How to Calculate Points Mortgage

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How to Calculate Mortgage Points

Calculate the cost and savings of purchasing mortgage points to lower your interest rate. Enter your loan details below.

Enter your current rate (e.g., 7.5 for 7.5%).
Each point typically costs 1% of the loan amount.
Usually 1% of the loan amount per point.
Enter the rate after buying points.

Your Mortgage Points Analysis

Total Cost of Points: $0.00
Monthly Savings: $0.00
Break-Even Point (Months): N/A
Total Interest Saved (Over Loan Term): $0.00
$0.00 Original Monthly P&I
$0.00 New Monthly P&I
$0.00 Original Total Interest
$0.00 New Total Interest
Formula Explanation:
1. Cost of Points: Loan Amount × (Number of Points × Cost Per Point %)
2. Monthly Payment: Calculated using the standard mortgage payment formula: P [ i(1 + i)^n ] / [ (1 + i)^n – 1] where P=Principal, i=Monthly Interest Rate, n=Total Number of Payments.
3. Monthly Savings: Original Monthly Payment – New Monthly Payment
4. Break-Even Point: Cost of Points / Monthly Savings
5. Total Interest Paid: (Monthly Payment × Number of Months) – Loan Amount
6. Total Interest Saved: Original Total Interest – New Total Interest
Comparison of Total Interest Paid vs. Time
Metric Original Loan After Buying Points
Loan Amount $0.00 $0.00
Interest Rate 0.00% 0.00%
Monthly P&I Payment $0.00 $0.00
Total Interest Paid (30 Yrs) $0.00 $0.00
Cost of Points N/A $0.00
Break-Even Point N/A N/A
Loan Cost Comparison

What is How to Calculate Mortgage Points?

How to calculate mortgage points refers to the process of determining the financial implications of buying "points" on a home loan. A mortgage point is a fee paid directly to the lender at closing in exchange for a reduction in the interest rate. Essentially, one point costs 1% of the loan amount, and it typically lowers your interest rate by a fraction of a percentage (e.g., 0.125% to 0.25%). Lenders offer points as a way to secure a more predictable income stream from the loan over its life, while borrowers can use them to lower their monthly payments or the total interest paid over the life of the loan. Understanding how to calculate mortgage points is crucial for making an informed decision about whether this upfront cost will yield long-term savings for your specific financial situation.

Who should use it? Borrowers who are considering paying an upfront fee to lower their mortgage interest rate should use this calculation. This is particularly relevant for individuals who plan to stay in their home for a significant period, making the long-term savings potentially outweigh the upfront cost. It's also useful for those comparing different loan offers and trying to understand the true cost and benefit of each.

Common misconceptions about mortgage points include:

  • Thinking they always save money: This isn't true if you sell the home or refinance before the break-even point.
  • Believing points guarantee a specific rate reduction: The exact reduction varies by lender and market conditions.
  • Confusing points with origination fees: While both are lender fees paid at closing, points are specifically for buying down the interest rate, whereas origination fees cover the lender's administrative costs.

Mortgage Points Formula and Mathematical Explanation

Calculating the financial impact of mortgage points involves several key steps. The core idea is to compare the total cost and monthly payments of a loan with and without points. Here's a breakdown of the formulas used in how to calculate mortgage points:

1. Cost of Purchasing Points

This is the upfront fee you pay to the lender.

Formula: Cost of Points = Loan Amount × (Number of Points × Cost Per Point Percentage)

Example: For a $300,000 loan, buying 2 points at 1% each means the cost is $300,000 × (2 × 1%) = $300,000 × 0.02 = $6,000.

2. Monthly Mortgage Payment (Principal & Interest – P&I)

This calculation determines the regular payment amount. We need to calculate this for both the original interest rate and the new, lower interest rate.

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

Where:

  • M = Monthly Payment (P&I)
  • P = Principal Loan Amount
  • i = Monthly Interest Rate (Annual Rate / 12)
  • n = Total Number of Payments (Loan Term in Years × 12)

3. Monthly Savings

The difference in your monthly payment after buying points.

