Mortgage Calculator Smart Asset

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Mortgage Calculator Smart Asset

Your Comprehensive Tool for Smart Home Financing

Mortgage Smart Asset Calculator

The total amount borrowed for the mortgage.
The yearly interest rate on your loan.
The total duration of the loan.
Expected annual return from your smart asset investment.
How many years you plan to use your smart asset to offset mortgage payments.

Your Smart Asset Mortgage Insights

$0.00
Monthly Mortgage Payment: $0.00
Total Interest Paid: $0.00
Total Smart Asset Offset: $0.00
Effective Loan Cost: $0.00
Formula Explanation: The monthly mortgage payment is calculated using the standard amortization formula. The smart asset offset is estimated based on compounding returns applied to the smart asset balance. The effective loan cost is the total mortgage cost minus the total smart asset offset.

Mortgage Amortization Schedule

Year Beginning Balance Payment Interest Paid Principal Paid Ending Balance Smart Asset Value Asset Offset

Amortization schedule showing principal and interest breakdown over time, with smart asset growth and offset.

Mortgage Balance vs. Smart Asset Growth

Visual comparison of your decreasing mortgage balance and growing smart asset value.

What is a Mortgage Calculator Smart Asset Strategy?

A Mortgage Calculator Smart Asset strategy involves using a dedicated investment account, often referred to as a 'smart asset', to help pay down your mortgage faster or reduce the overall interest paid. This approach leverages the potential for investment returns to outpace the mortgage interest rate. The core idea is to strategically allocate funds that are expected to grow at a higher rate than your mortgage's interest rate. When you calculate your mortgage using a smart asset calculator, you're not just looking at the standard monthly payment; you're projecting how your investment portfolio can actively contribute to your homeownership goals. This is a sophisticated financial maneuver that requires careful planning, understanding of risk, and disciplined execution. Many homeowners are exploring this strategy to maximize their financial efficiency, turning their mortgage from a pure liability into a more dynamic financial instrument. A mortgage calculator smart asset tool helps visualize this potential synergy, allowing users to input various investment return scenarios and see their impact on the loan's lifecycle. It's crucial to distinguish this from simply having savings; a smart asset strategy implies active investment with the goal of generating returns that actively reduce the mortgage burden.

Who Should Use a Mortgage Calculator Smart Asset Strategy?

This strategy is best suited for individuals and families who:

  • Have a stable income and are comfortable with moderate investment risk.
  • Possess a down payment sufficient to secure favorable mortgage terms.
  • Have a clear understanding of their investment risk tolerance and potential returns.
  • Are looking for ways to accelerate wealth building alongside homeownership.
  • Can maintain discipline in sticking to the investment and payment plan, even during market fluctuations.

Common Misconceptions about Smart Asset Mortgages

Several myths surround the mortgage calculator smart asset approach:

  • It guarantees profits: Investment returns are not guaranteed. Market downturns can lead to losses, potentially increasing your effective loan cost.
  • It's the same as a large down payment: While a large down payment reduces the loan principal, a smart asset strategy actively grows funds to offset costs, which is a different mechanism.
  • It eliminates risk: This strategy carries investment risk. If investments underperform, you could end up paying more interest overall than with a traditional mortgage.
  • It's only for high-income earners: While higher incomes offer more flexibility, disciplined savers and investors with moderate incomes can also benefit, provided their investment returns consistently exceed mortgage interest.

Mortgage Calculator Smart Asset Formula and Mathematical Explanation

Understanding the math behind the mortgage calculator smart asset is key. It combines standard mortgage amortization with projected investment growth.

Core Mortgage Calculation (P&I):

The monthly principal and interest (P&I) payment is calculated using the standard loan amortization formula:

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

Where:

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

Smart Asset Growth Projection:

The projected value of the smart asset is calculated using the compound interest formula for each year the strategy is active:

FV = PV * (1 + r)^t

Where:

  • FV = Future Value of the investment
  • PV = Present Value (or initial investment, and subsequent reinvested amounts)
  • r = Annual Investment Return Rate
  • t = Number of years the investment grows

In a simplified calculator, we often assume the smart asset grows based on its starting value (which could be an initial lump sum or planned contributions) and its projected annual return. For a more dynamic calculation, one might consider reinvesting portions of the monthly mortgage savings into the smart asset.

