Pension or Lump Sum Calculator

Pension vs. Lump Sum Calculator: Choose Your Retirement Path :root { –primary-color: #004a99; –success-color: #28a745; –background-color: #f8f9fa; –text-color: #333; –border-color: #ddd; –shadow-color: rgba(0, 0, 0, 0.1); } body { font-family: 'Segoe UI', Tahoma, Geneva, Verdana, sans-serif; background-color: var(–background-color); color: var(–text-color); line-height: 1.6; margin: 0; padding: 0; display: flex; flex-direction: column; align-items: center; } .container { width: 100%; max-width: 960px; margin: 20px auto; padding: 20px; background-color: #fff; border-radius: 8px; box-shadow: 0 2px 10px var(–shadow-color); display: flex; flex-direction: column; align-items: center; } header { width: 100%; background-color: var(–primary-color); color: white; padding: 20px 0; text-align: center; border-radius: 8px 8px 0 0; margin-bottom: 20px; } header h1 { margin: 0; font-size: 2.2em; font-weight: 700; } .content-section { width: 100%; margin-bottom: 30px; padding: 20px; background-color: #fff; 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Pension vs. Lump Sum Calculator

Compare Your Retirement Payout Options

Choosing between a regular pension income and a one-time lump sum payment upon retirement is a significant financial decision. This calculator helps you compare these two options by projecting potential outcomes based on your personalized inputs. Understand the trade-offs and make an informed choice that aligns with your retirement goals.

Retirement Payout Calculator

The estimated gross annual income you would receive from a pension.
The total amount offered as a one-time lump sum payment.
Your estimated life expectancy from retirement.
The annual rate of return you realistically expect to earn if you invest the lump sum. Enter as a percentage (e.g., 5 for 5%).
The average annual increase in the cost of living. Enter as a percentage (e.g., 2.5 for 2.5%).
The annual percentage increase in pension payments, if applicable. Enter as a percentage (e.g., 1.5 for 1.5%).

Comparison Results

Recommendation N/A
Total Pension Received Over Lifespan
Potential Lump Sum Investment Value Over Lifespan
Breakeven Point (Years to Match Lump Sum)
Net Present Value (NPV) of Pension
The calculator projects the total value of pension payments over your expected lifespan, considering inflation and potential pension escalations. It also estimates the future value of the lump sum if invested at your assumed return rate. The breakeven point is when the total pension received equals the lump sum's projected future value. NPV discounts future pension payments back to their present value, accounting for the time value of money and inflation.

Retirement Payout Projection Table

Annual Projections Over Your Lifespan
Year Pension Payment Lump Sum Value (End of Year) Total Pension Received
Table shows year-by-year projections based on your inputs.

Retirement Payout Comparison Chart

This chart visually compares the growth of your pension income versus the potential value of your invested lump sum.

What is a Pension vs. Lump Sum Decision?

Definition

The decision between a pension and a lump sum payment is a crucial one many retirees face. A pension typically refers to a defined benefit plan, where an employer promises to pay a retired employee a fixed, regular income for life or a specified period. This provides a predictable stream of income. Conversely, a lump sum payout is a one-time, all-at-once payment of the total value of the pension benefit. Retirees who opt for the lump sum are then responsible for managing and investing this capital to generate their own income throughout retirement.

Who Should Use This Decision Tool

This comparison is essential for individuals who are nearing retirement and have been offered a choice between a continued pension stream or a single lump sum payment from their employer or pension fund. It's particularly relevant for:

  • Individuals who want to understand the financial implications of both options before committing.
  • Those who are comfortable with investing and managing their own finances.
  • People who may have specific financial goals requiring access to a large sum of capital.
  • Individuals concerned about the solvency of the pension provider.
  • Those seeking to leave an inheritance, as a lump sum can potentially be passed on.

