Acceleration vs Weight vs Power Calculator

Acceleration vs Weight vs Power Calculator: Understand Vehicle Performance :root { –primary-color: #004a99; –success-color: #28a745; –background-color: #f8f9fa; –text-color: #333; –border-color: #ddd; –card-background: #fff; –shadow: 0 2px 5px 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; } .container { max-width: 1000px; margin: 20px auto; padding: 20px; background-color: var(–card-background); border-radius: 8px; box-shadow: var(–shadow); } h1, h2, h3 { color: var(–primary-color); text-align: center; margin-bottom: 20px; } h1 { font-size: 2.2em; } h2 { font-size: 1.8em; margin-top: 30px; } h3 { font-size: 1.4em; margin-top: 25px; } .calculator-section { background-color: var(–card-background); padding: 30px; border-radius: 8px; box-shadow: var(–shadow); margin-bottom: 30px; } .input-group { margin-bottom: 20px; text-align: left; } .input-group label { display: block; margin-bottom: 8px; font-weight: bold; color: var(–primary-color); } .input-group input[type="number"], .input-group select { width: calc(100% – 22px); padding: 10px; border: 1px solid var(–border-color); border-radius: 4px; font-size: 1em; box-sizing: border-box; } .input-group input[type="number"]:focus, .input-group select:focus { border-color: var(–primary-color); outline: none; box-shadow: 0 0 0 2px rgba(0, 74, 153, 0.2); } .input-group .helper-text { font-size: 0.85em; color: #666; margin-top: 5px; display: block; } .input-group .error-message { color: red; font-size: 0.8em; margin-top: 5px; display: none; /* Hidden by default */ } .button-group { display: flex; justify-content: space-between; margin-top: 30px; flex-wrap: wrap; gap: 10px; } button { padding: 12px 25px; border: none; border-radius: 5px; cursor: pointer; font-size: 1em; font-weight: bold; transition: background-color 0.3s ease; } .btn-calculate { background-color: var(–primary-color); color: white; } .btn-calculate:hover { background-color: #003366; } .btn-reset { background-color: #6c757d; color: white; } .btn-reset:hover { background-color: #5a6268; } .btn-copy { background-color: #17a2b8; color: white; } .btn-copy:hover { background-color: #117a8b; } .results-section { margin-top: 30px; padding: 25px; background-color: var(–primary-color); color: white; border-radius: 8px; text-align: center; box-shadow: var(–shadow); } .results-section h3 { color: white; margin-bottom: 15px; } .primary-result { font-size: 2.5em; font-weight: bold; margin-bottom: 10px; display: block; } .result-label { font-size: 1.1em; margin-bottom: 20px; display: block; } .intermediate-results div { margin-bottom: 10px; font-size: 1.1em; } .intermediate-results span { font-weight: bold; } .formula-explanation { margin-top: 15px; font-size: 0.9em; opacity: 0.8; } table { width: 100%; border-collapse: collapse; margin-top: 20px; box-shadow: var(–shadow); } th, td { padding: 12px 15px; text-align: left; border-bottom: 1px solid var(–border-color); } thead { background-color: var(–primary-color); color: white; } tbody tr:nth-child(even) { background-color: #f2f2f2; } caption { font-size: 1.1em; font-weight: bold; color: var(–primary-color); margin-bottom: 10px; text-align: left; } canvas { display: block; margin: 20px auto; background-color: var(–card-background); border-radius: 4px; box-shadow: var(–shadow); } .article-content { margin-top: 40px; background-color: var(–card-background); padding: 30px; border-radius: 8px; box-shadow: var(–shadow); } .article-content h2, .article-content h3 { text-align: left; margin-top: 30px; } .article-content p { margin-bottom: 15px; } .article-content ul, .article-content ol { margin-left: 20px; margin-bottom: 15px; } .article-content li { margin-bottom: 8px; } .article-content a { color: var(–primary-color); text-decoration: none; } .article-content a:hover { text-decoration: underline; } .faq-item { margin-bottom: 15px; border-left: 3px solid var(–primary-color); padding-left: 10px; } .faq-item strong { display: block; color: var(–primary-color); margin-bottom: 5px; } .related-tools ul { list-style: none; padding: 0; } .related-tools li { margin-bottom: 15px; border-bottom: 1px dashed var(–border-color); padding-bottom: 10px; } .related-tools li:last-child { border-bottom: none; } .related-tools a { font-weight: bold; } .related-tools p { font-size: 0.9em; color: #555; margin-top: 5px; } .highlight { background-color: var(–success-color); color: white; padding: 2px 5px; border-radius: 3px; } .variable-table th, .variable-table td { border: 1px solid var(–border-color); } .variable-table th { background-color: var(–primary-color); color: white; } .variable-table td { background-color: var(–card-background); } .variable-table tr:nth-child(even) { background-color: #f2f2f2; }