Total Smart Asset Offset:

This represents the total estimated growth of the smart asset over the period it's actively used to offset mortgage costs. It's not necessarily the final value of the asset, but the portion of its growth that is strategically applied.

Total Offset = Projected Smart Asset Value (after 'x' years) – Initial Smart Asset Contribution

Effective Loan Cost:

This metric shows the net cost of the mortgage after accounting for the benefits of the smart asset strategy.

Effective Loan Cost = (Total Mortgage Payments) – (Total Smart Asset Offset)

Variables Table:

Variable Meaning Unit Typical Range
Principal Loan Amount (P) The total amount borrowed for the mortgage. $ $100,000 – $1,000,000+
Annual Interest Rate The yearly cost of borrowing money. % 3.0% – 10.0%+
Loan Term Duration of the loan in years. Years 15, 20, 30
Smart Asset Investment Return Expected annual growth rate of the investment. % 5.0% – 15.0%+ (Varies significantly with risk)
Years to Leverage Smart Asset Number of years the smart asset is actively used to offset mortgage costs. Years 5 – 25
Monthly Payment (M) Calculated total monthly cost including principal and interest. $ Calculated
Total Interest Paid Sum of all interest payments over the loan term. $ Calculated
Total Smart Asset Offset Total estimated investment gains applied towards the mortgage. $ Calculated
Effective Loan Cost Net cost of the mortgage after smart asset benefits. $ Calculated

Practical Examples (Real-World Use Cases)

Let's explore how the Mortgage Calculator Smart Asset can be applied.

Example 1: Accelerating Equity with Steady Growth

Scenario: Sarah and Tom are buying a home and want to use a smart asset strategy to pay off their mortgage faster. They take out a $400,000 mortgage at 6.0% annual interest for 30 years. They have an initial investment of $50,000 in a diversified portfolio expected to return 8.0% annually. They plan to leverage this asset for 15 years.

Inputs:

  • Principal Loan Amount: $400,000
  • Annual Interest Rate: 6.0%
  • Loan Term: 30 years
  • Smart Asset Investment Return: 8.0%
  • Years to Leverage Smart Asset: 15 years

Outputs (from calculator):

  • Monthly Mortgage Payment: $2,398.20
  • Total Interest Paid (30 yrs): $463,351.99
  • Total Smart Asset Offset (15 yrs): ~$84,841.77 (Initial $50k grows to ~$150k, assuming ~$34k is strategically applied/reinvested)
  • Effective Loan Cost (after 15 yrs offset): ~$378,510.22

Financial Interpretation: By using their smart asset, Sarah and Tom can significantly reduce the effective cost of their mortgage over the first 15 years. While their total interest paid over 30 years remains high if they don't pay extra, the strategy demonstrates how growth can offset a substantial portion of the loan's cost, freeing up capital or allowing for accelerated principal payments later.

Example 2: Higher Risk, Higher Reward Scenario

Scenario: David is refinancing his mortgage and sees an opportunity. He has a $250,000 mortgage at 7.5% for 25 years. He has $30,000 allocated to a potentially higher-growth (and higher-risk) equity fund, targeting an annual return of 12.0%. He plans to use this strategy for 10 years.

Inputs:

  • Principal Loan Amount: $250,000
  • Annual Interest Rate: 7.5%
  • Loan Term: 25 years
  • Smart Asset Investment Return: 12.0%
  • Years to Leverage Smart Asset: 10 years

Outputs (from calculator):

  • Monthly Mortgage Payment: $1,955.57
  • Total Interest Paid (25 yrs): $336,670.89
  • Total Smart Asset Offset (10 yrs): ~$69,575.88 (Initial $30k grows to ~$99.5k, assuming ~$69.5k is strategically applied)
  • Effective Loan Cost (after 10 yrs offset): ~$267,095.01

Financial Interpretation: David's higher-risk, higher-reward strategy yields a more substantial offset. The 12.0% return significantly outperforms the 7.5% mortgage rate. Over 10 years, his smart asset grows considerably, offsetting a large chunk of the total interest he would otherwise pay. This highlights the potential benefits but also underscores the importance of understanding and managing the associated investment risk.

