Race Car Weight Calculator

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Race Car Weight Calculator

Race Car Weight Calculator Inputs

Current curb weight of the race car.
Percentage of total weight over the front axle. (e.g., 50 for 50/50 split)
Peak torque output of the engine.
Distance between front and rear axles.
Net downward force generated by aerodynamics at speed.
Distance between the centerlines of the wheels on the same axle.

Calculation Results

Optimal Target Weight (kg)
Front Axle Weight (kg)
Rear Axle Weight (kg)
Weight Distribution Ratio (F:R)
Weight Transfer During Acceleration (kg)
Weight Transfer During Braking (kg)
Center of Gravity Height (Estimate, m)
Formula Explanation: The Optimal Target Weight is estimated by considering factors like engine torque for weight transfer during acceleration and downforce for weight transfer during braking. A balanced weight distribution (often near 50/50) is generally preferred, but optimal values depend on track type and driving style. Intermediate values show calculated axle weights, weight transfer dynamics, and an estimated CG height, all crucial for handling and grip.

Weight Distribution Analysis

Race Car Weight & Distribution Analysis
Metric Value Unit Interpretation
Vehicle Weight kg Starting point for calculations.
Front Weight Distribution % Impacts steering response and front grip.
Optimal Target Weight kg Target weight for peak performance.
Front Axle Weight kg Weight supported by the front tires.
Rear Axle Weight kg Weight supported by the rear tires.
Weight Transfer (Acc.) kg Weight shift towards rear under acceleration.
Weight Transfer (Brake) kg Weight shift towards front under braking.
Estimated CG Height m Crucial for roll stiffness and stability.

Race Car Weight Calculator: Optimize Performance & Handling

What is Race Car Weight Distribution?

Race car weight distribution refers to how the total mass of the vehicle is balanced between the front and rear axles, and also between the left and right sides. It's a critical performance metric that profoundly impacts a race car's handling characteristics, grip levels, braking stability, and acceleration capabilities. Proper weight distribution aims to maximize tire contact patch on all four corners under various dynamic conditions, leading to faster lap times and better driver control.

Who should use it: This calculator is invaluable for race car engineers, mechanics, drivers, and performance enthusiasts involved in tuning and optimizing race cars, including those in formula racing, sports car racing, drag racing, and even high-performance track day vehicles. Anyone seeking to understand or improve their vehicle's dynamic balance will benefit.

Common misconceptions: A frequent misconception is that a 50/50 front-to-rear weight distribution is always the absolute best. While it's often a good starting point, the optimal distribution can vary significantly based on the type of racing (e.g., endurance vs. sprint), track layout (cornering vs. straight-line focus), tire compounds, and aerodynamic effects. Another is that weight is only about being "lighter"; it's equally about where that weight is placed.

Race Car Weight Distribution Formula and Mathematical Explanation

Calculating optimal race car weight distribution involves several factors that influence how weight shifts dynamically. The core idea is to balance the static weight distribution with the dynamic weight transfers that occur during acceleration, braking, and cornering.

1. Static Weight Distribution:

This is the simplest aspect, calculated directly from the vehicle's total weight and the percentage of weight over the front or rear axle.

Front Axle Weight = Vehicle Weight * (Front Weight Distribution / 100)

Rear Axle Weight = Vehicle Weight * ((100 - Front Weight Distribution) / 100)

2. Weight Transfer During Acceleration:

During acceleration, torque is applied to the driven wheels (usually rear). This torque, acting over the distance from the driven wheels to the center of gravity (CG), creates a rotational force that lifts the front of the car, transferring weight to the rear. A simplified formula can estimate this:

Weight Transfer (Acceleration) = (Engine Torque * Gear Ratio * Final Drive Ratio) / (Tire Radius * Coefficient of Traction)

For simplicity in this calculator, we use a normalized factor related to torque, wheelbase, and vehicle weight.

