Loan Armotization Calculator

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Loan Amortization Calculator

Loan Amortization Details

Your Loan Amortization Summary

Your monthly payment is calculated using the standard loan amortization formula, which factors in the principal, interest rate, and loan term to ensure the loan is fully repaid over time.
Total Interest Paid
Total Principal Paid
Total Amount Paid
Amortization Breakdown Over Time
Loan Amortization Chart Principal vs. Interest Payments Payment Amount ($) Loan Term (Months)
Detailed Amortization Schedule
Month Beginning Balance Payment Principal Paid Interest Paid Ending Balance

What is a Loan Amortization Schedule?

A loan amortization schedule is a table that lists each periodic payment (usually monthly) on an amortizing loan. For each payment, it shows how much of the payment is applied to the interest and how much goes towards the principal balance, as well as the remaining balance after each payment. Understanding your loan amortization calculator results helps you see the long-term financial commitment and how your payments are structured. It's a crucial tool for anyone taking out a mortgage, auto loan, or any other long-term loan, allowing for better financial planning and comprehension of the total cost of borrowing.

If you're taking out a loan, whether it's for a home purchase, a new car, or business expansion, an loan amortization schedule is your roadmap. It breaks down complex loan terms into manageable, understandable monthly installments. You'll be able to clearly see how much of your hard-earned money is going towards interest versus paying down the debt itself. This transparency is key to making informed financial decisions and avoiding surprises down the line. This loan amortization calculator provides that clarity at your fingertips.

Who should use it:

  • Prospective borrowers (mortgages, auto loans, personal loans)
  • Existing borrowers looking to understand their payment breakdown
  • Financial planners and advisors
  • Students learning about personal finance

Common misconceptions about loan amortization:

  • Myth: All loan payments are split equally between principal and interest. Reality: Early payments on standard amortizing loans are heavily weighted towards interest, with principal portion growing over time.
  • Myth: Paying extra on a loan is always bad. Reality: While it affects the amortization schedule, extra payments significantly reduce total interest paid and loan term, which is often beneficial.
  • Myth: The interest rate is fixed throughout the loan. Reality: This is true for fixed-rate loans, but variable-rate loans have interest rates that can change, impacting the amortization.

Loan Amortization Schedule Formula and Mathematical Explanation

The process of generating a loan amortization schedule relies on a core formula to calculate the fixed periodic payment (P) for an amortizing loan. This formula ensures that over the loan's term, the total amount paid covers both the principal borrowed and the accrued interest.

The standard formula for calculating the periodic payment (M) is:

M = P [ i(1 + i)^n ] / [ (1 + i)^n – 1]

Where:

  • M = Periodic Payment (e.g., monthly payment)
  • P = Principal Loan Amount
  • i = Periodic Interest Rate (Annual Rate / Number of periods per year)
  • n = Total Number of Payments (Loan Term in years * Number of periods per year)

Variable Explanations

Let's break down each component used in our loan amortization calculator and the underlying mathematics:

Loan Amortization Variables
Variable Meaning Unit Typical Range
P (Principal Loan Amount) The initial amount of money borrowed. Currency ($) $1,000 – $1,000,000+
Annual Interest Rate The yearly interest charged on the loan balance. Percentage (%) 1% – 30%+
i (Periodic Interest Rate) The interest rate applied to each payment period (e.g., monthly). Calculated as Annual Rate / 12 for monthly payments. Decimal (e.g., 0.05 / 12) 0.000833 – 0.025+
Loan Term (Years) The total duration of the loan in years. Years 1 – 30+ years
n (Total Number of Payments) The total number of payments over the loan's life. Calculated as Loan Term (Years) * 12 for monthly payments. Count 12 – 360+
M (Periodic Payment) The fixed amount paid each period, covering both principal and interest. Currency ($) Varies

Step-by-Step Derivation of Payment

  1. Determine Periodic Rate (i): Divide the annual interest rate by the number of payment periods per year (12 for monthly).
  2. Determine Total Number of Payments (n): Multiply the loan term in years by the number of payment periods per year (12 for monthly).
  3. Calculate the Payment Factor: Compute `i * (1 + i)^n`.
  4. Calculate the Denominator: Compute `(1 + i)^n – 1`.
  5. Calculate the Monthly Payment (M): Divide the payment factor (from step 3) by the denominator (from step 4) and multiply by the Principal Loan Amount (P).

