A2 Power to Weight Ratio Calculator

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A2 Power to Weight Ratio Calculator

Calculate and understand the A2 Power to Weight Ratio for your vehicle.

A2 Power to Weight Ratio Calculator

Enter the engine's maximum power output. (e.g., kilowatts – kW)
Please enter a valid positive number for Engine Power.
Enter the total mass of the vehicle including driver and any load. (e.g., kilograms – kg)
Please enter a valid positive number for Vehicle Mass.
The standard acceleration due to gravity (m/s²). Typically 9.81 m/s².
Please enter a valid positive number for Gravity Factor.

Calculation Results

Power to Weight (kg/kW):
Power to Weight (hp/ton): (Requires conversion)
Acceleration Potential Index:
Formula Used: A2 Power to Weight Ratio = (Engine Power * Gravity Factor) / (Vehicle Mass * Gravity Factor) = Engine Power / Vehicle Mass (in base SI units for direct comparison).

More commonly expressed as kg/kW or hp/ton.

A2 Power to Weight Ratio vs. Mass

The chart illustrates how A2 Power to Weight Ratio changes with vehicle mass at a constant engine power.

A2 Power to Weight Ratio Data

Vehicle Mass (kg) Engine Power (kW) A2 Ratio (kW/kg) A2 Ratio (kg/kW)

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What is A2 Power to Weight Ratio?

The A2 Power to Weight Ratio, often simplified to just Power-to-Weight Ratio when the 'A2' gravitational factor isn't explicitly separated for complex multi-body analyses, is a fundamental performance metric in engineering, particularly for vehicles like cars, motorcycles, aircraft, and even bicycles. It quantifies how much power an engine or motor can deliver relative to the mass it needs to move. A higher A2 Power to Weight Ratio generally indicates better acceleration, climbing ability, and overall performance.

Essentially, it answers the question: "How much 'oomph' does this machine have for every unit of its weight?"

Who should use it? This metric is crucial for automotive engineers designing new vehicles, performance enthusiasts comparing different models, racers optimizing their machines, and even hobbyists building custom projects. Anyone interested in the dynamic performance of a vehicle will find the A2 Power to Weight Ratio informative.

Common misconceptions:

  • It's the only performance metric: While critical, A2 Power to Weight Ratio doesn't tell the whole story. Aerodynamics, tire grip, drivetrain efficiency, and torque curve also play significant roles.
  • Higher is always better for everything: For fuel efficiency or certain types of transport, a lower ratio might be preferable.
  • It's a fixed value: The ratio changes dynamically. For cars, it changes as fuel is consumed (mass decreases) or when carrying passengers/cargo.

A2 Power to Weight Ratio Formula and Mathematical Explanation

The core concept of the A2 Power to Weight Ratio is to compare the propulsive force an engine can generate against the inertia it must overcome. In SI units, Power (P) is measured in Watts (W) or Kilowatts (kW), and Mass (m) is measured in kilograms (kg).

The formula is conceptually derived from Newton's second law of motion (F = ma) and the definition of power (P = Fv, where F is force and v is velocity). To make power comparable across different masses, we divide power by mass.

The "A2" designation sometimes implies a more complex consideration involving gravitational acceleration ($g$), especially in contexts where gravitational force itself is a primary factor. However, for standard vehicle performance comparisons, the ratio is simplified.

The most direct way to express this ratio using SI units is:

A2 Power to Weight Ratio (SI) = Engine Power (kW) / Vehicle Mass (kg)

This gives a result in kW/kg. While useful for direct comparison of systems with consistent units, it's often not the most intuitive figure for everyday understanding.

