Weight Shift Calculator

Weight Shift Calculator: Understand Your Vehicle Dynamics :root { –primary-color: #004a99; –success-color: #28a745; –background-color: #f8f9fa; –text-color: #333; –border-color: #ccc; –shadow-color: rgba(0, 0, 0, 0.1); } body { font-family: 'Segoe UI', Tahoma, Geneva, Verdana, sans-serif; background-color: var(–background-color); color: var(–text-color); line-height: 1.6; margin: 0; padding: 0; display: flex; justify-content: center; padding-top: 20px; padding-bottom: 40px; } .main-container { width: 100%; max-width: 1000px; margin: 0 auto; background-color: #fff; padding: 30px; border-radius: 8px; box-shadow: 0 4px 15px var(–shadow-color); } header { text-align: center; margin-bottom: 40px; border-bottom: 1px solid var(–border-color); padding-bottom: 20px; } header h1 { color: var(–primary-color); margin-bottom: 10px; } .description-summary { font-size: 1.1em; color: #555; margin-bottom: 30px; } .loan-calc-container { background-color: #fff; padding: 30px; border-radius: 8px; box-shadow: 0 2px 10px var(–shadow-color); 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Weight Shift Calculator

Understand how forces like acceleration, braking, and cornering redistribute weight in your vehicle. Essential for performance tuning, suspension setup, and safety analysis.

Vehicle Weight Shift Calculator

Enter the total mass of your vehicle (e.g., driver, fuel, cargo included). Units: kg.
Distance between front and rear axles. Units: meters.
Vertical distance from the ground to the vehicle's center of mass. Units: meters.
Force during acceleration (positive) or braking (negative). Units: g (multiples of gravity).
Force during cornering. Positive for left turn, negative for right turn. Units: g.

Calculation Results

Total Weight Shift (Longitudinal):
Total Weight Shift (Lateral):
Front Weight Distribution (%):
Rear Weight Distribution (%):
Left Weight Distribution (%):
Right Weight Distribution (%):
Overall Front Weight Distribution:

Weight Shift = (Weight * G-Force * CG Height) / Wheelbase (Longitudinal)
Weight Shift = (Weight * G-Force * CG Height) / Track Width (Lateral – *Approximation*)

Note: For simplicity, lateral weight shift calculation uses Wheelbase as a proxy for Track Width. Actual track width is more accurate for lateral shifts.

Weight Distribution Over G-Force

Dynamic visualization of how weight shifts between front/rear axles with varying longitudinal G-forces.
Condition Longitudinal G Lateral G Front Weight (%) Rear Weight (%)
Static (No Shift) 0.0 0.0
Summary of weight distribution under different dynamic conditions.

What is Weight Shift Calculator?

The weight shift calculator is a vital tool designed to quantify how the distribution of a vehicle's total weight changes dynamically when subjected to forces like acceleration, braking, and cornering. In essence, it helps visualize and calculate the temporary redistribution of mass from one axle or wheel to another due to inertial forces. Understanding weight shift is crucial for anyone involved in vehicle dynamics, performance tuning, motorsport, or even safety engineering. It directly impacts tire grip, braking effectiveness, suspension load, and overall vehicle handling characteristics. Anyone looking to optimize their vehicle's performance or comprehend its behavior under stress benefits from using this calculator.

Common misconceptions often involve assuming weight distribution remains static. Many believe a car with a 50/50 weight split always maintains that balance. However, this calculator reveals that the distribution is constantly in flux. During heavy braking, weight shifts forward onto the front tires. During hard acceleration, it shifts backward onto the rear tires. When cornering, weight shifts towards the outside wheels. Another misconception is that weight shift is solely about the front vs. rear split; lateral weight shift during cornering is equally, if not more, important for grip and handling.

Who should use the weight shift calculator?

  • Motorsport Enthusiasts & Racers: To optimize suspension setups, tire pressures, and aerodynamic elements for better performance and grip.
  • Performance Car Owners: To understand how modifications or driving styles affect handling.
  • Automotive Engineers & Designers: For initial design estimations and analysis of vehicle dynamics.
  • Track Day Participants: To get a better feel for how their car behaves under high-G loads.
  • Suspension Tuners: To make informed adjustments to springs, dampers, and anti-roll bars based on expected weight transfer.