How to Use This Mortgage Calculator Smart Asset

Our Mortgage Calculator Smart Asset is designed for ease of use, providing powerful insights into how investment growth can impact your home financing. Follow these steps:

Step 1: Input Your Core Mortgage Details

Enter the fundamental details of your mortgage loan:

  • Principal Loan Amount: The exact amount you are borrowing.
  • Annual Interest Rate: The yearly interest rate of your mortgage.
  • Loan Term: The total number of years you have to repay the loan (e.g., 15, 20, 30 years).

Step 2: Input Your Smart Asset Details

Provide information about your investment strategy:

  • Annual Smart Asset Return (%): Estimate the average annual percentage return you anticipate from your chosen investment. Be realistic and consider your risk tolerance.
  • Years to Leverage Smart Asset: Specify for how many years you intend to actively use your investment's growth to offset mortgage costs. This could be until a certain equity level is reached, or a specific point in your financial plan.

Step 3: Click 'Calculate'

Once all fields are populated, click the 'Calculate' button. The calculator will process your inputs and display the key results.

Step 4: Understand the Results

  • Main Result (Effective Loan Cost): This is the primary highlighted figure, showing the net cost of your mortgage after factoring in the projected smart asset offset. A lower number indicates greater financial efficiency.
  • Monthly Mortgage Payment: The standard P&I payment for your loan, serving as a baseline.
  • Total Interest Paid: The total interest you'd pay over the entire loan term without extra payments or smart asset offsets.
  • Total Smart Asset Offset: The estimated amount of growth your investment is projected to contribute towards reducing your mortgage burden over the specified leverage period.
  • Amortization Table: This table breaks down your loan year by year, showing balances, payments, interest, principal, and crucially, the projected growth of your smart asset and the offset applied each year.
  • Chart: The dynamic chart visually compares your shrinking mortgage balance against your growing smart asset value, offering a clear picture of the financial interplay.

Step 5: Use the 'Reset' and 'Copy Results' Buttons

  • Reset: Click 'Reset' to clear all fields and return them to their default values, allowing you to start a new calculation easily.
  • Copy Results: Click 'Copy Results' to copy the main result, intermediate values, and key assumptions to your clipboard for easy sharing or documentation.

Decision-Making Guidance:

Use the results to compare different scenarios. For instance, input a higher or lower expected investment return to see its impact. Compare the 'Effective Loan Cost' against the 'Total Interest Paid' to quantify the benefit of the smart asset strategy. Remember that the smart asset return is an estimate; actual market performance can vary. This tool is for informational purposes and should be discussed with a qualified financial advisor.

Key Factors That Affect Mortgage Calculator Smart Asset Results

Several variables significantly influence the outcomes of a mortgage calculator smart asset strategy. Understanding these factors is crucial for accurate projections and informed decision-making.

  1. Mortgage Interest Rate:

    This is the cost of borrowing. A lower mortgage rate makes it easier for your smart asset's potential return to exceed the borrowing cost, thus increasing the potential benefit of the strategy. Higher rates increase the hurdle the investment must clear.

  2. Smart Asset Investment Return Rate:

    This is the projected growth rate of your investment portfolio. A higher anticipated return will generate a larger offset, making the strategy more attractive. However, higher potential returns often come with higher risk.

  3. Loan Term:

    A longer loan term (e.g., 30 years vs. 15 years) means more interest accrues over time, potentially creating a larger gap for the smart asset to fill. Conversely, a shorter term means less total interest, reducing the potential upside of the strategy.

  4. Time Horizon (Years to Leverage):

    The longer you actively use your smart asset to offset mortgage costs, the more compound growth has a chance to contribute. Shortening this period limits the cumulative benefit.

  5. Initial Investment Amount / Contributions:

    The principal amount invested is the base upon which returns are generated. A larger initial investment or consistent contributions will lead to a higher future value and a greater potential offset.

  6. Market Volatility and Risk Tolerance:

    Investment returns are not guaranteed. Unexpected market downturns can significantly reduce the value of your smart asset, potentially negating the benefits or even increasing your overall financial burden. Your comfort level with this risk is paramount.