A more traditional and widely understood representation in automotive contexts involves converting units:

1 Kilowatt (kW) ≈ 1.341 Horsepower (hp)

1 Metric Tonne (t) = 1000 Kilograms (kg)

To get the ratio in hp/ton:
A2 Power to Weight Ratio (hp/ton) = [Engine Power (kW) * 1.341 (hp/kW)] / [Vehicle Mass (kg) / 1000 (kg/t)]
Simplifying: A2 Power to Weight Ratio (hp/ton) = Engine Power (kW) * 1341 / Vehicle Mass (kg)

Alternatively, the ratio is often expressed as kg/kW (kilograms per kilowatt), which represents how many kilograms of mass need to be moved by each kilowatt of power. Lower values are better.

A2 Power to Weight Ratio (kg/kW) = Vehicle Mass (kg) / Engine Power (kW)

Variable Explanations:

Variable Meaning Unit Typical Range
Engine Power (P) The maximum rate at which the engine can perform work. Kilowatts (kW) or Horsepower (hp) 10 kW (small scooter) to over 500 kW (hypercars)
Vehicle Mass (m) The total weight of the vehicle, including fuel, driver, and cargo. Kilograms (kg) or Tonnes (t) 100 kg (e-bike) to over 3000 kg (large SUV/truck)
A2 Ratio (kW/kg) Power output per unit of mass. Higher is generally better for acceleration. kW/kg 0.05 kW/kg (economy car) to over 1 kW/kg (supercars/racing bikes)
A2 Ratio (kg/kW) Mass that each unit of power must move. Lower is generally better. kg/kW 1.5 kg/kW (performance bike) to over 20 kg/kW (heavy truck)
A2 Ratio (hp/ton) Horsepower available per ton of vehicle weight. A common industry benchmark. hp/ton 50 hp/ton (basic car) to over 1000 hp/ton (high-performance sportscars)
Gravity Factor (g) Standard acceleration due to gravity. Used in some physics calculations but often implicit in simplified vehicle ratios. m/s² ~9.81 m/s²

Practical Examples (Real-World Use Cases)

Example 1: Comparing Two Hatchbacks

Scenario: A potential buyer is looking at two popular hatchbacks.

Vehicle A:

  • Engine Power: 90 kW
  • Vehicle Mass: 1150 kg
Calculations:
  • A2 Ratio (kg/kW) = 1150 kg / 90 kW = 12.78 kg/kW
  • A2 Ratio (kW/kg) = 90 kW / 1150 kg = 0.078 kW/kg
  • A2 Ratio (hp/ton) = 90 kW * 1341 / 1150 kg = 120.69 hp/ton (approx)
Interpretation: This vehicle offers a moderate A2 Power to Weight Ratio, suitable for daily commuting and general use.

Vehicle B:

  • Engine Power: 110 kW
  • Vehicle Mass: 1250 kg
Calculations:
  • A2 Ratio (kg/kW) = 1250 kg / 110 kW = 11.36 kg/kW
  • A2 Ratio (kW/kg) = 110 kW / 1250 kg = 0.088 kW/kg
  • A2 Ratio (hp/ton) = 110 kW * 1341 / 1250 kg = 117.83 hp/ton (approx)
Interpretation: Although Vehicle B has more absolute power, its increased mass results in a slightly less favorable A2 Power to Weight Ratio (higher kg/kW), suggesting Vehicle A might feel slightly more sprightly if the differences are marginal. This highlights why the ratio is more insightful than raw power figures alone.

Example 2: Performance Motorcycle vs. Sport Sedan

Scenario: Comparing the performance potential of a sports motorcycle and a sport sedan.

Motorcycle:

  • Engine Power: 100 kW (approx 134 hp)
  • Vehicle Mass: 200 kg
Calculations:
  • A2 Ratio (kg/kW) = 200 kg / 100 kW = 2.0 kg/kW
  • A2 Ratio (kW/kg) = 100 kW / 200 kg = 0.5 kW/kg
  • A2 Ratio (hp/ton) = 100 kW * 1341 / 200 kg = 670.5 hp/ton (approx)
Interpretation: An extremely high A2 Power to Weight Ratio. This explains the phenomenal acceleration capabilities of performance motorcycles.

