Weight Fuel Economy Calculator

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Weight Fuel Economy Calculator

Understand and Quantify the Impact of Vehicle Weight on Fuel Efficiency

Vehicle Weight & Fuel Economy Calculator

Enter the unladen weight of your vehicle in kilograms (kg).
Enter the weight of passengers and cargo in kilograms (kg).
Enter your vehicle's MPG when driving empty.
Enter the current cost of fuel in your local currency (e.g., USD per gallon).
Enter the total distance you drive in a year in miles.

Your Weight-Adjusted Fuel Economy Insights

Total Vehicle Weight (kg)
Adjusted MPG
Annual Fuel Cost
Formula: The adjusted MPG considers a typical rule of thumb where a 100 lb (approx 45 kg) increase in vehicle weight can decrease MPG by 1-2%. We've used a conservative 1.5% decrease per 45 kg for this calculation. The annual fuel cost is derived from the adjusted MPG, annual distance, and fuel price.

Impact of Weight on MPG and Cost

MPG and Annual Fuel Cost at Varying Vehicle Weights

Weight vs. Adjusted MPG

Adjusted MPG vs. Total Vehicle Weight Total Vehicle Weight (kg) Adjusted MPG Adjusted MPG based on Total Vehicle Weight

What is Weight Fuel Economy?

Weight Fuel Economy, often discussed in terms of how vehicle mass impacts fuel efficiency, refers to the relationship between the total weight of a vehicle (including passengers, cargo, and the vehicle itself) and the amount of fuel it consumes to travel a certain distance. In essence, a heavier vehicle requires more energy, and therefore more fuel, to accelerate, maintain speed, and climb inclines, leading to lower miles per gallon (MPG).

Understanding weight fuel economy is crucial for drivers, fleet managers, and vehicle manufacturers. Drivers can make informed decisions about how loading their vehicles affects their running costs and environmental footprint. Fleet managers can optimize their operations by considering vehicle loadouts and routing. Manufacturers use this data to design lighter, more fuel-efficient vehicles.

Who Should Use a Weight Fuel Economy Calculator?

  • Everyday Drivers: To understand how everyday choices, like consistently carrying heavy items or filling up with more passengers, affect their gas budget.
  • Commuters: Especially those driving longer distances, where even small MPG changes can lead to significant savings over time.
  • Families: When planning road trips, understanding the impact of packing capacity and passenger numbers on fuel consumption.
  • Delivery and Logistics Personnel: To estimate fuel costs more accurately based on varying cargo weights.
  • Environmentally Conscious Individuals: To quantify the impact of their driving habits on emissions and fuel usage.

Common Misconceptions about Vehicle Weight and Fuel Economy

  • Myth: Adding a few passengers has a negligible impact on MPG. Reality: While individual trips might see small changes, consistently driving with extra weight adds up significantly over time.
  • Myth: Aerodynamics are the only factor in fuel efficiency. Reality: While important, weight is a fundamental physical force that directly correlates with the energy needed for motion.
  • Myth: Lighter vehicles are always cheaper to run. Reality: While lighter vehicles tend to be more efficient, factors like engine size, driving style, and maintenance also play major roles.

Weight Fuel Economy Formula and Mathematical Explanation

The core principle is that increasing a vehicle's mass requires more force to overcome inertia and friction, directly translating to higher fuel consumption. While precise calculations can be complex, a widely accepted rule of thumb provides a good estimate for practical purposes.

The Rule of Thumb Formula:

A common approximation states that for every 100 pounds (approximately 45 kilograms) of added weight, a vehicle's fuel economy can decrease by 1% to 2%. For our calculator, we use a conservative estimate of a 1.5% decrease in MPG for every 45 kg increase in total vehicle weight.