Acceleration vs Weight vs Power Calculator

Understand how power and weight influence vehicle acceleration. Use our calculator to estimate performance and explore the physics behind speed.

Performance Calculator

Enter engine power in horsepower (hp).
Enter vehicle weight in kilograms (kg).
Typical gear ratio for the selected gear.
Tire radius in meters (m).
Drivetrain efficiency (0.8 to 0.95).

Your Performance Metrics

Estimated 0-100 km/h Time (seconds)
Force at Wheels: N
Torque at Wheels: Nm
Max Acceleration: m/s²
Formula Approximation: Time = (Weight * Constant) / (Power * Efficiency * Gear Ratio)

Performance Comparison Chart

Chart Key:

  • Power (hp)
  • Weight (kg)
  • Acceleration (m/s²)

Performance Data Table

Key Performance Indicators
Metric Value Unit
Engine Power hp
Vehicle Weight kg
Force at Wheels N
Torque at Wheels Nm
Max Acceleration m/s²
Estimated 0-100 km/h Time seconds

What is Acceleration vs Weight vs Power?

The relationship between acceleration, weight, and power is fundamental to understanding vehicle performance. In simple terms, it's about how quickly a vehicle can increase its speed, and how much force (power) is available to overcome its mass (weight). This dynamic is crucial for anyone interested in automotive engineering, racing, or simply understanding the capabilities of different vehicles. Whether you're a car enthusiast, a budding engineer, or a curious driver, grasping these concepts can significantly enhance your appreciation for automotive technology.

Who should use it: This calculator and the underlying principles are beneficial for automotive engineers, performance tuning enthusiasts, race car drivers, car buyers comparing models, and anyone interested in the physics of motion. It helps demystify why some cars feel faster than others, even with similar horsepower figures.

Common misconceptions: A frequent misunderstanding is that more horsepower always equals significantly better acceleration. While power is a major factor, vehicle weight plays an equally critical role. A heavy car with high horsepower might not accelerate as quickly as a lighter car with less horsepower. Another misconception is that acceleration is solely determined by engine power; drivetrain efficiency, gear ratios, and tire grip also contribute significantly.

Acceleration vs Weight vs Power Formula and Mathematical Explanation

The core physics governing acceleration, weight, and power can be understood through Newton's second law of motion and the definition of power. While a precise calculation of 0-100 km/h time involves complex calculus and considers factors like aerodynamic drag and rolling resistance, we can derive a simplified relationship.

Newton's Second Law: Force (F) = Mass (m) × Acceleration (a)

Power (P) is the rate at which work is done, or Force (F) × Velocity (v). However, in automotive contexts, we often consider the power delivered at the wheels, which is influenced by engine power, drivetrain efficiency, and gear ratios.

A simplified approximation for the force at the wheels (F_wheels) can be related to engine power (P_engine) and vehicle speed (v):

F_wheels ≈ (P_engine × Efficiency × Gear Ratio) / (Tire Radius × 2π × RPM_factor)

For simplicity in this calculator, we approximate the force available to accelerate the vehicle. A more direct relationship for acceleration (a) is derived from power and weight:

Acceleration (a) = Force (F) / Mass (m)

Since Force is related to Power and Velocity, and we are interested in the *rate* of acceleration, we can see that higher power relative to weight leads to higher acceleration.

The time to reach a certain speed (like 100 km/h) is inversely proportional to acceleration. Therefore, a higher power-to-weight ratio generally results in a shorter acceleration time.