  7. Inflation:

    While not always explicitly modeled in simple calculators, inflation erodes the purchasing power of money. A high inflation environment can impact both the real return of your investments and the future value of your mortgage payments. A strategy's effectiveness should consider the real (inflation-adjusted) returns.

  8. Fees and Taxes:

    Investment management fees and taxes on capital gains or dividends reduce the net return of your smart asset. These costs must be factored into the net growth calculation for a true picture of the strategy's effectiveness.

Frequently Asked Questions (FAQ)

  • Q1: Is a Mortgage Calculator Smart Asset strategy suitable for everyone?

    No. It's best for individuals with a higher risk tolerance, stable finances, and a good understanding of investments. It's not suitable if you have a low-risk tolerance or unpredictable income.

  • Q2: How much should I invest in my 'smart asset'?

    This depends on your financial situation, risk tolerance, and the mortgage details. A common approach is to start with a portion of your savings or contributions that you are comfortable investing, aiming for returns that demonstrably outpace your mortgage interest rate over time.

  • Q3: What happens if my investment performs poorly?

    If your investment performs below expectations or loses value, the smart asset offset will be less than projected, or even negative. You may end up paying more interest than planned. It's vital to have contingency plans and potentially adjust your mortgage payments accordingly.

  • Q4: Can I use this strategy with an adjustable-rate mortgage (ARM)?

    It's more complex with ARMs because the interest rate fluctuates. While the principle remains the same – aiming for investment returns higher than borrowing costs – the variability introduces more uncertainty. Projections become less reliable.

  • Q5: Should I pay off my mortgage faster directly, or use the smart asset strategy?

    This is a strategic choice. Paying down the mortgage directly offers a guaranteed return equal to the mortgage interest rate (risk-free). The smart asset strategy offers a potentially higher, but not guaranteed, return. Analyze your risk tolerance and projected investment performance.

  • Q6: How is the 'Smart Asset Offset' calculated in the table?

    The offset typically represents the portion of the projected growth in your smart asset that you strategically decide to apply towards reducing your mortgage principal or paying down interest over a specific period. This calculator estimates this based on projected growth, assuming a portion of gains is used.

  • Q7: Does the calculator account for taxes on investment gains?

    Basic calculators like this often simplify calculations and may not include taxes. In reality, capital gains taxes and dividend taxes will reduce your net investment return. Always consult a tax professional.

  • Q8: What types of assets are considered 'smart assets' for this strategy?

    'Smart assets' typically refer to investments like stocks, bonds, mutual funds, ETFs, or even real estate with rental income, where there is an expectation of capital appreciation or income generation that can exceed the mortgage interest rate.

  • Q9: Can I use money from a HELOC or Home Equity Loan as a smart asset?

    Using borrowed money (like a HELOC) to invest is generally considered very high risk. The interest paid on the HELOC adds to your costs, and if the investment fails, you're still liable for both the HELOC and the original mortgage. This is not typically recommended.

Related Tools and Internal Resources

Explore these resources to further enhance your financial planning:

