Clutch Weight Calculator

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Clutch Weight Calculator

Optimize Your Vehicle's Performance

Clutch Weight Optimizer

The RPM at which your engine produces its peak torque.
The maximum torque your engine can generate.
The specific gear ratio for the selected gear.
The radius of your vehicle's tire.
The outer diameter of your clutch assembly.
The rotational inertia of the flywheel.
The rotational inertia of the clutch components.
The engine RPM at which the clutch begins to engage.

Calculation Results

Key Intermediate Values:

Formula Explanation: This calculator estimates the required clutch weight to balance engine torque and drivetrain inertia for optimal engagement. It considers engine performance, gearing, tire size, and the rotational inertia of the clutch and flywheel. The goal is to achieve smooth engagement and efficient power transfer without excessive slippage or drivetrain shock.

Torque vs. Inertia Curve

Input Variables Summary
Variable Meaning Unit Typical Range
Engine RPM at Max Torque Engine speed at peak torque output. RPM 1000 – 8000+
Max Engine Torque Maximum rotational force produced by the engine. Nm 50 – 1000+
Gear Ratio Torque multiplication factor for a specific gear. 1.5 – 5.0+
Tire Radius Distance from wheel center to tire outer edge. m 0.25 – 0.45
Clutch Diameter Outer diameter of the clutch friction disc. m 0.18 – 0.35
Flywheel Inertia Resistance to angular acceleration of the flywheel. kg-m² 0.02 – 0.20
Clutch Assembly Inertia Resistance to angular acceleration of clutch components. kg-m² 0.01 – 0.15
Clutch Engagement RPM Engine speed at which clutch begins to grip. RPM 800 – 2000

What is Clutch Weight?

Clutch weight, in the context of vehicle dynamics and performance tuning, refers to the total rotational inertia of the clutch assembly components that the engine must spin up. This includes the clutch disc, pressure plate, and potentially associated rotating mass. It's a critical factor influencing how quickly an engine can change its rotational speed, directly impacting acceleration, drivability, and responsiveness.

Who should use it: This concept is primarily relevant for automotive engineers, performance tuners, and racing enthusiasts involved in modifying or designing vehicles, especially those with manual transmissions. Understanding and calculating clutch weight is crucial for optimizing the powertrain's reaction time, ensuring smooth clutch engagement, and achieving desired performance characteristics. It's particularly important when swapping engines, changing transmissions, or significantly altering the vehicle's weight or power output.

Common misconceptions: A common misconception is that "clutch weight" simply means the physical static weight of the clutch parts. In reality, it's the *rotational inertia* (mass moment of inertia) that truly matters. Rotational inertia describes how resistant an object is to changes in its rotational speed. A heavier, denser clutch component might have less rotational inertia than a lighter component with mass distributed further from the axis of rotation. Another misconception is that more clutch weight is always bad; in some specific applications (like heavy-duty trucks needing to overcome inertia at low speeds), a carefully managed amount of clutch inertia can be beneficial for smoother take-offs. However, for performance cars, minimizing rotational inertia is generally key for rapid acceleration.

Clutch Weight Formula and Mathematical Explanation

Calculating the precise required clutch weight (or more accurately, influencing factors that lead to optimal performance) involves understanding the interplay between engine torque, drivetrain inertia, and the forces acting on the vehicle. The core idea is to match the torque delivery of the engine to the inertial load of the drivetrain and the vehicle's mass. While a direct "clutch weight" formula is complex and depends heavily on the specific clutch design, we can analyze the factors influencing perceived clutch performance and optimal tuning.

Our calculator focuses on key performance indicators derived from engine and drivetrain parameters, aiming to provide insights into how these parameters influence the driving experience, which is indirectly affected by the clutch's ability to handle these forces. The simplified approach relates engine performance at peak torque to the forces generated at the wheels.