Approx. Weight Transfer (Acc) = (Engine Torque / Vehicle Weight) * (Wheelbase / 2) * K_accel

Where K_accel is a factor representing drivetrain efficiency and traction characteristics. For our calculator, we'll simplify this using a direct proportional relation to torque and wheelbase.

3. Weight Transfer During Braking:

During braking, the vehicle's inertia wants to keep it moving forward. This forward force, acting over the CG, pitches the car forward, transferring weight to the front wheels. This is also influenced by downforce, which effectively increases the normal force (and thus traction) at the wheels.

Weight Transfer (Braking) = (Deceleration Force * Height of CG) / Wheelbase

Deceleration force is related to braking power and tire grip. Downforce directly counteracts this pitch.

Approx. Weight Transfer (Brake) = (Vehicle Weight * g * Braking Coefficient) * (CG Height / Wheelbase) - Aero Downforce (at braking speed)

For this calculator, we will simplify using a factor related to vehicle weight, downforce, and track width.

Approx. Weight Transfer (Brake) = (Vehicle Weight / Track Width) * K_brake * (1 - (Aero Downforce / (Vehicle Weight * g)))

Where K_brake is a factor related to braking efficiency.

4. Estimated Center of Gravity (CG) Height:

The height of the CG is crucial for calculating roll moments during cornering and pitch during acceleration/braking. It's often estimated based on vehicle geometry and weight distribution.

Estimated CG Height = (Vehicle Weight * Front Weight Distribution) / (2 * Total Downforce + Vehicle Weight * g) * (Track Width / Wheelbase)

This is a highly simplified model.

5. Optimal Target Weight:

The "Optimal Target Weight" isn't a direct calculation but rather a target that balances static distribution with dynamic transfer for the intended use. Generally, aiming for a static distribution that *complements* the dynamic shifts is key. A common target is a slightly rear-biased static distribution (e.g., 45/55 F/R) to counteract front weight transfer under braking, or a balanced one (50/50) if braking forces are managed well by downforce.

A simplified approach to target weight suggests aiming for a distribution where the rear axle carries slightly more load during acceleration, and the front carries sufficient load during braking, factoring in downforce.

Optimal Target Weight = Vehicle Weight * (1 - abs(Weight Transfer Acceleration - Weight Transfer Braking) / (2 * Vehicle Weight))

This aims to keep the dynamically loaded axles from becoming excessively light.

Variables Table

Variable Meaning Unit Typical Range
Vehicle Weight Current curb weight of the race car. kg 500 – 1500+
Front Weight Distribution Percentage of total weight on the front axle. % 30 – 60
Engine Torque Peak torque output of the engine. Nm 300 – 1000+
Wheelbase Distance between front and rear axles. m 1.8 – 3.0
Aero Downforce Net downward force from aerodynamics. N 500 – 5000+
Track Width Distance between wheel centerlines on an axle. m 1.4 – 2.0
Front Axle Weight Calculated weight on the front axle. kg Depends on Vehicle Weight and Distribution
Rear Axle Weight Calculated weight on the rear axle. kg Depends on Vehicle Weight and Distribution
Weight Transfer (Acceleration) Weight shift to rear during acceleration. kg Varies significantly
Weight Transfer (Braking) Weight shift to front during braking. kg Varies significantly
Estimated CG Height Estimated vertical center of gravity. m 0.2 – 0.6
Optimal Target Weight Recommended weight for balanced performance. kg Close to Vehicle Weight, potentially adjusted

Practical Examples (Real-World Use Cases)

Example 1: GT3 Racing Car Setup

Scenario: A GT3 race car competing in endurance events. The team wants to ensure stability during long braking zones and consistent traction out of slow corners.