Weight Shift Calculator Formula and Mathematical Explanation

The weight shift calculator utilizes fundamental principles of physics, specifically Newton's laws of motion and the concept of moments. The primary forces at play are inertia and gravity. When a vehicle accelerates or decelerates, its inertia resists this change in motion, creating a force that effectively pushes mass towards the rear (acceleration) or front (braking). Similarly, during cornering, centrifugal force pushes mass towards the outside of the turn.

The calculation of weight shift is based on the principle that the inertial force acts at the vehicle's center of gravity (CG). This force, acting at a certain height above the ground, creates a moment (torque) around the contact points of the tires on the ground. This moment causes the redistribution of weight.

Longitudinal Weight Shift

This refers to the shift of weight between the front and rear axles during acceleration or braking.

The formula is derived from balancing moments:

Weight Shift (Longitudinal) = (Vehicle Weight * Longitudinal G-Force * CG Height) / Wheelbase

  • Vehicle Weight (W): The total mass of the vehicle, including occupants, fuel, and cargo.
  • Longitudinal G-Force (Gx): The acceleration or deceleration experienced by the vehicle, expressed as a multiple of gravitational acceleration (g). Positive for acceleration, negative for braking.
  • Center of Gravity Height (CGH): The vertical distance from the ground to the vehicle's center of mass.
  • Wheelbase (WB): The horizontal distance between the center of the front and rear axles.

Lateral Weight Shift

This refers to the shift of weight between the left and right sides of the vehicle during cornering.

The formula is analogous to the longitudinal calculation, but uses lateral forces and track width:

Weight Shift (Lateral) = (Vehicle Weight * Lateral G-Force * CG Height) / Track Width

  • Vehicle Weight (W): The total mass of the vehicle.
  • Lateral G-Force (Gy): The centripetal or centrifugal acceleration experienced during cornering, expressed as a multiple of g.
  • Center of Gravity Height (CGH): The vertical distance from the ground to the vehicle's center of mass.
  • Track Width (TW): The horizontal distance between the centerlines of the left and right wheels (usually measured at the axle).

Important Note: For practical simplicity in this calculator, the Wheelbase is used as an approximation for Track Width in the lateral calculation. A more precise calculation would require the actual track width, which varies significantly between front and rear axles and may not be equal to the wheelbase.

Calculating Weight Distribution Percentages

Once the weight shifts are calculated, the distribution percentages can be determined:

Static Weight Distribution: This is the base distribution when the vehicle is stationary (Gx=0, Gy=0). Often approximated as 50% front/50% rear and 50% left/50% right, but can be specified for more accuracy.

Shifted Front Weight = Static Front Weight – Longitudinal Weight Shift

Shifted Rear Weight = Static Rear Weight + Longitudinal Weight Shift

Shifted Left Weight = Static Left Weight – Lateral Weight Shift

Shifted Right Weight = Static Right Weight + Lateral Weight Shift

These shifted values are then converted into percentages of the total vehicle weight.

Variables Table

Variable Meaning Unit Typical Range
W (Vehicle Weight) Total mass of the vehicle including all loads kg (or lbs) 500 – 3000+
Gx (Longitudinal G) Acceleration/Deceleration force g -1.5 (heavy braking) to +1.5 (hard acceleration)
Gy (Lateral G) Cornering force g -1.5 (hard cornering) to +1.5 (hard cornering)
CGH (CG Height) Vertical distance of center of gravity from ground meters (or feet) 0.3 (sports car) – 1.0 (SUV/Truck)
WB (Wheelbase) Distance between front and rear axles meters (or feet) 2.0 – 3.5+
TW (Track Width) Distance between wheel centerlines (left/right) meters (or feet) 1.5 – 2.0+

Practical Examples (Real-World Use Cases)

Example 1: Hard Braking in a Sports Car

Consider a performance sports car with the following specifications:

  • Vehicle Weight (W): 1600 kg
  • Wheelbase (WB): 2.5 meters
  • Center of Gravity Height (CGH): 0.4 meters
  • Static Weight Distribution: 52% Front, 48% Rear

During a panic stop, the driver experiences approximately -1.2g of longitudinal force.

