Avalanche Debt Method Calculator

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Avalanche Debt Method Calculator

Strategize your debt payoff with precision.

Avalanche Debt Method Calculator

Enter the sum of all your outstanding debts.
This is the total amount you'll allocate to debt repayment each month.
Name for your first debt.
Current balance for Debt 1.
Annual interest rate for Debt 1.
Name for your second debt.
Current balance for Debt 2.
Annual interest rate for Debt 2.
Name for your third debt.
Current balance for Debt 3.
Annual interest rate for Debt 3.

Calculation Results

Total Debt Paid:
Total Interest Paid:
Total Time to Pay Off:
Estimated Payoff Time: —
How it works: The Avalanche Method prioritizes paying off debts with the highest interest rates first, while making minimum payments on others. This strategy minimizes the total interest paid over time.

Debt Payoff Schedule

Monthly Breakdown
Month Debt Name Payment Applied Interest Paid Principal Paid Remaining Balance

What is the Avalanche Debt Method?

The Avalanche Debt Method is a popular and mathematically superior strategy for paying down multiple debts. Unlike the Debt Snowball method, which focuses on paying off the smallest balances first for psychological wins, the Avalanche method prioritizes debts with the highest interest rates. By tackling the most expensive debts first, you significantly reduce the total amount of interest paid over the life of your debts, leading to faster overall debt freedom and substantial savings.

Who Should Use the Avalanche Debt Method?

This method is ideal for individuals who are:

  • Financially disciplined and motivated by saving money.
  • Focused on long-term financial health and minimizing interest costs.
  • Comfortable with a potentially longer initial payoff period for smaller debts, knowing it leads to greater overall efficiency.
  • Seeking to optimize their debt repayment strategy for maximum financial benefit.

Common Misconceptions about the Avalanche Method

A common misconception is that the Avalanche method is "slower" because it might take longer to eliminate the smallest debts. While it's true that smaller balances might linger longer, the overall time to become debt-free and the total interest paid are almost always less than with other methods. Another myth is that it's demotivating; however, seeing the significant interest savings can be a powerful motivator in itself.

Avalanche Debt Method Formula and Mathematical Explanation

The core principle of the Avalanche Debt Method is to allocate any extra payment amount towards the debt with the highest interest rate, while making only the minimum payments on all other debts. This process repeats until all debts are paid off.

Step-by-Step Derivation

  1. Identify Debts: List all your debts, including their current balance, minimum monthly payment, and annual interest rate.
  2. Sort by Interest Rate: Arrange your debts in descending order based on their annual interest rate (highest rate first).
  3. Calculate Total Minimum Payments: Sum up the minimum monthly payments for all your debts.
  4. Determine Extra Payment: Subtract the total minimum payments from your total affordable monthly payment. This difference is your "extra" payment.
  5. Allocate Payments:
    • Make the minimum payment on all debts EXCEPT the one with the highest interest rate.
    • Apply your entire affordable monthly payment (minimum payment + extra payment) to the debt with the highest interest rate.
  6. Recalculate Balances: After each monthly payment, recalculate the remaining balance for each debt, accounting for interest accrued and principal paid.
  7. Re-evaluate and Repeat: Once a debt is paid off, redirect its minimum payment PLUS the extra payment amount to the debt with the next highest interest rate. Continue this process until all debts are cleared.

Variable Explanations

The calculation involves several key variables:

Variable Meaning Unit Typical Range
Balance (B) The outstanding amount owed on a specific debt. Currency (e.g., USD) $100 – $100,000+
Annual Interest Rate (APR) The yearly cost of borrowing, expressed as a percentage. % 1% – 30%+
Monthly Interest Rate (r) The annual rate divided by 12. Decimal (e.g., 0.05 / 12) 0.00083 – 0.025+
Minimum Monthly Payment (MMP) The smallest amount required to be paid each month. Currency $20 – $1000+
Total Affordable Monthly Payment (TAMP) The total sum you can consistently allocate to debt repayment. Currency $100 – $5000+
Extra Payment (EP) TAMP – Sum of all MMPs. Currency $0 – $4000+
Time to Payoff The total duration until all debts are cleared. Months / Years Months to Years
Total Interest Paid The cumulative interest accrued and paid over the payoff period. Currency Varies greatly