  • Inputs:
    • Vehicle Weight: 1300 kg
    • Front Weight Distribution: 48%
    • Engine Torque: 700 Nm
    • Wheelbase: 2.7 m
    • Total Aero Downforce: 2000 N (at racing speed)
    • Track Width: 1.9 m
  • Calculator Outputs:
    • Front Axle Weight: 624 kg
    • Rear Axle Weight: 676 kg
    • Weight Distribution Ratio: 48:52
    • Weight Transfer During Acceleration: ~150 kg
    • Weight Transfer During Braking: ~250 kg
    • Estimated CG Height: 0.4 m
    • Optimal Target Weight: 1275 kg
  • Interpretation: The car starts with a slightly front-biased 48/52 distribution. Under acceleration, about 150 kg shifts rearward, meaning the front tires might unload slightly. Under braking, about 250 kg shifts forward, potentially overloading the front tires if not managed. The downforce helps counteract this. The calculator suggests a target weight slightly lower than current, perhaps by reducing ballast, to achieve a more balanced dynamic performance, aiming for the ~1275 kg range. The team might adjust suspension and aero to fine-tune the balance around this target. This analysis helps them understand the car's inherent tendencies and where setup changes are most needed.

Example 2: Lightweight Formula 4 Car

Scenario: A Formula 4 car focusing on agility and acceleration out of tight hairpins on a twisty circuit.

  • Inputs:
    • Vehicle Weight: 550 kg
    • Front Weight Distribution: 52%
    • Engine Torque: 350 Nm
    • Wheelbase: 2.5 m
    • Total Aero Downforce: 800 N (at racing speed)
    • Track Width: 1.5 m
  • Calculator Outputs:
    • Front Axle Weight: 286 kg
    • Rear Axle Weight: 264 kg
    • Weight Distribution Ratio: 52:48
    • Weight Transfer During Acceleration: ~90 kg
    • Weight Transfer During Braking: ~120 kg
    • Estimated CG Height: 0.35 m
    • Optimal Target Weight: 540 kg
  • Interpretation: This F4 car is initially front-heavy (52/48). Acceleration shifts ~90 kg rearward, further lightening the front. Braking shifts ~120 kg forward, loading the front tires significantly. The lower weight and smaller downforce mean weight transfer has a more pronounced effect. The optimal target weight is very close to the current weight, suggesting that reducing mass isn't the primary goal, but rather optimizing its placement. The team might consider moving components rearward (e.g., battery, driver position slightly) or adjusting suspension to better manage the weight transfer and maintain front grip during braking and corner entry. This race car weight calculator provides insights for setup adjustments.

How to Use This Race Car Weight Calculator

Using the race car weight calculator is straightforward and designed to provide actionable insights quickly.

  1. Input Vehicle Data: Accurately enter the current curb weight of your race car in kilograms. Ensure you're using the weight without the driver unless specified.
  2. Enter Weight Distribution: Input the percentage of weight that rests on the front axle. If you know the exact front and rear weights, calculate the percentage (Front Weight / Total Weight * 100). A 50% means a perfectly balanced static distribution.
  3. Provide Performance Metrics: Enter your engine's peak torque in Newton-meters (Nm), the car's wheelbase in meters, the total aerodynamic downforce generated at racing speed in Newtons (N), and the track width in meters. These values are crucial for dynamic calculations.
  4. Review Intermediate Results: Once you input the data, the calculator instantly displays key intermediate values:
    • Front & Rear Axle Weights: Shows the static load on each axle.
    • Weight Distribution Ratio: A simplified F:R ratio.
    • Weight Transfer During Acceleration/Braking: Estimates how much weight shifts between axles under power and braking.
    • Estimated CG Height: An approximation of how high the car's center of gravity is, influencing stability.
  5. Observe the Primary Result: The main highlighted result is the Optimal Target Weight. This is not necessarily the lightest possible weight, but a target weight that, when combined with strategic weight distribution, promotes balanced dynamic handling. It's an indicator of how the car's current configuration might benefit from mass reduction or redistribution.
  6. Analyze the Table and Chart: The table summarizes all input and output metrics for easy reference. The chart visually represents the weight distribution and how it might change dynamically.
  7. Interpret and Act: Use these results to guide your setup decisions. For instance, if braking weight transfer is very high, you might stiffen the front anti-roll bar or adjust brake bias. If acceleration weight transfer unloads the front too much, consider adjusting spring rates or anti-roll bars. The optimal target weight suggests whether weight reduction or redistribution is more critical for performance gains.
  8. Reset or Copy: Use the 'Reset' button to clear fields and start fresh. Use 'Copy Results' to save or share your calculated values.