Inputs for Calculator:

  • Vehicle Weight: 1600 kg
  • Wheelbase: 2.5 m
  • CG Height: 0.4 m
  • Longitudinal G-Force: -1.2
  • Lateral G-Force: 0.0 (assuming straight-line braking)

Calculated Results:

  • Longitudinal Weight Shift: (1600 kg * 1.2 * 0.4 m) / 2.5 m = 307.2 kg
  • Interpretation: The car effectively transfers 307.2 kg of its weight forward.
  • Front Weight Distribution: (0.52 * 1600 kg – 307.2 kg) / 1600 kg * 100% = ~32.8%
  • Rear Weight Distribution: (0.48 * 1600 kg + 307.2 kg) / 1600 kg * 100% = ~67.2%
  • Interpretation: Under hard braking, the weight distribution shifts dramatically, placing much more load on the front tires (67.2%) and significantly reducing load on the rear tires (32.8%). This explains why front brakes typically do most of the work and why stability is crucial during braking.

Example 2: Aggressive Cornering in an SUV

Consider a typical SUV:

  • Vehicle Weight (W): 2200 kg
  • Wheelbase (WB): 2.9 meters
  • Track Width (TW): 1.7 meters
  • Center of Gravity Height (CGH): 0.8 meters
  • Static Weight Distribution: 50% Front, 50% Rear
  • Static Lateral Distribution: 50% Left, 50% Right

The SUV enters a corner with a steady lateral acceleration of 0.8g.

Inputs for Calculator:

  • Vehicle Weight: 2200 kg
  • Wheelbase: 2.9 m (used as proxy for Track Width)
  • CG Height: 0.8 m
  • Longitudinal G-Force: 0.0 (assuming constant speed through corner)
  • Lateral G-Force: 0.8

Calculated Results (using WB as TW):

  • Lateral Weight Shift: (2200 kg * 0.8 * 0.8 m) / 2.9 m = ~486.2 kg
  • Interpretation: The SUV effectively transfers 486.2 kg of its weight towards the outside of the turn.
  • Left Weight Distribution (assuming turning right): (0.50 * 2200 kg – 486.2 kg) / 2200 kg * 100% = ~27.9%
  • Right Weight Distribution (assuming turning right): (0.50 * 2200 kg + 486.2 kg) / 2200 kg * 100% = ~72.1%
  • Interpretation: During cornering, the load heavily shifts to the outside wheels (72.1% on the right side in this example). This increased load on the outside tires provides more grip, allowing the vehicle to corner at higher speeds. However, the high CGH of an SUV magnifies this effect, making it more prone to body roll and potentially losing traction if cornered too aggressively.

How to Use This Weight Shift Calculator

Using the weight shift calculator is straightforward. Follow these steps to get accurate insights into your vehicle's dynamic behavior:

  1. Gather Vehicle Information:
    • Vehicle Total Weight: Weigh your vehicle accurately (with driver, fuel, and any typical cargo). This is the most crucial input.
    • Wheelbase: Find this in your vehicle's manual or online specifications. It's the distance between the front and rear axles.
    • Center of Gravity Height (CGH): This is often the hardest to find. For performance cars, it's low (e.g., 0.3-0.5m). For SUVs and trucks, it's higher (e.g., 0.6-1.0m). If unsure, use a reasonable estimate or consult specialized automotive resources.
    • Track Width: This is the distance between the left and right wheel centerlines. While the calculator uses wheelbase as a proxy for simplicity, knowing the actual track width yields more accurate lateral results.
  2. Input Dynamic Forces:
    • Longitudinal G-Force: Estimate the peak g-force during hard acceleration (positive value, e.g., 0.8g) or hard braking (negative value, e.g., -1.2g).
    • Lateral G-Force: Estimate the peak g-force during cornering. Use a positive value for a left turn and a negative value for a right turn (or vice versa, consistency is key).