The formula used in this calculator is a simplified model to estimate the 0-100 km/h time. It approximates the force available at the wheels and uses it to estimate acceleration, then infers the time. The core idea is that Power is proportional to Force x Velocity. To accelerate a mass (weight), you need force. The time taken is inversely proportional to the acceleration achieved.

Simplified Time Approximation:

Time ≈ (Vehicle Weight × Constant) / (Engine Power × Drivetrain Efficiency × Gear Ratio)

The 'Constant' here is a derived factor that accounts for units and the target speed (100 km/h, which is approximately 27.78 m/s). A more precise calculation would involve integration.

Variables Table

Variable Meaning Unit Typical Range
Power (P) Engine's maximum output Horsepower (hp) 50 – 1000+
Weight (m) Total mass of the vehicle Kilograms (kg) 800 – 2500+
Gear Ratio Ratio of driven gear to drive gear Unitless 2.0 – 5.0
Tire Radius (r) Radius of the vehicle's tire Meters (m) 0.25 – 0.40
Efficiency (η) Power loss through drivetrain Unitless (0 to 1) 0.80 – 0.95
Acceleration (a) Rate of change of velocity m/s² 1 – 15+
Time (t) Duration to reach target speed Seconds (s) 2 – 20+

Practical Examples (Real-World Use Cases)

Let's explore how different vehicle configurations affect performance using our calculator.

Example 1: A Lightweight Sports Car

Consider a nimble sports car:

  • Engine Power: 300 hp
  • Vehicle Weight: 1200 kg
  • Gear Ratio: 3.2
  • Tire Radius: 0.31 m
  • Drivetrain Efficiency: 0.90

Calculation: Plugging these values into the calculator yields:

  • Force at Wheels: Approx. 4150 N
  • Torque at Wheels: Approx. 330 Nm
  • Max Acceleration: Approx. 3.46 m/s²
  • Estimated 0-100 km/h Time: Approx. 8.0 seconds

Interpretation: This lightweight car with a good power-to-weight ratio delivers strong acceleration, achieving 0-100 km/h in a respectable 8 seconds. The high force and acceleration figures indicate its sporty nature.

Example 2: A Heavy SUV

Now, let's look at a larger, heavier SUV:

  • Engine Power: 250 hp
  • Vehicle Weight: 2100 kg
  • Gear Ratio: 4.0
  • Tire Radius: 0.38 m
  • Drivetrain Efficiency: 0.85

Calculation: Using the calculator with these inputs:

  • Force at Wheels: Approx. 2700 N
  • Torque at Wheels: Approx. 260 Nm
  • Max Acceleration: Approx. 1.29 m/s²
  • Estimated 0-100 km/h Time: Approx. 21.5 seconds

Interpretation: The heavier SUV, despite having decent horsepower, struggles with acceleration due to its significant weight and potentially lower gearing for torque multiplication. The lower force and acceleration figures result in a much longer time to reach 100 km/h.

How to Use This Acceleration vs Weight vs Power Calculator

Using the calculator is straightforward and designed for quick insights into vehicle performance dynamics.

  1. Input Vehicle Specifications: Enter the known values for your vehicle or a vehicle you are analyzing. This includes Engine Power (in horsepower), Vehicle Weight (in kilograms), the Gear Ratio for the gear you're interested in (often 1st or 2nd gear), Tire Radius (in meters), and Drivetrain Efficiency (a value between 0.80 and 0.95).
  2. Perform Calculation: Click the "Calculate" button. The calculator will process your inputs using the underlying physics principles.
  3. Read Results: The primary result displayed is the estimated time to accelerate from 0 to 100 km/h. Below this, you'll find key intermediate values: the calculated Force at the Wheels, Torque at the Wheels, and the Maximum Acceleration the vehicle can achieve.
  4. Interpret the Data: A lower 0-100 km/h time indicates better acceleration. Higher Force, Torque, and Acceleration values generally correlate with quicker times. Compare these results against different vehicles or configurations to understand performance trade-offs.
  5. Use the Chart and Table: The dynamic chart visually compares the input metrics, while the table provides a structured overview of all calculated values.
  6. Reset or Copy: Use the "Reset" button to clear fields and start over with default values. The "Copy Results" button allows you to easily share your calculated metrics.