Sport Sedan:

  • Engine Power: 250 kW (approx 335 hp)
  • Vehicle Mass: 1600 kg
Calculations:
  • A2 Ratio (kg/kW) = 1600 kg / 250 kW = 6.4 kg/kW
  • A2 Ratio (kW/kg) = 250 kW / 1600 kg = 0.156 kW/kg
  • A2 Ratio (hp/ton) = 250 kW * 1341 / 1600 kg = 209.5 hp/ton (approx)
Interpretation: While significantly more powerful in absolute terms, the sport sedan's much greater mass results in a substantially lower A2 Power to Weight Ratio compared to the motorcycle. This indicates the motorcycle will likely offer superior acceleration, despite the sedan's higher horsepower. This demonstrates the power of lightweight design combined with potent engines.

How to Use This A2 Power to Weight Ratio Calculator

  1. Enter Engine Power: Input the maximum power output of your vehicle's engine in kilowatts (kW). You can usually find this specification in your vehicle's manual or manufacturer's website.
  2. Enter Vehicle Mass: Input the total mass of your vehicle in kilograms (kg). This should include the vehicle itself, a full tank of fuel, the driver, and any standard equipment or passengers you typically carry. For a fair comparison, ensure consistency in how you measure mass.
  3. Confirm Gravity Factor: The calculator uses the standard gravity factor (9.81 m/s²). For most terrestrial vehicle calculations, this value is appropriate and doesn't need changing.
  4. Click 'Calculate Ratio': The calculator will instantly provide the A2 Power to Weight Ratio in several formats (kW/kg, kg/kW, and hp/ton), along with key intermediate values.
  5. Interpret the Results:
    • kg/kW: A lower number here indicates better performance (less mass to move per unit of power).
    • kW/kg: A higher number here indicates better performance (more power available per unit of mass).
    • hp/ton: This is a common benchmark. Generally, over 100 hp/ton is considered good, over 200 hp/ton is sporty, and over 400 hp/ton is very high performance.
  6. Analyze the Chart and Table: The dynamic chart and table visualize how your vehicle's ratio stacks up against varying masses or provides a breakdown of the calculations.
  7. Use the 'Reset Values' Button: If you want to start over or input new figures, click 'Reset Values' to return the fields to their sensible defaults.
  8. Copy Results: Use the 'Copy Results' button to easily save or share the calculated metrics and assumptions.

Key Factors That Affect A2 Power to Weight Ratio Results

Several factors significantly influence the A2 Power to Weight Ratio and its real-world impact:

  • Engine Tuning and Modifications: Financial Reasoning: Upgrading engine components (turbos, exhausts, ECUs) can increase horsepower, directly boosting the ratio. However, these modifications incur costs (parts, labor, potential re-tuning) and may affect fuel efficiency or reliability. The investment needs to be weighed against the performance gain.
  • Vehicle Weight Reduction: Financial Reasoning: Removing unnecessary weight (e.g., spare tire, rear seats, lighter components) decreases the mass, improving the ratio. This can be achieved through cost-effective methods (DIY) or expensive aftermarket parts (carbon fiber). The cost-benefit analysis depends on the desired performance increase versus the expenditure.
  • Transmission and Drivetrain Efficiency: Financial Reasoning: A highly efficient transmission transfers more power to the wheels. While not directly part of the input calculation, a more efficient drivetrain means the stated engine power translates more effectively into motion, making the calculated A2 Power to Weight Ratio more representative of actual performance. Upgrading transmissions or differentials can be costly.
  • Aerodynamics: Financial Reasoning: While not in the basic A2 Power to Weight Ratio formula, aerodynamic drag becomes increasingly significant at higher speeds. A car with a poor A2 Power to Weight Ratio but excellent aerodynamics might outperform one with a better ratio but significant drag. Improving aerodynamics often involves expensive body kits or design compromises.
  • Tire Grip and Compound: Financial Reasoning: Even with a high A2 Power to Weight Ratio, power can't be effectively transferred to the road if the tires lack grip. Performance tires are more expensive than standard ones but are essential for realizing the potential of a high-powered, lightweight vehicle. Investing in appropriate tires is crucial for safety and performance.
  • Altitude and Air Density: Financial Reasoning: At higher altitudes, air density decreases, reducing engine power output (especially for naturally aspirated engines). This lowers the effective A2 Power to Weight Ratio. Forced induction (turbochargers, superchargers) helps mitigate this, but at the cost of complexity and potentially higher initial purchase price or maintenance.
  • Fuel Type and Octane Rating: Financial Reasoning: Higher octane fuels can allow engines designed for them to produce more power safely, thus improving the A2 Power to Weight Ratio. However, premium fuels come at a higher cost per liter/gallon.

