Car Value Depreciation Calculator

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Car Value Depreciation Calculator

Estimate your car's future value and understand depreciation.

Enter the price you originally paid for the car. Please enter a valid positive number for purchase price.
Enter the year you bought the car. Please enter a valid year (e.g., 1900-2024).
Enter the current year for calculation. Please enter a valid year (e.g., 1900-2024).
Enter the total miles driven. Please enter a valid non-negative number for mileage.
Excellent Good Fair Poor Select the overall condition of the car.

Depreciation Results

Estimated Current Value: $0
Total Depreciation Amount: $0
Depreciation Percentage: 0%
Estimated Value in 1 Year: $0
Formula: Value = Purchase Price * (1 – Depreciation Rate)^Age. Depreciation Rate is adjusted by mileage and condition.
Projected Car Value Over Time

What is Car Value Depreciation?

Car value depreciation refers to the decrease in a vehicle's worth over time. When you drive a car off the lot, its value immediately begins to decline. This decline is a natural part of car ownership and is influenced by numerous factors. Understanding car value depreciation is crucial for car owners, buyers, and sellers alike, as it directly impacts resale value, trade-in value, and insurance payouts. It's not just about age; mileage, condition, market demand, and even the car's make and model play significant roles in how quickly a car loses value. Many people mistakenly believe depreciation is a linear process, but in reality, the steepest drop often occurs in the first few years of a car's life.

Who should use this calculator?

  • Prospective car buyers trying to estimate the long-term cost of ownership.
  • Current car owners looking to understand their vehicle's current market value for potential sale or trade-in.
  • Individuals planning to sell their car and wanting to set a realistic price.
  • Anyone curious about the financial impact of owning a vehicle.

Common Misconceptions about Car Depreciation:

  • Myth: Depreciation is only about age. Reality: Mileage, condition, maintenance history, and market demand are equally, if not more, important.
  • Myth: All cars depreciate at the same rate. Reality: Certain makes and models hold their value much better than others due to reliability, popularity, and demand.
  • Myth: Depreciation is a fixed percentage each year. Reality: The steepest depreciation typically occurs in the first 1-3 years, then slows down.

Car Value Depreciation Formula and Mathematical Explanation

The core concept behind calculating car value depreciation involves estimating a rate at which the car's value diminishes and applying it over time. A common simplified model uses an exponential decay formula, adjusted for specific car attributes.

The Basic Formula:

Estimated Value = Original Purchase Price * (1 - Annual Depreciation Rate) ^ Number of Years Old

However, a more practical approach considers factors beyond just age. We'll use a blended rate that accounts for mileage and condition.

Our Calculator's Approach:

1. Calculate Age: `Age = Current Year – Purchase Year`

2. Determine Base Depreciation Rate: This is a general rate, often higher for the first few years. For simplicity, we'll use a base rate that decreases slightly with age, but a more complex model might use a fixed rate or a tiered approach.

3. Adjust Rate for Mileage: Higher mileage generally leads to higher depreciation. We apply a penalty for mileage exceeding a typical average (e.g., 12,000-15,000 miles per year).

4. Adjust Rate for Condition: Poor condition significantly increases depreciation, while excellent condition minimizes it.

5. Calculate Final Depreciation Factor: This combines the base rate with adjustments for mileage and condition.

6. Calculate Estimated Value: `Estimated Value = Purchase Price * (1 – Final Depreciation Factor) ^ Age`

7. Calculate Depreciation Amount: `Depreciation Amount = Purchase Price – Estimated Value`

8. Calculate Depreciation Percentage: `Depreciation Percentage = (Depreciation Amount / Purchase Price) * 100`

9. Estimate Value in 1 Year: This involves projecting the value one year into the future from the current age. `Value in 1 Year = Purchase Price * (1 – Final Depreciation Factor) ^ (Age + 1)`

Variables Table

Key Variables in Depreciation Calculation
Variable Meaning Unit Typical Range / Values
Original Purchase Price The initial cost of the vehicle when new or purchased. Currency (e.g., USD) $5,000 – $100,000+
Purchase Year The calendar year the vehicle was acquired. Year 1900 – Present
Current Year The calendar year for which the calculation is being performed. Year 1900 – Present
Age The age of the vehicle in years. Years 0+
Current Mileage The total distance the vehicle has been driven. Miles (or Kilometers) 0+
Condition The overall physical and mechanical state of the vehicle. Categorical Excellent, Good, Fair, Poor
Annual Depreciation Rate (Base) The inherent rate at which the car's value decreases annually, before adjustments. Percentage 10% – 25% (varies greatly)
Mileage Adjustment Factor A multiplier or factor adjusting the depreciation rate based on mileage. Multiplier/Percentage -0.1 to +0.2 (example)
Condition Adjustment Factor A multiplier or factor adjusting the depreciation rate based on condition. Multiplier/Percentage -0.15 to +0.3 (example)
Estimated Current Value The calculated worth of the car at the current time. Currency (e.g., USD) 0 – Original Purchase Price
Depreciation Amount The total monetary loss in value since purchase. Currency (e.g., USD) 0+
Depreciation Percentage The total percentage of value lost since purchase. Percentage 0% – 100%