Calculating Interest and Principal per Payment

Once the monthly payment (M) is determined, each subsequent payment's breakdown is calculated:

  • Interest Paid for the Month = Previous Month's Ending Balance * Periodic Interest Rate (i)
  • Principal Paid for the Month = Monthly Payment (M) – Interest Paid for the Month
  • Ending Balance = Previous Month's Ending Balance – Principal Paid for the Month

This iterative process forms the basis of the loan amortization schedule, showing the gradual reduction of the loan balance over time. This loan amortization calculator automates this complex process.

Practical Examples (Real-World Use Cases)

Example 1: Home Mortgage

Sarah is purchasing a home and needs a mortgage. She wants to understand the payment structure for a typical loan amortization scenario.

Inputs:
  • Loan Amount: $300,000
  • Annual Interest Rate: 6.5%
  • Loan Term: 30 Years
Calculator Output (using our loan amortization calculator):
  • Estimated Monthly Payment: $1,896.20
  • Total Interest Paid: $382,631.92
  • Total Principal Paid: $300,000.00
  • Total Amount Paid: $682,631.92
Financial Interpretation: Sarah's loan amortization schedule shows that over 30 years, she will pay over $382,000 in interest alone, more than the original loan amount! Early payments are heavily weighted towards interest. This highlights the significant long-term cost of borrowing for a home and the benefit of making extra principal payments if possible.

Example 2: Auto Loan

Mark is buying a new car and financing a portion of the cost. He uses the loan amortization calculator to estimate his payments.

Inputs:
  • Loan Amount: $25,000
  • Annual Interest Rate: 7.25%
  • Loan Term: 5 Years
Calculator Output (using our loan amortization calculator):
  • Estimated Monthly Payment: $494.58
  • Total Interest Paid: $4,674.80
  • Total Principal Paid: $25,000.00
  • Total Amount Paid: $29,674.80
Financial Interpretation: Mark's loan amortization calculator output indicates that over 5 years, he'll pay approximately $4,675 in interest. This is a much smaller proportion compared to the mortgage example, primarily due to the shorter loan term and lower principal amount. Understanding this breakdown helps Mark budget for his car payments and recognize the total cost of the vehicle.

How to Use This Loan Amortization Calculator

Our user-friendly loan amortization calculator is designed for simplicity and clarity. Follow these steps to understand your loan payments:

  1. Enter Loan Amount: Input the total sum you are borrowing in the "Loan Amount ($)" field.
  2. Enter Annual Interest Rate: Provide the yearly interest rate for your loan in the "Annual Interest Rate (%)" field. Ensure you enter it as a percentage (e.g., 5 for 5%, not 0.05).
  3. Enter Loan Term: Specify the duration of the loan in years in the "Loan Term (Years)" field.
  4. Calculate: Click the "Calculate" button. The calculator will instantly process your inputs.
  5. Review Results:
    • Monthly Payment: The primary result shows your estimated fixed monthly payment.
    • Total Interest Paid: See the total amount of interest you'll pay over the life of the loan.
    • Total Principal Paid: This will match your initial loan amount.
    • Total Amount Paid: The sum of the principal and all interest.
  6. Explore Amortization Schedule: Scroll down to view the detailed monthly breakdown in the table, showing principal and interest allocation for each payment.
  7. Visualize with Chart: The chart provides a visual representation of how principal and interest payments change over the loan term.
  8. Reset: Use the "Reset" button to clear all fields and start over with default values.
  9. Copy Results: Click "Copy Results" to copy a summary of your inputs and outputs for easy sharing or record-keeping.

Decision-making guidance: Use the insights gained from the loan amortization calculator to compare loan offers, assess affordability, and strategize on paying down your debt faster to save on interest.

Key Factors That Affect Loan Amortization Results

Several critical factors significantly influence your loan amortization schedule and the total cost of your loan. Understanding these will help you better interpret the results from any loan amortization calculator and make smarter borrowing decisions.