Frequently Asked Questions (FAQ)

Q1: What is considered a "good" A2 Power to Weight Ratio?

A: It's relative. For economy cars, 70-100 hp/ton might be considered good. Sporty cars often exceed 200 hp/ton, while supercars and hypercars can surpass 500 hp/ton. Motorcycles and high-performance aircraft often have much higher ratios due to their lightweight construction. The kg/kW metric is inversely proportional: lower is better, with values below 5 kg/kW indicating serious performance.

Q2: Does A2 Power to Weight Ratio predict top speed?

A: Not directly. While a higher ratio contributes to higher top speeds, top speed is primarily limited by aerodynamics and gearing. Power-to-weight ratio is a much stronger indicator of acceleration capability.

Q3: How does driver skill affect performance related to A2 Power to Weight Ratio?

A: Immensely. A skilled driver can maximize acceleration and handling even with a moderate ratio, while an unskilled driver might struggle to utilize the full potential of a high-ratio vehicle, potentially even leading to accidents. Proper training and practice are crucial for exploiting performance advantages.

Q4: Does the A2 Power to Weight Ratio account for torque?

A: No, the standard ratio uses peak power. Torque is also critical for acceleration, especially at lower RPMs. An engine with high torque but lower peak power might feel more responsive in certain driving conditions than one with a slightly better power-to-weight ratio but less torque.

Q5: How do electric vehicles (EVs) compare in A2 Power to Weight Ratio?

A: EVs often have excellent A2 Power to Weight Ratios due to the instant torque and high power density of electric motors, combined with relatively compact battery packs (though batteries are heavy). They typically offer rapid acceleration. The specific ratio depends heavily on the battery size and motor power.

Q6: Does A2 Power to Weight Ratio apply to aircraft?

A: Yes, though the terminology and units might differ (e.g., thrust-to-weight ratio is more common for jets). For propeller-driven aircraft, power-to-weight is a key factor in climb rate and takeoff performance.

Q7: How often should I check my vehicle's A2 Power to Weight Ratio?

A: For most users, it's a static characteristic determined by the vehicle's design. However, if you're modifying your vehicle, carrying significant extra weight (e.g., camping gear, towing), or comparing different vehicles, recalculating is useful. It's particularly relevant when buying a new car or motorcycle.

Q8: Is there a difference between A2 Power to Weight Ratio and just Power to Weight Ratio?

A: In many practical applications, particularly with vehicles, the terms are used interchangeably. The "A2" designation might arise in specific physics or engineering contexts where gravitational forces need explicit factoring in complex systems or multi-body problems. For standard vehicle performance metrics, the formula simplifies to Power / Mass, effectively normalizing for gravitational acceleration differences on Earth.