Formula: Monthly Savings = Original Monthly Payment – New Monthly Payment

4. Break-Even Point

This indicates how many months it will take for your monthly savings to recoup the upfront cost of the points.

Formula: Break-Even Point (Months) = Total Cost of Points / Monthly Savings

Note: If Monthly Savings is zero or negative, the break-even point is infinite or not applicable.

5. Total Interest Paid Over Loan Term

Calculates the total interest paid throughout the entire life of the loan.

Formula: Total Interest Paid = (Monthly Payment × Total Number of Payments) – Loan Amount

6. Total Interest Saved

The total reduction in interest paid over the loan's lifetime by purchasing points.

Formula: Total Interest Saved = Original Total Interest Paid – New Total Interest Paid

Variables Table

Variable Meaning Unit Typical Range
P (Loan Amount) The principal amount borrowed for the mortgage. $ $100,000 – $1,000,000+
Annual Interest Rate The yearly interest charged by the lender. % 3% – 15% (Varies with market)
Number of Points How many discount points are purchased. Count (e.g., 0.5, 1, 1.5, 2) 0 – 5
Cost Per Point (%) The percentage of the loan amount each point costs. % 0.5% – 2%
Loan Term (Years) The duration of the loan agreement. Years 15, 20, 30
Monthly Interest Rate (i) The interest rate applied per month. Decimal (e.g., 0.075/12) Annual Rate / 12
Total Number of Payments (n) The total number of monthly payments over the loan term. Count (Term in Years) × 12

Practical Examples (Real-World Use Cases)

Example 1: Buyer Planning to Stay Long-Term

Sarah is buying a home and has been approved for a $400,000 mortgage at 7.0% interest for 30 years. The lender offers her the option to buy 2 points, costing 1% each ($4,000 per point), which would lower her interest rate to 6.5%. Sarah plans to live in the home for at least 15 years.

  • Inputs: Loan Amount = $400,000, Current Rate = 7.0%, Points = 2, Cost/Point = 1%, New Rate = 6.5%, Term = 30 years.
  • Calculations:
    • Cost of Points: $400,000 × (2 × 1%) = $8,000
    • Original Monthly P&I (7.0%): ~$2,661.21
    • New Monthly P&I (6.5%): ~$2,528.17
    • Monthly Savings: $2,661.21 – $2,528.17 = $133.04
    • Break-Even Point: $8,000 / $133.04 ≈ 60.1 months (approx. 5 years)
    • Original Total Interest (30 yrs): (~$2,661.21 × 360) – $400,000 ≈ $558,035.60
    • New Total Interest (30 yrs): (~$2,528.17 × 360) – $400,000 ≈ $510,141.20
    • Total Interest Saved: $558,035.60 – $510,141.20 = $47,894.40
  • Interpretation: Sarah pays $8,000 upfront. After about 5 years, she breaks even. Since she plans to stay for 15 years, she benefits significantly, saving $133.04 per month and nearly $48,000 in interest over the life of the loan. This makes buying points a financially sound decision for her.

Example 2: Buyer Needing to Reduce Initial Payments Slightly

Mark needs a $250,000 mortgage. His best rate is 7.25%, but his monthly budget is tight. The lender offers him the option to pay 1 point ($2,500) to reduce the rate to 7.0%. The loan term is 30 years.