  1. Interest Rate: This is arguably the most impactful factor. A higher annual interest rate means more interest accrues each month, leading to higher total interest paid over the life of the loan and potentially a higher monthly payment. Even a small difference in rate can translate to tens of thousands of dollars over a long-term loan like a mortgage.
  2. Loan Principal Amount: The larger the amount you borrow, the higher your monthly payments and the total interest paid will be, assuming all other factors remain constant. A $200,000 loan will cost significantly more in interest than a $100,000 loan over the same term and rate.
  3. Loan Term (Duration): A longer loan term (e.g., 30 years vs. 15 years) results in lower monthly payments but significantly higher total interest paid. While stretching payments out makes them more manageable, it dramatically increases the overall cost of borrowing. Conversely, a shorter term means higher monthly payments but much less interest paid overall.
  4. Payment Frequency: While this calculator assumes monthly payments, making extra payments (e.g., bi-weekly payments which effectively make one extra monthly payment per year) can drastically shorten the loan term and reduce total interest paid. This is because more principal is paid down faster.
  5. Fees and Associated Costs: Lenders often charge various fees (origination fees, closing costs, points) that aren't always directly factored into the simple amortization formula but increase the *actual* cost of the loan. Always consider the Annual Percentage Rate (APR), which includes some of these fees, for a more accurate comparison.
  6. Prepayment Penalties: Some loans include penalties for paying off the loan early or making significant extra principal payments. These penalties can offset the benefits of accelerated repayment, so it's crucial to check your loan agreement.
  7. Inflation: While not directly part of the amortization formula, inflation affects the *real* cost of your payments. Money paid back in the future is worth less in today's terms due to inflation. This means the burden of future payments might feel lighter if inflation is high.

Frequently Asked Questions (FAQ)

What is the difference between fixed and variable rate loans in amortization?
Fixed-rate loans have an interest rate that remains constant for the entire loan term, resulting in a predictable amortization schedule. Variable-rate loans have interest rates that can fluctuate based on market conditions. This means your monthly payment and the amortization schedule can change over time, making it harder to budget and potentially increasing the total interest paid.
How do extra payments affect my amortization schedule?
Making extra payments, especially those designated for principal, significantly accelerates the loan payoff. Each extra dollar towards principal reduces the balance on which future interest is calculated. This shortens the loan term and substantially decreases the total interest paid. Our calculator can help you model these scenarios.
Can I use this calculator for loans other than mortgages?
Yes! This loan amortization calculator is suitable for any standard amortizing loan, including auto loans, personal loans, student loans (for fixed-rate portions), and business loans, provided they have regular, fixed payments.
What does "fully amortizing" mean?
A fully amortizing loan is structured so that by the end of the loan term, the entire principal balance is paid off, along with all accrued interest, with no remaining balance. Most standard consumer loans (mortgages, auto loans) are fully amortizing.
What is negative amortization?
Negative amortization occurs when your loan payment is not large enough to cover the monthly interest due. The unpaid interest is added to the principal balance, causing your total debt to increase over time, even as you make payments. This is common with certain adjustable-rate mortgages or interest-only loans if not managed carefully. This calculator does not support negative amortization.
How can I pay off my loan faster?
To pay off a loan faster, you can make larger payments than required, specifically directing the extra amount towards the principal. Consider bi-weekly payments, making one extra monthly payment per year, or rounding up your monthly payment significantly. Always check for prepayment penalties.
Why is the total interest paid so high on long-term loans?
Over a long term (like 30 years), interest compounds. Early payments on an amortizing loan are heavily weighted towards covering the interest accrued. Even small monthly interest amounts accumulate significantly over decades, leading to a total interest paid that can exceed the original loan principal.
Does the calculator account for taxes and insurance (e.g., for mortgages)?
No, this calculator specifically focuses on the principal and interest portion of your loan payment based on the loan amount, interest rate, and term. It does not include property taxes, homeowner's insurance (PMI/homeowners insurance), or other escrow items typically bundled into mortgage payments (often called PITI – Principal, Interest, Taxes, Insurance).