Let:

  • $W_{vehicle}$ = Vehicle Tare Weight (kg)
  • $W_{cargo}$ = Cargo and Passenger Weight (kg)
  • $MPG_{base}$ = Base Fuel Economy (MPG) when driving unladen
  • $Cost_{gallon}$ = Cost of fuel per gallon
  • $Dist_{annual}$ = Annual distance driven (miles)
  • $W_{total}$ = Total Vehicle Weight ($W_{vehicle} + W_{cargo}$)
  • $Weight_{factor}$ = The weight added beyond the base unladen weight ($W_{total} – W_{vehicle}$)
  • $Weight_Increment$ = The reference weight increment for MPG change (45 kg)
  • $MPG_{reduction\_percent}$ = Percentage reduction in MPG per $Weight_{Increment}$ (e.g., 1.5%)
  • $MPG_{adjusted}$ = Adjusted Fuel Economy (MPG) with added weight
  • $Gallons_{annual}$ = Annual gallons of fuel consumed
  • $Cost_{annual}$ = Annual fuel cost

Step-by-Step Calculation:

  1. Calculate Total Vehicle Weight:

    $W_{total} = W_{vehicle} + W_{cargo}$

  2. Calculate Weight Difference (if any):

    $Weight_{factor} = W_{total} – W_{vehicle}$

    If $Weight_{factor}$ is negative (unlikely if inputs are correct, but good for logic), it should be treated as 0 for this calculation, as we are concerned with *added* weight impacting efficiency negatively.

  3. Calculate the Number of 45kg Increments:

    $Increments = \frac{Weight_{factor}}{Weight_{Increment}}$

    This tells us how many 45kg blocks of extra weight are being carried.

  4. Calculate Total Percentage MPG Reduction:

    $Total\_Reduction\% = Increments \times MPG_{reduction\_percent}$

  5. Calculate Adjusted MPG:

    $MPG_{adjusted} = MPG_{base} \times (1 – \frac{Total\_Reduction\%}{100})$

    Ensure $MPG_{adjusted}$ does not fall below a reasonable minimum (e.g., 1 MPG) to avoid nonsensical results.

  6. Calculate Annual Gallons Consumed:

    $Gallons_{annual} = \frac{Dist_{annual}}{MPG_{adjusted}}$

  7. Calculate Annual Fuel Cost:

    $Cost_{annual} = Gallons_{annual} \times Cost_{gallon}$

Variables Table:

Variable Meaning Unit Typical Range/Example
$W_{vehicle}$ Vehicle Tare Weight (Unladen Mass) kg 500 – 2500 kg (e.g., 1500 kg for a mid-size car)
$W_{cargo}$ Cargo and Passenger Weight kg 0 – 500 kg (e.g., 100 kg for driver + passenger)
$W_{total}$ Total Vehicle Weight kg Sum of $W_{vehicle}$ and $W_{cargo}$
$MPG_{base}$ Base Fuel Economy (Unladen) MPG 15 – 60 MPG (e.g., 30 MPG)
$Cost_{gallon}$ Fuel Cost per Gallon Currency/Gallon (e.g., $/Gallon) $3.00 – $6.00 (e.g., $3.50)
$Dist_{annual}$ Annual Distance Driven Miles 5,000 – 20,000 miles (e.g., 12,000 miles)
$Weight_{Increment}$ Reference Weight for MPG Change kg 45 kg (approx. 100 lbs)
$MPG_{reduction\_percent}$ MPG Reduction Percentage per Increment % 1.5% (conservative estimate)
$MPG_{adjusted}$ Adjusted Fuel Economy MPG Calculated value, slightly lower than $MPG_{base}$
$Cost_{annual}$ Annual Fuel Cost Currency (e.g., $) Calculated value

Practical Examples (Real-World Use Cases)

Example 1: The Daily Commuter

Sarah drives a sedan with a tare weight of 1400 kg. Her car achieves 35 MPG when driven alone. She typically drives 15,000 miles annually and pays $4.00 per gallon for fuel. On her commute, she usually has one passenger (approx. 70 kg) and her work bag (approx. 10 kg).

Inputs:

  • Vehicle Tare Weight: 1400 kg
  • Cargo Weight: 80 kg (70 kg passenger + 10 kg bag)
  • Base Fuel Economy (Unladen): 35 MPG
  • Fuel Cost per Gallon: $4.00
  • Annual Distance Driven: 15,000 miles

Calculations:

  • Total Vehicle Weight: 1400 kg + 80 kg = 1480 kg
  • Weight Difference: 1480 kg – 1400 kg = 80 kg
  • Number of 45kg Increments: 80 kg / 45 kg ≈ 1.78 increments
  • Total MPG Reduction: 1.78 * 1.5% ≈ 2.67%
  • Adjusted MPG: 35 MPG * (1 – 0.0267) ≈ 34.07 MPG
  • Annual Gallons Consumed: 15,000 miles / 34.07 MPG ≈ 440.27 gallons
  • Annual Fuel Cost: 440.27 gallons * $4.00/gallon ≈ $1761.08