Key Variables and Calculations:

  • Engine Torque to Wheel Torque Conversion: This shows how much torque is actually applied to the driven wheels after accounting for gear ratios and drivetrain losses (simplified here by just using the ratio).
    Wheel Torque (Nm) = Max Engine Torque (Nm) × Gear Ratio
  • Vehicle Acceleration Estimation: This estimates how quickly the vehicle can accelerate based on the wheel torque and the vehicle's effective rotational inertia (flywheel, clutch, and tire). A simplified calculation focuses on the torque available at the wheels relative to the inertia it needs to overcome.
    Effective Inertia (kg-m²) = Flywheel Inertia + Clutch Assembly Inertia
    Estimated Acceleration Factor = Wheel Torque (Nm) / Effective Inertia (kg-m²) (Note: A more precise calculation would involve vehicle mass and tire radius, but this gives a relative indication.)
  • Required Clutch Weight Consideration: This is not a direct calculation of mass but rather an indicator of how well the clutch needs to perform under the given conditions. It relates to the *clutch engagement speed* and the torque it must transmit during engagement. A higher torque and a wider engagement RPM range might necessitate a clutch system designed for robustness and appropriate inertia characteristics. For practical purposes in tuning, we often look at the *target engagement point* relative to peak torque.

Variables Table

Variable Meaning Unit Typical Range
Engine RPM at Max Torque Engine speed when peak torque is produced. RPM 1000 – 8000+
Max Engine Torque Maximum torque output from the engine. Nm 50 – 1000+
Gear Ratio Torque multiplication factor for the selected gear. 1.5 – 5.0+
Tire Radius Radius of the vehicle's tire. m 0.25 – 0.45
Clutch Diameter Outer diameter of the clutch friction disc. m 0.18 – 0.35
Flywheel Inertia Resistance of the flywheel to angular acceleration. kg-m² 0.02 – 0.20
Clutch Assembly Inertia Resistance of clutch components to angular acceleration. kg-m² 0.01 – 0.15
Clutch Engagement RPM Engine speed at which the clutch starts to transmit power. RPM 800 – 2000
Wheel Torque Torque delivered to the drive wheels. Nm Calculated
Vehicle Acceleration Factor An indicator of how quickly the vehicle can accelerate. Nm/(kg-m²) Calculated
Optimal Clutch Inertia Target Inertia level that balances engagement smoothness and acceleration. kg-m² Calculated

Practical Examples (Real-World Use Cases)

Example 1: Performance Sports Car Tuning

Consider a tuner working on a lightweight sports car aiming for maximum acceleration.

  • Engine RPM at Max Torque: 6500 RPM
  • Max Engine Torque: 400 Nm
  • Gear Ratio: 3.8 (in 2nd gear)
  • Tire Radius: 0.32 m
  • Clutch Diameter: 0.24 m
  • Flywheel Inertia: 0.04 kg-m²
  • Clutch Assembly Inertia: 0.015 kg-m²
  • Clutch Engagement RPM: 1800 RPM

Calculated Results:

  • Wheel Torque: 400 Nm * 3.8 = 1520 Nm
  • Effective Inertia: 0.04 + 0.015 = 0.055 kg-m²
  • Vehicle Acceleration Factor: 1520 Nm / 0.055 kg-m² ≈ 27636 Nm/(kg-m²)
  • Optimal Clutch Inertia Target: Calculated based on these inputs, suggesting a value around 0.01-0.02 kg-m² for this performance profile.

Financial Interpretation: For this sports car, minimizing clutch and flywheel inertia is key to achieving sharp acceleration. Using lighter, performance-oriented clutch components (lower inertia) will enhance the car's responsiveness. The tuner might invest in a lightweight flywheel and a performance clutch kit to achieve this. The cost of these performance parts is justified by the desired improvement in acceleration metrics.

Example 2: Heavy-Duty Truck Engagement

Now consider a tuner working on a heavy-duty truck that needs to pull heavy loads from a standstill. Smooth, controlled engagement is prioritized over razor-sharp acceleration.

  • Engine RPM at Max Torque: 2200 RPM
  • Max Engine Torque: 800 Nm
  • Gear Ratio: 4.5 (in 1st gear)
  • Tire Radius: 0.40 m
  • Clutch Diameter: 0.30 m
  • Flywheel Inertia: 0.15 kg-m²
  • Clutch Assembly Inertia: 0.08 kg-m²
  • Clutch Engagement RPM: 1000 RPM

Calculated Results:

  • Wheel Torque: 800 Nm * 4.5 = 3600 Nm
  • Effective Inertia: 0.15 + 0.08 = 0.23 kg-m²
  • Vehicle Acceleration Factor: 3600 Nm / 0.23 kg-m² ≈ 15652 Nm/(kg-m²)
  • Optimal Clutch Inertia Target: Calculated based on these inputs, suggesting a value closer to 0.07-0.09 kg-m² might be suitable for smoother engagement under load.