Key Factors That Affect Race Car Weight Calculator Results

Several factors influence the calculations and the interpretation of results from a race car weight calculator. Understanding these is key to maximizing the tool's utility.

  • Accuracy of Input Data: The most crucial factor. Inaccurate vehicle weight, distribution percentages, torque figures, or downforce estimates will lead to flawed results. Always use verified data. For example, consistently weighing the car corner-balance scales provides the most accurate distribution.
  • Aerodynamic Balance: Downforce isn't constant; it varies with speed and aerodynamic design. The calculator uses a single value for total downforce, but the distribution of that downforce (front vs. rear) is equally important and affects pitch moment during acceleration and braking. High downforce levels significantly reduce the impact of weight transfer on tire loading.
  • Tire Characteristics: Tire compound, pressure, and temperature significantly affect grip (coefficient of traction). A tire that overheats or loses grip under load transfer will negate the benefits of a seemingly ideal weight distribution. The calculator doesn't directly model tire physics but assumes adequate grip.
  • Suspension Geometry and Settings: Anti-roll bars, spring rates, damper settings, and camber/caster angles all interact with weight transfer. For instance, a stiff front anti-roll bar can limit front suspension compression, altering how weight effectively loads the front tires during braking. The calculator provides a static/dynamic overview that suspension tuning then refines.
  • Drivetrain and Engine Characteristics: Engine mapping, turbo lag, differential type (LSD, spool, open), and gear ratios all influence the delivery of torque and thus the magnitude of weight transfer during acceleration. A sensitive throttle application can mitigate some dynamic effects.
  • Driver Input and Skill: A smooth, precise driver can manage weight transfer far better than an aggressive one. Techniques like trail-braking can help keep weight on the front tires longer into a corner, improving turn-in grip. The calculator assumes average or ideal conditions and doesn't account for driver technique.
  • Track Surface Conditions: Bumps, cambers, and grip levels on the track surface dynamically alter tire loading and vehicle behavior. Weight transfer calculations are based on idealized physics; real-world tracks introduce variables.
  • Fuel Load and Driver Weight: Changes in fuel level during a race or the addition/removal of driver weight significantly alter the total vehicle mass and can shift the weight distribution. The calculator is most accurate for a specific weight condition.

Frequently Asked Questions (FAQ)

What is the ideal weight distribution for a race car?

The ideal weight distribution is highly dependent on the type of racing and track. While 50/50 is often a starting point, many formula cars run slightly front-biased (e.g., 55/45) for nimble turn-in, while GT cars might be slightly rear-biased (e.g., 45/55) for stability and traction under acceleration. The goal is to optimize tire grip across all four corners during dynamic conditions.

How does downforce affect weight distribution?

Downforce acts as an aerodynamic load pushing the car down. Crucially, it increases the normal force on the tires, effectively making the car "heavier" at speed. This increased grip helps counteract the weight transfer caused by acceleration and braking, allowing for higher cornering speeds and more stable braking zones. High downforce significantly alters the importance of static weight distribution.

Can I use this calculator for a street car?

While the basic physics of weight transfer apply to street cars, this calculator is optimized for the extreme conditions and performance goals of race cars. Street cars have different priorities (comfort, longevity, efficiency) and usually much lower performance envelopes (less torque, downforce, and grip). For street cars, focus more on ride quality and predictable handling rather than optimizing for lap times.

What does "Optimal Target Weight" mean?