    Tip: You can often find published performance figures or use a smartphone's accelerometer app during testing (carefully!) to estimate these values.

  3. Enter Values into the Calculator:

    Carefully type each value into the corresponding input field. Ensure you use the correct units (kg for weight, meters for distances, g for forces).

  4. Observe the Results:

    As you input values, the calculator will update in real-time:

    • Primary Result (Overall Front/Rear Weight Distribution): This shows the final percentage split front-to-rear after considering the dynamic forces.
    • Intermediate Values: You'll see the calculated longitudinal and lateral weight shifts in kilograms, as well as the temporary front, rear, left, and right percentage distributions.
    • Formula Explanation: A brief text explanation of the underlying physics.
    • Chart and Table: Visualize the distribution changes and review a summary table.
  5. Interpret the Data for Decision-Making:
    • High Front Weight Shift (Braking): Indicates a need for strong front brakes and good front suspension to handle the load. May suggest rear-end instability.
    • High Rear Weight Shift (Acceleration): Particularly relevant for RWD cars, impacting traction.
    • High Lateral Weight Shift: Highlights the importance of tire grip on the outside wheels during cornering. Excessive shift leads to body roll and reduced handling performance, especially in vehicles with high CGH.
    • Balancing: Use this data to inform adjustments to suspension (spring rates, dampers, anti-roll bars), tire choices, or even weight distribution modifications (e.g., relocating battery/fuel cell).
  6. Use the Reset and Copy Buttons:
    • Reset: Click 'Reset' to clear all fields and return to default or starting values.
    • Copy Results: Click 'Copy Results' to copy the calculated intermediate values, the primary result, and key assumptions (like static distribution if applicable) to your clipboard for use in reports or notes.

Key Factors That Affect Weight Shift Results

Several factors significantly influence the outcome of a weight shift calculator and the actual behavior of a vehicle. Understanding these variables is key to interpreting the results accurately:

  1. Center of Gravity Height (CGH):

    This is arguably the most critical factor for lateral weight shift. A higher CGH creates a longer lever arm for the lateral G-force to act upon, resulting in a much larger moment and thus, a greater weight transfer to the outside wheels. This is why SUVs and trucks are more prone to body roll and have less ultimate cornering grip than low-slung sports cars, even with similar tire capabilities. Lowering the CGH is a primary goal in performance vehicle design.

  2. Tire Grip and Compound:

    While the calculator quantifies the *potential* weight shift based on vehicle dynamics, the *actual* achievable G-forces are limited by tire grip. A tire's ability to generate longitudinal (acceleration/braking) and lateral (cornering) forces dictates how hard you can push the car before it slides. A high weight shift onto a particular set of tires can be beneficial if those tires have high grip, but detrimental if they are already near their limit or have poor grip.

  3. Suspension Stiffness (Springs and Anti-Roll Bars):

    The suspension system's design dictates how readily the chassis reacts to weight transfer. Stiffer springs and anti-roll bars (sway bars) resist body roll and limit the *visible* weight transfer, keeping the chassis more level. However, they also transmit more force directly to the tires. Softer suspensions allow more body roll and visible weight transfer, which can sometimes improve tire contact patch conformity over uneven surfaces but reduces predictability.

  4. Aerodynamics (Downforce):

    At higher speeds, aerodynamic downforce becomes a significant factor. Wings and spoilers can generate downforce, effectively increasing the load on specific axles (often front and rear proportionally, or sometimes biased). This downforce acts similarly to adding weight, improving tire grip. It can counteract or augment the weight shift caused by inertia, depending on the vehicle setup and speed.

  5. Weight Distribution under Load (Fuel, Cargo, Passengers):

    The "Vehicle Weight" input is a snapshot. As fuel is consumed, or passengers/cargo are added or removed, the total weight and its distribution change. A nearly empty fuel tank will shift weight rearward compared to a full tank. Adding passengers significantly increases the overall weight and may alter the static weight distribution, impacting all dynamic calculations.