Financial Interpretation: For the truck, while acceleration isn't the primary focus, smooth power delivery is essential to prevent drivetrain shock and premature wear. The higher inertia values calculated here (from a heavy-duty flywheel and clutch) are actually beneficial for managing the large torque at low RPMs without excessive clutch slippage. The financial decision here might be to ensure the stock or a heavy-duty replacement clutch can handle the torque and inertia, prioritizing durability and drivability over pure speed. The cost of a robust clutch system is an investment in the truck's longevity and utility.

How to Use This Clutch Weight Calculator

Our Clutch Weight Calculator is designed to give you valuable insights into how your vehicle's clutch system interacts with its engine and drivetrain. By inputting specific parameters, you can understand the forces at play and make informed decisions about potential modifications or performance tuning.

  1. Gather Your Vehicle's Specifications: Before using the calculator, collect accurate data for your vehicle. This includes:
    • Engine RPM at which your engine produces maximum torque (check your vehicle's manual or dyno sheet).
    • Maximum torque your engine produces, usually in Newton-meters (Nm).
    • The specific gear ratio for the gear you are interested in analyzing (e.g., 1st gear, 2nd gear).
    • Your tire's outer radius in meters.
    • The outer diameter of your clutch assembly in meters.
    • The rotational inertia of your flywheel in kg-m².
    • The rotational inertia of your clutch assembly (pressure plate, disc, etc.) in kg-m².
    • The engine RPM at which your clutch begins to engage.
  2. Input the Data: Enter each value precisely into the corresponding field in the calculator. Ensure you use the correct units (RPM, Nm, m, kg-m²). Helper text is provided for each input to clarify what is needed.
  3. Perform the Calculation: Click the "Calculate" button. The calculator will process your inputs.
  4. Interpret the Results:
    • Primary Highlighted Result: This typically shows an "Optimal Clutch Inertia Target" or a performance metric derived from the inputs. It provides a key takeaway, suggesting what clutch inertia characteristics might be ideal for the specified conditions.
    • Key Intermediate Values:
      • Wheel Torque: Indicates the torque delivered to the drive wheels, illustrating the force multiplication through the gearbox.
      • Effective Inertia: Shows the combined rotational inertia of the flywheel and clutch, representing the load the engine must overcome to change speed.
      • Vehicle Acceleration Factor: A ratio of torque to inertia, giving a relative idea of acceleration potential. Higher values suggest quicker acceleration potential.
    • Formula Explanation: This section breaks down the core logic used, helping you understand the relationship between the different parameters.
    • Chart: The Torque vs. Inertia Curve visualizes how engine torque at peak RPM compares to the drivetrain's resistance to acceleration.
    • Variables Table: A handy reference for understanding the typical values and units for each input parameter.
  5. Make Decisions:
    • Performance Tuning: If you're aiming for faster acceleration, look for ways to reduce the combined flywheel and clutch inertia (e.g., lightweight components) while ensuring the clutch can still handle the torque.
    • Drivability and Durability: For trucks or vehicles requiring smooth take-offs, ensure the clutch engagement RPM is appropriate and the clutch assembly is robust enough for the torque and inertia. Higher inertia might be acceptable or even beneficial here.
    • Troubleshooting: If you're experiencing clutch slip or harsh engagement, compare your current setup's inertia and torque figures to ideal ranges to diagnose potential issues.
  6. Reset and Experiment: Use the "Reset" button to clear the fields and try different scenarios. The "Copy Results" button allows you to save or share your findings easily.

Key Factors That Affect Clutch Performance and Tuning

While our calculator simplifies some aspects, numerous factors contribute to clutch performance and how clutch weight (inertia) impacts a vehicle. Understanding these nuances is crucial for effective tuning and maintenance.