Common Misconceptions

Several misconceptions surround the pension vs. lump sum choice. One common myth is that the lump sum is always the better financial option because it represents a larger immediate sum. However, this overlooks the guaranteed nature of a pension and the potential risks and required discipline of managing a lump sum. Another misconception is that pension payments never increase, ignoring potential cost-of-living adjustments (COLA) or other escalations that can help maintain purchasing power against inflation. Conversely, some believe that a pension guarantees income regardless of market conditions, failing to account for the risk of pension fund insolvency or changes in employer contributions.

Pension vs. Lump Sum Formula and Mathematical Explanation

Understanding the Core Calculations

Comparing a pension vs. lump sum involves projecting the future value of both options. The goal is to determine which option provides greater financial benefit or security over the retiree's lifetime.

Pension Value Projection

The total value of a pension stream is calculated by summing up the annual payments, taking into account potential annual increases (escalations) and the impact of inflation, which erodes purchasing power over time. A more sophisticated approach uses the Net Present Value (NPV) to account for the time value of money.

Formula for Total Pension Received (Simplified, assuming annual escalation):

Total Pension = P * [((1 + E/100)^N - 1) / (E/100)]

Where:

  • P = First Year Pension Payment
  • E = Annual Pension Escalation Rate (%)
  • N = Number of Years (Expected Lifespan)

Note: This simplified formula doesn't account for inflation directly impacting the value of received payments, but rather the nominal amount. A more accurate valuation would consider real returns or use NPV.

Formula for Net Present Value (NPV) of Pension:

NPV = Σ [ P_t / (1 + D)^t ] (for t=1 to N)

Where:

  • P_t = Pension payment in year t (adjusted for escalation and inflation)
  • D = Discount Rate (Net of inflation, often real rate)
  • t = Year
  • N = Number of Years (Expected Lifespan)

The calculator uses year-by-year projections for clarity, effectively calculating the future value of each pension payment based on its year.

Lump Sum Value Projection

The lump sum offer is projected forward using compound interest, representing the potential growth if invested. We also consider the impact of inflation on the purchasing power of the future value.

Formula for Future Value of Lump Sum:

FV_LumpSum = L * (1 + R/100)^N

Where:

  • L = Lump Sum Offer
  • R = Assumed Annual Investment Return Rate (%)
  • N = Number of Years (Expected Lifespan)

Breakeven Point Calculation

The breakeven point is the year (`N_be`) when the total cumulative pension received equals the projected future value of the lump sum. This requires an iterative calculation or solving the equation:

P * [((1 + E/100)^N_be - 1) / (E/100)] ≈ L * (1 + R/100)^N_be

The calculator finds this iteratively.

Variables Explained

Variable Meaning Unit Typical Range
Annual Pension Benefit (P) The gross annual income from the pension in the first year. Currency (e.g., USD) 15,000 – 60,000+
Lump Sum Payout Offer (L) The total amount offered as a single payment. Currency (e.g., USD) 100,000 – 1,000,000+
Expected Lifespan (N) Estimated years of retirement income needed. Years 15 – 40
Assumed Investment Return (R) Projected annual growth rate of the lump sum if invested. Percentage (%) 3% – 8%
Inflation Rate (I) Average annual increase in cost of living. Percentage (%) 1% – 4%
Pension Escalation (E) Annual percentage increase in pension payments (e.g., COLA). Percentage (%) 0% – 3%
Total Pension Received Nominal sum of all pension payments over lifespan. Currency (e.g., USD) Varies widely
Lump Sum FV Projected value of the lump sum after N years of investment. Currency (e.g., USD) Varies widely
Breakeven Point Number of years until cumulative pension equals lump sum's projected value. Years 10 – 25
NPV of Pension Present-day value of all future pension payments, accounting for time and inflation. Currency (e.g., USD) Varies widely

Practical Examples of Pension vs. Lump Sum Decisions

Example 1: Early Retiree Seeking Growth

Scenario: Sarah is 55 and retiring early. She has been offered an annual pension of $40,000, which includes a 2% annual COLA. The lump sum offer is $700,000. She believes she can achieve an average annual investment return of 7% over her expected lifespan of 30 years (until age 85). She anticipates inflation to average 3% annually.