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var enginePowerInput = document.getElementById("enginePower"); var vehicleMassInput = document.getElementById("vehicleMass"); var gravityFactorInput = document.getElementById("gravityFactor"); var primaryResultDiv = document.getElementById("primaryResult"); var powerToWeightKgPerKwSpan = document.querySelector("#powerToWeightKgPerKw span"); var powerToWeightHpPerTonSpan = document.querySelector("#powerToWeightHpPerTon span"); var accelerationPotentialSpan = document.querySelector("#accelerationPotential span"); var formulaExplanationDiv = document.getElementById("formulaExplanation"); var tableBody = document.getElementById("tableBody"); var ctx = document.getElementById('powerToWeightChart').getContext('2d'); var powerToWeightChart; function isValidNumber(value) { return !isNaN(parseFloat(value)) && isFinite(value); } function updateChart(enginePower, vehicleMass) { if (powerToWeightChart) { powerToWeightChart.destroy(); } var chartDataPoints = []; var baseMass = Math.max(500, vehicleMass * 0.7); // Start mass slightly below input var massStep = Math.max(100, vehicleMass * 0.1); // Increment mass var numPoints = 6; for (var i = 0; i < numPoints; i++) { var currentMass = baseMass + (i * massStep); var ratioKwPerKg = enginePower / currentMass; var ratioHpPerTon = (enginePower * 1.341) / (currentMass / 1000); chartDataPoints.push({ mass: currentMass.toFixed(0), ratioKwPerKg: ratioKwPerKg.toFixed(3), ratioHpPerTon: ratioHpPerTon.toFixed(1) }); } powerToWeightChart = new Chart(ctx, { type: 'line', data: { labels: chartDataPoints.map(function(d) { return d.mass + ' kg'; }), datasets: [{ label: 'A2 Ratio (kW/kg)', data: chartDataPoints.map(function(d) { return d.ratioKwPerKg; }), borderColor: '#004a99', backgroundColor: 'rgba(0, 74, 153, 0.1)', fill: true, tension: 0.1 }, { label: 'A2 Ratio (hp/ton)', data: chartDataPoints.map(function(d) { return d.ratioHpPerTon; }), borderColor: '#28a745', backgroundColor: 'rgba(40, 167, 69, 0.1)', fill: true, tension: 0.1 }] }, options: { responsive: true, maintainAspectRatio: true, scales: { y: { beginAtZero: true, title: { display: true, text: 'Ratio Value' } }, x: { title: { display: true, text: 'Vehicle Mass' } } }, plugins: { tooltip: { callbacks: { label: function(context) { var label = context.dataset.label || ''; if (label) { label += ': '; } if (context.parsed.y !== null) { label += context.parsed.y; } return label; } } } } } }); } function updateTable(enginePower, vehicleMass) { var rows = ''; var baseMass = Math.max(500, vehicleMass * 0.7); var massStep = Math.max(100, vehicleMass * 0.1); var numRows = 5; for (var i = 0; i < numRows; i++) { var currentMass = baseMass + (i * massStep); var ratioKwPerKg = enginePower / currentMass; var ratioKgPerKw = currentMass / enginePower; var ratioHpPerTon = (enginePower * 1.341) / (currentMass / 1000); rows += ''; rows += '' + currentMass.toFixed(0) + ' kg'; rows += '' + enginePower.toFixed(1) + ' kW'; rows += '' + ratioKwPerKg.toFixed(3) + ''; rows += '' + ratioKgPerKw.toFixed(2) + ''; rows += ''; } tableBody.innerHTML = rows; } function calculateA2PowerToWeightRatio() { var enginePower = parseFloat(enginePowerInput.value); var vehicleMass = parseFloat(vehicleMassInput.value); var gravityFactor = parseFloat(gravityFactorInput.value); var enginePowerError = document.getElementById("enginePowerError"); var vehicleMassError = document.getElementById("vehicleMassError"); var gravityFactorError = document.getElementById("gravityFactorError"); var isValid = true; if (!isValidNumber(enginePower) || enginePower <= 0) { enginePowerError.style.display = "block"; isValid = false; } else { enginePowerError.style.display = "none"; } if (!isValidNumber(vehicleMass) || vehicleMass <= 0) { vehicleMassError.style.display = "block"; isValid = false; } else { vehicleMassError.style.display = "none"; } if (!isValidNumber(gravityFactor) || gravityFactor <= 0) { gravityFactorError.style.display = "block"; isValid = false; } else { gravityFactorError.style.display = "none"; } if (isValid) { var ratioKwPerKg = enginePower / vehicleMass; var ratioKgPerKw = vehicleMass / enginePower; var ratioHpPerTon = (enginePower * 1.341) / (vehicleMass / 1000); primaryResultDiv.textContent = ratioKwPerKg.toFixed(3) + " kW/kg"; powerToWeightKgPerKwSpan.textContent = ratioKgPerKw.toFixed(2) + " kg/kW"; powerToWeightHpPerTonSpan.textContent = ratioHpPerTon.toFixed(1) + " hp/ton"; // Basic acceleration potential index (higher is better) var accelerationPotential = ratioKwPerKg * 1000; // Scale for better readability accelerationPotentialSpan.textContent = accelerationPotential.toFixed(2); formulaExplanationDiv.innerHTML = "Formula Used: A2 Power to Weight Ratio (kW/kg) = Engine Power (kW) / Vehicle Mass (kg). " + "Conversions: 1 kW ≈ 1.341 hp, 1 tonne = 1000 kg. " + "kg/kW = Vehicle Mass (kg) / Engine Power (kW). " + "hp/ton = (Engine Power (kW) * 1.341 * 1000) / Vehicle Mass (kg)."; updateChart(enginePower, vehicleMass); updateTable(enginePower, vehicleMass); } else { primaryResultDiv.textContent = "–"; powerToWeightKgPerKwSpan.textContent = "–"; powerToWeightHpPerTonSpan.textContent = "–"; accelerationPotentialSpan.textContent = "–"; } } function resetCalculator() { enginePowerInput.value = "150"; vehicleMassInput.value = "1300"; gravityFactorInput.value = "9.81"; document.getElementById("enginePowerError").style.display = "none"; document.getElementById("vehicleMassError").style.display = "none"; document.getElementById("gravityFactorError").style.display = "none"; calculateA2PowerToWeightRatio(); } function copyResults() { var primaryResult = primaryResultDiv.textContent; var kgKwResult = powerToWeightKgPerKwSpan.textContent; var hpTonResult = powerToWeightHpPerTonSpan.textContent; var accPotentialResult = accelerationPotentialSpan.textContent; var enginePower = enginePowerInput.value; var vehicleMass = vehicleMassInput.value; var gravityFactor = gravityFactorInput.value; var resultText = "A2 Power to Weight Ratio Calculation:\n\n" + "Inputs:\n" + "- Engine Power: " + enginePower + " kW\n" + "- Vehicle Mass: " + vehicleMass + " kg\n" + "- Gravity Factor: " + gravityFactor + " m/s²\n\n" + "Results:\n" + "- Primary Ratio: " + primaryResult + "\n" + "- kg/kW: " + kgKwResult + "\n" + "- hp/ton: " + hpTonResult + "\n" + "- Acceleration Potential Index: " + accPotentialResult + "\n\n" + "Formula: Power / Mass (in appropriate units)"; // Use a temporary textarea to copy text var textArea = document.createElement("textarea"); textArea.value = resultText; textArea.style.position = "fixed"; textArea.style.left = "-9999px"; document.body.appendChild(textArea); textArea.focus(); textArea.select(); try { document.execCommand('copy'); alert("Results copied to clipboard!"); } catch (e) { console.error("Failed to copy results: ", e); alert("Failed to copy results. Please copy manually."); } document.body.removeChild(textArea); } // Initial calculation on load document.addEventListener('DOMContentLoaded', function() { resetCalculator(); // Set defaults and calculate });

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