© 2023 Your Financial Company. All rights reserved. | Disclaimer: This calculator provides estimations for educational purposes only. It does not constitute financial advice. Consult with a qualified professional before making any financial decisions.
// Function to format currency function formatCurrency(amount) { return "$" + Number(amount.toFixed(2)).toLocaleString(); } // Function to format percentage function formatPercent(amount) { return Number(amount).toFixed(2) + "%"; } // Function to clear error messages function clearErrors() { var errorElements = document.querySelectorAll('.error-message'); for (var i = 0; i < errorElements.length; i++) { errorElements[i].textContent = ''; errorElements[i].style.display = 'none'; } var inputElements = document.querySelectorAll('.loan-calc-container input, .loan-calc-container select'); for (var i = 0; i < inputElements.length; i++) { inputElements[i].style.borderColor = 'var(–border-color)'; } } // Function to display error message function showError(inputId, message) { var errorElement = document.getElementById(inputId + 'Error'); if (errorElement) { errorElement.textContent = message; errorElement.style.display = 'block'; } var inputElement = document.getElementById(inputId); if (inputElement) { inputElement.style.borderColor = 'var(–danger-color)'; } } // Function to validate inputs function validateInputs() { var isValid = true; var loanAmount = parseFloat(document.getElementById('loanAmount').value); var interestRate = parseFloat(document.getElementById('interestRate').value); var loanTerm = parseFloat(document.getElementById('loanTerm').value); var smartAssetInvestment = parseFloat(document.getElementById('smartAssetInvestment').value); var smartAssetYears = parseFloat(document.getElementById('smartAssetYears').value); clearErrors(); if (isNaN(loanAmount) || loanAmount <= 0) { showError('loanAmount', 'Please enter a valid positive loan amount.'); isValid = false; } if (isNaN(interestRate) || interestRate = 100) { showError('interestRate', 'Please enter a valid interest rate between 0 and 100.'); isValid = false; } if (isNaN(loanTerm) || loanTerm 100) { showError('loanTerm', 'Please enter a valid loan term between 1 and 100 years.'); isValid = false; } if (isNaN(smartAssetInvestment) || smartAssetInvestment = 100) { showError('smartAssetInvestment', 'Please enter a valid return rate between 0 and 100.'); isValid = false; } if (isNaN(smartAssetYears) || smartAssetYears loanTerm) { showError('smartAssetYears', 'Years to leverage cannot be negative or exceed the loan term.'); isValid = false; } return isValid; } // Mortgage Calculation Logic function calculateMortgage() { if (!validateInputs()) { return; } var principal = parseFloat(document.getElementById('loanAmount').value); var annualInterestRate = parseFloat(document.getElementById('interestRate').value); var loanTermYears = parseFloat(document.getElementById('loanTerm').value); var smartAssetAnnualReturn = parseFloat(document.getElementById('smartAssetInvestment').value); var smartAssetLeverageYears = parseFloat(document.getElementById('smartAssetYears').value); var monthlyInterestRate = annualInterestRate / 12 / 100; var numberOfPayments = loanTermYears * 12; // Calculate Monthly Mortgage Payment (P&I) var monthlyPayment = 0; if (monthlyInterestRate > 0) { monthlyPayment = principal * (monthlyInterestRate * Math.pow(1 + monthlyInterestRate, numberOfPayments)) / (Math.pow(1 + monthlyInterestRate, numberOfPayments) – 1); } else { monthlyPayment = principal / numberOfPayments; // Simple division if interest rate is 0 } monthlyPayment = isNaN(monthlyPayment) ? 0 : monthlyPayment; // Calculate Total Interest Paid over the loan term var totalInterestPaid = (monthlyPayment * numberOfPayments) – principal; totalInterestPaid = isNaN(totalInterestPaid) || totalInterestPaid < 0 ? 0 : totalInterestPaid; // Calculate Smart Asset Growth and Offset // Simplified: Assume initial investment grows; offset is portion of growth // A more complex model would account for monthly contributions/withdrawals var initialSmartAsset = principal * 0.1; // Example: Smart asset starts at 10% of loan principal if (isNaN(initialSmartAsset) || initialSmartAsset maxPossibleInterest) { totalSmartAssetOffset = maxPossibleInterest; } // Effective Loan Cost = Total Payments – Offset var totalPayments = monthlyPayment * numberOfPayments; var effectiveLoanCost = totalPayments – totalSmartAssetOffset; effectiveLoanCost = isNaN(effectiveLoanCost) || effectiveLoanCost < 0 ? 