Interpretation:

Even with just one passenger and a bag, Sarah's fuel economy drops slightly to about 34.07 MPG. Over 15,000 miles, this difference translates to an estimated annual fuel cost of $1761.08. If she drove alone consistently (1400 kg total weight), her MPG would remain 35, potentially saving her around $50 annually ($1761.08 at 34.07 MPG vs. ~$1711 at 35 MPG). This highlights that even moderate additions of weight have a quantifiable financial impact.

Example 2: The Weekend Hauler

Mark owns a larger SUV with a tare weight of 1900 kg, rated at 22 MPG when empty. He drives about 10,000 miles a year and fuel costs $3.80 per gallon. For a weekend camping trip, he adds his family (200 kg) and camping gear (150 kg).

Inputs:

  • Vehicle Tare Weight: 1900 kg
  • Cargo Weight: 350 kg (200 kg family + 150 kg gear)
  • Base Fuel Economy (Unladen): 22 MPG
  • Fuel Cost per Gallon: $3.80
  • Annual Distance Driven: 10,000 miles

Calculations:

  • Total Vehicle Weight: 1900 kg + 350 kg = 2250 kg
  • Weight Difference: 2250 kg – 1900 kg = 350 kg
  • Number of 45kg Increments: 350 kg / 45 kg ≈ 7.78 increments
  • Total MPG Reduction: 7.78 * 1.5% ≈ 11.67%
  • Adjusted MPG: 22 MPG * (1 – 0.1167) ≈ 19.43 MPG
  • Annual Gallons Consumed (assuming this load for 10k miles): 10,000 miles / 19.43 MPG ≈ 514.67 gallons
  • Annual Fuel Cost (assuming this load for 10k miles): 514.67 gallons * $3.80/gallon ≈ $1955.75

Interpretation:

Hauling a significant amount of weight (350 kg) for his trip drastically reduces Mark's SUV's efficiency, bringing it down to approximately 19.43 MPG. If he were to drive this loaded for his entire annual mileage, his fuel cost would increase substantially. This example illustrates the importance of weight management, especially for heavier vehicles, and highlights how much more fuel-intensive trips with heavy loads become.

How to Use This Weight Fuel Economy Calculator

Our calculator is designed for simplicity and provides actionable insights into how vehicle weight affects your fuel consumption and costs. Follow these steps:

Step-by-Step Instructions:

  1. Enter Vehicle Tare Weight: Find your vehicle's unladen weight (often listed in the owner's manual or manufacturer's specifications) and input it in kilograms (kg).
  2. Enter Cargo Weight: Estimate the weight of passengers and any significant cargo you regularly carry. Include items like groceries, tools, sports equipment, or luggage. Remember to convert lbs to kg if necessary (1 lb ≈ 0.453592 kg).
  3. Input Base Fuel Economy: Enter your vehicle's MPG rating when driving without significant extra weight. This is your benchmark.
  4. Specify Fuel Cost: Enter the price you currently pay per gallon of fuel in your local currency.
  5. Add Annual Distance: Input the total number of miles you drive in a typical year.
  6. Click "Calculate": Once all fields are populated, click the "Calculate" button.

How to Read Results:

  • Primary Highlighted Result (Adjusted MPG): This shows your estimated fuel economy with the added weight you entered. Compare this to your base MPG to see the percentage decrease.
  • Total Vehicle Weight: The sum of your vehicle's tare weight and the entered cargo weight.
  • Annual Fuel Cost: This estimates how much you'll spend on fuel annually, based on your adjusted MPG, annual distance, and fuel price. The difference between this cost and the cost calculated with your base MPG represents your "weight penalty."
  • Intermediate Values: These provide context for the main calculation.

Decision-Making Guidance:

Use the results to make informed decisions:

  • Reduce Unnecessary Weight: If the calculated difference in annual fuel cost is significant, consider removing unnecessary heavy items from your vehicle (e.g., old sports equipment, tools you don't need).
  • Optimize Loadouts: For businesses or frequent travelers, plan cargo to minimize weight where possible.
  • Choose Lighter Vehicles: When purchasing a new vehicle, consider its base weight as a factor in long-term fuel cost savings.
  • Understand Trade-offs: Recognize that while weight impacts MPG, sometimes carrying extra people or cargo is essential. The calculator helps you quantify the cost of these necessary loads.