Practical Examples (Real-World Use Cases)

Example 1: Moderately Used Family Sedan

Scenario: Sarah bought a 3-year-old sedan for $20,000 in 2021. It's now 2024, and the car has 45,000 miles. She's kept it in good condition with regular maintenance.

Inputs:

  • Original Purchase Price: $20,000
  • Purchase Year: 2021
  • Current Year: 2024
  • Current Mileage: 45,000 miles
  • Condition: Good

Calculation (Simplified):

  • Age = 2024 – 2021 = 3 years
  • Average Annual Mileage = 45,000 / 3 = 15,000 miles/year (typical)
  • Let's assume a base annual depreciation rate of 15%.
  • Mileage adjustment: Since mileage is average, no significant adjustment.
  • Condition adjustment: 'Good' might slightly increase depreciation, say by 2%.
  • Effective Annual Depreciation Rate ≈ 17%
  • Estimated Value = $20,000 * (1 – 0.17)^3 ≈ $11,400
  • Depreciation Amount = $20,000 – $11,400 = $8,600
  • Depreciation Percentage = ($8,600 / $20,000) * 100 = 43%
  • Estimated Value in 1 Year (Age 4) = $20,000 * (1 – 0.17)^4 ≈ $9,462

Financial Interpretation: Sarah's car has lost a significant portion of its value, primarily due to age and normal usage. The estimated value of $11,400 reflects the market reality for a 6-year-old car with average mileage. If she plans to sell it soon, this figure provides a realistic expectation. The projected value drop in the next year suggests that holding onto it longer might not significantly increase its depreciation percentage but will continue to decrease its absolute value.

Example 2: New Luxury SUV

Scenario: Mark bought a brand-new luxury SUV for $70,000 in 2023. It's now 2024, and he's driven it 18,000 miles. The car is in excellent condition.

Inputs:

  • Original Purchase Price: $70,000
  • Purchase Year: 2023
  • Current Year: 2024
  • Current Mileage: 18,000 miles
  • Condition: Excellent

Calculation (Simplified):

  • Age = 2024 – 2023 = 1 year
  • Average Annual Mileage = 18,000 miles/year (slightly above average)
  • Luxury vehicles and new cars often have higher initial depreciation. Let's assume a base rate of 20% for the first year.
  • Mileage adjustment: Slightly higher mileage might add 1% depreciation.
  • Condition adjustment: 'Excellent' condition might reduce depreciation by 2%.
  • Effective Annual Depreciation Rate ≈ 19%
  • Estimated Value = $70,000 * (1 – 0.19)^1 = $56,700
  • Depreciation Amount = $70,000 – $56,700 = $13,300
  • Depreciation Percentage = ($13,300 / $70,000) * 100 = 19%
  • Estimated Value in 1 Year (Age 2) = $70,000 * (1 – 0.19)^2 ≈ $46,000

Financial Interpretation: Mark experienced a substantial drop in value ($13,300) in the first year, which is typical for new cars, especially luxury models. The 19% depreciation is significant. The projected value of $46,000 after two years shows the continued rapid decline. This highlights the cost of depreciation for new car owners and emphasizes why buying used can be financially advantageous. This calculation helps Mark understand the immediate financial hit he took.

How to Use This Car Value Depreciation Calculator

Using our car value depreciation calculator is straightforward. Follow these steps to get an estimate of your car's current and future worth:

  1. Enter Original Purchase Price: Input the exact amount you paid for the car when you acquired it.
  2. Enter Purchase Year: Specify the calendar year you bought the car.
  3. Enter Current Year: Input the current calendar year. This helps calculate the car's age accurately.
  4. Enter Current Mileage: Provide the total mileage recorded on your car's odometer.
  5. Select Condition: Choose the option that best describes your car's overall state (Excellent, Good, Fair, Poor). Consider both cosmetic and mechanical aspects.
  6. Click 'Calculate Depreciation': Once all fields are filled, press the button to see the results.