  6. Tire Pressure and Inflation:

    Proper tire pressure is crucial for maximizing the tire contact patch and its ability to generate grip. Under-inflated tires can deform excessively, reducing responsiveness and potentially increasing the effective CGH slightly. Over-inflated tires can reduce the contact patch size, lessening grip potential. Maintaining optimal pressure ensures the tires can handle the load transferred to them effectively.

  7. Driver Input and Skill:

    The calculator assumes a constant G-force. In reality, driver inputs (smoothness of steering, throttle, and brake application) dramatically affect the forces experienced and the resulting weight transfer. Abrupt inputs can lead to spikes in G-forces, potentially exceeding tire grip limits and causing instability.

Frequently Asked Questions (FAQ)

What is the difference between weight shift and weight distribution?

Weight distribution refers to how the vehicle's total mass is divided between the front and rear axles (and left/right sides) when stationary. Weight shift describes the *change* in this distribution when the vehicle is subjected to dynamic forces like acceleration, braking, or cornering. The calculator helps determine the shifted distribution.

Why is understanding weight shift important for performance?

Weight shift dictates how much load is placed on each tire. Tires generate grip based on the load they carry. By understanding and managing weight shift, you can optimize tire load for maximum grip during cornering, braking, and acceleration, leading to better lap times and handling.

Can weight shift cause a car to spin?

Yes, improper management of weight shift, especially during cornering, can lead to a spin. If too much weight shifts to the outside wheels and exceeds their grip limit, or if weight shifts suddenly (e.g., lifting off the throttle mid-corner), it can cause the rear tires to lose traction, leading to oversteer and potentially a spin.

How does a high center of gravity affect weight shift?

A higher Center of Gravity (CGH) acts like a longer lever arm for inertial forces. This means that for the same G-force, a vehicle with a higher CGH will experience significantly more weight transfer (both longitudinally and laterally) compared to a vehicle with a lower CGH. This results in more body roll during cornering and potentially less predictable handling.

What is the significance of track width vs. wheelbase in calculations?

Wheelbase is the distance between front and rear axles and is used for longitudinal calculations (braking/acceleration). Track width is the distance between the left and right wheel centerlines and is crucial for lateral calculations (cornering). A wider track width generally reduces lateral weight transfer for a given CGH and lateral G-force, improving stability. Our calculator uses wheelbase as a proxy for track width for simplicity, but actual track width provides more accuracy for lateral shifts.

How can I find my car's exact CG Height?

Precisely determining a vehicle's CG Height usually requires specialized equipment and testing, often done by automotive engineers. However, you can find reliable estimates online for many common vehicle models, especially sports cars and performance vehicles. For more common vehicles like sedans or SUVs, estimates range from 0.5m to 0.9m. For very low sports cars, it might be as low as 0.3-0.4m.

Does tire pressure affect weight shift calculations?

Tire pressure doesn't directly alter the *calculated* weight shift based on vehicle dynamics (mass, CGH, G-force, wheelbase). However, it critically affects how the tires *handle* that transferred weight. Correct tire pressure ensures the tire can support the load and generate the necessary grip. Incorrect pressure can limit performance or cause instability, indirectly affecting how weight shift is perceived.

How do I use the results to adjust my suspension?

If you observe excessive weight transfer causing significant body roll or understeer/oversteer:
  • For more roll/understeer (front loaded too much): Consider stiffer rear anti-roll bar or stiffer rear springs.
  • For more roll/oversteer (rear loaded too much): Consider stiffer front anti-roll bar or stiffer front springs.
Adjustments should be made incrementally, and testing is crucial. Consult with a suspension specialist for complex setups.