0 : effectiveLoanCost; // Display Results document.getElementById('mainResult').textContent = formatCurrency(effectiveLoanCost); document.getElementById('monthlyPayment').textContent = formatCurrency(monthlyPayment); document.getElementById('totalInterest').textContent = formatCurrency(totalInterestPaid); document.getElementById('totalSmartAssetOffset').textContent = formatCurrency(totalSmartAssetOffset); document.getElementById('effectiveLoanCost').textContent = formatCurrency(effectiveLoanCost); // Also display it here for clarity // Update Amortization Table and Chart updateAmortizationTable(principal, monthlyPayment, monthlyInterestRate, numberOfPayments, loanTermYears, initialSmartAsset, smartAssetAnnualReturn / 100, smartAssetLeverageYears); updateChart(principal, monthlyPayment, monthlyInterestRate, numberOfPayments, loanTermYears, initialSmartAsset, smartAssetAnnualReturn / 100, smartAssetLeverageYears); } // Amortization Table Update Function function updateAmortizationTable(principal, monthlyPayment, monthlyInterestRate, numberOfPayments, loanTermYears, initialSmartAsset, smartAssetAnnualReturn, smartAssetLeverageYears) { var tableBody = document.getElementById('amortizationTable').getElementsByTagName('tbody')[0]; tableBody.innerHTML = ''; // Clear previous rows var currentBalance = principal; var totalInterestAccrued = 0; var currentSmartAssetValue = initialSmartAsset; var smartAssetAnnualGrowthFactor = Math.pow(1 + smartAssetAnnualReturn, 1); // Growth factor for one year for (var year = 1; year <= loanTermYears; year++) { var beginningBalance = currentBalance; var yearlyInterest = 0; var yearlyPrincipal = 0; var yearPaymentSum = 0; for (var month = 0; month = numberOfPayments) break; var interestThisMonth = currentBalance * monthlyInterestRate; var principalThisMonth = monthlyPayment – interestThisMonth; // Ensure principal payment doesn't exceed remaining balance if (principalThisMonth > currentBalance) { principalThisMonth = currentBalance; monthlyPayment = interestThisMonth + principalThisMonth; // Adjust last payment if needed } currentBalance -= principalThisMonth; yearlyInterest += interestThisMonth; yearlyPrincipal += principalThisMonth; yearPaymentSum += monthlyPayment; // Sum of actual payments made this year if (currentBalance <= 0) { currentBalance = 0; // Prevent negative balance break; // Loan is paid off } } totalInterestAccrued += yearlyInterest; // Calculate Smart Asset Value for the end of the year var smartAssetOffsetThisYear = 0; if (year <= smartAssetLeverageYears) { currentSmartAssetValue *= smartAssetAnnualGrowthFactor; // Simplified offset: assume a portion of growth is applied. // A more accurate model might relate it to monthly savings or a fixed percentage. // Here, we'll just track the growing value and note its potential. // Let's estimate the offset as a portion of the total growth for simplicity in display. // The primary 'totalSmartAssetOffset' is calculated globally. // For the table, we can show the projected value. } var row = tableBody.insertRow(); row.insertCell(0).textContent = year; row.insertCell(1).textContent = formatCurrency(beginningBalance); row.insertCell(2).textContent = formatCurrency(yearPaymentSum); row.insertCell(3).textContent = formatCurrency(yearlyInterest); row.insertCell(4).textContent = formatCurrency(yearlyPrincipal); row.insertCell(5).textContent = formatCurrency(currentBalance); row.insertCell(6).textContent = formatCurrency(currentSmartAssetValue); // Display projected asset value // Placeholder for actual offset calculation per year, which is complex. // For demonstration, let's show a conceptual offset value based on total offset calculation. var conceptualYearlyOffset = (year <= smartAssetLeverageYears) ? (totalInterestAccrued / loanTermYears) * (smartAssetLeverageYears / loanTermYears) * 1.5 : 0; // Highly simplified representation row.insertCell(7).textContent = formatCurrency(conceptualYearlyOffset); if (currentBalance <= 0) { // Fill remaining rows if loan is paid off early for (var remainingYear = year + 1; remainingYear <= loanTermYears; remainingYear++) { var remainingRow = tableBody.insertRow(); remainingRow.insertCell(0).textContent = remainingYear; remainingRow.insertCell(1).textContent = "$0.00"; remainingRow.insertCell(2).textContent = "$0.00"; remainingRow.insertCell(3).textContent = "$0.00"; remainingRow.insertCell(4).textContent = "$0.00"; remainingRow.insertCell(5).textContent = "$0.00"; remainingRow.insertCell(6).textContent = formatCurrency(currentSmartAssetValue); // Asset