How to Read Results:

  • Estimated Current Value: This is the calculator's projection of what your car is worth right now, based on the inputs.
  • Total Depreciation Amount: The total monetary loss in value from when you purchased the car until now.
  • Depreciation Percentage: The total percentage of the original purchase price that has been lost due to depreciation.
  • Estimated Value in 1 Year: A projection of your car's value one year from the current date, assuming similar depreciation trends continue.

Decision-Making Guidance:

  • Selling Your Car: Use the 'Estimated Current Value' as a benchmark for setting your asking price. Compare it with listings for similar vehicles.
  • Trading In: Understand that dealerships often offer less than the estimated market value. This calculator helps you negotiate better.
  • Buying a Used Car: Use the calculator to estimate how much value a car might lose in the coming years, helping you assess if the purchase price is fair.
  • Insurance Purposes: While not an official appraisal, the estimated value can give you an idea of your car's worth for insurance discussions.

Remember to use the 'Reset' button to clear the fields and start over, and the 'Copy Results' button to save or share your findings.

Key Factors That Affect Car Value Depreciation Results

Several elements significantly influence how quickly and deeply a car depreciates. Our calculator incorporates some of the most critical ones, but real-world depreciation can be more nuanced:

  1. Age and Mileage: These are the most direct drivers. As a car gets older and accumulates more miles, its components wear down, increasing the likelihood of repairs and reducing its desirability. The first few years typically see the most dramatic value drop.
  2. Vehicle Condition: A well-maintained car with a clean interior, no major mechanical issues, and minimal cosmetic damage will always hold its value better than one that is neglected. Regular servicing, timely repairs, and careful driving are key.
  3. Make and Model: Some brands and specific models are renowned for their reliability and durability (e.g., certain Japanese brands), leading to slower depreciation. Conversely, luxury brands or models with known issues may depreciate faster. Market demand also plays a huge role.
  4. Trim Level and Features: Higher trim levels with desirable features (e.g., advanced safety systems, premium audio, sunroofs, leather seats) often command a higher resale value and may depreciate slightly slower than base models, although the initial price difference is also a factor.
  5. Accident History and Title Status: A car involved in a major accident, especially one with structural damage, will suffer a significant and often permanent reduction in value, regardless of its age or mileage. A "salvage" or "rebuilt" title drastically lowers market value.
  6. Market Demand and Economic Conditions: The overall demand for specific types of vehicles (e.g., SUVs vs. sedans) fluctuates. Economic downturns can reduce overall car demand, potentially increasing depreciation across the board. Fuel prices can also impact demand for certain vehicle types.
  7. Maintenance Records: A complete and verifiable maintenance history adds significant value. It assures potential buyers that the car has been cared for, reducing perceived risk and justifying a higher price compared to a similar car with unknown service history.
  8. Modifications: While some tasteful modifications might appeal to a niche market, most aftermarket changes (e.g., performance engine tuning, extreme body kits, loud exhausts) tend to decrease a car's value for the general market, as they often increase perceived risk and reduce reliability.

Frequently Asked Questions (FAQ)

Q1: How accurate is this car value depreciation calculator?

A: This calculator provides an estimate based on common depreciation models and factors like age, mileage, and condition. Actual market value can vary based on specific demand, location, and negotiation. It's a useful tool for estimation, not a professional appraisal.

Q2: Does depreciation slow down over time?

A: Yes, typically. The steepest depreciation usually occurs in the first 1-3 years of a car's life. After that initial period, the rate of value loss tends to decrease each subsequent year, although high mileage or poor condition can accelerate it again.

Q3: What is considered "average" mileage per year?

A: On average, most sources consider 12,000 to 15,000 miles per year (about 20,000 km) to be typical for a passenger car in the US. Exceeding this significantly can increase depreciation, while driving less might slightly mitigate it.

Q4: How does condition affect depreciation more specifically?

A: 'Excellent' condition might reduce the depreciation rate by a few percentage points, while 'Poor' condition could increase it substantially, potentially adding 10-20% or more to the annual depreciation rate, reflecting the high likelihood of costly repairs.

Q5: Can I use this calculator for classic cars?

A: This calculator is primarily designed for modern vehicles where depreciation is a significant factor. Classic cars often appreciate in value or hold their value differently based on rarity, historical significance, and collector demand, which are not factored into this model.

Q6: Does buying a car outright vs. financing affect depreciation?

A: No, the method of purchase (cash vs. finance) does not directly affect the physical depreciation of the car itself. However, financing involves interest costs, which add to the overall cost of ownership beyond depreciation.

Q7: What's the difference between market value and trade-in value?