  • Engine Power and Torque Curve: The most significant factor. An engine with a broad torque band and high peak torque will place greater demands on the clutch, especially during engagement and at lower RPMs. A flat torque curve allows for smoother engagement across a wider RPM range.
  • Drivetrain Gearing: Lower (numerically higher) gear ratios multiply torque more significantly, meaning the clutch must transmit higher torque. Conversely, higher gear ratios reduce torque multiplication but allow for higher wheel speeds at a given engine RPM. The choice of gear ratios directly affects the load on the clutch.
  • Vehicle Weight and Load: A heavier vehicle requires more torque to accelerate. The clutch must be capable of smoothly transferring the necessary torque to overcome the vehicle's inertia and rolling resistance, especially when starting from a stop or climbing hills.
  • Rotational Inertia (Flywheel and Clutch): As discussed, this is key. Lower inertia allows the engine to rev up and down more quickly, improving throttle response and acceleration. Higher inertia can help smooth out power delivery, especially in heavy vehicles or low-RPM driving, but it hinders rapid acceleration.
  • Tire Size and Type: Larger diameter tires increase the effective final drive ratio, reducing torque at the wheels but increasing top speed. Tire grip also plays a role; if the clutch transmits more torque than the tires can handle, the tires will spin (wheel hop or burnout), preventing effective acceleration and potentially damaging the drivetrain.
  • Clutch Engagement Type and Material: Different clutch types (single-plate, multi-plate, dual-mass) and friction materials (organic, ceramic, metallic) have varying torque capacities, engagement characteristics, and wear rates. Performance clutches often use materials that can handle higher temperatures and pressures but may have a narrower engagement window, requiring more driver skill.
  • Driving Conditions and Style: Frequent aggressive starts, stop-and-go traffic, and towing all put more stress on the clutch than gentle highway driving. Aggressive driving accelerates wear regardless of the clutch's inherent weight or inertia.
  • Transmission Type and Condition: While this calculator assumes a manual transmission, the type of manual gearbox (e.g., close-ratio vs. wide-ratio) and its condition (e.g., worn synchros) can influence perceived performance and clutch load.

Frequently Asked Questions (FAQ)

  • Q: What is the difference between clutch weight and clutch inertia? A: While often used interchangeably in casual conversation, "clutch weight" technically refers to the physical mass. However, in performance tuning, it's the *rotational inertia* (mass moment of inertia) that is critical. Inertia dictates how easily the clutch assembly can be spun up or slowed down by the engine.
  • Q: How does clutch inertia affect acceleration? A: Lower clutch inertia allows the engine to change RPMs more quickly. This means less engine power is wasted spinning up the clutch and flywheel, leading to faster acceleration, especially during gear changes and initial take-offs.
  • Q: Should I always aim for the lowest possible clutch inertia? A: Not necessarily. For performance cars focused on rapid acceleration, yes. However, for heavy-duty applications (like trucks or tractors), a certain amount of clutch inertia can be beneficial for smoother engagement, preventing drivetrain shock, and managing high torque at low RPMs without excessive slippage.
  • Q: What happens if my clutch assembly has too much inertia for my engine? A: The engine will feel sluggish, acceleration will be slower, and it might take longer for the engine to reach its peak torque RPM. It can also lead to a less responsive driving feel.
  • Q: What happens if my clutch assembly has too little inertia for my engine and vehicle? A: The clutch may engage too abruptly, leading to harsh shifts, potential drivetrain damage, or clutch chatter. It can also make smooth take-offs difficult, especially when carrying heavy loads or on inclines.
  • Q: Does clutch weight affect fuel economy? A: Indirectly. A lighter clutch assembly means the engine works less to spin it up, which can lead to slightly better fuel economy, particularly in stop-and-go driving where engine RPMs change frequently. However, the primary drivers of fuel economy are engine efficiency, aerodynamics, and driving style.
  • Q: Can I calculate the exact required clutch weight for my car? A: Our calculator provides an "Optimal Clutch Inertia Target" based on key parameters. However, achieving a precise inertia value often involves selecting specific aftermarket components (flywheel, clutch kit) rather than just adding or removing weight. The exact optimal value can also depend on driver preference and specific vehicle dynamics not fully captured in a simple calculator.
  • Q: Is a dual-mass flywheel (DMF) related to clutch weight? A: Yes. A dual-mass flywheel incorporates springs and damping mechanisms within the flywheel itself to reduce torsional vibrations transmitted to the drivetrain. This design inherently adds rotational inertia compared to a solid, lightweight flywheel. While it enhances comfort and reduces drivetrain noise, it can slightly hinder maximum acceleration potential.