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var vehicleWeightInput = document.getElementById('vehicleWeight'); var wheelbaseInput = document.getElementById('wheelbase'); var cgHeightInput = document.getElementById('cgHeight'); var longitudinalGInput = document.getElementById('longitudinalG'); var lateralGInput = document.getElementById('lateralG'); var vehicleWeightError = document.getElementById('vehicleWeightError'); var wheelbaseError = document.getElementById('wheelbaseError'); var cgHeightError = document.getElementById('cgHeightError'); var longitudinalGError = document.getElementById('longitudinalGError'); var lateralGError = document.getElementById('lateralGError'); var longitudinalShiftValue = document.getElementById('longitudinalShiftValue'); var lateralShiftValue = document.getElementById('lateralShiftValue'); var frontWeightPercent = document.getElementById('frontWeightPercent'); var rearWeightPercent = document.getElementById('rearWeightPercent'); var leftWeightPercent = document.getElementById('leftWeightPercent'); var rightWeightPercent = document.getElementById('rightWeightPercent'); var overallFrontWeight = document.getElementById('overallFrontWeight'); var staticFrontWeightTd = document.getElementById('staticFrontWeight'); var staticRearWeightTd = document.getElementById('staticRearWeight'); var resultsTableBody = document.getElementById('resultsTableBody'); var chart = null; var chartContext = null; var weightShiftChart = document.getElementById('weightShiftChart'); var defaultValues = { vehicleWeight: 1500, wheelbase: 2.7, cgHeight: 0.5, longitudinalG: 0.0, lateralG: 0.0 }; function initializeChart() { if (weightShiftChart) { chartContext = weightShiftChart.getContext('2d'); chart = new Chart(chartContext, { type: 'line', data: { labels: [], // Will be populated with G-forces datasets: [{ label: 'Front Weight (%)', data: [], // Will be populated with front weight % borderColor: 'rgba(0, 74, 153, 1)', backgroundColor: 'rgba(0, 74, 153, 0.2)', fill: false, tension: 0.1 }, { label: 'Rear Weight (%)', data: [], // Will be populated with rear weight % borderColor: 'rgba(255, 193, 7, 1)', backgroundColor: 'rgba(255, 193, 7, 0.2)', fill: false, tension: 0.1 }] }, options: { responsive: true, maintainAspectRatio: true, scales: { x: { title: { display: true, text: 'Longitudinal G-Force (g)' } }, y: { title: { display: true, text: 'Weight Distribution (%)' }, suggestedMin: 0, suggestedMax: 100 } } } }); } } function updateChart() { if (!chart) { initializeChart(); if (!chart) return; // Check again if initialization failed } var dataPoints = 10; var gForceSteps = []; var frontWeights = []; var rearWeights = []; var staticFront = 52; // Default static front % var staticRear = 48; // Default static rear % // Estimate static weights for chart context if (vehicleWeightInput.value && vehicleWeightInput.value > 0) { staticFront = parseFloat(vehicleWeightInput.value) * 0.52; staticRear = parseFloat(vehicleWeightInput.value) * 0.48; } var minG = -1.5; var maxG = 1.5; var step = (maxG – minG) / (dataPoints – 1); for (var i = 0; i 0) { frontWeights.push(Math.max(0, (currentFrontWeight / totalWeight) * 100)); rearWeights.push(Math.max(0, (currentRearWeight / totalWeight) * 100)); } else { frontWeights.push(0); rearWeights.push(0); } } chart.data.labels = gForceSteps; chart.data.datasets[0].data = frontWeights; chart.data.datasets[1].data = rearWeights; chart.update(); } function calculateLongitudinalShift(weight, wheelbase, cgh, gX) { if (isNaN(weight) || isNaN(wheelbase) || isNaN(cgh) || isNaN(gX) || wheelbase === 0) { return 0; } // Ensure we use the absolute value of G for shift calculation magnitude return (weight * Math.abs(gX) * cgh) / wheelbase; } function calculateLateralShift(weight, trackWidthApprox, cgh, gY) { if (isNaN(weight) || isNaN(trackWidthApprox) || isNaN(cgh) || isNaN(gY) || trackWidthApprox === 0) { return 0; } // Ensure we use the absolute value of G for shift calculation magnitude return (weight * Math.abs(gY) * cgh) / trackWidthApprox; } function calculateWeightDistribution() { var