  • Inputs: Loan Amount = $250,000, Current Rate = 7.25%, Points = 1, Cost/Point = 1%, New Rate = 7.0%, Term = 30 years.
  • Calculations:
    • Cost of Points: $250,000 × (1 × 1%) = $2,500
    • Original Monthly P&I (7.25%): ~$1,697.44
    • New Monthly P&I (7.0%): ~$1,667.52
    • Monthly Savings: $1,697.44 – $1,667.52 = $29.92
    • Break-Even Point: $2,500 / $29.92 ≈ 83.6 months (approx. 7 years)
    • Original Total Interest (30 yrs): (~$1,697.44 × 360) – $250,000 ≈ $361,078.40
    • New Total Interest (30 yrs): (~$1,667.52 × 360) – $250,000 ≈ $349,307.20
    • Total Interest Saved: $361,078.40 – $349,307.20 = $11,771.20
  • Interpretation: Mark pays $2,500 upfront for a modest monthly saving of $29.92. It will take him nearly 7 years to recover the cost. If Mark anticipates selling or refinancing before 7 years, buying points might not be beneficial. However, if he needs the slightly lower payment and plans to stay longer, the long-term interest savings are still substantial. The decision hinges on his time horizon and risk tolerance.

How to Use This How to Calculate Mortgage Points Calculator

Using our calculator is straightforward and designed to provide quick insights into the potential benefits of buying mortgage points. Follow these simple steps:

  1. Enter Loan Amount: Input the total amount you intend to borrow for your mortgage.
  2. Input Current Interest Rate: Enter the mortgage interest rate you are currently being offered before considering points.
  3. Specify Points to Buy: Indicate how many discount points you are considering purchasing. Remember, each point typically costs 1% of the loan amount.
  4. Enter Cost Per Point: Input the percentage of the loan amount that each point costs (e.g., 1% is entered as '1').
  5. Enter New Interest Rate: Input the reduced interest rate you would receive after purchasing the specified number of points.
  6. Set Loan Term: Enter the duration of your mortgage in years (commonly 15 or 30 years).
  7. Click "Calculate": The calculator will instantly update with the results.

How to read results:

  • Total Cost of Points: This is the upfront amount you'll pay to the lender.
  • Monthly Savings: This shows how much less you'll pay each month (Principal & Interest) compared to the original loan offer.
  • Break-Even Point (Months): This critical figure tells you how long it takes for your monthly savings to equal the upfront cost of the points. If you plan to stay in the home longer than this period, buying points could be beneficial.
  • Total Interest Saved: This estimates the total interest you'll save over the entire loan term if you keep the mortgage for its full duration.
  • Intermediate Values: The original and new monthly payments, along with the total interest paid under both scenarios, provide further context for your decision.

Decision-making guidance: Compare the break-even point to your expected time horizon in the home. If the break-even point is significantly shorter than how long you plan to stay, buying points is likely a good move. Also, consider your cash flow needs. If the monthly savings significantly improve your budget and you can comfortably afford the upfront cost, it might be worthwhile even with a slightly longer break-even period. Always consider refinancing options; if you might refinance before the break-even point, the value of points diminishes.

Key Factors That Affect Mortgage Points Results

Several factors influence whether purchasing mortgage points is a wise financial decision. Understanding these can help you interpret the results from how to calculate mortgage points more effectively:

  1. Your Time Horizon: This is arguably the most critical factor. The longer you plan to keep the mortgage, the more time your monthly savings have to offset the upfront cost of points, leading to greater overall interest savings. If you plan to sell or refinance in a few years, points might not be worth it.
  2. Interest Rate Spread: The difference between the rate offered with and without points is crucial. A larger rate reduction for the same number of points will shorten the break-even period and increase total savings. Lenders determine the rate spread based on market conditions and their pricing models.
  3. Loan Amount: Larger loan amounts mean a higher upfront cost for points but also larger potential monthly savings and total interest savings. The impact of points scales directly with the loan principal.
  4. Initial Interest Rates: When overall market interest rates are high, the value of lowering your rate, even by a small amount, is amplified. Conversely, in a low-rate environment, the savings might be less dramatic, making the upfront cost harder to justify.
  5. Lender Fees and Loan Terms: Beyond the points themselves, scrutinize all lender fees. Sometimes, other fees might increase when points are purchased, or the terms might differ. Ensure you're comparing apples to apples regarding the total cost of the loan.
  6. Personal Financial Situation & Cash Reserves: Can you comfortably afford the upfront cost of points without depleting essential savings or taking on high-interest debt? If paying points strains your finances, it might be better to accept the higher rate and use your cash reserves for other priorities or future home improvements.
  7. Inflation and Economic Outlook: If high inflation is expected, the nominal value of future savings might be worth less in real terms. Conversely, if rates are expected to fall significantly, refinancing might become an option sooner, diminishing the long-term benefit of points.
  8. Tax Implications: Mortgage points are generally deductible over the life of the loan, but the rules can be complex and depend on your overall tax situation. Consult a tax professional to understand potential deductions. This is an important consideration when evaluating the net benefit.