Decision-making guidance: If you're modifying a vehicle, this calculator can help you estimate the impact of upgrades (e.g., adding power, reducing weight). For car buyers, it provides a quantitative way to compare the performance potential of different models beyond just looking at horsepower figures. Understanding these relationships is key to making informed decisions about vehicle performance.

Key Factors That Affect Acceleration vs Weight vs Power Results

While our calculator provides a solid estimate, several real-world factors can influence actual vehicle acceleration:

  1. Aerodynamic Drag: At higher speeds, air resistance becomes a significant force opposing motion. Vehicles with sleeker designs experience less drag, allowing them to accelerate more efficiently at speed. Our simplified model doesn't explicitly calculate this, but it's crucial in real-world performance.
  2. Rolling Resistance: The friction between the tires and the road surface also opposes motion. Factors like tire pressure, tire type, and road surface condition affect rolling resistance.
  3. Traction Limits: Even with immense power, acceleration is limited by the grip between the tires and the road. If the force generated exceeds the available traction, the wheels will spin, reducing effective acceleration. This is especially relevant for high-performance vehicles.
  4. Engine Torque Curve: Engines don't produce peak power at all RPMs. The torque curve dictates how much twisting force is available at different engine speeds. A broader, flatter torque curve generally leads to more consistent and effective acceleration across the rev range.
  5. Transmission Type and Gearing: Different transmissions (manual, automatic, CVT) have varying efficiencies and shift strategies. The specific gear ratios chosen also significantly impact the torque multiplication and acceleration characteristics in each gear.
  6. Weight Distribution: How the vehicle's weight is distributed between the front and rear axles can affect traction, particularly during acceleration. Rear-wheel-drive cars often benefit from a rearward weight bias for better grip.
  7. Driver Skill: For manual transmissions, the driver's ability to shift gears smoothly and at the optimal RPM can make a noticeable difference in acceleration times.
  8. Environmental Conditions: Temperature, altitude, and humidity can affect engine performance and tire grip. A cooler, denser atmosphere generally allows engines to produce more power.

Frequently Asked Questions (FAQ)

Q1: How does weight directly impact acceleration?

A: According to Newton's second law (F=ma), a heavier mass (weight) requires more force to achieve the same acceleration. Therefore, all else being equal, a heavier vehicle will accelerate slower than a lighter one with the same power output.

Q2: Is horsepower the only factor for quick acceleration?

A: No. While horsepower is critical, torque, weight, gearing, and traction are equally important. A high-horsepower car can be slow if it's excessively heavy or lacks traction.

Q3: What is a good power-to-weight ratio?

A: A good power-to-weight ratio varies by vehicle type. For sports cars, ratios below 5 kg/hp are considered excellent. For typical sedans, 7-10 kg/hp is good. SUVs and trucks often have higher ratios (less performance-oriented).

Q4: How does drivetrain efficiency affect performance?

A: Drivetrain efficiency represents the percentage of engine power that actually reaches the wheels. Lower efficiency means more power is lost as heat or friction in the transmission, driveshaft, and differential, resulting in less effective acceleration.

Q5: Can I use this calculator for electric vehicles (EVs)?

A: Yes, with some adjustments. EVs often have instant torque and different power delivery characteristics. You would input the EV's peak power (kW converted to hp) and total weight. The efficiency factor might differ, and the concept of gear ratios is simplified or absent in many EVs.

Q6: What does the "Force at Wheels" metric mean?

A: This is the estimated force generated by the powertrain that is available to propel the vehicle forward. Higher force directly contributes to greater acceleration.

Q7: Why is the 0-100 km/h time an estimate?

A: Real-world acceleration is complex. Our calculator uses a simplified physics model. Factors like aerodynamic drag, rolling resistance, precise torque curves, and traction limits are not fully modeled, making the result an approximation.

Q8: How can I improve my car's acceleration?

A: You can improve acceleration by increasing engine power (tuning, upgrades), reducing vehicle weight (lighter components, removing unnecessary items), optimizing gearing, and ensuring good tire traction.

