronger materials is a constant challenge in military engineering.

  3. Duration and Intensity of Operations:

    The 'Support Equipment Weight' is highly dependent on the planned duration and tempo of operations. A short raid requires minimal supplies, while a sustained campaign necessitates vast quantities of fuel, ammunition, food, and water, significantly inflating the logistical burden (TWW).

  4. Operational Environment and Geography:

    Operating in difficult terrain (mountains, deserts, jungles) or austere environments often necessitates specialized, heavier equipment (e.g., ruggedized vehicles, robust communication gear) or lighter, more packable gear. It also severely impacts the 'Operational Efficiency Factor', as resupply becomes more challenging and costly.

  5. Logistical Infrastructure and Support:

    The availability and efficiency of transportation networks (ports, airfields, roads), storage facilities, and maintenance units directly impact the 'Operational Efficiency Factor'. A force operating deep within enemy territory with minimal friendly infrastructure will have a much lower efficiency factor than one operating near established supply bases.

  6. Unit Manning Levels and Readiness:

    While not directly a weight factor, the number of personnel and their equipment loadout (e.g., full combat load vs. garrison load) affect the personnel weight component. Furthermore, units with lower readiness might have more non-operational equipment or personnel, indirectly affecting the overall logistical picture.

  7. Ammunition and Fuel Loadouts:

    These are critical consumables that form a large part of 'Support Equipment Weight'. The amount of ammunition carried for primary and secondary weapons, along with the fuel required for vehicles and aircraft, can be a defining factor in the overall war weight, especially for extended operations.

  8. Specific Mission Requirements:

    A unit tasked with rapid assault might carry more combat-critical equipment and ammunition, increasing its immediate war weight. Conversely, a unit focused on long-term stability operations might carry more civilian-aid supplies or reconstruction materials, also contributing to logistical weight.

Frequently Asked Questions (FAQ)

What is the difference between Total War Weight (TWW) and Effective Combat Mass (ECM)?
Total War Weight (TWW) is the absolute sum of all physical mass a unit requires. Effective Combat Mass (ECM) is TWW adjusted by the Operational Efficiency Factor. ECM provides a more realistic measure of the force's deployable and sustainable combat capability, acknowledging that perfect logistical support is rare. A large difference between TWW and ECM indicates significant logistical challenges.
How accurate are the "Average Weight" inputs?
The accuracy depends on the data used. For standard military units, established doctrine and equipment specifications provide good estimates. For specialized or ad-hoc forces, these might be approximations. It's recommended to use figures representative of the specific gear and loadouts for the unit in question.
Does war weight include the weight of deployed infrastructure (e.g., temporary bases)?
Typically, war weight focuses on the mobile or operational components directly tied to a unit's deployment and sustainment in the field. While the weight of major infrastructure is a logistical consideration, it's usually accounted for separately in larger strategic planning rather than being part of a unit's immediate war weight calculation. However, the weight of portable C2 nodes or forward operating base essentials could be included in 'Support Equipment Weight'.
Can war weight be used to compare different types of military forces (e.g., Navy vs. Army)?
Direct comparison between vastly different services (like a carrier strike group and an army division) using a single war weight metric can be misleading due to differing operational contexts and logistical models. However, within a service or for specific operational planning comparing Army units to other Army units, or comparing different naval task forces, war weight is highly effective. For inter-service comparisons, specialized metrics are often developed.
How does inflation or economic factors affect war weight calculations?
Economic factors like inflation don't directly affect the physical kilograms of war weight. However, they heavily influence the cost of acquiring, transporting, and sustaining that weight. High inflation could make projecting a large war weight prohibitively expensive, potentially forcing strategic choices towards lighter, more efficient forces.
Is there a maximum "ideal" war weight for a unit?
There isn't a universal "ideal" war weight. The optimal weight is highly situational, depending on the mission, environment, available transport, and desired operational tempo. A force designed for rapid power projection will aim for a lower TWW and higher ECM, while a force intended for sustained, heavy combat might accept a higher TWW if logistics permit.
How does the 'Operational Efficiency Factor' relate to readiness reports?
The Operational Efficiency Factor is a qualitative assessment that can be informed by readiness reports. If a unit's readiness is low due to supply shortages, maintenance issues, or personnel shortages affecting logistical chains, its Operational Efficiency Factor should be decreased accordingly. It serves as a practical, quantitative reflection of readiness constraints.
Can this calculator be used for historical analysis?
Yes, with sufficient historical data on personnel numbers, equipment weights, and estimated supply needs for a given era, the calculator can provide valuable insights into the logistical demands of historical campaigns. However, obtaining accurate average weights and support equipment estimates for past conflicts can be challenging.
What is the typical weight of ammunition and fuel for a unit?
This varies immensely. For a mechanized unit on extended operations, fuel can easily constitute the largest portion of support weight. Ammunition weight depends on the types of weapons and the operational tempo. For a modern armored division, fuel and ammunition for a week could easily reach millions of kilograms. This is why 'Support Equipment Weight' is often the largest single input.