Key Factors That Affect Weight Fuel Economy Results

While our calculator simplifies the relationship between weight and fuel economy, several real-world factors can influence the actual results:

  1. Driving Conditions: Stop-and-go city driving is far more affected by weight than steady highway cruising. Accelerating a heavier mass from a standstill consumes significantly more energy.
  2. Terrain: Driving uphill requires more power (and thus more fuel) to counteract gravity, especially with a heavier load. Weight's impact is amplified on inclines.
  3. Tire Pressure and Condition: Underinflated tires increase rolling resistance, making the engine work harder. This effect is exacerbated when the vehicle is heavier, further reducing MPG. Proper tire maintenance is key.
  4. Vehicle Aerodynamics: While weight is a major factor, the vehicle's shape and how it interacts with the air also affect efficiency. A heavier but highly aerodynamic vehicle might perform better than a lighter, boxy one at highway speeds.
  5. Engine Efficiency and Maintenance: A well-maintained engine with up-to-date filters and proper oil will operate more efficiently, regardless of weight. Conversely, a poorly maintained engine will struggle more with added load. Consider regular vehicle servicing.
  6. Transmission Type and Gear Selection: Modern automatic transmissions and proper gear selection in manual vehicles help optimize power delivery and fuel usage, influencing how effectively the engine overcomes the load.
  7. Driver Behavior: Aggressive acceleration and hard braking significantly increase fuel consumption, especially with a heavier vehicle. Smooth driving is paramount for maximizing MPG.
  8. Fuel Price Volatility: While not directly affecting the MPG calculation, fluctuations in fuel prices ($) mean the *financial cost* of carrying extra weight can change daily. This underscores the importance of monitoring fuel price trends.

Frequently Asked Questions (FAQ)

Q1: How accurate is the 1.5% MPG reduction per 45kg rule of thumb?

This rule is a general guideline and simplification. Actual impact can vary based on vehicle design, engine type, and driving conditions. However, it provides a reasonable and practical estimate for most passenger vehicles. Some studies suggest the impact might be closer to 1% for lighter loads and up to 2% or more for very heavy loads or less efficient vehicles.

Q2: Does the type of cargo matter for weight fuel economy?

No, the calculation is based purely on the total added mass. Whether it's people, luggage, or equipment, the engine expends more energy to move the increased weight.

Q3: Should I remove my spare tire to save weight?

Removing a spare tire (typically 15-25 kg) offers minimal fuel savings, likely less than 0.5% MPG improvement. The risk of being stranded without a spare likely outweighs the minuscule fuel savings for most drivers. Always weigh roadside assistance options.

Q4: How does towing a trailer affect fuel economy?

Towing a trailer significantly increases the total weight and aerodynamic drag, leading to a much larger reduction in fuel economy than just carrying cargo inside the vehicle. This calculator doesn't account for trailer towing, which requires separate analysis.

Q5: What is the difference between Tare Weight and Gross Vehicle Weight (GVW)?

Tare weight is the vehicle's weight when empty, without passengers or cargo. Gross Vehicle Weight (GVW) is the maximum allowable total weight of a fully loaded vehicle, including the vehicle itself, passengers, and cargo. Our calculator uses Tare Weight plus your estimated Cargo Weight to derive the Total Vehicle Weight.

Q6: Does carrying less fuel save significant weight?

A full tank of gasoline weighs approximately 100-150 lbs (45-68 kg), depending on tank size. Driving with a nearly empty tank reduces weight and can slightly improve MPG. However, the fuel savings from running on fumes are often offset by the inconvenience and potential risk of running out of gas.

Q7: How does winter weather impact weight fuel economy?

Winter conditions (snow, ice, cold temperatures) generally reduce fuel economy due to increased rolling resistance (snow tires, underinflated tires for grip), increased use of accessories (defrosters, heaters), and more frequent acceleration/deceleration. While weight remains a factor, these other elements compound the issue.

Q8: Can I use this calculator for electric vehicles (EVs)?