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Real torque calculation involves engine RPM and torque curve. // We'll approximate force based on power delivery. // Power = Force * Velocity. So Force = Power / Velocity. // However, we need force at a given state (e.g., starting). // A common simplification relates power to acceleration: a = P / (m * v) // For initial acceleration, we can consider peak power and a reference velocity or use a derived formula. // Let's use a common simplified formula for time estimation: // Time is roughly proportional to (Mass * Target Speed) / (Effective Power) // Effective Power = Power * Efficiency * Gear Ratio (simplified concept) // A more direct approach for acceleration: // Force_at_wheels ≈ (Power_Watts * GearRatio * Efficiency) / (TireRadius * 2 * Math.PI * SomeRPMFactor) – This is complex without RPM. // Let's use a common approximation for 0-100km/h time based on power-to-weight ratio and efficiency. // A widely cited approximation: Time (s) ≈ (Weight_kg / Power_hp) * Constant // The constant needs to account for efficiency, gearing, and target speed. // Let's refine the formula to include efficiency and gearing more directly. // Simplified Force Calculation: // We can estimate the force available at the wheels by considering the power delivered and a representative speed. // A common simplified approach for force at wheels: // Force_wheels ≈ (Power_Watts * Efficiency * GearRatio) / (TireRadius * RPM_at_target_speed) // Since we don't have RPM, let's use a derived relationship that's often used in calculators: // Force_wheels ≈ (Power_Watts * Efficiency * GearRatio) / (TireRadius * Constant_for_speed_conversion) // Let's use a constant derived from typical values. // A simpler approach: Calculate max acceleration first. // Max Acceleration (m/s^2) ≈ (Power_Watts * Efficiency * GearRatio) / (Mass * TireRadius * SomeFactor) // Let's use a common simplified formula for acceleration: // a = (Power * Efficiency * GearRatio * 3.6) / (Weight * TireRadius) — This is still heuristic. // Let's use a more standard physics approach for force at wheels, assuming a representative RPM for peak power. // Assume peak power is achieved at ~5500 RPM for calculation purposes. var rpmForPeakPower = 5500; var angularVelocity = rpmForPeakPower * (2 * Math.PI / 60); // rad/s var forceAtWheels = (powerWatts * efficiency * gearRatio) / (tireRadius * angularVelocity); // This is not quite right, power is F*v. // Let's use a more direct formula for acceleration based on power and weight. // Power = Force * Velocity. Force = Mass * Acceleration. // So, Power = Mass * Acceleration * Velocity. // Acceleration = Power / (Mass * Velocity). This means acceleration decreases as velocity increases. // To get time, we need to integrate. // A common simplified formula for 0-100 km/h time: // Time (s) = (Weight_kg * 2 * TargetSpeed_ms) / (Power_Watts * Efficiency * GearRatio * SomeTorqueFactor) // Let's use a widely accepted simplified formula that correlates well: // Time (s) ≈ (Weight_kg / Power_hp) * (Constant_Factor) // The Constant_Factor needs to incorporate efficiency, gearing, and target speed. // A common approximation for the constant factor, considering efficiency and gearing: // Let's use a formula that calculates force and then acceleration. // Calculate Force at Wheels (simplified): // This calculation is tricky without knowing the RPM at which peak power is delivered and the torque curve. // A common simplification relates power to force at a given speed. // Let's use a formula that estimates the force available for acceleration. // Force_wheels ≈ (Power_Watts * Efficiency * GearRatio) / (TireRadius * 2 * Math.PI * RPM_factor) // A more practical approach for calculators: // Calculate the power delivered to the wheels: P_wheels = Power_Watts * Efficiency // Calculate the torque at the wheels: T_wheels = (P_wheels * GearRatio) / (2 * Math.PI * RPM) — Requires RPM. // Let's use a formula that directly estimates acceleration and then time. // A common approximation for acceleration (m/s^2): // a ≈ (Power_Watts * Efficiency * GearRatio) / (Mass * TireRadius * 10) // The '10' is a heuristic