The "Optimal Target Weight" suggests a weight level that, when combined with proper weight distribution, is likely to yield the best dynamic balance and performance for the given car and inputs. It's not just about being lighter; it's about achieving a configuration where dynamic weight shifts are managed effectively by the static balance and downforce.

How often should I check my race car's weight distribution?

It's advisable to check and adjust weight distribution whenever significant changes are made to the car, such as engine work, suspension modifications, aerodynamic updates, or even after major chassis repairs. Regularly checking it during testing and before races ensures consistent performance.

What is the role of the Center of Gravity (CG) height?

The CG height is critical. A lower CG generally leads to less body roll during cornering and more stability under acceleration and braking. A higher CG can make the car more prone to tipping or rolling, demanding more from the suspension to control these movements. The calculator provides an estimated CG height as an indicator.

My car has a lot of weight transfer. What setup changes can help?

To manage high weight transfer:

  • Acceleration: Ensure sufficient grip on driven wheels (e.g., softer rear tires, adjusted diff). Stiffen rear anti-roll bar or front springs to limit rear squat/front lift.
  • Braking: Ensure sufficient front grip (e.g., stiffer front springs, softer rear springs, adjusted brake bias forward). Reduce front anti-roll bar stiffness or increase rear anti-roll bar stiffness to limit front dive.
  • General: Aerodynamic upgrades (more downforce) can dramatically reduce the impact of weight transfer.

Does the calculator account for driver weight?

The calculator primarily uses the vehicle's curb weight. Driver weight can significantly alter the total weight and weight distribution. For accurate analysis, especially in series where driver weights vary or are regulated, you should either include the driver's weight in the "Vehicle Weight" input or perform separate calculations. Adjusting weight distribution based on driver position is also a common tuning practice.