While weight is a factor for EVs too, the "fuel economy" metric (MPG) is different. EVs are measured in MPGe (miles per gallon equivalent) or kWh per mile. The physics of weight impacting energy consumption still apply, but the specific conversion factors and the cost calculation would differ significantly. This calculator is optimized for internal combustion engine vehicles.

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document.getElementById('cargoWeightError').style.display = 'none'; document.getElementById('baseMpgError').style.display = 'none'; document.getElementById('costPerGallonError').style.display = 'none'; document.getElementById('annualDistanceError').style.display = 'none'; // Get input values var vehicleWeight = parseFloat(document.getElementById('vehicleWeight').value); var cargoWeight = parseFloat(document.getElementById('cargoWeight').value); var baseMpg = parseFloat(document.getElementById('baseMpg').value); var costPerGallon = parseFloat(document.getElementById('costPerGallon').value); var annualDistance = parseFloat(document.getElementById('annualDistance').value); // Input validation var isValid = true; isValid = validateInput('vehicleWeight', 'vehicleWeightError', 100, 5000) && isValid; // Min 100kg, Max 5000kg isValid = validateInput('cargoWeight', 'cargoWeightError', 0, 2000) && isValid; // Min 0kg, Max 2000kg isValid = validateInput('baseMpg', 'baseMpgError', 1, 100) && isValid; // Min 1 MPG, Max 100 MPG isValid = validateInput('costPerGallon', 'costPerGallonError', 0.50, 10.00) && isValid; // Min $0.50, Max $10.00 isValid = validateInput('annualDistance', 'annualDistanceError', 100, 100000) && isValid; // Min 100 miles, Max 100,000 miles if (!isValid) { document.getElementById('resultsSection').style.display = 'none'; return; } // Constants var weightIncrementKg = 45; // Approx 100 lbs var mpgReductionPercentPerIncrement = 1.5; // 1.5% MPG reduction per 45kg var minMpg = 5; // Minimum MPG to avoid unrealistic results // Calculations var totalWeight = vehicleWeight + cargoWeight; var weightDifference = totalWeight – vehicleWeight; // Only consider added weight var weightDifferenceClamped = Math.max(0, weightDifference); // Ensure it's not negative var increments = weightDifferenceClamped / weightIncrementKg; var totalMpgReductionPercent = increments * mpgReductionPercentPerIncrement; var adjustedMpg = baseMpg * (1 – (totalMpgReductionPercent / 100)); adjustedMpg = Math.max(adjustedMpg, minMpg); // Apply minimum MPG var gallonsPerYear = annualDistance / adjustedMpg; var annualFuelCost = gallonsPerYear * costPerGallon; // Format results var formattedAdjustedMpg = adjustedMpg.toFixed(2); var formattedTotalWeight = totalWeight.toFixed(0); var formattedAnnualFuelCost = '$' + annualFuelCost.toFixed(2); // Display results document.getElementById('primaryResult').textContent = formattedAdjustedMpg + ' MPG'; document.getElementById('totalWeight').textContent = formattedTotalWeight; document.getElementById('adjustedMpg').textContent = formattedAdjustedMpg; document.getElementById('annualFuelCost').textContent = formattedAnnualFuelCost; document.getElementById('resultsSection').style.display = 'block'; // Update Charts updateCharts(vehicleWeight, cargoWeight, baseMpg, annualDistance, costPerGallon); return { totalWeight: formattedTotalWeight, adjustedMpg: formattedAdjustedMpg, annualFuelCost: formattedAnnualFuelCost, baseMpg: baseMpg.toFixed(2), vehicleWeight: vehicleWeight.toFixed(0), cargoWeight: cargoWeight.toFixed(0) }; } // Function to update canvas chart function updateCharts(vehicleWeight, cargoWeight, baseMpg, annualDistance, costPerGallon) { var ctx = document.getElementById('mpgCostChart').getContext('2d'); if (window.myChart) { window.myChart.destroy(); // Destroy previous chart instance } var chartDataPoints = []; var weightSteps = 10; // Number of data points to generate var maxWeight = vehicleWeight + cargoWeight + 500; // Show a range beyond current load var minWeight = vehicleWeight; // Start from base