Related Tools and Internal Resources

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// Helper function to validate number inputs function validateInput(id, min, max, errorId, helperTextId) { var input = document.getElementById(id); var errorElement = document.getElementById(errorId); var helperElement = document.getElementById(helperTextId); var value = parseFloat(input.value); var isValid = true; // Clear previous error and styling errorElement.innerText = ""; input.classList.remove("error-active"); if (helperElement) helperElement.style.display = "block"; if (isNaN(value)) { errorElement.innerText = "Please enter a valid number."; input.classList.add("error-active"); if (helperElement) helperElement.style.display = "none"; isValid = false; } else if (value max) { errorElement.innerText = "Value cannot exceed " + max + "."; input.classList.add("error-active"); if (helperElement) helperElement.style.display = "none"; isValid = false; } return isValid; } // Global chart variable var torqueInertiaChart = null; function calculateClutchWeight() { // Input Values var engineRPM = parseFloat(document.getElementById("engineRPM").value); var maxTorque = parseFloat(document.getElementById("maxTorque").value); var gearRatio = parseFloat(document.getElementById("gearRatio").value); var tireRadius = parseFloat(document.getElementById("tireRadius").value); var clutchDiameter = parseFloat(document.getElementById("clutchDiameter").value); var flywheelInertia = parseFloat(document.getElementById("flywheelInertia").value); var clutchInertia = parseFloat(document.getElementById("clutchInertia").value); var clutchEngagementSpeed = parseFloat(document.getElementById("clutchEngagementSpeed").value); // Validation var isValid = true; isValid &= validateInput("engineRPM", 500, 10000, "engineRPMError", "engineRPMHelper"); isValid &= validateInput("maxTorque", 10, 5000, "maxTorqueError", "maxTorqueHelper"); isValid &= validateInput("gearRatio", 1, 10, "gearRatioError", "gearRatioHelper"); isValid &= validateInput("tireRadius", 0.1, 1.0, "tireRadiusError", "tireRadiusHelper"); isValid &= validateInput("clutchDiameter", 0.1, 1.0, "clutchDiameterError", "clutchDiameterHelper"); isValid &= validateInput("flywheelInertia", 0.001, 1.0, "flywheelInertiaError", "flywheelInertiaHelper"); isValid &= validateInput("clutchInertia", 0.001, 1.0, "clutchInertiaError", "clutchInertiaHelper"); isValid &= validateInput("clutchEngagementSpeed", 500, 4000, "clutchEngagementSpeedError", "clutchEngagementSpeedHelper"); if (!isValid) { document.getElementById("results-container").style.display = "none"; return; } // Calculations var wheelTorque = maxTorque * gearRatio; var effectiveInertia = flywheelInertia + clutchInertia; var accelerationFactor = effectiveInertia > 0 ? wheelTorque / effectiveInertia : 0; // Avoid division by zero // Simplified Optimal Clutch Inertia Target Logic (example: related to engine's peak torque delivery relative to engagement) // This is a conceptual target, real-world tuning is more complex. // A common guideline is that clutch inertia should be a fraction of flywheel inertia. // Here, we'll set a target based on a ratio relative to flywheel inertia, // and consider engagement speed vs peak torque RPM. var optimalClutchInertiaTarget = 0; if (engineRPM > clutchEngagementSpeed && flywheelInertia > 0) { // Example: Target clutch inertia as a fraction of flywheel inertia, // adjusted by how far engagement RPM is from peak torque RPM. var rpmRatio = (engineRPM – clutchEngagementSpeed) / engineRPM; if (rpmRatio > 0.5) rpmRatio = 0.5; // Cap the effect optimalClutchInertiaTarget = flywheelInertia * (0.2 + rpmRatio * 0.4); // Target between 20% and 60% of flywheel inertia } else { optimalClutchInertiaTarget = flywheelInertia * 0.3; // Default target if engagement is at or above peak torque RPM } if (optimalClutchInertiaTarget 0.1) optimalClutchInertiaTarget = 0.1; // Maximum practical target // Display Results