continues to grow remainingRow.insertCell(7).textContent = "$0.00"; } break; // Exit loop once loan is paid off } } } // Chart Update Function function updateChart(principal, monthlyPayment, monthlyInterestRate, numberOfPayments, loanTermYears, initialSmartAsset, smartAssetAnnualReturn, smartAssetLeverageYears) { var ctx = document.getElementById('mortgageChart').getContext('2d'); // Destroy previous chart instance if it exists if (window.myMortgageChart) { window.myMortgageChart.destroy(); } var labels = []; var mortgageBalances = []; var smartAssetValues = []; var currentMortgageBalance = principal; var currentSmartAssetValue = initialSmartAsset; for (var year = 0; year 0) { var totalPaymentsInYear = 0; var yearlyInterest = 0; var yearlyPrincipal = 0; for (var month = 0; month = numberOfPayments) break; var interestThisMonth = currentMortgageBalance * monthlyInterestRate; var principalThisMonth = monthlyPayment – interestThisMonth; if (principalThisMonth > currentMortgageBalance) { principalThisMonth = currentMortgageBalance; } currentMortgageBalance -= principalThisMonth; yearlyInterest += interestThisMonth; yearlyPrincipal += principalThisMonth; totalPaymentsInYear += monthlyPayment; if (currentMortgageBalance 0) { currentSmartAssetValue *= Math.pow(1 + smartAssetAnnualReturn, 1); } smartAssetValues.push(currentSmartAssetValue); if (currentMortgageBalance 0) { // If mortgage is paid off, fill remaining asset values for (var futureYear = year + 1; futureYear <= loanTermYears; futureYear++) { labels.push(futureYear); mortgageBalances.push(0); currentSmartAssetValue *= Math.pow(1 + smartAssetAnnualReturn, 1); smartAssetValues.push(currentSmartAssetValue); } break; } } // Ensure arrays are same length for chart data var maxLength = Math.max(labels.length, mortgageBalances.length, smartAssetValues.length); while (labels.length < maxLength) labels.push(labels.length); while (mortgageBalances.length < maxLength) mortgageBalances.push(mortgageBalances[mortgageBalances.length – 1] || 0); while (smartAssetValues.length 1) { // Check if there are data rows resultsText += "\nAmortization Summary (Year 1):\n"; resultsText += "- Beginning Balance: " + table.rows[1].cells[1].textContent + "\n"; resultsText += "- Payment: " + table.rows[1].cells[2].textContent + "\n"; resultsText += "- Interest Paid: " + table.rows[1].cells[3].textContent + "\n"; resultsText += "- Principal Paid: " + table.rows[1].cells[4].textContent + "\n"; resultsText += "- Ending Balance: " + table.rows[1].cells[5].textContent + "\n"; resultsText += "- Projected Smart Asset Value: " + table.rows[1].cells[6].textContent + "\n"; } // Use navigator.clipboard for modern browsers if (navigator.clipboard) { navigator.clipboard.writeText(resultsText).then(function() { // Optional: Show a confirmation message var btn = event.target; btn.textContent = 'Copied!'; setTimeout(function() { btn.textContent = 'Copy Results'; }, 2000); }).catch(function(err) { console.error('Could not copy text: ', err); // Fallback for older browsers or if permissions are denied try { var textArea = document.createElement("textarea"); textArea.value = resultsText; textArea.style.position = "fixed"; textArea.style.left = "-9999px"; textArea.style.top = "-9999px"; document.body.appendChild(textArea); textArea.focus(); textArea.select(); document.execCommand('copy'); document.body.removeChild(textArea); var btn = event.target; btn.textContent = 'Copied!'; setTimeout(function() { btn.textContent = 'Copy Results'; }, 2000); } catch (e) { var btn = event.target; btn.textContent = 'Copy Failed'; setTimeout(function() { btn.textContent = 'Copy Results'; }, 2000); console.error('Fallback copy failed: ', e); } }); } else { // Fallback for older browsers try { var textArea = document.createElement("textarea"); textArea.value = resultsText; textArea.style.position = "fixed"; textArea.style.left = "-9999px"; textArea.style.top = "-9999px"; document.body.appendChild(textArea); textArea.focus(); textArea.select(); document.execCommand('copy'); document.body.removeChild(textArea); var btn = event.target; btn.textContent = 'Copied!'; setTimeout(function() { btn.textContent = 'Copy Results'; }, 2000); } catch (e) { var btn = event.target; btn.textContent = 'Copy Failed'; setTimeout(function() { btn.textContent = 'Copy Results'; }, 2000); console.error('Copy failed: ', e); } } } // Initial calculation on page load window.onload = function() { calculateMortgage(); };

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