A: Market value is what a private party could reasonably sell the car for. Trade-in value is what a dealership offers for your car as part of a purchase of another vehicle. Trade-in value is almost always lower than market value, as the dealer needs to account for reconditioning costs and profit margin.

Q8: How often should I update my car's estimated value?

A: It's beneficial to re-evaluate your car's depreciation annually, especially as it ages or if significant mileage is added. You can also recalculate if the car's condition changes drastically or if you're considering selling it soon.

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var purchasePriceInput = document.getElementById('purchasePrice'); var purchaseYearInput = document.getElementById('purchaseYear'); var currentYearInput = document.getElementById('currentYear'); var mileageInput = document.getElementById('mileage'); var conditionSelect = document.getElementById('condition'); var estimatedValueDisplay = document.getElementById('estimatedValue'); var depreciationAmountDisplay = document.getElementById('depreciationAmount'); var depreciationPercentageDisplay = document.getElementById('depreciationPercentage'); var valueInOneYearDisplay = document.getElementById('valueInOneYear'); var chart; var chartCtx = document.getElementById('depreciationChart').getContext('2d'); function validateInput(inputElement, min, max) { var value = parseFloat(inputElement.value); var errorSpan = inputElement.parentNode.querySelector('.error-message'); var isValid = true; if (isNaN(value) || value === ") { errorSpan.textContent = 'This field is required.'; isValid = false; } else if (inputElement.id === 'purchaseYear' || inputElement.id === 'currentYear') { if (value 2025) { // Allow slightly future year for projection errorSpan.textContent = 'Please enter a valid year (e.g., 1900-2025).'; isValid = false; } } else if (inputElement.id === 'mileage' && value < 0) { errorSpan.textContent = 'Mileage cannot be negative.'; isValid = false; } else if (inputElement.id === 'purchasePrice' && value <= 0) { errorSpan.textContent = 'Purchase price must be positive.'; isValid = false; } else if (min !== undefined && value max) { errorSpan.textContent = 'Value cannot exceed ' + max + '.'; isValid = false; } if (isValid) { errorSpan.style.display = 'none'; inputElement.classList.remove('error-active'); } else { errorSpan.style.display = 'block'; inputElement.classList.add('error-active'); } return isValid; } function getConditionFactor(condition) { switch (condition) { case 'excellent': return -0.05; // Reduces depreciation case 'good': return 0.00; case 'fair': return 0.05; // Increases depreciation case 'poor': return 0.15; // Significantly increases depreciation default: return 0; } } function calculateDepreciation() { var purchasePrice = parseFloat(purchasePriceInput.value); var purchaseYear = parseInt(purchaseYearInput.value); var currentYear = parseInt(currentYearInput.value); var mileage = parseFloat(mileageInput.value); var condition = conditionSelect.value; var allValid = true; allValid = validateInput(purchasePriceInput) && allValid; allValid = validateInput(purchaseYearInput, 1900, 2025) && allValid; allValid = validateInput(currentYearInput, 1900, 2025) && allValid; allValid = validateInput(mileageInput, 0) && allValid; if (!allValid || currentYear < purchaseYear) { if (currentYear 0) { if (avgMileagePerYear > 15000) { mileageFactor = (avgMileagePerYear – 15000) / 15000 * 0.05; // 5% increase for every 15k miles over average } else if (avgMileagePerYear < 10000) { mileageFactor = (10000 – avgMileagePerYear) / 10000 * -0.02; // 2% decrease for every 10k miles under average } } var conditionFactor = getConditionFactor(condition); // Base depreciation rate (higher for newer cars, decreases over time) // Example: 25% year 1, 20% year 2, 18% year 3, 15% thereafter var baseRate = 0.15; if (age === 0) baseRate = 0.25; else if (age === 1) baseRate = 0.20; else if (age === 2) baseRate = 0.18; var effectiveRate = baseRate + mileageFactor + conditionFactor; // Ensure rate stays within reasonable bounds (e.g., 0% to 50%) effectiveRate = Math.max(0, Math.min(0.50, effectiveRate)); var estimatedValue = purchasePrice * Math.pow((1 – effectiveRate), age); estimatedValue = Math.max(0, estimatedValue); // Value cannot be negative var depreciationAmount = purchasePrice – estimatedValue; var depreciationPercentage = (depreciationAmount / purchasePrice) * 100; var valueInOneYear = purchasePrice * Math.pow((1 – effectiveRate), age + 1); valueInOneYear = Math.max(0, valueInOneYear); estimatedValueDisplay.textContent = '$' + estimatedValue.toFixed(2); depreciationAmountDisplay.textContent = '$' + depreciationAmount.toFixed(2); depreciationPercentageDisplay.textContent = depreciationPercentage.toFixed(2) + '%'; valueInOneYearDisplay.textContent = '$' + valueInOneYear.toFixed(2); // Prepare data for chart var years = []; var values = []; for (var i = 0; i <= age + 5; i++) { // Project 5 years into the future years.push(purchaseYear + i); var projectedValue = purchasePrice * Math.pow((1 – effectiveRate), i); values.push(Math.max(0, projectedValue)); } updateChart(years, values); } function updateChart(years, values) { if (chart) { chart.destroy(); } var currentAge = parseInt(currentYearInput.value) – parseInt(purchaseYearInput.value); var dataPoints = []; var labels = []; for (var i = 0; i < years.length; i++) { labels.push(years[i]); dataPoints.push(values[i]); } chart = new Chart(chartCtx, { type: 'line', data: { labels: labels, datasets: [{ label: 'Estimated Car Value', data: dataPoints, borderColor: 'var(–primary-color)', backgroundColor: 'rgba(0, 74, 153, 0.1)', fill: true, tension: 0.1 }, { label: 'Purchase Price', data: Array(years.length).fill(parseFloat(purchasePriceInput.value)), borderColor: '#6c757d', borderDash: [5, 5], backgroundColor: 'rgba(108, 117, 125, 0.1)', fill: false, tension: 0 }] }, options: { responsive: true, maintainAspectRatio: true, scales: { y: { beginAtZero: true, title: { display: true, text: 'Value ($)' } }, x: { title: { display: true, text: 'Year' } } }, plugins: { tooltip: { callbacks: { label: function(context) { var label = context.dataset.label || ''; if (label) { label += ': '; } if (context.parsed.y !== null) { label += new Intl.NumberFormat('en-US', { style: 'currency', currency: 'USD' }).format(context.parsed.y); } return label; } } }, legend: { position: 'top', } } } }); } function resetCalculator() { purchasePriceInput.value = '25000'; purchaseYearInput.value = new Date().getFullYear() – 3; // Default to 3 years ago currentYearInput.value = new Date().getFullYear(); mileageInput.value = '45000'; conditionSelect.value = 'good'; // Clear errors var errorSpans = document.querySelectorAll('.error-message'); for (var i = 0; i < errorSpans.length; i++) { errorSpans[i].style.display = 'none'; } var inputFields = document.querySelectorAll('input[type="number"], select'); for (var i = 0; i < inputFields.length; i++) { inputFields[i].classList.remove('error-active'); } calculateDepreciation(); } function copyResults() { var purchasePrice = purchasePriceInput.value; var purchaseYear = purchaseYearInput.value; var currentYear = currentYearInput.value; var mileage = mileageInput.value; var condition = conditionSelect.options[conditionSelect.selectedIndex].text; var estimatedValue = estimatedValueDisplay.textContent; var depreciationAmount = depreciationAmountDisplay.textContent; var depreciationPercentage = depreciationPercentageDisplay.textContent; var valueInOneYear = valueInOneYearDisplay.textContent; var resultText = "— Car Value Depreciation Results —\n\n"; resultText += "Inputs:\n"; resultText += "- Original Purchase Price: $" + purchasePrice + "\n"; resultText += "- Purchase Year: " + purchaseYear + "\n"; resultText += "- Current Year: " + currentYear + "\n"; resultText += "- Current Mileage: " + mileage + " miles\n"; resultText += "- Condition: " + condition + "\n\n"; resultText += "Calculated Values:\n"; resultText += "- Estimated Current Value: " + estimatedValue + "\n"; resultText += "- Total Depreciation Amount: " + depreciationAmount + "\n"; resultText += "- Depreciation Percentage: " + depreciationPercentage + "\n"; resultText += "- Estimated Value in 1 Year: " + valueInOneYear + "\n\n"; resultText += "Formula Used: Value = Purchase Price * (1 – Effective Rate)^Age. Effective Rate is adjusted by mileage and condition."; navigator.clipboard.writeText(resultText).then(function() { alert('Results copied to clipboard!'); }).catch(function(err) { console.error('Failed to copy results: ', err); alert('Failed to copy results. Please copy manually.'); }); } // Initial calculation on page load document.addEventListener('DOMContentLoaded', function() { resetCalculator(); // Set defaults and calculate // Add event listeners for real-time updates var inputs = document.querySelectorAll('.calculator-wrapper input, .calculator-wrapper select'); for (var i = 0; i < inputs.length; i++) { inputs[i].addEventListener('input', calculateDepreciation); inputs[i].addEventListener('change', calculateDepreciation); } });

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