Calculating Money Weighted Rate of Return in Excel

Money Weighted Rate of Return Calculator :root { –primary-color: #004a99; –success-color: #28a745; –background-color: #f8f9fa; –text-color: #333; –input-border-color: #ccc; –card-shadow: 0 4px 8px rgba(0, 0, 0, 0.1); –button-hover-bg: #003366; } 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: 1000px; margin: 20px auto; padding: 20px; background-color: #fff; border-radius: 8px; box-shadow: var(–card-shadow); } header { text-align: center; margin-bottom: 30px; padding-bottom: 20px; border-bottom: 1px solid #eee; } h1 { color: var(–primary-color); margin-bottom: 10px; font-size: 2.2em; } header p { font-size: 1.1em; color: #555; } .calculator-section { background-color: #fff; padding: 30px; border-radius: 8px; box-shadow: var(–card-shadow); margin-bottom: 40px; } .calculator-section h2 { color: var(–primary-color); text-align: center; margin-bottom: 25px; font-size: 1.8em; } .loan-calc-container { display: flex; flex-direction: column; gap: 20px; } .input-group { display: flex; flex-direction: column; gap: 8px; } .input-group label { font-weight: bold; color: #444; font-size: 0.95em; } .input-group input, .input-group select { padding: 12px 15px; border: 1px solid var(–input-border-color); border-radius: 5px; font-size: 1em; transition: border-color 0.3s ease; } .input-group input:focus, .input-group select:focus { border-color: var(–primary-color); outline: none; } .input-group .helper-text { font-size: 0.8em; color: #777; margin-top: 4px; } .error-message { color: #dc3545; font-size: 0.85em; margin-top: 5px; display: none; /* Hidden by default */ } .button-group { display: flex; justify-content: center; gap: 15px; margin-top: 25px; } button { padding: 12px 25px; border: none; border-radius: 5px; cursor: pointer; font-size: 1em; font-weight: bold; transition: background-color 0.3s ease, transform 0.2s ease; background-color: var(–primary-color); color: white; } button:hover { background-color: var(–button-hover-bg); transform: translateY(-1px); } button.reset-button { background-color: #6c757d; } button.reset-button:hover { background-color: #5a6268; } .results-container { margin-top: 30px; padding: 25px; border-radius: 8px; background-color: #e9ecef; border: 1px dashed var(–input-border-color); } .results-container h3 { color: var(–primary-color); margin-bottom: 15px; text-align: center; font-size: 1.5em; } .primary-result { font-size: 2.5em; font-weight: bold; color: var(–primary-color); background-color: #ffffcc; padding: 15px 20px; border-radius: 6px; text-align: center; margin-bottom: 20px; box-shadow: 0 2px 5px rgba(0, 0, 0, 0.1); } .intermediate-results div { display: flex; justify-content: space-between; padding: 8px 0; font-size: 0.95em; } .intermediate-results span:first-child { font-weight: bold; color: #555; } .intermediate-results span:last-child { font-weight: bold; color: var(–primary-color); } .formula-explanation { font-size: 0.9em; color: #666; margin-top: 15px; text-align: center; padding-top: 10px; border-top: 1px solid #ccc; } #chartContainer { text-align: center; margin-top: 30px; } #chartContainer canvas { max-width: 100%; height: auto; border: 1px solid #eee; border-radius: 5px; } .chart-caption { font-size: 0.9em; color: #777; margin-top: 10px; } table { width: 100%; border-collapse: collapse; margin-top: 30px; box-shadow: 0 2px 5px rgba(0, 0, 0, 0.05); } th, td { padding: 12px 15px; text-align: left; border-bottom: 1px solid #eee; } thead { background-color: var(–primary-color); color: white; } th { font-weight: bold; } tbody tr:nth-child(even) { background-color: #f2f2f2; } tbody td:last-child { font-weight: bold; color: var(–primary-color); } .table-caption { font-size: 0.95em; color: #555; margin-bottom: 10px; text-align: center; font-style: italic; } .article-section { margin-top: 40px; background-color: #fff; padding: 30px; border-radius: 8px; box-shadow: var(–card-shadow); } .article-section h2 { color: var(–primary-color); margin-bottom: 20px; font-size: 1.8em; border-bottom: 2px solid var(–primary-color); padding-bottom: 8px; } .article-section h3 { color: #0056b3; margin-top: 25px; margin-bottom: 15px; font-size: 1.4em; } .article-section p { margin-bottom: 15px; color: #444; } .article-section ul, .article-section ol { margin-left: 25px; margin-bottom: 15px; } .article-section li { margin-bottom: 8px; } .faq-list dt { font-weight: bold; color: var(–primary-color); margin-top: 15px; margin-bottom: 5px; cursor: pointer; } .faq-list dd { margin-left: 20px; margin-bottom: 10px; color: #555; font-size: 0.95em; } .internal-links-section { margin-top: 40px; background-color: #fff; padding: 30px; border-radius: 8px; box-shadow: var(–card-shadow); } .internal-links-section h2 { color: var(–primary-color); text-align: center; margin-bottom: 25px; font-size: 1.8em; } .internal-links-list { list-style: none; padding: 0; display: flex; flex-direction: column; gap: 15px; } .internal-links-list li { background-color: var(–background-color); padding: 15px; border-radius: 5px; border-left: 5px solid var(–primary-color); } .internal-links-list a { color: var(–primary-color); text-decoration: none; font-weight: bold; font-size: 1.1em; } .internal-links-list p { font-size: 0.9em; color: #555; margin-top: 5px; } footer { text-align: center; padding: 20px; margin-top: 40px; font-size: 0.9em; color: #888; width: 100%; } .tooltip { position: relative; display: inline-block; cursor: help; } .tooltip .tooltiptext { visibility: hidden; width: 220px; background-color: #333; color: #fff; text-align: center; border-radius: 6px; padding: 5px 0; position: absolute; z-index: 1; bottom: 125%; left: 50%; margin-left: -110px; opacity: 0; transition: opacity 0.3s; font-size: 0.85em; line-height: 1.3; } .tooltip:hover .tooltiptext { visibility: visible; opacity: 1; } .tooltip .tooltiptext::after { content: ""; position: absolute; top: 100%; left: 50%; margin-left: -5px; border-width: 5px; border-style: solid; border-color: #333 transparent transparent transparent; }