Inputs:

  • Annual Pension Benefit: $40,000
  • Lump Sum Payout Offer: $700,000
  • Expected Lifespan: 30 years
  • Assumed Investment Return: 7%
  • Inflation Rate: 3%
  • Pension Escalation: 2%

Calculations & Interpretation:

Using the calculator:

  • Total Pension Received Over Lifespan: Approximately $1,780,000 (nominal value).
  • Potential Lump Sum Investment Value Over Lifespan: Approximately $2,149,000 (nominal value).
  • Breakeven Point: Around 16 years.
  • NPV of Pension: (Calculated by the tool, would be lower than nominal total due to discounting for time and inflation).

Outcome: In this scenario, the lump sum has the potential to grow significantly larger than the nominal total pension, provided Sarah achieves her target return and manages the funds effectively. The breakeven point of 16 years means that after 16 years of receiving pension payments, the lump sum, if invested, would have surpassed the total pension received up to that point. For Sarah, who is comfortable with investing and wants the potential for greater wealth accumulation and flexibility, the lump sum might be the preferred choice, accepting the investment risk.

Example 2: Retiree Prioritizing Security

Scenario: David is 65 and retiring. His pension offers $30,000 annually with no guaranteed escalation (COLA). The lump sum offer is $450,000. He is risk-averse and expects to live for 20 more years (until age 85). He conservatively estimates he could earn 4% annually on investments, with inflation at 2.5%.

Inputs:

  • Annual Pension Benefit: $30,000
  • Lump Sum Payout Offer: $450,000
  • Expected Lifespan: 20 years
  • Assumed Investment Return: 4%
  • Inflation Rate: 2.5%
  • Pension Escalation: 0%

Calculations & Interpretation:

Using the calculator:

  • Total Pension Received Over Lifespan: $600,000 (nominal value).
  • Potential Lump Sum Investment Value Over Lifespan: Approximately $984,000 (nominal value).
  • Breakeven Point: Around 14 years.
  • NPV of Pension: (Calculated by the tool).

Outcome: Although the lump sum has a higher potential future value ($984,000 vs $600,000), David prioritizes security and a guaranteed income stream. The pension provides a stable, predictable income that eliminates investment risk and the need for constant financial management. The breakeven point is significant, but David is willing to forgo the potential upside of the lump sum for the certainty of the pension. For David, the guaranteed nature of the pension outweighs the higher potential returns of the lump sum. His decision hinges on his risk tolerance and desire for predictable cash flow.

How to Use This Pension vs. Lump Sum Calculator

Step-by-Step Instructions

  1. Gather Your Information: Before using the calculator, collect details about your potential pension benefit (annual amount), the lump sum offer, your estimated life expectancy, your expected investment return rate if you take the lump sum, and the assumed annual inflation rate. Note any pension escalations (like Cost of Living Adjustments – COLA).
  2. Input Pension Details: Enter the 'Estimated Annual Pension Benefit' and the 'Pension Annual Escalation' (if applicable).
  3. Input Lump Sum Details: Enter the 'Lump Sum Payout Offer'.
  4. Input Longevity and Investment Assumptions: Provide your 'Expected Lifespan' in years. Enter the 'Assumed Annual Investment Return' you realistically expect to achieve if you invest the lump sum (as a percentage).
  5. Input Inflation Assumption: Enter the 'Assumed Annual Inflation Rate' (as a percentage). This helps contextualize the future value of money.
  6. Click Calculate: Press the 'Calculate' button to see the results.