weight var weightRange = maxWeight – minWeight; var stepSize = weightRange / weightSteps; // Generate data for the chart for (var i = 0; i <= weightSteps; i++) { var currentVehicleWeight = minWeight + (i * stepSize); var currentCargoWeight = currentVehicleWeight – vehicleWeight; // Assume base weight is constant if (currentCargoWeight < 0) currentCargoWeight = 0; // Ensure cargo weight isn't negative var currentTotalWeight = currentVehicleWeight; var weightDifference = currentTotalWeight – vehicleWeight; var weightDifferenceClamped = Math.max(0, weightDifference); var increments = weightDifferenceClamped / 45; // 45 kg per increment var totalMpgReductionPercent = increments * 1.5; // 1.5% reduction var currentAdjustedMpg = baseMpg * (1 – (totalMpgReductionPercent / 100)); currentAdjustedMpg = Math.max(currentAdjustedMpg, 5); // Minimum MPG var currentGallonsPerYear = annualDistance / currentAdjustedMpg; var currentAnnualFuelCost = currentGallonsPerYear * costPerGallon; chartDataPoints.push({ weight: currentVehicleWeight.toFixed(0), mpg: currentAdjustedMpg.toFixed(2), cost: currentAnnualFuelCost.toFixed(2) }); } // Canvas Chart Data var labels = chartDataPoints.map(function(point) { return point.weight + " kg"; }); var mpgData = chartDataPoints.map(function(point) { return parseFloat(point.mpg); }); var costData = chartDataPoints.map(function(point) { return parseFloat(point.cost); }); var maxCost = Math.max(…costData); var costScale = 150 / maxCost; // Scale cost to fit within the 0-150 range of MPG axis window.myChart = new Chart(ctx, { type: 'bar', data: { labels: labels, datasets: [{ label: 'Adjusted MPG', data: mpgData, backgroundColor: 'rgba(0, 74, 153, 0.6)', // Primary Color borderColor: 'rgba(0, 74, 153, 1)', borderWidth: 1, yAxisID: 'y-mpg' }, { label: 'Annual Fuel Cost ($)', data: costData.map(function(c) { return c * costScale; }), // Scaled cost backgroundColor: 'rgba(40, 167, 69, 0.6)', // Success Color borderColor: 'rgba(40, 167, 69, 1)', borderWidth: 1, yAxisID: 'y-cost' }] }, options: { responsive: true, maintainAspectRatio: false, scales: { x: { title: { display: true, text: 'Total Vehicle Weight (kg)' } }, y: { // Default Y axis, not used directly by datasets display: false }, 'y-mpg': { type: 'linear', position: 'left', min: 0, max: 50, // Adjust max MPG as needed title: { display: true, text: 'MPG' }, grid: { drawOnChartArea: true, } }, 'y-cost': { type: 'linear', position: 'right', min: 0, max: 150, // Use scaled max value title: { display: true, text: 'Annual Fuel Cost (Scaled)' }, grid: { drawOnChartArea: false, // Only draw grid lines for the primary Y axis }, ticks: { callback: function(value, index, values) { // Return original cost values based on index return '$' + costData[index].toFixed(0); } } } }, plugins: { tooltip: { callbacks: { label: function(context) { var label = context.dataset.label || ''; if (label) { label += ': '; } if (context.dataset.yAxisID === 'y-mpg') { label += context.raw.toFixed(2) + ' MPG'; } else { label += '$' + costData[context.dataIndex].toFixed(2); // Display original cost } return label; } } } } } }); } // Function to update SVG chart function updateSvgChart(vehicleWeight, cargoWeight, baseMpg) { var svg = document.getElementById('weightMpgSvg'); var ns = "http://www.w3.org/2000/svg"; var chartWidth = 600; var chartHeight = 300; var padding = 40; var barWidth = 20; var barSpacing = 10; var numBars = 15; // Number of bars to show // Clear previous bars and axis elements var chartBarsGroup = svg.getElementById('chartBars'); while (chartBarsGroup.firstChild) { chartBarsGroup.removeChild(chartBarsGroup.firstChild); } var chartAxisGroup = svg.getElementById('chartAxis'); while (chartAxisGroup.firstChild) { chartAxisGroup.removeChild(chartAxisGroup.firstChild); } var totalWeight = vehicleWeight + cargoWeight; var weightDifference = totalWeight – vehicleWeight; var weightDifferenceClamped = Math.max(0, weightDifference); var maxWeightPossible = totalWeight + 600; // Show up to 600kg more