Related Tools and Internal Resources

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" : 'var(–danger-color)'; return isValid; } function updateChart(personnelWeight, vehicleWeight, supportWeight, totalWeight) { var ctx = document.getElementById('warWeightChart').getContext('2d'); // Destroy previous chart instance if it exists if (chart) { chart.destroy(); } chart = new Chart(ctx, { type: 'bar', data: { labels: ['Personnel', 'Vehicles', 'Support Equipment', 'Total War Weight'], datasets: [{ label: 'Weight (kg)', data: [personnelWeight, vehicleWeight, supportWeight, totalWeight], backgroundColor: [ 'rgba(0, 74, 153, 0.6)', // Primary color 'rgba(0, 74, 153, 0.6)', 'rgba(0, 74, 153, 0.6)', 'rgba(40, 167, 69, 0.8)' // Success color for total ], borderColor: [ 'rgba(0, 74, 153, 1)', 'rgba(0, 74, 153, 1)', 'rgba(0, 74, 153, 1)', 'rgba(40, 167, 69, 1)' ], borderWidth: 1 }] }, options: { responsive: true, maintainAspectRatio: false, scales: { y: { beginAtZero: true, ticks: { callback: function(value) { if (value >= 1000000) return value / 1000000 + 'M'; if (value >= 1000) return value / 1000 + 'K'; return value; } } } }, plugins: { legend: { display: false // Hiding legend as labels are on the bars }, tooltip: { callbacks: { label: function(context) { var label = context.dataset.label || "; if (label) { label += ': '; } if (context.parsed.y !== null) { label += context.parsed.y.toLocaleString() + ' kg'; } return label; } } } } } }); } function updateTable(personnelWeight, vehicleWeight, supportWeight, totalWeight) { var tableBody = document.getElementById('weightTableBody'); tableBody.innerHTML = "; // Clear previous rows var data = [ { name: 'Personnel Weight', weight: personnelWeight }, { name: 'Vehicle Weight', weight: vehicleWeight }, { name: 'Support Equipment', weight: supportWeight } ]; var rows = []; data.forEach(function(item) { var percentage = totalWeight > 0 ? (item.weight / totalWeight) * 100 : 0; var rowHtml = '' + '' + item.name + '' + '' + item.weight.toLocaleString() + ' kg' + '' + percentage.toFixed(2) + '%' + ''; rows.push(rowHtml); }); tableBody.innerHTML = rows.join("); } function calculateWarWeight() { // Input validation var isValidPersonnelCount = validateInput(personnelCountInput, personnelCountError, 0); var isValidPersonnelWeight = validateInput(personnelWeightKgInput, personnelWeightKgError, 0); var isValidVehicleCount = validateInput(vehicleCountInput, vehicleCountError, 0); var isValidAverageVehicleWeight = validateInput(averageVehicleWeightKgInput, averageVehicleWeightKgError, 0); var isValidSupportEquipmentWeight = validateInput(supportEquipmentWeightKgInput, supportEquipmentWeightKgError, 0); var isValidOperationalEfficiency = validateInput(operationalEfficiencyFactorInput, operationalEfficiencyFactorError, 0, 1); if (!isValidPersonnelCount || !isValidPersonnelWeight || !isValidVehicleCount || !isValidAverageVehicleWeight || !isValidSupportEquipmentWeight || !isValidOperationalEfficiency) { return; // Stop calculation if any input is invalid } var personnelCount = parseFloat(personnelCountInput.value); var personnelWeightKg = parseFloat(personnelWeightKgInput.value); var vehicleCount = parseFloat(vehicleCountInput.value); var averageVehicleWeightKg = parseFloat(averageVehicleWeightKgInput.value); var supportEquipmentWeightKg = parseFloat(supportEquipmentWeightKgInput.value); var operationalEfficiencyFactor = parseFloat(operationalEfficiencyFactorInput.value); var personnelTotalWeight = personnelCount * personnelWeightKg; var vehicleTotalWeight = vehicleCount * averageVehicleWeightKg; // Calculate Total War Weight (TWW) var totalWarWeight = personnelTotalWeight + vehicleTotalWeight + supportEquipmentWeightKg; // Calculate Effective Combat Mass (ECM) var effectiveCombatMass = totalWarWeight * operationalEfficiencyFactor; // Display Results primaryResultSpan.textContent = totalWarWeight.toLocaleString(undefined, { maximumFractionDigits: 0 }); personnelTotalWeightSpan.textContent = personnelTotalWeight.toLocaleString(undefined, { maximumFractionDigits: 0 }); vehicleTotalWeightSpan.textContent = vehicleTotalWeight.toLocaleString(undefined, { maximumFractionDigits: 0 }); logisticsWeightSpan.textContent = supportEquipmentWeightKg.toLocaleString(undefined, { maximumFractionDigits: 0 }); effectiveCombatMassSpan.textContent = effectiveCombatMass.toLocaleString(undefined, { maximumFractionDigits: 0 }); // Update Chart and Table updateChart(personnelTotalWeight, vehicleTotalWeight, supportEquipmentWeightKg, totalWarWeight); updateTable(personnelTotalWeight, vehicleTotalWeight, supportEquipmentWeightKg, totalWarWeight); } function resetCalculator() { personnelCountInput.value = '800'; personnelWeightKgInput.value = '120'; vehicleCountInput.value = '150'; averageVehicleWeightKgInput.value = '45000'; supportEquipmentWeightKgInput.value = '5000000'; operationalEfficiencyFactorInput.value = '0.85'; // Clear errors document.getElementById('personnelCountError').textContent = "; document.getElementById('personnelWeightKgError').textContent = "; document.getElementById('vehicleCountError').textContent = "; document.getElementById('averageVehicleWeightKgError').textContent = "; document.getElementById('supportEquipmentWeightKgError').textContent = "; document.getElementById('operationalEfficiencyFactorError').textContent = "; // Reset input borders personnelCountInput.style.borderColor = "; personnelWeightKgInput.style.borderColor = "; vehicleCountInput.style.borderColor = "; averageVehicleWeightKgInput.style.borderColor = "; supportEquipmentWeightKgInput.style.borderColor = "; operationalEfficiencyFactorInput.style.borderColor = "; calculateWarWeight(); // Recalculate with default values } function copyResults() { var personnelCount = personnelCountInput.value; var personnelWeightKg = personnelWeightKgInput.value; var vehicleCount = vehicleCountInput.value; var averageVehicleWeightKg = averageVehicleWeightKgInput.value; var supportEquipmentWeightKg = supportEquipmentWeightKgInput.value; var operationalEfficiencyFactor = operationalEfficiencyFactorInput.value; var primaryResult = primaryResultSpan.textContent; var personnelTotalWeight = personnelTotalWeightSpan.textContent; var vehicleTotalWeight = vehicleTotalWeightSpan.textContent; var logisticsWeight = logisticsWeightSpan.textContent; var effectiveCombatMass = effectiveCombatMassSpan.textContent; var resultText = "— War Weight Calculation Results —\n\n"; resultText += "Inputs:\n"; resultText += "- Number of Personnel: " + personnelCount + "\n"; resultText += "- Average Personnel Weight: " + personnelWeightKg + " kg\n"; resultText += "- Number of Vehicles: " + vehicleCount + "\n"; resultText += "- Average Vehicle Weight: " + averageVehicleWeightKg + " kg\n"; resultText += "- Support Equipment Weight: " + supportEquipmentWeightKg + " kg\n"; resultText += "- Operational Efficiency Factor: " + operationalEfficiencyFactor + "\n\n"; resultText += "Calculated Values:\n"; resultText += "Total War Weight: " + primaryResult + " kg\n"; resultText += "Personnel Weight: " + personnelTotalWeight + " kg\n"; resultText += "Vehicle Weight: " + vehicleTotalWeight + " kg\n"; resultText += "Total Logistics Weight (Support Equipment): " + logisticsWeight + " kg\n"; resultText += "Effective Combat Mass: " + effectiveCombatMass + " kg\n\n"; resultText += "Formula: TWW = (Personnel × Avg. P. Weight) + (Vehicles × Avg. V. Weight) + Support Equip.\n"; resultText += "ECM = TWW × Operational Efficiency Factor\n"; navigator.clipboard.writeText(resultText).then(function() { // Optionally provide user feedback, e.g., a temporary message var copyButton = document.querySelector('.copy'); copyButton.textContent = 'Copied!'; setTimeout(function() { copyButton.textContent = 'Copy Results'; }, 2000); }).catch(function(err) { console.error('Failed to copy results: ', err); alert('Failed to copy results. Please copy manually.'); }); } // Initialize with example values and calculate on load document.addEventListener('DOMContentLoaded', function() { resetCalculator(); // Sets default values and calculates // Initialize chart with placeholder data if inputs are empty initially var initialPersonnelWeight = parseFloat(personnelCountInput.value) * parseFloat(personnelWeightKgInput.value); var initialVehicleWeight = parseFloat(vehicleCountInput.value) * parseFloat(averageVehicleWeightKgInput.value); var initialSupportWeight = parseFloat(supportEquipmentWeightKgInput.value); var initialTotalWeight = initialPersonnelWeight + initialVehicleWeight + initialSupportWeight; updateChart(initialPersonnelWeight, initialVehicleWeight, initialSupportWeight, initialTotalWeight); updateTable(initialPersonnelWeight, initialVehicleWeight, initialSupportWeight, initialTotalWeight); // Add event listeners for real-time updates var inputs = document.querySelectorAll('.loan-calc-container input'); inputs.forEach(function(input) { input.addEventListener('input', calculateWarWeight); }); // FAQ Accordion functionality var faqQuestions = document.querySelectorAll('.faq-question'); faqQuestions.forEach(function(question) { question.addEventListener('click', function() { var faqItem = this.parentElement; faqItem.classList.toggle('open'); }); }); }); // Include Chart.js library – ensure this is correctly linked or embedded // For this single-file HTML, it's best to load it via CDN within the or just before the script tag. // NOTE: In a real-world scenario, you'd typically include this as a script tag in the . // For a single-file solution as requested, we'll assume it's available globally. // If using this code locally, add: in the .

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