How to Read the Results

  • Recommendation: This provides a general guideline based on the numerical comparison. It might suggest "Lump Sum Potential Growth" if the projected value significantly exceeds the pension, or "Pension Security Preferred" if the guaranteed income is more advantageous given the inputs.
  • Total Pension Received Over Lifespan: The total nominal amount you would receive if you take the pension for your entire expected lifespan, including escalations.
  • Potential Lump Sum Investment Value Over Lifespan: The projected future value of the lump sum after compounding at your assumed investment rate for your expected lifespan.
  • Breakeven Point (Years): The number of years it takes for the cumulative pension payments to equal the projected future value of the lump sum. If your lifespan is longer than the breakeven point, the pension could ultimately be worth more in total nominal terms.
  • NPV of Pension: The present-day value of all future pension payments. This metric accounts for the time value of money and inflation, offering a more sophisticated comparison than simple total amounts. A higher NPV generally indicates a more valuable pension stream in today's terms.
  • Projection Table: This table breaks down the year-by-year progression of both options, showing how the pension payments grow (with escalation) and how the lump sum investment value increases.
  • Chart: Provides a visual comparison of the growth trajectories for both the pension stream and the invested lump sum.

Decision-Making Guidance

Use the results as a guide, not a definitive answer. Consider these factors:

  • Risk Tolerance: Are you comfortable managing investments and the inherent market risks, or do you prefer the certainty of a guaranteed pension payment?
  • Financial Literacy: Do you have the knowledge and discipline to manage a large sum of money effectively?
  • Health and Longevity: If you have a family history of longevity or expect to live significantly longer than average, a lifelong pension might offer better security.
  • Other Income Sources: How does this decision fit with other retirement assets, savings, or part-time work?
  • Legacy Goals: Do you wish to leave a significant inheritance? A lump sum offers more potential for this, especially if you die earlier than expected.
  • Employer/Pension Solvency: Research the financial health of the entity providing the pension. A financially unstable provider increases the risk associated with the pension option.
  • Inflation Impact: A pension without COLA will lose purchasing power over time. Consider if the lump sum's potential growth can outpace inflation better.

Key Factors That Affect Pension vs. Lump Sum Results

Several variables significantly influence the outcome of the pension vs. lump sum comparison. Understanding these factors is crucial for making an informed decision.

  1. Assumed Investment Return Rate (R): This is perhaps the most critical variable for the lump sum. A higher assumed return rate makes the lump sum appear more attractive, as its potential future value grows faster. Conversely, a low or conservative expected return rate favors the pension's certainty. Realistic expectations are key; overly optimistic return assumptions can lead to financial shortfalls.
  2. Expected Lifespan (N): If you expect to live a long life, the cumulative pension payments could eventually surpass the lump sum's value, especially if the lump sum isn't invested aggressively or if pension escalations are robust. A shorter lifespan might favor the lump sum, particularly if you have dependents or specific large expenses planned.
  3. Inflation Rate (I): Inflation erodes the purchasing power of money over time. A pension without an escalation clause (like COLA) will feel less valuable in later retirement years. If inflation is expected to be high, the ability of the lump sum investment to outpace inflation becomes more critical, or a pension with a strong COLA is more valuable.
  4. Pension Escalation Rate (E): The presence and rate of annual pension increases (COLA) significantly boost the long-term value of the pension. Even small annual increases compound over decades, helping the pension keep pace with inflation and potentially grow beyond the lump sum's value, especially if investment returns are modest.
  5. Risk Tolerance and Financial Management Skills: This is a qualitative but vital factor. The lump sum requires the retiree to act as their own fund manager. If they lack the skills, discipline, or comfort level with investment risk, the guaranteed income stream of a pension offers superior financial security, regardless of the numerical projections. Taking the lump sum with poor management can lead to depletion of capital.
  6. Tax Implications: Pension payments are typically taxed as ordinary income annually. Lump sum payouts may have different tax treatments, potentially involving immediate taxation or rollover options (like to an IRA). Understanding the tax effects on both immediate income and potential investment gains/losses is crucial for a true comparison.
  7. Employer/Pension Plan Solvency: The financial health and stability of the organization offering the pension are paramount. If the pension fund is underfunded or the sponsoring company is in financial distress, there's a risk, however small, that the promised payments might not be fully met. A lump sum transfers this risk to the individual investor. This is a key consideration for the pension vs. lump sum decision.
  8. Need for Liquidity/Specific Goals: Does the retiree have immediate, large expenses (e.g., paying off a mortgage, funding education for grandchildren, starting a business)? A lump sum provides immediate access to capital, which a pension stream cannot offer. This need for liquidity can override other financial considerations.