weight = parseFloat(vehicleWeightInput.value); var wheelbase = parseFloat(wheelbaseInput.value); var cgh = parseFloat(cgHeightInput.value); var gX = parseFloat(longitudinalGInput.value); var gY = parseFloat(lateralGInput.value); // Use wheelbase as approximation for track width for lateral calculation var trackWidthApprox = wheelbase; var totalWeightShiftLongitudinal = calculateLongitudinalShift(weight, wheelbase, cgh, gX); var totalWeightShiftLateral = calculateLateralShift(weight, trackWidthApprox, cgh, gY); // Assume 52% front / 48% rear static distribution if not otherwise specified var staticFrontWeightKg = weight * 0.52; var staticRearWeightKg = weight * 0.48; // Assume 50% left / 50% right static distribution var staticLeftWeightKg = weight * 0.50; var staticRightWeightKg = weight * 0.50; var currentFrontWeightKg = staticFrontWeightKg – totalWeightShiftLongitudinal; var currentRearWeightKg = staticRearWeightKg + totalWeightShiftLongitudinal; var currentLeftWeightKg = staticLeftWeightKg – totalWeightShiftLateral; var currentRightWeightKg = staticRightWeightKg + totalWeightShiftLateral; // Combine longitudinal and lateral shifts for overall distribution // This is a simplified approach. A more complex model would consider interactions. // For simplicity, we'll calculate front/rear and left/right independently based on static state + respective shift. // The "Overall Front Weight Distribution" will be the result of the longitudinal shift primarily. var frontPercent = (weight > 0) ? Math.max(0, (currentFrontWeightKg / weight) * 100) : 0; var rearPercent = (weight > 0) ? Math.max(0, (currentRearWeightKg / weight) * 100) : 0; var leftPercent = (weight > 0) ? Math.max(0, (currentLeftWeightKg / weight) * 100) : 0; var rightPercent = (weight > 0) ? Math.max(0, (currentRightWeightKg / weight) * 100) : 0; // The primary result is often the front/rear split under dynamic conditions var overallFront = (weight > 0) ? Math.max(0, frontPercent) : 0; longitudinalShiftValue.textContent = totalWeightShiftLongitudinal.toFixed(2) + ' kg'; lateralShiftValue.textContent = totalWeightShiftLateral.toFixed(2) + ' kg'; frontWeightPercent.textContent = frontPercent.toFixed(1) + '%'; rearWeightPercent.textContent = rearPercent.toFixed(1) + '%'; leftWeightPercent.textContent = leftPercent.toFixed(1) + '%'; rightWeightPercent.textContent = rightPercent.toFixed(1) + '%'; overallFrontWeight.textContent = overallFront.toFixed(1) + '%'; // Update table with static values if (weight > 0) { staticFrontWeightTd.textContent = (staticFrontWeightKg / weight * 100).toFixed(1) + '%'; staticRearWeightTd.textContent = (staticRearWeightKg / weight * 100).toFixed(1) + '%'; } else { staticFrontWeightTd.textContent = '–'; staticRearWeightTd.textContent = '–'; } // Add current state to table var newRow = resultsTableBody.insertRow(-1); // Append row var conditionCell = newRow.insertCell(0); var lgCell = newRow.insertCell(1); var latGCell = newRow.insertCell(2); var frontCell = newRow.insertCell(3); var rearCell = newRow.insertCell(4); conditionCell.textContent = "Current"; lgCell.textContent = gX.toFixed(1); latGCell.textContent = gY.toFixed(1); frontCell.textContent = frontPercent.toFixed(1) + '%'; rearCell.textContent = rearPercent.toFixed(1) + '%'; // Limit table rows to avoid excessive growth – keep last 5 states + static if (resultsTableBody.rows.length > 6) { resultsTableBody.deleteRow(1); // Delete the oldest dynamic row (index 1, as row 0 is static) } updateChart(); // Update chart whenever values change } function validateInput(inputId, errorId, minValue, maxValue) { var input = document.getElementById(inputId); var errorSpan = document.getElementById(errorId); var value = parseFloat(input.value); errorSpan.style.display = 'none'; // Hide error initially if (input.value.trim() === "") { errorSpan.textContent = "This field is required."; errorSpan.style.display = 'block'; return false; } if (isNaN(value)) { errorSpan.textContent = "Please enter a valid number."; errorSpan.style.display = 'block'; return false; } if (minValue !