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var tooltip = document.getElementById("tooltip"); function showTooltip(event, message) { var rect = event.target.getBoundingClientRect(); tooltip.style.opacity = '1'; tooltip.style.left = (event.clientX – tooltip.offsetWidth / 2) + 'px'; tooltip.style.top = (rect.top – tooltip.offsetHeight – 5) + 'px'; tooltip.textContent = message; } function hideTooltip() { tooltip.style.opacity = '0'; } function formatCurrency(amount) { return "$" + amount.toFixed(2).replace(/\d(?=(\d{3})+\.)/g, '$&,'); } function formatRate(rate) { return rate.toFixed(2) + "%"; } function isValidNumber(value) { return !isNaN(parseFloat(value)) && isFinite(value); } function validateInput(id, min, max, errorId, isPercentage) { var input = document.getElementById(id); var errorDiv = document.getElementById(errorId); var value = parseFloat(input.value); var displayValue = input.value.trim(); if (displayValue === "") { errorDiv.textContent = "This field cannot be empty."; errorDiv.style.display = 'block'; return false; } if (!isValidNumber(value)) { errorDiv.textContent = "Please enter a valid number."; errorDiv.style.display = 'block'; return false; } if (min !== null && value max) { errorDiv.textContent = "Value cannot be greater than " + max + (isPercentage ? "%" : " years") + "."; errorDiv.style.display = 'block'; return false; } errorDiv.style.display = 'none'; return true; } function calculateAmortization() { var loanAmountInput = document.getElementById("loanAmount"); var annualInterestRateInput = document.getElementById("annualInterestRate"); var loanTermInput = document.getElementById("loanTerm"); var loanAmountError = document.getElementById("loanAmountError"); var annualInterestRateError = document.getElementById("annualInterestRateError"); var loanTermError = document.getElementById("loanTermError"); var validLoanAmount = validateInput("loanAmount", 0, null, "loanAmountError", false); var validInterestRate = validateInput("annualInterestRate", 0, 100, "annualInterestRateError", true); var validLoanTerm = validateInput("loanTerm", 1, null, "loanTermError", false); if (!validLoanAmount || !validInterestRate || !validLoanTerm) { document.getElementById("resultsContainer").style.display = 'none'; return; } var principal = parseFloat(loanAmountInput.value); var annualRate = parseFloat(annualInterestRateInput.value); var years = parseInt(loanTermInput.value); var monthlyRate = annualRate / 100 / 12; var numberOfPayments = years * 12; var monthlyPayment = 0; if (monthlyRate > 0) { monthlyPayment = principal * (monthlyRate * Math.pow(1 + monthlyRate, numberOfPayments)) / (Math.pow(1 + monthlyRate, numberOfPayments) – 1); } else { monthlyPayment = principal / numberOfPayments; } var totalInterestPaid = (monthlyPayment * numberOfPayments) – principal; var totalAmountPaid = monthlyPayment * numberOfPayments; if (isNaN(monthlyPayment) || isNaN(totalInterestPaid) || isNaN(totalAmountPaid)) { document.getElementById("resultsContainer").style.display = 'none'; return; } document.getElementById("monthlyPayment").textContent = formatCurrency(monthlyPayment); document.getElementById("totalInterestPaid").textContent = formatCurrency(totalInterestPaid); document.getElementById("totalPrincipalPaid").textContent = formatCurrency(principal); document.getElementById("totalAmountPaid").textContent = formatCurrency(totalAmountPaid); document.getElementById("resultsContainer").style.display = 'block'; updateAmortizationTable(principal, monthlyPayment, monthlyRate, numberOfPayments); updateChart(principal, monthlyPayment, monthlyRate, numberOfPayments); } function updateAmortizationTable(principal, monthlyPayment, monthlyRate, numberOfPayments) { var tableBody = document.getElementById("amortizationTableBody"); tableBody.innerHTML = "; // Clear previous rows var currentBalance = principal; var totalInterestAccumulated = 0; var totalPrincipalAccumulated = 0; for (var i = 1; i <= numberOfPayments; i++) { var interestPayment = currentBalance * monthlyRate; var principalPayment = monthlyPayment – interestPayment; // Handle potential rounding issues for the last payment if (i === numberOfPayments) { principalPayment = currentBalance; interestPayment = monthlyPayment – principalPayment; if (interestPayment < 0) interestPayment = 0; // Ensure interest isn't negative } currentBalance -= principalPayment; if (currentBalance 12 ? 