Frequently Asked Questions (FAQ)

  • Is a lump sum always better than a pension?
    No, not necessarily. While a lump sum offers potential for higher growth and greater control, a pension provides guaranteed income security, which is invaluable for many retirees. The "better" option depends entirely on individual circumstances, risk tolerance, lifespan expectations, and investment acumen. This pension calculator helps illustrate the trade-offs.
  • What happens if I live longer than my expected lifespan?
    If you choose the pension and live longer than expected, you continue receiving payments for life, which is a significant benefit. If you chose the lump sum and outlive your projections, you might deplete your funds if investment returns weren't sufficient or if you spent too quickly. This highlights the longevity risk associated with lump sums.
  • Can I get a lump sum and still receive some pension?
    Some pension plans allow for partial lump sum distributions, or offer different payout options that blend aspects of both. However, often the choice is presented as an 'either/or' scenario: either a lifetime income stream or a single buyout payment. Always clarify the specific options available with your pension provider.
  • How does inflation affect my pension?
    Inflation reduces the purchasing power of money. A fixed pension payment will buy less in the future than it does today. Pensions with Cost of Living Adjustments (COLA) are designed to counteract this effect, increasing payments annually, typically in line with inflation. Our calculator allows you to factor in both inflation and pension escalation.
  • What if I choose the lump sum and the market crashes?
    This is the primary risk of the lump sum option. If you invest the lump sum and the market experiences a significant downturn, especially early in retirement, the value of your portfolio can drop substantially, jeopardizing your retirement income. A pension, assuming the provider is solvent, is insulated from market volatility.
  • How do taxes work for pensions and lump sums?
    Pension payments are generally taxed as ordinary income in the year received. Lump sum payouts might be taxed differently. If rolled over into a traditional IRA or 401(k), taxes are deferred until withdrawal. If taken as cash, it may be subject to immediate income tax, and potentially an early withdrawal penalty if under age 59.5. Consult a tax advisor for specifics.
  • Can I leave an inheritance with a pension?
    Typically, a standard lifetime pension ceases upon the retiree's death, although some plans offer survivor benefits (reduced payments to a spouse). A lump sum, if not fully spent, can be passed on to beneficiaries as an inheritance. This is a key consideration if leaving wealth is a priority.
  • What is Net Present Value (NPV) in this context?
    NPV calculates the current worth of a future stream of cash flows (like pension payments). It discounts future payments back to their value today, using a discount rate that reflects the time value of money and risk (often factoring in inflation). A higher NPV for the pension suggests its guaranteed stream is more valuable in present terms compared to the lump sum's potential future value.
  • Should I consult a financial advisor before deciding?
    Absolutely. This calculator provides a quantitative overview, but a qualified financial advisor can help you assess your personal risk tolerance, tax situation, long-term goals, and the financial health of the pension provider. They offer personalized advice tailored to your unique circumstances. Seeking expert financial guidance is highly recommended.