== undefined && value maxValue) { errorSpan.textContent = "Value out of range."; errorSpan.style.display = 'block'; return false; } return true; } function handleInputChanges() { var isValid = true; isValid &= validateInput('vehicleWeight', 'vehicleWeightError', 0); isValid &= validateInput('wheelbase', 'wheelbaseError', 0); isValid &= validateInput('cgHeight', 'cgHeightError', 0); // G-forces can be negative, so only check for NaN and emptiness isValid &= validateInput('longitudinalG', 'longitudinalGError'); isValid &= validateInput('lateralG', 'lateralGError'); if (isValid) { calculateWeightDistribution(); } else { // Clear results if validation fails longitudinalShiftValue.textContent = '–'; lateralShiftValue.textContent = '–'; frontWeightPercent.textContent = '–'; rearWeightPercent.textContent = '–'; leftWeightPercent.textContent = '–'; rightWeightPercent.textContent = '–'; overallFrontWeight.textContent = '–'; if (chart) { chart.data.labels = []; chart.data.datasets[0].data = []; chart.data.datasets[1].data = []; chart.update(); } } } function resetCalculator() { vehicleWeightInput.value = defaultValues.vehicleWeight; wheelbaseInput.value = defaultValues.wheelbase; cgHeightInput.value = defaultValues.cgHeight; longitudinalGInput.value = defaultValues.longitudinalG; lateralGInput.value = defaultValues.lateralG; // Clear errors document.getElementById('vehicleWeightError').textContent = "; document.getElementById('wheelbaseError').textContent = "; document.getElementById('cgHeightError').textContent = "; document.getElementById('longitudinalGError').textContent = "; document.getElementById('lateralGError').textContent = "; calculateWeightDistribution(); } function copyResults() { var resultsText = "Weight Shift Calculator Results:\n\n"; resultsText += "Vehicle Weight: " + vehicleWeightInput.value + " kg\n"; resultsText += "Wheelbase: " + wheelbaseInput.value + " m\n"; resultsText += "CG Height: " + cgHeightInput.value + " m\n"; resultsText += "Longitudinal G: " + longitudinalGInput.value + " g\n"; resultsText += "Lateral G: " + lateralGInput.value + " g\n\n"; resultsText += "— Calculated Values —\n"; resultsText += "Longitudinal Weight Shift: " + longitudinalShiftValue.textContent + "\n"; resultsText += "Lateral Weight Shift: " + lateralShiftValue.textContent + "\n"; resultsText += "Front Weight Distribution: " + frontWeightPercent.textContent + "\n"; resultsText += "Rear Weight Distribution: " + rearWeightPercent.textContent + "\n"; resultsText += "Left Weight Distribution: " + leftWeightPercent.textContent + "\n"; resultsText += "Right Weight Distribution: " + rightWeightPercent.textContent + "\n"; resultsText += "Overall Front Weight Distribution: " + overallFrontWeight.textContent + "\n\n"; resultsText += "— Key Assumptions —\n"; resultsText += "Static Front/Rear Distribution: 52% / 48%\n"; resultsText += "Static Left/Right Distribution: 50% / 50%\n"; resultsText += "Track Width approximated by Wheelbase for Lateral Shift.\n"; try { navigator.clipboard.writeText(resultsText).then(function() { alert('Results copied to clipboard!'); }, function(err) { console.error('Failed to copy results: ', err); alert('Failed to copy results. Please copy manually.'); }); } catch (e) { console.error('Clipboard API not available: ', e); alert('Your browser does not support automatic copying. Please copy the text manually.'); } } function toggleFaq(element) { var faqItem = element.closest('.faq-item'); faqItem.classList.toggle('active'); } // Initial setup window.onload = function() { resetCalculator(); // Set default values and calculate initializeChart(); // Initialize the chart // Ensure chart updates if default values are already present if(weightShiftChart) updateChart(); }; // Add event listeners to all input fields for real-time updates var inputs = document.querySelectorAll('.loan-calc-container input'); for (var i = 0; i < inputs.length; i++) { inputs[i].addEventListener('input', handleInputChanges); inputs[i].addEventListener('change', handleInputChanges); // For select elements if added }

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