Practical Examples (Real-World Use Cases)

Example 1: Aggressive Payoff

Sarah wants to pay off her debts quickly using the Avalanche method. She has:

  • Credit Card A: Balance $5,000, Rate 18.99%, Min Payment $100
  • Student Loan B: Balance $15,000, Rate 5.5%, Min Payment $150
  • Personal Loan C: Balance $5,000, Rate 12.0%, Min Payment $120

Her total minimum payments are $100 + $150 + $120 = $370. Sarah can afford to pay $700 per month towards her debts.

Calculation:

  • Total Affordable Monthly Payment (TAMP): $700
  • Total Minimum Monthly Payments (MMP): $370
  • Extra Payment (EP): $700 – $370 = $330

Strategy:

  1. Pay minimums on Student Loan B ($150) and Personal Loan C ($120).
  2. Apply the remaining amount ($700 – $150 – $120 = $430) to Credit Card A (highest rate).

Calculator Output (Simulated):

  • Total Debt Paid: ~$23,700
  • Total Interest Paid: ~$3,700
  • Estimated Payoff Time: ~35 months

Interpretation: By focusing the extra $330 on the highest-interest credit card, Sarah saves significantly on interest compared to spreading the extra payment or using the snowball method. She becomes debt-free in under 3 years.

Example 2: Moderate Payoff with More Debts

John has several debts and wants a structured approach. He has:

  • Credit Card X: Balance $3,000, Rate 22.0%, Min Payment $75
  • Car Loan Y: Balance $10,000, Rate 7.0%, Min Payment $200
  • Medical Bill Z: Balance $1,500, Rate 0% (interest-free), Min Payment $50
  • Personal Loan W: Balance $7,000, Rate 15.0%, Min Payment $150

His total minimum payments are $75 + $200 + $50 + $150 = $475. John can consistently pay $600 per month.

Calculation:

  • TAMP: $600
  • Total MMP: $475
  • EP: $600 – $475 = $125

Strategy:

  1. Pay minimums on Car Loan Y ($200), Medical Bill Z ($50), and Personal Loan W ($150).
  2. Apply the remaining amount ($600 – $200 – $50 – $150 = $200) to Credit Card X (highest rate).

Calculator Output (Simulated):

  • Total Debt Paid: ~$21,500
  • Total Interest Paid: ~$7,000
  • Estimated Payoff Time: ~48 months

Interpretation: John prioritizes the high-interest credit card. Even though the interest-free medical bill has a low balance, it's paid last after the high-interest debts. This strategy minimizes overall interest costs, saving him potentially thousands over the long run compared to other methods.

How to Use This Avalanche Debt Method Calculator

Our Avalanche Debt Method Calculator is designed for simplicity and clarity. Follow these steps to get started:

Step-by-Step Instructions

  1. Enter Total Affordable Monthly Payment: In the "Total Monthly Payment You Can Afford" field, input the maximum amount you can realistically commit to debt repayment each month. Be honest with yourself to ensure consistency.
  2. Input Debt Details: For each debt you wish to include, enter:
    • Debt Name: A simple identifier (e.g., "Visa Card", "Ford Loan").
    • Debt Balance: The current outstanding amount.
    • Interest Rate (%): The annual interest rate for that specific debt.
    You can add up to three debts directly in the calculator. For more, you'll need to adapt the logic or use a more advanced tool.
  3. Click 'Calculate': Once all your information is entered, click the "Calculate" button.

How to Read Results

  • Estimated Payoff Time: This is the primary highlighted result, showing the projected number of months (or years) until all entered debts are paid off using the Avalanche method.
  • Total Debt Paid: The sum of all principal payments and all interest paid across all debts.
  • Total Interest Paid: The total amount of interest you will pay over the entire payoff period. This is a key metric for understanding the savings of the Avalanche method.
  • Debt Payoff Schedule Table: This table provides a month-by-month breakdown, showing how payments are allocated, how much interest and principal are paid for each debt, and the remaining balance. This helps visualize the progress.
  • Debt Chart: The dynamic chart visually represents the payoff progress, often showing remaining balances over time or the allocation of payments.