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function validateInput(id, min, max, errorId, message) { var input = document.getElementById(id); var errorElement = document.getElementById(errorId); var value = parseFloat(input.value); if (isNaN(value) || input.value.trim() === "") { errorElement.textContent = "This field is required."; return false; } if (value max) { errorElement.textContent = `Value cannot be greater than ${max}.`; return false; } errorElement.textContent = ""; return true; } function calculateRetirement() { var pensionAmount = parseFloat(document.getElementById("pensionAmount").value); var lumpSumOffer = parseFloat(document.getElementById("lumpSumOffer").value); var expectedLifespan = parseInt(document.getElementById("expectedLifespan").value); var discountRate = parseFloat(document.getElementById("discountRate").value); var inflationRate = parseFloat(document.getElementById("inflationRate").value); var pensionEscalation = parseFloat(document.getElementById("pensionEscalation").value); var isValid = true; isValid = validateInput("pensionAmount", 0, undefined, "pensionAmountError", "Annual pension cannot be negative.") && isValid; isValid = validateInput("lumpSumOffer", 0, undefined, "lumpSumOfferError", "Lump sum cannot be negative.") && isValid; isValid = validateInput("expectedLifespan", 1, 120, "expectedLifespanError", "Lifespan must be between 1 and 120 years.") && isValid; isValid = validateInput("discountRate", 0, 100, "discountRateError", "Rate must be between 0% and 100%.") && isValid; isValid = validateInput("inflationRate", 0, 50, "inflationRateError", "Rate must be between 0% and 50%.") && isValid; isValid = validateInput("pensionEscalation", 0, 50, "pensionEscalationError", "Rate must be between 0% and 50%.") && isValid; if (!isValid) { document.getElementById("recommendation").textContent = "Invalid Input"; document.getElementById("totalPensionReceived").textContent = "–"; document.getElementById("potentialLumpSumValue").textContent = "–"; document.getElementById("breakevenPoint").textContent = "–"; document.getElementById("npvPension").textContent = "–"; document.getElementById("tableBody").innerHTML = ""; return; } var totalPensionNominal = 0; var currentPensionPayment = pensionAmount; var potentialLumpSumFV = lumpSumOffer; var lumpSumGrowthRate = discountRate / 100; var inflationRateDecimal = inflationRate / 100; var pensionEscalationDecimal = pensionEscalation / 100; var tableRows = ""; var pensionNPV = 0; var discountRateReal = ((1 + lumpSumGrowthRate) / (1 + inflationRateDecimal)) – 1; // Real rate for NPV comparison if needed, but tool uses nominal for FV comparison for (var year = 1; year <= expectedLifespan; year++) { var pensionPaymentThisYear = currentPensionPayment; var pensionPaymentPresentValue = pensionPaymentThisYear / Math.pow((1 + inflationRateDecimal), year); // Discounting for inflation impact on purchasing power is complex, for simplicity, tool focuses on nominal FV and breakeven. NPV calculation uses real rate. pensionNPV += pensionPaymentThisYear / Math.pow((1 + discountRateReal), year); // Calculating NPV based on real rate totalPensionNominal += pensionPaymentThisYear; potentialLumpSumFV = lumpSumOffer * Math.pow((1 + lumpSumGrowthRate), year); tableRows += ""; tableRows += "" + year + ""; tableRows += "" + formatCurrency(pensionPaymentThisYear) + ""; tableRows += "" + formatCurrency(potentialLumpSumFV) + ""; tableRows += "" + formatCurrency(totalPensionNominal) + ""; tableRows += ""; currentPensionPayment *= (1 + pensionEscalationDecimal); } // Breakeven Calculation (Iterative) var currentTotalPension = 0; var currentLumpSumFV = lumpSumOffer; var breakevenYear = -1; for (var year = 1; year = currentLumpSumFV) { breakevenYear = year; break; } } var recommendation = ""; var totalPensionFinal = pensionAmount * (Math.pow(1 + pensionEscalationDecimal, expectedLifespan) – 1) / pensionEscalationDecimal; if (pensionEscalationDecimal === 0) { totalPensionFinal = pensionAmount * expectedLifespan; } var lumpSumFinalValue = lumpSumOffer * Math.pow(1 + lumpSumGrowthRate, expectedLifespan); // Decision Logic – Simplified: Compare potential final values and breakeven if (lumpSumFinalValue > totalPensionFinal * 1.5 && breakevenYear !