Frequently Asked Questions (FAQ)

  • What exactly is a mortgage point?
    A mortgage point, also known as a discount point, is a fee paid directly to the lender at closing that reduces your interest rate. One point equals 1% of the loan amount. For example, on a $300,000 loan, one point costs $3,000.
  • Is buying mortgage points always a good idea?
    Not necessarily. It depends heavily on how long you plan to keep the mortgage. If you sell or refinance before the break-even point (when your savings equal the cost of points), you likely won't recoup your investment.
  • How much does a point typically lower the interest rate?
    The exact reduction varies by lender and market conditions. Typically, one point might lower the interest rate by 0.125% to 0.25%. It's crucial to confirm the specific rate reduction with your lender when you purchase points.
  • Can I negotiate the cost or effect of mortgage points?
    Sometimes. While the 1% cost per point is standard, the actual rate reduction offered may be negotiable, especially if you have a strong credit profile or are comparing offers from multiple lenders. Always ask your loan officer about the specifics.
  • What happens if I buy points and then refinance my mortgage soon after?
    If you refinance shortly after buying points, you likely won't recover the upfront cost. The fees paid for points are typically not recoverable in a refinance transaction unless structured very specifically, which is rare.
  • Are mortgage points tax-deductible?
    In most cases, yes, mortgage points paid on a primary residence loan can be deducted in the year they are paid, or over the life of the loan. However, tax laws can be complex and change. It's essential to consult with a qualified tax advisor for personalized guidance.
  • What's the difference between discount points and origination points?
    Discount points are paid to reduce your interest rate. Origination points (or origination fees) are typically charged by the lender to cover the administrative costs of processing your loan application and are not directly tied to lowering the interest rate. Sometimes, lenders bundle these concepts, so clarity is key.
  • How do I know if the break-even point is acceptable for me?
    You need to compare the calculated break-even period to your expected occupancy duration. If the break-even point is 5 years and you plan to move in 10 years, it's likely a good deal. If the break-even is 8 years and you plan to move in 5 years, it's probably not worth the upfront cost.