Decision-Making Guidance

Use the results to:

  • Confirm Your Strategy: Validate that the Avalanche method aligns with your goal of minimizing interest costs.
  • Budget Effectively: Understand the monthly commitment required and adjust your budget accordingly.
  • Stay Motivated: Track your progress using the detailed schedule and chart. Seeing the interest savings accumulate can be a powerful motivator.
  • Compare Scenarios: Experiment with different total monthly payment amounts to see how increasing your payment accelerates your debt-free date and increases interest savings.

Remember to click 'Reset' to clear the fields and start a new calculation.

Key Factors That Affect Avalanche Debt Method Results

Several factors significantly influence the outcome of your debt payoff journey using the Avalanche method. Understanding these can help you optimize your strategy and manage expectations:

  1. Interest Rates (APR): This is the most crucial factor. Higher interest rates on debts mean more money is paid towards interest rather than principal. The Avalanche method directly targets these high rates, so the greater the difference between your highest and lowest rates, the more significant the savings.
  2. Total Monthly Payment Amount: The more you can afford to pay above the minimum payments, the faster you will eliminate debt and the less interest you will pay. Increasing your TAMP is the single most effective way to accelerate payoff and maximize savings.
  3. Debt Balances: While the Avalanche method prioritizes rates, the actual balances still dictate how long each debt takes to pay off. A high-balance debt with a moderately high rate might still take a considerable time to clear, even with aggressive payments.
  4. Consistency and Discipline: The calculator provides a projection, but real-world results depend on your ability to consistently make the planned payments month after month. Unexpected expenses or income fluctuations can impact your payoff timeline.
  5. Fees and Charges: Some debts may come with additional fees (e.g., annual fees, late payment fees, prepayment penalties). These can increase the overall cost of your debt and should be factored into your calculations or avoided through diligent payment habits. Prepayment penalties are rare but can negate the benefits of aggressive payoff.
  6. Inflation: While not directly calculated, inflation erodes the purchasing power of money over time. Paying off high-interest debt faster means you're using "today's" dollars to eliminate future obligations, which is financially advantageous in an inflationary environment. The money saved on interest could potentially be invested to outpace inflation.
  7. Cash Flow Management: Your overall ability to manage your income and expenses is paramount. A tight budget might make it difficult to allocate a substantial TAMP. Improving cash flow through increased income or reduced spending is often a prerequisite for effective debt reduction.
  8. Tax Implications: While most consumer debt interest isn't tax-deductible (unlike some mortgage interest or student loan interest), understanding any potential tax benefits or drawbacks related to specific types of debt or financial strategies is important. For instance, some investment strategies might yield returns higher than debt interest, but carry risk.

Frequently Asked Questions (FAQ)

Q1: Is the Avalanche method always better than the Snowball method?

A1: Mathematically, yes. The Avalanche method saves you more money on interest over time because it targets the highest rates first. The Snowball method offers psychological wins by paying off small debts quickly, which can be motivating for some. Choose the method that best suits your personality and financial goals.

Q2: What if I have a debt with a 0% introductory APR?

A2: Generally, you should prioritize debts with the highest *ongoing* interest rates. If a 0% APR debt has no fees and the promotional period is long, you might make minimum payments on it while aggressively attacking higher-interest debts. However, be mindful of the rate after the promotion ends.

Q3: Can I use the Avalanche method with more than three debts?

A3: Absolutely. The calculator handles three debts for simplicity, but the principle applies to any number of debts. You would simply list all debts, sort them by interest rate, and apply the extra payment to the highest-rate debt, making minimums on all others.

Q4: What happens if my income changes?

A4: If your income increases, you can increase your Total Affordable Monthly Payment (TAMP) to pay off debt even faster and save more interest. If your income decreases, you may need to temporarily revert to minimum payments on all debts until your financial situation stabilizes, though this will extend your payoff timeline.

Q5: Should I include my mortgage in the Avalanche method?

A5: It depends. Mortgages often have lower interest rates than credit cards or personal loans. If your mortgage rate is significantly lower than other debts, you'd typically pay minimums on it and focus extra payments elsewhere. However, if your mortgage rate is high, it might become a target.