== -1 && breakevenYear lumpSumFinalValue * 1.5 && breakevenYear !== -1 && breakevenYear expectedLifespan * 0.8) { recommendation = "Pension Security Recommended"; } else if (breakevenYear !== -1 && breakevenYear < expectedLifespan * 0.5 ) { recommendation = "Lump Sum Flexibility & Growth"; } else { recommendation = "Consider Both Factors Carefully"; } document.getElementById("recommendation").textContent = recommendation; document.getElementById("totalPensionReceived").textContent = formatCurrency(totalPensionFinal); document.getElementById("potentialLumpSumValue").textContent = formatCurrency(lumpSumFinalValue); document.getElementById("breakevenPoint").textContent = breakevenYear !== -1 ? breakevenYear + " Years" : "N/A"; document.getElementById("npvPension").textContent = formatCurrency(pensionNPV); document.getElementById("tableBody").innerHTML = tableRows; updateChart(lumpSumOffer, lumpSumGrowthRate, pensionAmount, pensionEscalationDecimal, expectedLifespan, inflationRateDecimal); } function formatCurrency(amount) { if (typeof amount === 'undefined' || amount === null || isNaN(amount)) { return "–"; } return amount.toLocaleString('en-US', { style: 'currency', currency: 'USD', minimumFractionDigits: 0, maximumFractionDigits: 0 }); } function resetCalculator() { document.getElementById("pensionAmount").value = "30000"; document.getElementById("lumpSumOffer").value = "500000"; document.getElementById("expectedLifespan").value = "25"; document.getElementById("discountRate").value = "5"; document.getElementById("inflationRate").value = "2.5"; document.getElementById("pensionEscalation").value = "1.5"; // Clear errors document.getElementById("pensionAmountError").textContent = ""; document.getElementById("lumpSumOfferError").textContent = ""; document.getElementById("expectedLifespanError").textContent = ""; document.getElementById("discountRateError").textContent = ""; document.getElementById("inflationRateError").textContent = ""; document.getElementById("pensionEscalationError").textContent = ""; calculateRetirement(); // Recalculate with default values } function copyResults() { var recommendation = document.getElementById("recommendation").textContent; var totalPension = document.getElementById("totalPensionReceived").textContent; var potentialLumpSum = document.getElementById("potentialLumpSumValue").textContent; var breakeven = document.getElementById("breakevenPoint").textContent; var npv = document.getElementById("npvPension").textContent; var inputs = { pensionAmount: document.getElementById("pensionAmount").value, lumpSumOffer: document.getElementById("lumpSumOffer").value, expectedLifespan: document.getElementById("expectedLifespan").value, discountRate: document.getElementById("discountRate").value, inflationRate: document.getElementById("inflationRate").value, pensionEscalation: document.getElementById("pensionEscalation").value }; var textToCopy = "— Pension vs. Lump Sum Calculator Results —\n\n"; textToCopy += "Inputs:\n"; for (var key in inputs) { textToCopy += `- ${key.replace(/([A-Z])/g, ' $1').trim()}: ${inputs[key]}\n`; } textToCopy += "\nResults:\n"; textToCopy += `Recommendation: ${recommendation}\n`; textToCopy += `Total Pension Received Over Lifespan: ${totalPension}\n`; textToCopy += `Potential Lump Sum Investment Value Over Lifespan: ${potentialLumpSum}\n`; textToCopy += `Breakeven Point: ${breakeven}\n`; textToCopy += `NPV of Pension: ${npv}\n\n`; textToCopy += "Assumptions:\n"; textToCopy += "- Investment return rate and lifespan are estimates. Actual results may vary.