document.getElementById("results-container").style.display = "block"; document.getElementById("primary-result").innerHTML = '' + optimalClutchInertiaTarget.toFixed(4) + ' kg-m²'; document.getElementById("wheelTorque").innerHTML = "Wheel Torque: " + wheelTorque.toFixed(2) + " Nm"; document.getElementById("vehicleAcceleration").innerHTML = "Acceleration Factor: " + accelerationFactor.toFixed(2) + " Nm/(kg-m²)"; document.getElementById("requiredClutchWeight").innerHTML = "Analysis: Your current clutch inertia (" + clutchInertia.toFixed(4) + " kg-m²) is being compared against an optimal target for your engine's powerband and engagement characteristics."; // Update Chart updateChart(flywheelInertia, clutchInertia, optimalClutchInertiaTarget, wheelTorque, accelerationFactor); } function updateChart(flywheelInertia, clutchInertia, optimalClutchInertiaTarget, wheelTorque, accelerationFactor) { var ctx = document.getElementById("torqueInertiaChart").getContext("2d"); // Clear previous chart if it exists if (torqueInertiaChart) { torqueInertiaChart.destroy(); } // Define data points for inertia var inertiaPoints = [0, 0.05, 0.1, 0.15, 0.2, 0.25]; // Representative inertia range var torqueAtInertia = []; var accelerationFactorAtInertia = []; // Calculate corresponding torque/acceleration for each inertia point (simplified representation) // This is illustrative; real-world relationships are complex. // We'll show how acceleration factor changes with inertia. // For torque, we'll assume it's constant for this chart's purpose. inertiaPoints.forEach(function(inertia) { torqueAtInertia.push(wheelTorque); // Assume constant wheel torque for simplicity accelerationFactorAtInertia.push(inertia > 0 ? wheelTorque / inertia : 0); }); torqueInertiaChart = new Chart(ctx, { type: 'line', data: { labels: inertiaPoints.map(function(p) { return p.toFixed(3); }), // Inertia on X-axis datasets: [{ label: 'Wheel Torque (Nm)', data: torqueAtInertia, borderColor: '#004a99', backgroundColor: 'rgba(0, 74, 153, 0.2)', fill: false, tension: 0.1, pointRadius: 4, pointHoverRadius: 6 }, { label: 'Acceleration Factor (Nm/(kg-m²))', data: accelerationFactorAtInertia, borderColor: '#28a745', backgroundColor: 'rgba(40, 167, 69, 0.2)', fill: false, tension: 0.1, pointRadius: 4, pointHoverRadius: 6 }] }, options: { responsive: true, maintainAspectRatio: true, scales: { x: { title: { display: true, text: 'Rotational Inertia (kg-m²)', color: '#004a99', font: { size: 14 } }, grid: { color: '#e0e0e0' } }, y: { title: { display: true, text: 'Value', color: '#004a99', font: { size: 14 } }, grid: { color: '#e0e0e0' } } }, plugins: { title: { display: true, text: 'Impact of Rotational Inertia on Performance Metrics', font: { size: 16 }, color: '#004a99' }, legend: { position: 'top' } } } }); } // Function to reset calculator inputs to default sensible values function resetCalculator() { document.getElementById("engineRPM").value = "5500"; document.getElementById("maxTorque").value = "300"; document.getElementById("gearRatio").value = "3.5"; document.getElementById("tireRadius").value = "0.33"; document.getElementById("clutchDiameter").value = "0.25"; document.getElementById("flywheelInertia").value = "0.05"; document.getElementById("clutchInertia").value = "0.02"; document.getElementById("clutchEngagementSpeed").value = "1500"; // Clear results and errors document.getElementById("results-container").style.display = "none"; document.getElementById("engineRPMError").innerText = ""; document.getElementById("maxTorqueError").innerText = ""; document.getElementById("gearRatioError").innerText = ""; document.getElementById("tireRadiusError").innerText = ""; document.getElementById("clutchDiameterError").innerText = ""; document.getElementById("flywheelInertiaError").innerText = ""; document.getElementById("clutchInertiaError").innerText = ""; document.getElementById("clutchEngagementSpeedError").innerText = ""; // Reset input borders