weight var weightRange = maxWeightPossible – vehicleWeight; var stepWeight = weightRange / numBars; var maxMpg = baseMpg; // Max MPG is the base MPG var minMpg = 5; // Minimum MPG for calculation var mpgRange = maxMpg – minMpg; var yScale = (chartHeight – 2 * padding) / mpgRange; // Draw Axes var xAxisLine = document.createElementNS(ns, 'line'); xAxisLine.setAttribute('x1', padding); xAxisLine.setAttribute('y1', chartHeight – padding); xAxisLine.setAttribute('x2', chartWidth – padding); xAxisLine.setAttribute('y2', chartHeight – padding); xAxisLine.setAttribute('stroke', '#666'); chartAxisGroup.appendChild(xAxisLine); var yAxisLine = document.createElementNS(ns, 'line'); yAxisLine.setAttribute('x1', padding); yAxisLine.setAttribute('y1', padding); yAxisLine.setAttribute('x2', padding); yAxisLine.setAttribute('y2', chartHeight – padding); yAxisLine.setAttribute('stroke', '#666'); chartAxisGroup.appendChild(yAxisLine); // Add Y-axis ticks and labels var numYTicks = 5; for (var i = 0; i <= numYTicks; i++) { var tickValue = minMpg + (mpgRange * (i / numYTicks)); var tickY = chartHeight – padding – (tickValue – minMpg) * yScale; var tickLine = document.createElementNS(ns, 'line'); tickLine.setAttribute('x1', padding – 5); tickLine.setAttribute('y1', tickY); tickLine.setAttribute('x2', padding); tickLine.setAttribute('y2', tickY); tickLine.setAttribute('stroke', '#666'); chartAxisGroup.appendChild(tickLine); var tickText = document.createElementNS(ns, 'text'); tickText.setAttribute('x', padding – 10); tickText.setAttribute('y', tickY + 4); tickText.setAttribute('text-anchor', 'end'); tickText.setAttribute('font-size', '10'); tickText.setAttribute('fill', '#666'); tickText.textContent = tickValue.toFixed(1); chartAxisGroup.appendChild(tickText); } // Draw Bars for (var i = 0; i chartWidth) { x = chartWidth – tooltipWidth / 2 – 10; } else if (x – tooltipWidth / 2 < 0) { x = tooltipWidth / 2 + 10; } if (y < 10) { y = 10; } tooltip.setAttribute('transform', 'translate(' + x + ',' + y + ')'); tooltip.style.display = 'block'; }); rect.addEventListener('mouseout', function() { var tooltip = document.getElementById('svgTooltip'); if (tooltip) { tooltip.style.display = 'none'; } }); } } // Function to reset calculator inputs function resetCalculator() { document.getElementById('vehicleWeight').value = "1500"; document.getElementById('cargoWeight').value = "50"; document.getElementById('baseMpg').value = "30"; document.getElementById('costPerGallon').value = "3.50"; document.getElementById('annualDistance').value = "12000"; // Clear errors document.getElementById('vehicleWeightError').style.display = 'none'; document.getElementById('cargoWeightError').style.display = 'none'; document.getElementById('baseMpgError').style.display = 'none'; document.getElementById('costPerGallonError').style.display = 'none'; document.getElementById('annualDistanceError').style.display = 'none'; // Hide results document.getElementById('resultsSection').style.display = 'none'; // Reset chart data (optional, or recalculate with defaults) updateCharts(1500, 50, 30, 12000, 3.50); updateSvgChart(1500, 50, 30); } // Function to copy results function copyResults() { var resultsData = calculateWeightFuelEconomy(); // Recalculate to ensure latest values if (!resultsData) return; // Do not copy if validation failed var baseMpgValue = parseFloat(document.getElementById('baseMpg').value); var vehicleWeightValue = parseFloat(document.getElementById('vehicleWeight').value); var cargoWeightValue = parseFloat(document.getElementById('cargoWeight').value); var costPerGallonValue = parseFloat(document.getElementById('costPerGallon').value); var annualDistanceValue = parseFloat(document.getElementById('annualDistance').value); // Recalculate intermediate values if needed for copy text clarity var totalWeight = vehicleWeightValue + cargoWeightValue; var weightDifference = totalWeight – vehicleWeightValue; var weightDifferenceClamped = Math.max(0, weightDifference); var increments = weightDifferenceClamped / 45; var totalMpgReductionPercent = increments * 1.5; var adjustedMpg = baseMpgValue * (1 – (totalMpgReductionPercent / 100)); adjustedMpg = Math.max(adjustedMpg, 5); var gallonsPerYear = annualDistanceValue / adjustedMpg; var annualFuelCost = gallonsPerYear * costPerGallonValue; var copyText = "Weight Fuel Economy Calculation Results:\n\n" + "Key Assumptions:\n" + " – Vehicle Tare Weight: " + vehicleWeightValue.toFixed(0) + " kg\n" + " – Cargo Weight: " + cargoWeightValue.toFixed(0) + " kg\n" + " – Base Fuel Economy (Unladen): " + baseMpgValue.toFixed(2) + " MPG\n" + " – Fuel Cost per Gallon: $" + costPerGallonValue.toFixed(2) + "\n" + " – Annual Distance Driven: " + annualDistanceValue.toFixed(0) + " miles\n\n" + "Calculated Results:\n" + " – Primary Result (Adjusted MPG): " + adjustedMpg.toFixed(2) + " MPG\n" + " – Total Vehicle Weight: " + totalWeight.toFixed(0) + " kg\n" + " – Annual Fuel Cost: $" + annualFuelCost.toFixed(2) + "\n\n" + "Formula Basis: A 1.5% decrease in MPG for every 45 kg increase in total vehicle weight over the base tare weight."; // Use a temporary textarea to copy text to clipboard 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!'; // Optionally 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('Fallback: Oops, unable to copy', err); } document.body.removeChild(textArea); } // Initialize calculator and charts on page load window.onload = function() { // Set default values if they are empty or not set if (document.getElementById('vehicleWeight').value === "") document.getElementById('vehicleWeight').value = "1500"; if (document.getElementById('cargoWeight').value === "") document.getElementById('cargoWeight').value = "50"; if (document.getElementById('baseMpg').value === "") document.getElementById('baseMpg').value = "30"; if (document.getElementById('costPerGallon').value === "") document.getElementById('costPerGallon').value = "3.50"; if (document.getElementById('annualDistance').value === "") document.getElementById('annualDistance').value = "12000"; // Initial calculation and chart rendering var initialResults = calculateWeightFuelEconomy(); if (initialResults) { updateCharts( parseFloat(document.getElementById('vehicleWeight').value), parseFloat(document.getElementById('cargoWeight').value), parseFloat(document.getElementById('baseMpg').value), parseFloat(document.getElementById('annualDistance').value), parseFloat(document.getElementById('costPerGallon').value) ); updateSvgChart( parseFloat(document.getElementById('vehicleWeight').value), parseFloat(document.getElementById('cargoWeight').value), parseFloat(document.getElementById('baseMpg').value) ); } // Add event listeners for real-time updates on input change var inputs = document.querySelectorAll('.loan-calc-container input'); for (var i = 0; i < inputs.length; i++) { inputs[i].addEventListener('input', function() { var resultsSection = document.getElementById('resultsSection'); if (resultsSection.style.display === 'block') { // Only update if results are visible var currentResults = calculateWeightFuelEconomy(); if(currentResults) { updateCharts( parseFloat(document.getElementById('vehicleWeight').value), parseFloat(document.getElementById('cargoWeight').value), parseFloat(document.getElementById('baseMpg').value), parseFloat(document.getElementById('annualDistance').value), parseFloat(document.getElementById('costPerGallon').value) ); updateSvgChart( parseFloat(document.getElementById('vehicleWeight').value), parseFloat(document.getElementById('cargoWeight').value), parseFloat(document.getElementById('baseMpg').value) ); } } }); } // FAQ Accordion functionality var faqQuestions = document.querySelectorAll('.faq-section h3'); for (var i = 0; i < faqQuestions.length; i++) { faqQuestions[i].addEventListener('click', function() { var answer = this.nextElementSibling; if (answer.style.display === 'block') { answer.style.display = 'none'; } else { answer.style.display = 'block'; } }); } };

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