\n"; textToCopy += "- Inflation impacts purchasing power.\n"; textToCopy += "- Pension provider solvency is assumed.\n"; var textarea = document.createElement("textarea"); textarea.value = textToCopy; 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!' : 'Copying failed.'; console.log(msg); // Optionally display a temporary message to the user var tempMessage = document.createElement('div'); tempMessage.textContent = msg; tempMessage.style.position = 'fixed'; tempMessage.style.bottom = '20px'; tempMessage.style.left = '50%'; tempMessage.style.transform = 'translateX(-50%)'; tempMessage.style.backgroundColor = '#28a745'; tempMessage.style.color = 'white'; tempMessage.style.padding = '10px 20px'; tempMessage.style.borderRadius = '5px'; tempMessage.style.zIndex = '1000'; document.body.appendChild(tempMessage); setTimeout(function() { document.body.removeChild(tempMessage); }, 2000); } catch (err) { console.log('Oops, unable to copy'); } document.body.removeChild(textarea); } function updateChart(lumpSumOffer, lumpSumGrowthRate, pensionAmount, pensionEscalationDecimal, expectedLifespan, inflationRateDecimal) { var ctx = document.getElementById('pensionChart').getContext('2d'); // Clear previous chart instance if it exists if (window.pensionChartInstance) { window.pensionChartInstance.destroy(); } var years = []; var pensionValues = []; var lumpSumValues = []; var currentPension = pensionAmount; var currentLumpSum = lumpSumOffer; for (var i = 0; i <= expectedLifespan; i++) { years.push(i); if (i === 0) { pensionValues.push(pensionAmount); // Year 0: Starting pension amount lumpSumValues.push(lumpSumOffer); // Year 0: Initial lump sum } else { currentPension *= (1 + pensionEscalationDecimal); currentLumpSum *= (1 + lumpSumGrowthRate); pensionValues.push(currentPension); lumpSumValues.push(currentLumpSum); } } window.pensionChartInstance = new Chart(ctx, { type: 'line', data: { labels: years, datasets: [{ label: 'Pension Value (Nominal)', data: pensionValues, borderColor: 'rgb(0, 74, 153)', // Primary color tension: 0.1, fill: false }, { label: 'Lump Sum Potential Value', data: lumpSumValues, borderColor: 'rgb(40, 167, 69)', // Success color tension: 0.1, fill: false }] }, options: { responsive: true, maintainAspectRatio: false, scales: { x: { title: { display: true, text: 'Year' } }, y: { title: { display: true, text: 'Value (USD)' }, beginAtZero: true } }, plugins: { tooltip: { mode: 'index', intersect: false, }, legend: { position: 'top', } }, hover: { mode: 'nearest', intersect: true } } }); } // Initialize the chart with default values on load document.addEventListener('DOMContentLoaded', function() { resetCalculator(); // Call reset to set defaults and run initial calculation/chart update // FAQ toggles var faqQuestions = document.querySelectorAll('.faq-item-question'); faqQuestions.forEach(function(question) { question.addEventListener('click', function() { var answer = this.nextElementSibling; this.classList.toggle('open'); if (answer.style.display === 'block') { answer.style.display = 'none'; } else { answer.style.display = 'block'; } }); }); }); // Add Chart.js library dynamically (function(d, s, id) { var js, fjs = d.getElementsByTagName(s)[0]; if (d.getElementById(id)) return; js = d.createElement(s); js.id = id; js.src = "https://cdn.jsdelivr.net/npm/chart.js@3.7.1/dist/chart.min.js"; // Using a specific, reliable version js.onload = function() { // Chart.js is loaded, now we can potentially initialize or ensure it's available for the script // The initial call to updateChart happens after DOMContentLoaded, which ensures Chart.js is loaded. }; fjs.parentNode.insertBefore(js, fjs); }(document, 'script', 'chartjs-script'));

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