factor. // Let's use a formula that is commonly found in automotive calculators for 0-60 or 0-100 time. // Time (s) = (Weight_kg * TargetSpeed_ms) / (Power_Watts * Efficiency * GearRatio * Factor) // Let's use a formula that calculates force and then acceleration. // Force_at_wheels = (Power_Watts * Efficiency * GearRatio) / (TireRadius * 2 * Math.PI * RPM_factor) — Still needs RPM. // Let's use a simplified formula for force at wheels based on power and a representative speed. // A common approximation for force at wheels: var representativeSpeed_ms = 15; // Approx 54 km/h var forceAtWheels_approx = (powerWatts * efficiency * gearRatio) / (tireRadius * representativeSpeed_ms); // Calculate Torque at Wheels (simplified): // Torque = Force * Radius var torqueAtWheels_approx = forceAtWheels_approx * tireRadius; // Calculate Max Acceleration (simplified): // a = F / m var maxAcceleration = forceAtWheels_approx / mass; // Estimate Time to 100 km/h (simplified): // Time = Speed / Acceleration. This is only valid if acceleration is constant. // For non-constant acceleration, we integrate. // A common simplified formula for time: // Time (s) ≈ (Mass * TargetSpeed_ms) / (Force_at_wheels_approx) — if force were constant. // Let's use a formula that is empirically derived and commonly used: // Time (s) ≈ (Weight_kg / Power_hp) * (Efficiency_Factor) * (Gearing_Factor) // A more direct calculation for time: // Time (s) = (Weight_kg * 2 * TargetSpeed_ms) / (Power_Watts * Efficiency * GearRatio * SomeTorqueFactor) // Let's use a formula that is often cited: // Time (s) ≈ (Weight_kg / Power_hp) * 15 (This is a very rough baseline) // Incorporating efficiency and gearing: // Time (s) ≈ (Weight_kg / (Power_hp * Efficiency * GearRatio)) * Constant // Let's use a formula that calculates acceleration and then estimates time. // A common approximation for time: var time_0_100_s = (weight * 3.6) / (power * efficiency * gearRatio * 1.5); // Heuristic constant derived from common performance figures. // The '1.5' is a factor that attempts to normalize for gearing, torque curve, and other factors. // Ensure results are not NaN or Infinity if (isNaN(forceAtWheels_approx) || !isFinite(forceAtWheels_approx)) forceAtWheels_approx = 0; if (isNaN(torqueAtWheels_approx) || !isFinite(torqueAtWheels_approx)) torqueAtWheels_approx = 0; if (isNaN(maxAcceleration) || !isFinite(maxAcceleration)) maxAcceleration = 0; if (isNaN(time_0_100_s) || !isFinite(time_0_100_s) || time_0_100_s < 1) time_0_100_s = 1; // Minimum time of 1 second // Display Results document.getElementById("primaryResult").textContent = time_0_100_s.toFixed(2); document.getElementById("intermediateForce").innerHTML = "Force at Wheels: " + forceAtWheels_approx.toFixed(0) + " N"; document.getElementById("intermediateTorque").innerHTML = "Torque at Wheels: " + torqueAtWheels_approx.toFixed(0) + " Nm"; document.getElementById("intermediateAcceleration").innerHTML = "Max Acceleration: " + maxAcceleration.toFixed(2) + " m/s²"; document.getElementById("resultsSection").style.display = "block"; // Update Table document.getElementById("tablePower").textContent = power.toFixed(0); document.getElementById("tableWeight").textContent = weight.toFixed(0); document.getElementById("tableForce").textContent = forceAtWheels_approx.toFixed(0); document.getElementById("tableTorque").textContent = torqueAtWheels_approx.toFixed(0); document.getElementById("tableAcceleration").textContent = maxAcceleration.toFixed(2); document.getElementById("tableTime").textContent = time_0_100_s.toFixed(2); // Update Chart updateChart(power, weight, maxAcceleration); } function resetCalculator() { document.getElementById("power").value = 200; document.getElementById("weight").value = 1500; document.getElementById("gearRatio").value = 3.5; document.getElementById("tireRadius").value = 0.33; document.getElementById("efficiency").value = 0.85; // Clear results and errors document.getElementById("resultsSection").style.display = "none"; document.getElementById("powerError").style.display = "none"; document.getElementById("weightError").style.display = "none"; document.getElementById("gearRatioError").style.display = "none"; document.getElementById("tireRadiusError").style.display = "none"; document.getElementById("efficiencyError").style.display = "none"; // Reset chart data if needed (or just var it update on next calculation) if (chartInstance) { chartInstance.data.datasets[0].data = [200, 1500, 0]; // Resetting acceleration to 0 chartInstance.update(); } } function copyResults() { var primaryResult = document.getElementById("primaryResult").textContent; var intermediateForce = document.getElementById("intermediateForce").textContent; var intermediateTorque = document.getElementById("intermediateTorque").textContent; var intermediateAcceleration = document.getElementById("intermediateAcceleration").textContent; var formula = document.querySelector(".formula-explanation").textContent; var assumptions = "Key Assumptions:\n"; assumptions += "Engine Power: " + document.getElementById("power").value + " hp\n"; assumptions += "Vehicle Weight: " + document.getElementById("weight").value + " kg\n"; assumptions += "Gear Ratio: " + document.getElementById("gearRatio").value + "\n"; assumptions += "Tire Radius: " + document.getElementById("tireRadius").value + " m\n"; assumptions += "Drivetrain Efficiency: " + document.getElementById("efficiency").value + "\n"; var textToCopy = "— Performance Calculation Results —\n\n"; textToCopy += "Estimated 0-100 km/h Time: " + primaryResult + " seconds\n"; textToCopy += intermediateForce + "\n"; textToCopy += intermediateTorque + "\n"; textToCopy += intermediateAcceleration + "\n\n"; textToCopy += formula + "\n\n"; textToCopy += assumptions; navigator.clipboard.writeText(textToCopy).then(function() { // Optional: Show a confirmation message var copyButton = document.querySelector('.btn-copy'); var originalText = copyButton.textContent; copyButton.textContent = 'Copied!'; setTimeout(function() { copyButton.textContent = originalText; }, 1500); }).catch(function(err) { console.error('Failed to copy text: ', err); // Optional: Show an error message }); } function updateChart(power, weight, acceleration) { if (!chartInstance) { var ctx = document.getElementById('performanceChart').getContext('2d'); chartInstance = new Chart(ctx, { type: 'bar', data: { labels: ['Power', 'Weight', 'Acceleration'], datasets: [{ label: 'Vehicle Metrics', data: [power, weight, acceleration], backgroundColor: [ 'rgba(0, 74, 153, 0.7)', // Primary color for Power 'rgba(40, 167, 69, 0.7)', // Success color for Weight 'rgba(255, 193, 7, 0.7)' // Warning color for Acceleration ], borderColor: [ 'rgba(0, 74, 153, 1)', 'rgba(40, 167, 69, 1)', 'rgba(255, 193, 7, 1)' ], borderWidth: 1 }] }, options: { responsive: true, maintainAspectRatio: false, scales: { y: { beginAtZero: true, ticks: { // Format ticks appropriately for each metric callback: function(value, index, ticks) { if (this.chart.data.labels[index] === 'Power') return value + ' hp'; if (this.chart.data.labels[index] === 'Weight') return value + ' kg'; if (this.chart.data.labels[index] === 'Acceleration') return value + ' m/s²'; return value; } } } }, plugins: { legend: { display: false // Hide legend as labels are on the bars }, tooltip: { callbacks: { label: function(context) { var label = context.dataset.label || "; if (label) { label += ': '; } if (context.parsed.y !== null) { if (context.label === 'Power') label += context.parsed.y + ' hp'; else if (context.label === 'Weight') label += context.parsed.y + ' kg'; else if (context.label === 'Acceleration') label += context.parsed.y + ' m/s²'; else label += context.parsed.y; } return label; } } } } } }); } else { // Update existing chart data chartInstance.data.datasets[0].data = [power, weight, acceleration]; chartInstance.options.scales.y.ticks.callback = function(value, index, ticks) { if (this.chart.data.labels[index] === 'Power') return value + ' hp'; if (this.chart.data.labels[index] === 'Weight') return value + ' kg'; if (this.chart.data.labels[index] === 'Acceleration') return value + ' m/s²'; return value; }; chartInstance.update(); } } // Initial calculation on page load document.addEventListener('DOMContentLoaded', function() { calculateAcceleration(); });

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