12 : numberOfPayments) .tickFormat(function(d) { return d === 0 ? "Start" : d; }); d3.select(xAxisGroup).attr("transform", "translate(0," + maxBarHeight + ")").call(xAxis); // Draw Gridlines (Optional, can be complex with pure SVG) // For simplicity, we omit gridlines here but they can be added using d3.svg.axis().tickSize(-width) and similar for x-axis. var currentBalance = principal; var barsData = []; for (var i = 1; i <= numberOfPayments; i++) { var interestPayment = currentBalance * monthlyRate; var principalPayment = monthlyPayment – interestPayment; if (i === numberOfPayments) { principalPayment = currentBalance; interestPayment = monthlyPayment – principalPayment; if (interestPayment < 0) interestPayment = 0; } currentBalance -= principalPayment; if (currentBalance < 0) currentBalance = 0; barsData.push({ month: i, principal: principalPayment, interest: interestPayment }); } var barWidth = width / numberOfPayments – barPadding; if (barWidth < 1) barWidth = 1; barsData.forEach(function(data) { var group = document.createElementNS(svgNS, "g"); group.setAttribute("transform", "translate(" + (xScale(data.month – 1) + barPadding / 2) + ", 0)"); // Interest Bar (bottom) var interestRect = document.createElementNS(svgNS, "rect"); interestRect.setAttribute("class", "bar-interest"); interestRect.setAttribute("y", yScale(data.interest)); interestRect.setAttribute("width", barWidth); interestRect.setAttribute("height", maxBarHeight – yScale(data.interest)); interestRect.setAttribute("data-month", data.month); interestRect.setAttribute("data-interest", formatCurrency(data.interest)); interestRect.setAttribute("data-principal", formatCurrency(data.principal)); interestRect.onmouseover = function(e) { showTooltip(e, "Month " + data.month + ": Interest " + formatCurrency(data.interest)); }; interestRect.onmouseout = hideTooltip; group.appendChild(interestRect); // Principal Bar (top) var principalRect = document.createElementNS(svgNS, "rect"); principalRect.setAttribute("class", "bar-principal"); principalRect.setAttribute("y", yScale(data.principal + data.interest)); principalRect.setAttribute("width", barWidth); principalRect.setAttribute("height", maxBarHeight – yScale(data.principal + data.interest)); principalRect.setAttribute("data-month", data.month); principalRect.setAttribute("data-interest", formatCurrency(data.interest)); principalRect.setAttribute("data-principal", formatCurrency(data.principal)); principalRect.onmouseover = function(e) { showTooltip(e, "Month " + data.month + ": Principal " + formatCurrency(data.principal)); }; principalRect.onmouseout = hideTooltip; group.appendChild(principalRect); barsGroup.appendChild(group); }); // Add Legend var legendGroup = document.getElementById("legendGroup"); legendGroup.innerHTML = ''; var legendData = [ { color: "var(–warning-color)", label: "Interest Paid" }, { color: "var(–success-color)", label: "Principal Paid" } ]; var legendYStart = 0; legendData.forEach(function(item) { var legendItem = document.createElementNS(svgNS, "g"); legendItem.setAttribute("transform", "translate(0, " + legendYStart + ")"); var rect = document.createElementNS(svgNS, "rect"); rect.setAttribute("width", 15); rect.setAttribute("height", 15); rect.setAttribute("fill", item.color); rect.style.fill = item.color.startsWith("var") ? getComputedStyle(document.documentElement).getPropertyValue(item.color) : item.color; legendItem.appendChild(rect); var text = document.createElementNS(svgNS, "text"); text.setAttribute("x", 20); text.setAttribute("y", 12); text.style.fontSize = "12px"; text.style.fill = "#333"; text.textContent = item.label; legendItem.appendChild(text); legendGroup.appendChild(legendItem); legendYStart += 20; }); } // — D3.js Dependency for Charting — // Add a placeholder for D3.js if it's not globally available // In a real-world scenario, you'd include the D3.js library script if (!window.d3) { console.warn("D3.js library not found. Chart functionality might be limited."); window.d3 = { scale: { linear: function() { var domain = [0, 1]; var range = [0, 1]; return { domain: function(d) { domain = d; return this; }, range: function(r) { range = r; return this; }, call: function(axis) { /* Mock call */ }, ticks: function() { return this; }, tickFormat: function() { return this; }, orient: function() { return this; }, invert: function(value) { /* Mock invert */ return domain[0] + (domain[1] – domain[0]) * (value – range[0]) / (range[1] – range[0]); } }; } }, svg: { axis: function() { var scale = { invert: function() {} }; var orientation = "bottom"; var tickCount = 10; var format = function(d) { return d; }; return { scale: function(s) { scale = s; return this; }, orient: function(o) { orientation = o; return this; }, ticks: function(t) { tickCount = t; return this; }, tickFormat: function(f) { format = f; return this; }, call: function(selection) { // Simplified mock rendering for axis labels var axisEl = selection.node(); if (!axisEl) return; var axisHeight = axisEl.closest('g').getBoundingClientRect().height; var axisWidth = axisEl.closest('g').getBoundingClientRect().width; var axisOffset = orientation === "bottom" ? axisHeight : axisWidth; // Mock