Q6: What if a debt has a variable interest rate?

A6: Variable rates add complexity. The calculator assumes fixed rates. For variable rates, you'd need to estimate the average or expected rate, or recalculate periodically as the rate changes. It's often wise to prioritize paying down variable-rate debt quickly due to the uncertainty.

Q7: Are there any prepayment penalties I should worry about?

A7: Prepayment penalties are uncommon for most consumer debts like credit cards and personal loans but can exist for some auto loans or mortgages. Always check your loan agreement. If a penalty exists, it might influence your payoff strategy.

Q8: How does the Avalanche method compare to debt consolidation?

A8: Debt consolidation involves combining multiple debts into a single new loan, often with a lower interest rate. The Avalanche method is a repayment strategy for existing debts. You could potentially use debt consolidation to lower your overall interest rate and then apply the Avalanche method to the new consolidated loan.

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var debtChartCanvas = document.getElementById('debtChart'); var debtChartContext = debtChartCanvas.getContext('2d'); var debtChartInstance = null; var debts = []; var simulationResults = []; function validateInput(inputId, errorId, minValue = null, maxValue = null) { var input = document.getElementById(inputId); var errorSpan = document.getElementById(errorId); var value = input.value.trim(); var isValid = true; errorSpan.style.display = 'none'; input.style.borderColor = '#ddd'; if (value === ") { errorSpan.textContent = 'This field cannot be empty.'; errorSpan.style.display = 'block'; input.style.borderColor = 'red'; isValid = false; } else { var numValue = parseFloat(value); if (isNaN(numValue)) { errorSpan.textContent = 'Please enter a valid number.'; errorSpan.style.display = 'block'; input.style.borderColor = 'red'; isValid = false; } else { if (minValue !== null && numValue maxValue) { errorSpan.textContent = 'Value out of range.'; errorSpan.style.display = 'block'; input.style.borderColor = 'red'; isValid = false; } } } return isValid; } function calculateAvalanche() { // Clear previous results and table rows debtTableBody.innerHTML = "; if (debtChartInstance) { debtChartInstance.destroy(); } simulationResults = []; // Validate inputs var allValid = true; allValid &= validateInput('totalDebt', 'totalDebtError', 0); allValid &= validateInput('monthlyPayment', 'monthlyPaymentError', 0); allValid &= validateInput('debt1Balance', 'debt1BalanceError', 0); allValid &= validateInput('debt1Rate', 'debt1RateError', 0); allValid &= validateInput('debt2Balance', 'debt2BalanceError', 0); allValid &= validateInput('debt2Rate', 'debt2RateError', 0); allValid &= validateInput('debt3Balance', 'debt3BalanceError', 0); allValid &= validateInput('debt3Rate', 'debt3RateError', 0); if (!allValid) { primaryResultSpan.innerHTML = 'Please correct the errors above.'; totalPaidSpan.textContent = '–'; totalInterestSpan.textContent = '–'; timeToPayoffSpan.textContent = '–'; return; } var totalMonthlyPayment = parseFloat(monthlyPaymentInput.value); var initialTotalDebt = parseFloat(totalDebtInput.value); debts = [ { name: debt1NameInput.value.trim() || 'Debt 1', balance: parseFloat(debt1BalanceInput.value), rate: parseFloat(debt1RateInput.value), minPayment: 0, originalIndex: 0 }, { name: debt2NameInput.value.trim() || 'Debt 2', balance: parseFloat(debt2BalanceInput.value), rate: parseFloat(debt2RateInput.value), minPayment: 0, originalIndex: 1 }, { name: debt3NameInput.value.trim() || 'Debt 3', balance: parseFloat(debt3BalanceInput.value), rate: parseFloat(debt3RateInput.value), minPayment: 0, originalIndex: 2 } ]; // Filter out debts with zero balance initially debts = debts.filter(function(debt) { return debt.balance > 0; }); // Calculate