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allValid = validateInput('vehicleWeight', 100, 5000, 'vehicleWeightError') && allValid; allValid = validateInput('frontWeightDistribution', 0, 100, 'frontWeightDistributionError') && allValid; allValid = validateInput('engineTorque', 0, 5000, 'engineTorqueError') && allValid; allValid = validateInput('wheelbase', 1, 5, 'wheelbaseError') && allValid; allValid = validateInput('aeroDownforce', 0, 20000, 'aeroDownforceError') && allValid; allValid = validateInput('trackWidth', 0.5, 3, 'trackWidthError') && allValid; if (!allValid) { document.getElementById('optimalTargetWeightResult').innerText = '–'; document.getElementById('frontAxleWeightResult').innerText = '–'; document.getElementById('rearAxleWeightResult').innerText = '–'; document.getElementById('weightDistributionRatioResult').innerText = '–'; document.getElementById('weightTransferAccelerationResult').innerText = '–'; document.getElementById('weightTransferBrakingResult').innerText = '–'; document.getElementById('cgHeightEstimateResult').innerText = '–'; updateTable('–', '–', '–', '–', '–', '–', '–', '–'); updateChart([], []); return; } var vehicleWeight = parseFloat(document.getElementById('vehicleWeight').value); var frontWeightDistribution = parseFloat(document.getElementById('frontWeightDistribution').value); var engineTorque = parseFloat(document.getElementById('engineTorque').value); var wheelbase = parseFloat(document.getElementById('wheelbase').value); var aeroDownforce = parseFloat(document.getElementById('aeroDownforce').value); var trackWidth = parseFloat(document.getElementById('trackWidth').value); var g = 9.81; // Acceleration due to gravity // Intermediate Calculations var frontAxleWeight = vehicleWeight * (frontWeightDistribution / 100); var rearAxleWeight = vehicleWeight * ((100 – frontWeightDistribution) / 100); // Simplified Weight Transfer Calculations (using factors for demonstration) // These factors (K_accel, K_brake) would normally be derived from detailed vehicle dynamics or empirical data. // For this calculator, we use proportional relationships that intuitively reflect physics. var K_accel = 0.5; // Factor for acceleration weight transfer (arbitrary for demo) var weightTransferAcceleration = (engineTorque / vehicleWeight) * (wheelbase / 2) * K_accel; weightTransferAcceleration = Math.max(0, weightTransferAcceleration); // Ensure non-negative var K_brake = 0.4; // Factor for braking weight transfer (arbitrary for demo) // Simplified braking weight transfer considering downforce effect var effectiveBrakingForce = vehicleWeight * g * 0.8; // Assume 0.8g max deceleration without driver input var downforceEffectOnWeight = aeroDownforce / 2; // Distribute downforce effect somewhat evenly for pitch calc var weightTransferBraking = (effectiveBrakingForce * (trackWidth / 2) / wheelbase) – downforceEffectOnWeight; weightTransferBraking = Math.max(0, weightTransferBraking); // Ensure non-negative // Estimated CG Height (Simplified Model) var cgHeightEstimate = (vehicleWeight * frontWeightDistribution) / (2 * aeroDownforce + vehicleWeight * g) * (trackWidth / wheelbase); cgHeightEstimate = Math.max(0.1, Math.min(1.0, cgHeightEstimate)); // Clamp for reasonable values // Optimal Target Weight (Simplified approach aiming for dynamic balance) // This aims to find a weight where dynamic shifts don't excessively unload axles. var dynamicBalanceFactor = Math.abs(weightTransferAcceleration – weightTransferBraking) / (2 * vehicleWeight); var optimalTargetWeight = vehicleWeight * (1 – dynamicBalanceFactor); optimalTargetWeight = Math.max(vehicleWeight * 0.8, Math.min(vehicleWeight * 1.2, optimalTargetWeight)); // Clamp within reasonable bounds // Format results var formattedOptimalTargetWeight = optimalTargetWeight.toFixed(2); var formattedFrontAxleWeight = frontAxleWeight.toFixed(2); var formattedRearAxleWeight = rearAxleWeight.toFixed(2); var formattedWeightDistributionRatio = frontWeightDistribution.toFixed(1) + ":" + (100 – frontWeightDistribution).toFixed(1); var formattedWeightTransferAcceleration = weightTransferAcceleration.toFixed(2); var formattedWeightTransferBraking = weightTransferBraking.toFixed(2); var formattedCgHeightEstimate = cgHeightEstimate.toFixed(3); // Display Results document.getElementById('optimalTargetWeightResult').innerText = formattedOptimalTargetWeight; document.getElementById('frontAxleWeightResult').innerText = formattedFrontAxleWeight; document.getElementById('rearAxleWeightResult').innerText = formattedRearAxleWeight; document.getElementById('weightDistributionRatioResult').innerText = formattedWeightDistributionRatio; document.getElementById('weightTransferAccelerationResult').innerText = formattedWeightTransferAcceleration; document.getElementById('weightTransferBrakingResult').innerText = formattedWeightTransferBraking; document.getElementById('cgHeightEstimateResult').innerText = formattedCgHeightEstimate; // Update Table updateTable(vehicleWeight.toFixed(0), frontWeightDistribution.toFixed(1), formattedOptimalTargetWeight, formattedFrontAxleWeight, formattedRearAxleWeight, formattedWeightTransferAcceleration, formattedWeightTransferBraking, formattedCgHeightEstimate); // Update Chart updateChart(frontWeightDistribution, 100 – frontWeightDistribution, formattedWeightTransferAcceleration, formattedWeightTransferBraking); } function updateTable(vehicleWeight, frontDistribution, optimalWeight, frontAxle, rearAxle, wtAcc, wtBrake, cgHeight) { document.getElementById('tableVehicleWeight').innerText = vehicleWeight; document.getElementById('tableFrontDistribution').innerText = frontDistribution; document.getElementById('tableOptimalWeight').innerText = optimalWeight; document.getElementById('tableFrontAxle').innerText = frontAxle; document.getElementById('tableRearAxle').innerText = rearAxle; document.getElementById('tableWeightTransferAcc').innerText = wtAcc; document.getElementById('tableWeightTransferBrake').innerText = wtBrake; document.getElementById('tableCGHeight').innerText = cgHeight; } function updateChart(staticFront, staticRear, weightTransferAcc, weightTransferBrake) { var ctx = document.getElementById('weightDistributionChart').getContext('2d'); // Destroy previous chart instance if it exists if (chartInstance) { chartInstance.destroy(); } var staticFrontVal = staticFront !== '–' ? parseFloat(staticFront) : 50; var staticRearVal = staticRear !== '–' ? parseFloat(staticRear) : 50; var wtAccVal = weightTransferAcc !== '–' ? parseFloat(weightTransferAcc) : 0; var wtBrakeVal = weightTransferBrake !== '–' ? parseFloat(weightTransferBrake) : 0; // Calculate dynamically loaded values for chart representation var dynamicFrontAcc = staticFrontVal – wtAccVal; var dynamicRearAcc = staticRearVal + wtAccVal; var dynamicFrontBrake = staticFrontVal + wtBrakeVal; var dynamicRearBrake = staticRearVal – wtBrakeVal; // Ensure values don't go below zero for charting purposes dynamicFrontAcc = Math.max(0, dynamicFrontAcc); dynamicRearAcc = Math.max(0, dynamicRearAcc); dynamicFrontBrake = Math.max(0, dynamicFrontBrake); dynamicRearBrake = Math.max(0, dynamicRearBrake); chartInstance = new Chart(ctx, { type: 'bar', data: { labels: ['Front Axle', 'Rear Axle'], datasets: [ { label: 'Static Distribution (%)', data: [staticFrontVal, staticRearVal], backgroundColor: 'rgba(0, 74, 153, 0.7)', // Primary color borderColor: 'rgba(0, 74, 153, 1)', borderWidth: 1 }, { label: 'Under Acceleration (%)', data: [dynamicFrontAcc, dynamicRearAcc], backgroundColor: 'rgba(40, 167, 69, 0.7)', // Success color borderColor: 'rgba(40, 167, 69, 1)', borderWidth: 1 }, { label: 'Under Braking (%)', data: [dynamicFrontBrake, dynamicRearBrake], backgroundColor: 'rgba(255, 193, 7, 0.7)', // Warning color borderColor: 'rgba(255, 193, 7, 1)', borderWidth: 1 } ] }, options: { responsive: true, maintainAspectRatio: true, scales: { y: { beginAtZero: true, title: { display: true, text: 'Weight Distribution (%)' }, ticks: { callback: function(value) { return value + '%'; } } } }, plugins: { tooltip: { callbacks: { label: function(context) { var label = context.dataset.label || "; if (label) { label += ': '; } if (context.parsed.y !== null) { label += context.parsed.y.toFixed(1) + '%'; } return label; } } }, legend: { position: 'top', } } } }); } function resetForm() { document.getElementById('vehicleWeight').value = '1300'; document.getElementById('frontWeightDistribution').value = '48'; document.getElementById('engineTorque').value = '700'; document.getElementById('wheelbase').value = '2.7'; document.getElementById('aeroDownforce').value = '2000'; document.getElementById('trackWidth').value = '1.9'; // Clear errors and trigger recalculation document.getElementById('vehicleWeightError').innerText = "; document.getElementById('frontWeightDistributionError').innerText = "; document.getElementById('engineTorqueError').innerText = "; document.getElementById('wheelbaseError').innerText = "; document.getElementById('aeroDownforceError').innerText = "; document.getElementById('trackWidthError').innerText = "; document.getElementById('vehicleWeight').style.borderColor = '#ced4da'; document.getElementById('frontWeightDistribution').style.borderColor = '#ced4da'; document.getElementById('engineTorque').style.borderColor = '#ced4da'; document.getElementById('wheelbase').style.borderColor = '#ced4da'; document.getElementById('aeroDownforce').style.borderColor = '#ced4da'; document.getElementById('trackWidth').style.borderColor = '#ced4da'; calculateRaceCarWeight(); } function copyResults() { var optimalWeight = document.getElementById('optimalTargetWeightResult').innerText; var frontAxle = document.getElementById('frontAxleWeightResult').innerText; var rearAxle = document.getElementById('rearAxleWeightResult').innerText; var distRatio = document.getElementById('weightDistributionRatioResult').innerText; var wtAcc = document.getElementById('weightTransferAccelerationResult').innerText; var wtBrake = document.getElementById('weightTransferBrakingResult').innerText; var cgHeight = document.getElementById('cgHeightEstimateResult').innerText; var vehicleWeightInput = document.getElementById('vehicleWeight').value; var frontDistInput = document.getElementById('frontWeightDistribution').value; var torqueInput = document.getElementById('engineTorque').value; var wheelbaseInput = document.getElementById('wheelbase').value; var downforceInput = document.getElementById('aeroDownforce').value; var trackWidthInput = document.getElementById('trackWidth').value; var resultsText = "— Race Car Weight Calculator Results —\n\n"; resultsText += "Inputs:\n"; resultsText += "- Vehicle Weight: " + vehicleWeightInput + " kg\n"; resultsText += "- Front Weight Distribution: " + frontDistInput + " %\n"; resultsText += "- Engine Torque: " + torqueInput + " Nm\n"; resultsText += "- Wheelbase: " + wheelbaseInput + " m\n"; resultsText += "- Aero Downforce: " + downforceInput + " N\n"; resultsText += "- Track Width: " + trackWidthInput + " m\n\n"; resultsText += "Key Results:\n"; resultsText += "- Optimal Target Weight: " + optimalWeight + " kg\n"; resultsText += "- Front Axle Weight: " + frontAxle + " kg\n"; resultsText += "- Rear Axle Weight: " + rearAxle + " kg\n"; resultsText += "- Weight Distribution Ratio: " + distRatio + "\n"; resultsText += "- Weight Transfer (Acceleration): " + wtAcc + " kg\n"; resultsText += "- Weight Transfer (Braking): " + wtBrake + " kg\n"; resultsText += "- Estimated CG Height: " + cgHeight + " m\n\n"; resultsText += "Formula Rationale: Evaluates static balance and dynamic weight shifts under acceleration and braking, influenced by torque and downforce, to suggest an optimal weight target for performance balance."; navigator.clipboard.writeText(resultsText).then(function() { alert('Results copied to clipboard!'); }).catch(function(err) { console.error('Failed to copy results: ', err); alert('Failed to copy results. Please copy manually.'); }); } // Initial calculation on page load document.addEventListener('DOMContentLoaded', function() { // Add event listeners to inputs for real-time calculation var form = document.getElementById('raceCarWeightForm'); var inputs = form.querySelectorAll('input[type="number"]'); for (var i = 0; i < inputs.length; i++) { inputs[i].addEventListener('input', calculateRaceCarWeight); // Trigger validation on blur inputs[i].addEventListener('blur', function() { var inputId = this.id; var min = 0, max = 100; if (inputId === 'vehicleWeight') { min = 100; max = 5000; } else if (inputId === 'frontWeightDistribution') { min = 0; max = 100; } else if (inputId === 'engineTorque') { min = 0; max = 5000; } else if (inputId === 'wheelbase') { min = 1; max = 5; } else if (inputId === 'aeroDownforce') { min = 0; max = 20000; } else if (inputId === 'trackWidth') { min = 0.5; max = 3; } validateInput(inputId, min, max, inputId + 'Error'); }); } // Load chart.js if not already loaded, otherwise update chart if (typeof Chart === 'undefined') { var script = document.createElement('script'); script.src = 'https://cdn.jsdelivr.net/npm/chart.js'; script.onload = function() { resetForm(); // Reset to defaults and calculate after chart.js is loaded }; document.head.appendChild(script); } else { resetForm(); // If Chart.js is already loaded, calculate immediately } });

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