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var chartInstance = null; // Global variable to hold chart instance function calculateMonthlyPayment(principal, annualRate, termYears) { if (annualRate === 0) return principal / (termYears * 12); var monthlyRate = annualRate / 100 / 12; var numberOfPayments = termYears * 12; var monthlyPayment = principal * (monthlyRate * Math.pow(1 + monthlyRate, numberOfPayments)) / (Math.pow(1 + monthlyRate, numberOfPayments) – 1); return monthlyPayment; } function formatCurrency(amount) { return "$" + Number(amount).toFixed(2).replace(/(\d)(?=(\d{3})+(?!\d))/g, '$1,'); } function formatPercent(value, decimals) { return Number(value).toFixed(decimals === undefined ? 2 : decimals) + "%"; } function updateChart(originalRate, newRate, loanAmount, termYears) { var canvas = document.getElementById('mortgageComparisonChart'); var ctx = canvas.getContext('2d'); if (chartInstance) { chartInstance.destroy(); } var years = Array.from({ length: termYears + 1 }, (_, i) => i); var originalTotalInterestPaid = []; var newTotalInterestPaid = []; var monthlyPaymentOriginal = calculateMonthlyPayment(loanAmount, originalRate, termYears); var monthlyPaymentNew = calculateMonthlyPayment(loanAmount, newRate, termYears); var originalInterestAccumulated = 0; var newInterestAccumulated = 0; for (var i = 0; i <= termYears; i++) { var months = i * 12; var originalInterestForPeriod = (monthlyPaymentOriginal * months) – loanAmount; var newInterestForPeriod = (monthlyPaymentNew * months) – loanAmount; originalTotalInterestPaid.push(Math.max(0, originalInterestForPeriod)); newTotalInterestPaid.push(Math.max(0, newInterestForPeriod)); } chartInstance = new Chart(ctx, { type: 'line', data: { labels: years, datasets: [{ label: 'Original Total Interest Paid', data: originalTotalInterestPaid, borderColor: 'rgb(255, 99, 132)', backgroundColor: 'rgba(255, 99, 132, 0.1)', fill: false, tension: 0.1 }, { label: 'New Total Interest Paid (After Points)', data: newTotalInterestPaid, borderColor: 'rgb(54, 162, 235)', backgroundColor: 'rgba(54, 162, 235, 0.1)', fill: false, tension: 0.1 }] }, options: { responsive: true, maintainAspectRatio: false, scales: { x: { title: { display: true, text: 'Loan Term (Years)' } }, y: { title: { display: true, text: 'Total Interest Paid ($)' }, ticks: { callback: function(value, index, values) { return formatCurrency(value); } } } }, plugins: { tooltip: { callbacks: { label: function(context) { var label = context.dataset.label || ''; if (label) { label += ': '; } if (context.parsed.y !== null) { label += formatCurrency(context.parsed.y); } return label; } } } } } }); } function validateInput(id, errorId, min, max, allowDecimal = true) { var input = document.getElementById(id); var errorSpan = document.getElementById(errorId); var value = parseFloat(input.value); errorSpan.style.display = 'none'; // Hide error by default if (input.value === '') { errorSpan.textContent = 'This field cannot be empty.'; errorSpan.style.display = 'block'; return false; } if (isNaN(value)) { errorSpan.textContent = 'Please enter a valid number.'; errorSpan.style.display = 'block'; return false; } if (!allowDecimal && value !== Math.floor(value)) { errorSpan.textContent = 'Please enter a whole number.'; errorSpan.style.display = 'block'; return false; } if (min !== null && value max) { errorSpan.textContent = 'Value cannot be greater than ' + max + '.'; errorSpan.style.display = 'block'; return false; } return true; } function calculateMortgagePoints() { var isValid = true; // Input validation isValid &= validateInput('loanAmount', 'loanAmountError', 0); isValid &= validateInput('currentInterestRate', 'currentInterestRateError', 0, 20); isValid &= validateInput('pointsToBuy', 'pointsToBuyError', 0); isValid &= validateInput('pointCostPercentage', 'pointCostPercentageError', 0, 5); isValid &= validateInput('newInterestRate', 'newInterestRateError', 0, 20); isValid &= validateInput('loanTermYears', 'loanTermYearsError', 5); // Specific validation for points to buy – it should allow decimals for half points if (!document.getElementById('pointsToBuyError').style.display === 'block') { var pointsValue = parseFloat(document.getElementById('pointsToBuy').value); if (pointsValue 0 && newRateVal > currentRateVal) { document.getElementById('newInterestRateError').textContent = 'New rate should be lower or equal when buying points.'; document.getElementById('newInterestRateError').style.display = 'block'; isValid = false; } if (pointsVal > 0 && Math.abs(newRateVal – currentRateVal) 0) { // A very tiny difference might be due to rounding, but alert if it's meant to be a reduction // This check is more about intent. If points > 0, rate should generally decrease. // Let's not enforce this strictly as lenders might have minimum increments. } if (!isValid) { // Clear results if validation fails document.getElementById('totalCostOfPoints').textContent = '$0.00'; document.getElementById('monthlySavings').textContent = '$0.00'; document.getElementById('breakEvenMonths').textContent = 'N/A'; document.getElementById('totalInterestSaved').textContent = '$0.00'; document.getElementById('originalMonthlyPayment').textContent = '$0.00'; document.getElementById('newMonthlyPayment').textContent = '$0.00'; document.getElementById('originalTotalInterest').textContent = '$0.00'; document.getElementById('newTotalInterest').textContent = '$0.00'; updateTable(0, 0, 0, 0, 0, 0); if (chartInstance) chartInstance.destroy(); // Clear chart return; } var loanAmount = parseFloat(document.getElementById('loanAmount').value); var currentInterestRate = parseFloat(document.getElementById('currentInterestRate').value); var pointsToBuy = parseFloat(document.getElementById('pointsToBuy').value); var pointCostPercentage = parseFloat(document.getElementById('pointCostPercentage').value); var newInterestRate = parseFloat(document.getElementById('newInterestRate').value); var loanTermYears = parseInt(document.getElementById('loanTermYears').value); // Calculations var totalCostOfPoints = loanAmount * (pointsToBuy * (pointCostPercentage / 100)); var monthlyPaymentOriginal = calculateMonthlyPayment(loanAmount, currentInterestRate, loanTermYears); var monthlyPaymentNew = calculateMonthlyPayment(loanAmount, newInterestRate, loanTermYears); var monthlySavings = monthlyPaymentOriginal – monthlyPaymentNew; var breakEvenMonths = (monthlySavings > 0) ? totalCostOfPoints / monthlySavings : Infinity; var originalTotalInterest = (monthlyPaymentOriginal * loanTermYears * 12) – loanAmount; var newTotalInterest = (monthlyPaymentNew * loanTermYears * 12) – loanAmount; var totalInterestSaved = originalTotalInterest – newTotalInterest; // Update Results Display document.getElementById('totalCostOfPoints').textContent = formatCurrency(totalCostOfPoints); document.getElementById('monthlySavings').textContent = formatCurrency(monthlySavings); document.getElementById('breakEvenMonths').textContent = (isFinite(breakEvenMonths) && breakEvenMonths >= 0) ? Math.round(breakEvenMonths) + " months" : "N/A"; document.getElementById('totalInterestSaved').textContent = formatCurrency(totalInterestSaved); document.getElementById('originalMonthlyPayment').textContent = formatCurrency(monthlyPaymentOriginal); document.getElementById('newMonthlyPayment').textContent = formatCurrency(monthlyPaymentNew); document.getElementById('originalTotalInterest').textContent = formatCurrency(originalTotalInterest); document.getElementById('newTotalInterest').textContent = formatCurrency(newTotalInterest); // Update Table updateTable(loanAmount, currentInterestRate, newInterestRate, monthlyPaymentOriginal, monthlyPaymentNew, originalTotalInterest, newTotalInterest, totalCostOfPoints, breakEvenMonths); // Update Chart if(loanAmount > 0 && currentInterestRate > 0 && newInterestRate >=0 && termYears > 0){ updateChart(currentInterestRate, newInterestRate, loanAmount, termYears); } else { if (chartInstance) { chartInstance.destroy(); // Clear chart if essential data is missing chartInstance = null; } } } function updateTable(loanAmount, currentRate, newRate, originalPayment, newPayment, originalTotalInterest, newTotalInterest, costOfPoints, breakEven) { document.getElementById('tableLoanAmount').textContent = formatCurrency(loanAmount); document.getElementById('tableLoanAmountPoints').textContent = formatCurrency(loanAmount); document.getElementById('tableCurrentRate').textContent = formatPercent(currentRate); document.getElementById('tableNewRate').textContent = formatPercent(newRate); document.getElementById('tableOriginalPayment').textContent = formatCurrency(originalPayment); document.getElementById('tableNewPayment').textContent = formatCurrency(newPayment); document.getElementById('tableOriginalTotalInterest').textContent = formatCurrency(originalTotalInterest); document.getElementById('tableNewTotalInterest').textContent = formatCurrency(newTotalInterest); document.getElementById('tableCostOfPoints').textContent = "N/A"; // Cost of points doesn't apply to original document.getElementById('tablePointsCostValue').textContent = formatCurrency(costOfPoints); document.getElementById('tableBreakEven').textContent = "N/A"; // Break-even is a result, not a column base document.getElementById('tableBreakEvenValue').textContent = (isFinite(breakEven) && breakEven >= 0) ? Math.round(breakEven) + " months" : "N/A"; } function resetCalculator() { document.getElementById('loanAmount').value = '300000'; document.getElementById('currentInterestRate').value = '7.5'; document.getElementById('pointsToBuy').value = '1'; document.getElementById('pointCostPercentage').value = '1'; document.getElementById('newInterestRate').value = '6.5'; document.getElementById('loanTermYears').value = '30'; // Clear error messages var errorSpans = document.querySelectorAll('.error-message'); for (var i = 0; i < errorSpans.length; i++) { errorSpans[i].style.display = 'none'; errorSpans[i].textContent = ''; } calculateMortgagePoints(); // Recalculate with default values } function copyResults() { var resultsText = "— Mortgage Points Analysis —\n\n"; resultsText += "Key Assumptions:\n"; resultsText += " Loan Amount: " + document.getElementById('loanAmount').value + "\n"; resultsText += " Original Interest Rate: " + document.getElementById('currentInterestRate').value + "%\n"; resultsText += " Points Purchased: " + document.getElementById('pointsToBuy').value + "\n"; resultsText += " Cost Per Point: " + document.getElementById('pointCostPercentage').value + "%\n"; resultsText += " New Interest Rate: " + document.getElementById('newInterestRate').value + "%\n"; resultsText += " Loan Term: " + document.getElementById('loanTermYears').value + " years\n\n"; resultsText += "Results:\n"; resultsText += " Total Cost of Points: " + document.getElementById('totalCostOfPoints').textContent + "\n"; resultsText += " Monthly Savings (P&I): " + document.getElementById('monthlySavings').textContent + "\n"; resultsText += " Break-Even Point: " + document.getElementById('breakEvenMonths').textContent + "\n"; resultsText += " Total Interest Saved (Over Term): " + document.getElementById('totalInterestSaved').textContent + "\n\n"; resultsText += "Payment Details:\n"; resultsText += " Original Monthly Payment: " + document.getElementById('originalMonthlyPayment').textContent + "\n"; resultsText += " New Monthly Payment: " + document.getElementById('newMonthlyPayment').textContent + "\n"; resultsText += " Original Total Interest: " + document.getElementById('originalTotalInterest').textContent + "\n"; resultsText += " New Total Interest: " + document.getElementById('newTotalInterest').textContent + "\n"; // Use a temporary textarea to copy text var textArea = document.createElement("textarea"); textArea.value = resultsText; textArea.style.position = "fixed"; textArea.style.opacity = 0; document.body.appendChild(textArea); textArea.focus(); textArea.select(); try { var successful = document.execCommand('copy'); var msg = successful ? 'Results copied to clipboard!' : 'Copying failed!'; // Optional: display a temporary message to the user console.log(msg); } catch (err) { console.error('Copying failed!', err); } document.body.removeChild(textArea); } // FAQ Toggle functionality document.addEventListener('DOMContentLoaded', function() { var faqQuestions = document.querySelectorAll('.faq-question'); faqQuestions.forEach(function(question) { question.addEventListener('click', function() { var faqItem = this.closest('.faq-item'); faqItem.classList.toggle('open'); var answer = faqItem.querySelector('.faq-answer'); if (faqItem.classList.contains('open')) { answer.style.display = 'block'; } else { answer.style.display = 'none'; } }); }); // Initial calculation on page load calculateMortgagePoints(); });

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