minimum payments (simplified: assume 3% of balance or $25, whichever is higher, for demonstration) // In a real scenario, you'd ask for minimum payments per debt. // For this calculator, we'll simulate minimum payments based on a common rule of thumb. var calculatedTotalMinPayments = 0; for (var i = 0; i < debts.length; i++) { var minPayment = Math.max(debts[i].balance * 0.03, 25); // Example rule: 3% or $25 debts[i].minPayment = minPayment; calculatedTotalMinPayments += minPayment; } var extraPayment = totalMonthlyPayment – calculatedTotalMinPayments; if (extraPayment < 0) { primaryResultSpan.innerHTML = 'Monthly payment is less than total minimum payments!'; totalPaidSpan.textContent = '–'; totalInterestSpan.textContent = '–'; timeToPayoffSpan.textContent = '–'; return; } var currentMonth = 0; var totalInterestPaid = 0; var totalPrincipalPaid = 0; var remainingTotalDebt = initialTotalDebt; // Sort debts by interest rate (descending) debts.sort(function(a, b) { return b.rate – a.rate; }); var payoffComplete = false; var maxMonths = 1000; // Safety break while (!payoffComplete && currentMonth < maxMonths) { currentMonth++; var paymentAppliedToHighestRate = 0; var interestThisMonth = 0; var principalThisMonth = 0; var currentMonthTotalPayment = 0; // Determine which debt gets the extra payment var highestRateDebt = null; for (var i = 0; i 0) { highestRateDebt = debts[i]; break; // Found the highest rate debt with a balance } } if (!highestRateDebt) { payoffComplete = true; break; } // Calculate payments for this month var paymentForHighestRate = highestRateDebt.minPayment + extraPayment; var remainingPaymentCapacity = totalMonthlyPayment; for (var i = 0; i < debts.length; i++) { var debt = debts[i]; var monthlyRate = debt.rate / 100 / 12; var interestOnDebt = debt.balance * monthlyRate; var principalOnDebt = 0; var paymentToApply = 0; if (debt.balance totalMonthlyPayment) { paymentToApply = totalMonthlyPayment – currentMonthTotalPayment; } currentMonthTotalPayment += paymentToApply; if (paymentToApply > interestOnDebt) { principalOnDebt = paymentToApply – interestOnDebt; interestThisMonth += interestOnDebt; } else { principalOnDebt = 0; interestThisMonth += paymentToApply; // Pay only interest if payment is less than interest due } debt.balance -= principalOnDebt; if (debt.balance < 0.01) { // Handle floating point inaccuracies debt.balance = 0; } principalThisMonth += principalOnDebt; // Store detailed results for the table and chart simulationResults.push({ month: currentMonth, debtName: debt.name, paymentApplied: paymentToApply.toFixed(2), interestPaid: interestOnDebt.toFixed(2), principalPaid: principalOnDebt.toFixed(2), remainingBalance: debt.balance.toFixed(2) }); if (debt.balance === 0) { // If a debt is paid off, redistribute its minimum payment to the next highest rate debt // This logic is simplified here: the extraPayment is constant. // A more complex simulation would re-calculate extraPayment dynamically. } } totalInterestPaid += interestThisMonth; totalPrincipalPaid += principalThisMonth; remainingTotalDebt = debts.reduce(function(sum, debt) { return sum + debt.balance; }, 0); if (remainingTotalDebt = maxMonths) { primaryResultSpan.innerHTML = 'Calculation exceeded maximum months.'; return; } // Update results display totalPaidSpan.textContent = (totalPrincipalPaid + totalInterestPaid).toLocaleString(undefined, { minimumFractionDigits: 2, maximumFractionDigits: 2 }); totalInterestSpan.textContent = totalInterestPaid.toLocaleString(undefined, { minimumFractionDigits: 2, maximumFractionDigits: 2 }); timeToPayoffSpan.textContent = currentMonth + ' months'; primaryResultSpan.innerHTML = 'Estimated Payoff Time: ' + currentMonth + ' months'; // Populate table var rowsToShow = 50; // Limit rows for performance/readability for (var i = 0; i < simulationResults.length && i