document.getElementById("engineRPM").classList.remove("error-active"); document.getElementById("maxTorque").classList.remove("error-active"); document.getElementById("gearRatio").classList.remove("error-active"); document.getElementById("tireRadius").classList.remove("error-active"); document.getElementById("clutchDiameter").classList.remove("error-active"); document.getElementById("flywheelInertia").classList.remove("error-active"); document.getElementById("clutchInertia").classList.remove("error-active"); document.getElementById("clutchEngagementSpeed").classList.remove("error-active"); // Reset helper text visibility document.getElementById("engineRPMHelper").style.display = "block"; document.getElementById("maxTorqueHelper").style.display = "block"; document.getElementById("gearRatioHelper").style.display = "block"; document.getElementById("tireRadiusHelper").style.display = "block"; document.getElementById("clutchDiameterHelper").style.display = "block"; document.getElementById("flywheelInertiaHelper").style.display = "block"; document.getElementById("clutchInertiaHelper").style.display = "block"; document.getElementById("clutchEngagementSpeedHelper").style.display = "block"; // Optionally re-calculate with default values calculateClutchWeight(); } // Function to copy results to clipboard function copyResults() { var primaryResultElement = document.getElementById("primary-result"); var wheelTorqueElement = document.getElementById("wheelTorque"); var vehicleAccelerationElement = document.getElementById("vehicleAcceleration"); var requiredClutchWeightElement = document.getElementById("requiredClutchWeight"); var primaryResultText = primaryResultElement ? primaryResultElement.innerText.replace("kg-m²", "").trim() : ""; var wheelTorqueText = wheelTorqueElement ? wheelTorqueElement.innerText : ""; var vehicleAccelerationText = vehicleAccelerationElement ? vehicleAccelerationElement.innerText : ""; var analysisText = requiredClutchWeightElement ? requiredClutchWeightElement.innerText : ""; // Construct the text to copy var textToCopy = "— Clutch Weight Calculator Results —\n\n"; textToCopy += "Optimal Clutch Inertia Target: " + primaryResultText + " kg-m²\n"; textToCopy += wheelTorqueText + "\n"; textToCopy += vehicleAccelerationText + "\n"; textToCopy += analysisText + "\n\n"; textToCopy += "Key Assumptions:\n"; textToCopy += "- Engine RPM at Max Torque: " + document.getElementById("engineRPM").value + " RPM\n"; textToCopy += "- Max Engine Torque: " + document.getElementById("maxTorque").value + " Nm\n"; textToCopy += "- Gear Ratio: " + document.getElementById("gearRatio").value + "\n"; textToCopy += "- Tire Radius: " + document.getElementById("tireRadius").value + " m\n"; textToCopy += "- Clutch Diameter: " + document.getElementById("clutchDiameter").value + " m\n"; textToCopy += "- Flywheel Inertia: " + document.getElementById("flywheelInertia").value + " kg-m²\n"; textToCopy += "- Clutch Assembly Inertia: " + document.getElementById("clutchInertia").value + " kg-m²\n"; textToCopy += "- Clutch Engagement RPM: " + document.getElementById("clutchEngagementSpeed").value + " RPM\n"; // Use the modern Clipboard API navigator.clipboard.writeText(textToCopy).then(function() { // Provide feedback to the user var originalText = "Copy Results"; var button = event.target; button.innerText = "Copied!"; setTimeout(function() { button.innerText = originalText; }, 2000); }).catch(function(err) { console.error("Failed to copy text: ", err); alert("Failed to copy results. Please copy manually."); }); } // Add event listeners for real-time updates and validation document.addEventListener('DOMContentLoaded', function() { var inputs = document.querySelectorAll('#calculator-form input[type="number"]'); inputs.forEach(function(input) { input.addEventListener('input', function() { // Trigger validation for the specific input var id = this.id; var value = parseFloat(this.value); var isValid = true; var errorElement = document.getElementById(id + "Error"); var helperElement = document.getElementById(id + "Helper"); errorElement.innerText = ""; this.classList.remove("error-active"); if(helperElement) helperElement.style.display = "block"; if (isNaN(value)) { errorElement.innerText = "Please enter a valid number."; this.classList.add("error-active"); if(helperElement) helperElement.style.display = "none"; isValid = false; } else { // Specific range checks (can be expanded) if (id === "engineRPM" && (value 10000)) { isValid = false; errorElement.innerText = "RPM should be between 500 and 10000."; this.classList.add("error-active"); if(helperElement) helperElement.style.display = "none";} if (id === "maxTorque" && (value 5000)) { isValid = false; errorElement.innerText = "Torque should be between 10 and 5000 Nm."; this.classList.add("error-active"); if(helperElement) helperElement.style.display = "none";} if (id === "gearRatio" && (value 10)) { isValid = false; errorElement.innerText = "Gear Ratio should be between 1 and 10."; this.classList.add("error-active"); if(helperElement) helperElement.style.display = "none";} if (id === "tireRadius" && (value 1.0)) { isValid = false; errorElement.innerText = "Tire Radius should be between 0.1 and 1.0 m."; this.classList.add("error-active"); if(helperElement) helperElement.style.display = "none";} if (id === "clutchDiameter" && (value 1.0)) { isValid = false; errorElement.innerText = "Clutch Diameter should be between 0.1 and 1.0 m."; this.classList.add("error-active"); if(helperElement) helperElement.style.display = "none";} if (id === "flywheelInertia" && (value 1.0)) { isValid = false; errorElement.innerText = "Flywheel Inertia should be between 0.001 and 1.0 kg-m²."; this.classList.add("error-active"); if(helperElement) helperElement.style.display = "none";} if (id === "clutchInertia" && (value 1.0)) { isValid = false; errorElement.innerText = "Clutch Inertia should be between 0.001 and 1.0 kg-m²."; this.classList.add("error-active"); if(helperElement) helperElement.style.display = "none";} if (id === "clutchEngagementSpeed" && (value 4000)) { isValid = false; errorElement.innerText = "Engagement RPM should be between 500 and 4000."; this.classList.add("error-active"); if(helperElement) helperElement.style.display = "none";} } // If all inputs are valid, trigger calculation var allInputsValid = true; inputs.forEach(function(inp) { var inpId = inp.id; var inpValue = parseFloat(inp.value); var inpErrorId = inpId + "Error"; var inpHelperId = inpId + "Helper"; var inpIsValid = true; if (isNaN(inpValue)) { inpIsValid = false; } else { if (inpId === "engineRPM" && (inpValue 10000)) inpIsValid = false; if (inpId === "maxTorque" && (inpValue 5000)) inpIsValid = false; if (inpId === "gearRatio" && (inpValue 10)) inpIsValid = false; if (inpId === "tireRadius" && (inpValue 1.0)) inpIsValid = false; if (inpId === "clutchDiameter" && (inpValue 1.0)) inpIsValid = false; if (inpId === "flywheelInertia" && (inpValue 1.0)) inpIsValid = false; if (inpId === "clutchInertia" && (inpValue 1.0)) inpIsValid = false; if (inpId === "clutchEngagementSpeed" && (inpValue 4000)) inpIsValid = false; } if (!inpIsValid) { allInputsValid = false; } }); if (allInputsValid) { calculateClutchWeight(); } else { document.getElementById("results-container").style.display = "none"; // Hide results if any input is invalid } }); }); // Initial calculation on load with default values resetCalculator(); }); // Initialize chart on page load window.onload = function() { // Create a placeholder canvas context for Chart.js var canvas = document.getElementById('torqueInertiaChart'); if (canvas) { var ctx = canvas.getContext('2d'); // Initialize with dummy data or empty state if needed, or var calculateClutchWeight populate it. updateChart(0.05, 0.02, 0.015, 1050, 19090); // Dummy initial data to show chart structure } else { console.error("Canvas element not found!"); } };

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