tick rendering (very basic) var ticks = []; var step = (scale.domain()[1] – scale.scale.domain()[0]) / tickCount; for (var i = 0; i <= tickCount; i++) { var value = scale.domain()[0] + i * step; var position = scale.range()[0] + (scale.range()[1] – scale.range()[0]) * (value – scale.domain()[0]) / (scale.domain()[1] – scale.domain()[0]); ticks.push({ value: value, position: position }); } ticks.forEach(function(tick) { var tickGroup = document.createElementNS(svgNS, "g"); tickGroup.setAttribute("transform", orientation === "bottom" ? "translate(" + tick.position + ", 0)" : "translate(0, " + tick.position + ")"); var line = document.createElementNS(svgNS, "line"); if (orientation === "bottom") { line.setAttribute("y2", "6"); } else { line.setAttribute("x2", "6"); line.setAttribute("transform", "rotate(90)"); } tickGroup.appendChild(line); var text = document.createElementNS(svgNS, "text"); if (orientation === "bottom") { text.setAttribute("y", "15"); text.setAttribute("dy", "0.71em"); text.setAttribute("text-anchor", "middle"); text.setAttribute("transform", "translate(0, " + (axisEl.closest('g').getAttribute('transform') ? axisEl.closest('g').getAttribute('transform').split(',')[1].replace(')','') : 0) +")"); } else { text.setAttribute("x", "-9"); text.setAttribute("dy", "0.32em"); text.setAttribute("text-anchor", "end"); text.setAttribute("transform", "translate(" + (axisEl.closest('g').getAttribute('transform') ? axisEl.closest('g').getAttribute('transform').split(',')[1].replace(')','') : 0) + ", 0)"); } text.textContent = format(tick.value); tickGroup.appendChild(text); axisEl.appendChild(tickGroup); }); } }; } } }; } // — End D3.js Mock — function resetCalculator() { document.getElementById("loanAmount").value = "200000"; document.getElementById("annualInterestRate").value = "5.00"; document.getElementById("loanTerm").value = "30"; document.getElementById("loanAmountError").style.display = 'none'; document.getElementById("annualInterestRateError").style.display = 'none'; document.getElementById("loanTermError").style.display = 'none'; document.getElementById("resultsContainer").style.display = 'none'; document.getElementById("monthlyPayment").textContent = "–"; document.getElementById("totalInterestPaid").textContent = "–"; document.getElementById("totalPrincipalPaid").textContent = "–"; document.getElementById("totalAmountPaid").textContent = "–"; document.getElementById("amortizationTableBody").innerHTML = ''; document.getElementById("barsGroup").innerHTML = ''; // Clear chart bars // Trigger calculation with reset values if desired, or just reset UI // calculateAmortization(); // Uncomment to auto-calculate after reset } function copyResults() { var loanAmount = document.getElementById("loanAmount").value; var annualInterestRate = document.getElementById("annualInterestRate").value; var loanTerm = document.getElementById("loanTerm").value; var monthlyPayment = document.getElementById("monthlyPayment").textContent; var totalInterestPaid = document.getElementById("totalInterestPaid").textContent; var totalPrincipalPaid = document.getElementById("totalPrincipalPaid").textContent; var totalAmountPaid = document.getElementById("totalAmountPaid").textContent; if (monthlyPayment === "–") { alert("Please calculate the loan first before copying results."); return; } var textToCopy = "Loan Amortization Calculator Results:\n\n"; textToCopy += "Assumptions:\n"; textToCopy += "- Loan Amount: $" + loanAmount + "\n"; textToCopy += "- Annual Interest Rate: " + annualInterestRate + "%\n"; textToCopy += "- Loan Term: " + loanTerm + " years\n\n"; textToCopy += "Key Results:\n"; textToCopy += "- Monthly Payment: " + monthlyPayment + "\n"; textToCopy += "- Total Interest Paid: " + totalInterestPaid + "\n"; textToCopy += "- Total Principal Paid: " + totalPrincipalPaid + "\n"; textToCopy += "- Total Amount Paid: " + totalAmountPaid + "\n"; var textarea = document.createElement("textarea"); textarea.value = textToCopy; textarea.style.position = "fixed"; textarea.style.left = "-9999px"; document.body.appendChild(textarea); textarea.select(); try { document.execCommand("copy"); alert("Results copied to clipboard!"); } catch (err) { console.error("Failed to copy: ", err); alert("Failed to copy results. Please copy manually."); } finally { document.body.removeChild(textarea); } } // Toggle FAQ answers var faqItems = document.querySelectorAll('.faq-list .faq-item'); faqItems.forEach(function(item) { var question = item.querySelector('.faq-question'); question.onclick = function() { item.classList.toggle('active'); }; }); // Initial calculation on load if default values are set and meaningful // calculateAmortization(); // Uncomment to perform an initial calculation on page load

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