rowsToShow) { var row = debtTableBody.insertRow(); var cell = row.insertCell(0); cell.colSpan = 6; cell.textContent = "… and " + (simulationResults.length – rowsToShow) + " more months."; cell.style.textAlign = "center"; cell.style.fontStyle = "italic"; } // Update chart updateChart(simulationResults); } function updateChart(results) { if (debtChartInstance) { debtChartInstance.destroy(); } debtChartContext.clearRect(0, 0, debtChartCanvas.width, debtChartCanvas.height); // Clear previous chart var months = []; var remainingBalances = []; var interestPaidPerMonth = []; // Aggregate data per month var monthlyData = {}; results.forEach(function(result) { if (!monthlyData[result.month]) { monthlyData[result.month] = { totalInterest: 0, totalPrincipal: 0, remainingBalance: 0, debtBalances: {} // Track balance per debt per month }; } var monthlyRate = parseFloat(result.interestPaid) / parseFloat(result.paymentApplied || 1); // Avoid division by zero monthlyData[result.month].totalInterest += parseFloat(result.interestPaid); monthlyData[result.month].totalPrincipal += parseFloat(result.principalPaid); monthlyData[result.month].debtBalances[result.debtName] = parseFloat(result.remainingBalance); }); // Calculate total remaining balance for each month var currentTotalBalance = parseFloat(document.getElementById('totalDebt').value); for (var monthNum = 1; monthNum <= Object.keys(monthlyData).length; monthNum++) { months.push(monthNum); var monthData = monthlyData[monthNum]; var interestForMonth = monthData.totalInterest; var principalForMonth = monthData.totalPrincipal; // Recalculate remaining balance based on previous month's total and current principal paid currentTotalBalance -= principalForMonth; if (currentTotalBalance 1 ? months.length – 1 : 1); var yScale = chartAreaHeight / maxYValue; // Draw Axes ctx.strokeStyle = '#ccc'; ctx.lineWidth = 1; ctx.beginPath(); ctx.moveTo(padding, padding); ctx.lineTo(padding, chartHeight – padding); // Y-axis ctx.lineTo(chartWidth – padding, chartHeight – padding); // X-axis ctx.stroke(); // Draw Labels and Ticks (simplified) ctx.fillStyle = '#333′; ctx.font = '10px Arial'; ctx.textAlign = 'center'; // X-axis labels for (var i = 0; i < months.length; i++) { var xPos = padding + i * xScale; ctx.fillText(months[i], xPos, chartHeight – padding + 15); } // Y-axis labels var tickCount = 5; for (var i = 0; i <= tickCount; i++) { var yPos = chartHeight – padding – (i * chartAreaHeight / tickCount); var value = Math.round(i * maxYValue / tickCount); ctx.fillText(value.toLocaleString(), padding – 30, yPos); } // Draw Remaining Balance Line ctx.strokeStyle = 'var(–primary-color)'; ctx.lineWidth = 2; ctx.beginPath(); for (var i = 0; i < months.length; i++) { var xPos = padding + i * xScale; var yPos = chartHeight – padding – (remainingBalances[i] * yScale); if (i === 0) { ctx.moveTo(xPos, yPos); } else { ctx.lineTo(xPos, yPos); } } ctx.stroke(); // Draw Interest Paid Line ctx.strokeStyle = 'var(–success-color)'; ctx.lineWidth = 2; ctx.beginPath(); for (var i = 0; i < months.length; i++) { var xPos = padding + i * xScale; var yPos = chartHeight – padding – (interestPaidPerMonth[i] * yScale); if (i === 0) { ctx.moveTo(xPos, yPos); } else { ctx.lineTo(xPos, yPos); } } ctx.stroke(); // Add Legend (simple text) ctx.font = '12px Arial'; ctx.textAlign = 'left'; ctx.fillStyle = '#333'; ctx.fillText('Remaining Balance', padding, 20); ctx.fillStyle = 'var(–primary-color)'; ctx.fillRect(padding + 120, 15, 15, 5); // Color swatch ctx.fillStyle = '#333'; ctx.fillText('Interest Paid This Month', padding, 35); ctx.fillStyle = 'var(–success-color)'; ctx.fillRect(padding + 180, 30, 15, 5); // Color swatch } function resetCalculator() { monthlyPaymentInput.value = '500'; totalDebtInput.value = '25000'; debt1NameInput.value = 'Credit Card A'; debt1BalanceInput.value = '5000'; debt1RateInput.value = '18.99'; debt2NameInput.value = 'Student Loan B'; debt2BalanceInput.value = '15000'; debt2RateInput.value = '5.5'; debt3NameInput.value = 'Personal Loan C'; debt3BalanceInput.value = '5000'; debt3RateInput.value = '12.0'; // Clear errors document.getElementById('totalDebtError').style.display = 'none'; document.getElementById('monthlyPaymentError').style.display = 'none'; document.getElementById('debt1BalanceError').style.display = 'none'; document.getElementById('debt1RateError').style.display = 'none'; document.getElementById('debt2BalanceError').style.display = 'none'; document.getElementById('debt2RateError').style.display = 'none'; document.getElementById('debt3BalanceError').style.display = 'none'; document.getElementById('debt3RateError').style.display = 'none'; // Reset results totalPaidSpan.textContent = '–'; totalInterestSpan.textContent = '–'; timeToPayoffSpan.textContent = '–'; primaryResultSpan.innerHTML = 'Estimated Payoff Time: '; debtTableBody.innerHTML = "; if (debtChartInstance) { debtChartInstance.destroy(); } debtChartContext.clearRect(0, 0, debtChartCanvas.width, debtChartCanvas.height); debtChartCanvas.style.display = 'none'; } function copyResults() { var resultsText = "Avalanche Debt Method Calculation Results:\n\n"; resultsText += "Key Assumptions:\n"; resultsText += "- Total Monthly Payment Afforded: " + monthlyPaymentInput.value + "\n"; resultsText += "- Debt 1: " + debt1NameInput.value + " (Balance: " + debt1BalanceInput.value + ", Rate: " + debt1RateInput.value + "%)\n"; resultsText += "- Debt 2: " + debt2NameInput.value + " (Balance: " + debt2BalanceInput.value + ", Rate: " + debt2RateInput.value + "%)\n"; resultsText += "- Debt 3: " + debt3NameInput.value + " (Balance: " + debt3BalanceInput.value + ", Rate: " + debt3RateInput.value + "%)\n\n"; resultsText += "Calculated Results:\n"; resultsText += "- Estimated Payoff Time: " + timeToPayoffSpan.textContent + "\n"; resultsText += "- Total Debt Paid: " + totalPaidSpan.textContent + "\n"; resultsText += "- Total Interest Paid: " + totalInterestSpan.textContent + "\n\n"; resultsText += "Debt Payoff Schedule (First 50 months):\n"; var rows = debtTableBody.getElementsByTagName('tr'); for (var i = 0; i < rows.length; i++) { var cells = rows[i].getElementsByTagName('td'); if (cells.length === 6) { resultsText += "Month " + cells[0].textContent + ": "; resultsText += cells[1].textContent + " – Pmt: " + cells[2].textContent + ", Int: " + cells[3].textContent + ", Prin: " + cells[4].textContent + ", Rem: " + cells[5].textContent + "\n"; } else if (cells.length === 1 && cells[0].textContent.includes("more months")) { resultsText += cells[0].textContent + "\n"; } } // Use a temporary textarea to copy text var textArea = document.createElement("textarea"); textArea.value = resultsText; textArea.style.position = "fixed"; // Avoid scrolling to bottom of page textArea.style.opacity = 0; document.body.appendChild(textArea); textArea.focus(); textArea.select(); try { var successful = document.execCommand('copy'); var msg = successful ? 'Results copied successfully!' : 'Failed to copy results.'; alert(msg); // Simple feedback } catch (err) { alert('Oops, unable to copy'); } document.body.removeChild(textArea); } // Initial calculation on load if fields have default values document.addEventListener('DOMContentLoaded', function() { // Check if default values exist and calculate if (monthlyPaymentInput.value && totalDebtInput.value && debt1BalanceInput.value && debt1RateInput.value && debt2BalanceInput.value && debt2RateInput.value && debt3BalanceInput.value && debt3RateInput.value) { calculateAvalanche(); } // Ensure chart is hidden initially if no data if (debtChartCanvas && debtChartCanvas.style.display !== 'block') { debtChartCanvas.style.display = 'none'; } });

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