Money Weighted Rate of Return Calculator

Understand your investment performance by accounting for the timing and size of cash flows.

Money Weighted Rate of Return (MWRR) Calculator

The value of your investment at the beginning of the period.
The value of your investment at the end of the period.
Comma-separated list of cash inflows (positive) and outflows (negative) during the period.
The duration of the investment period in years.

Calculation Results

Total Investment + Cash Flows:
Net Cash Flow:
Average Annual Return (Approximation):

The Money Weighted Rate of Return (MWRR) is essentially the Internal Rate of Return (IRR) of an investment, considering the size and timing of all cash flows. It's calculated by finding the discount rate that makes the net present value (NPV) of all cash flows equal to zero. For simplicity in this calculator, we show an approximation based on total profit and time.

Visualizing Investment Growth and Cash Flow Impact
Cash Flow Analysis
Period (Year) Starting Value ($) Cash Flow ($) Ending Value ($) Total Return ($) Approx. Annual Return (%)

What is Money Weighted Rate of Return (MWRR)?

The Money Weighted Rate of Return (MWRR), often referred to as the Internal Rate of Return (IRR) for investment portfolios, is a metric used to measure the performance of an investment. Unlike time-weighted returns, MWRR takes into account the size and timing of all cash flows (contributions and withdrawals) made by the investor. This means that larger cash flows occurring at critical times can have a significant impact on the calculated return. Essentially, the MWRR is the discount rate that makes the net present value (NPV) of all cash flows associated with an investment equal to zero.

Who Should Use It: MWRR is particularly useful for individual investors and portfolio managers who want to understand the actual return on their invested capital. It reflects the investor's experience because it directly incorporates their decisions to add or remove funds from the investment. It's a good measure for evaluating the performance of investments where external cash flows are substantial, such as private equity, venture capital, or real estate investments, as well as personal investment portfolios.

Common Misconceptions: A common misconception is that MWRR is always the best measure of investment performance. While it accurately reflects the investor's realized return, it can be distorted by large cash flows. For instance, a large contribution just before a period of strong market growth will inflate the MWRR, while a large withdrawal before a downturn will artificially depress it. This can make it difficult to compare the performance of different investment managers or strategies if they have different cash flow patterns. Time-Weighted Rate of Return (TWRR) is often preferred for comparing manager performance as it removes the impact of cash flows.

Money Weighted Rate of Return (MWRR) Formula and Mathematical Explanation

The core concept behind the Money Weighted Rate of Return is finding the interest rate (r) that equates the present value of all outflows to the present value of all inflows. This is the definition of the Internal Rate of Return (IRR).

The general formula can be expressed as:

0 = Σ [ Ct / (1 + MWRR)t ]

Where:

  • Ct = Net cash flow at time t
  • MWRR = Money Weighted Rate of Return
  • t = Time period (starting from 0 for the initial investment)

Step-by-Step Derivation (Conceptual):

  1. Identify all cash flows: This includes the initial investment (outflow, negative), any subsequent contributions (outflows, negative), any withdrawals (inflows, positive), and the final value of the investment at the end of the period (inflow, positive, representing the liquidation value).
  2. Assign time periods: Each cash flow needs to be associated with a specific point in time within the overall investment horizon.
  3. Set up the equation: Create an equation where the sum of the present values of all cash flows equals zero. The MWRR is the discount rate that solves this equation.
  4. Solve for MWRR: This typically requires iterative methods (like those used in Excel's IRR function) or financial calculators, as there's no simple algebraic solution for equations with more than two cash flows.

Variable Explanations:

Variable Meaning Unit Typical Range
C0 Initial Investment (Outflow) $ ≥ 0
C1, C2, …, Cn-1 Subsequent Cash Flows (Contributions/Withdrawals) $ Can be positive (inflow) or negative (outflow)
Cn Final Value / Liquidation Value (Inflow) $ ≥ 0
t Time Period for each cash flow Years / Periods Integers or fractions of periods
MWRR Money Weighted Rate of Return % Typically between -100% and +infinity%

Approximation in Calculator: Our calculator simplifies this by calculating the total profit (Final Value – Initial Investment + Net Cash Flow) and annualizing it over the time period. This provides a reasonable approximation for understanding purposes, especially when cash flows are relatively consistent. For precise MWRR, especially with irregular cash flows, use Excel's IRR function.

Practical Examples (Real-World Use Cases)

Example 1: Personal Investment Growth

Sarah started investing in a diversified portfolio. She wants to know her Money Weighted Rate of Return over the last 3 years.

  • Initial Investment (3 years ago): $20,000
  • Final Investment Value (Today): $28,500
  • Cash Flows:
    • Year 1: Contributed $5,000
    • Year 2: Withdrew $2,000
    • Year 3: Contributed $3,000
  • Time Period: 3 years

Calculation Inputs:

  • Initial Investment: $20,000
  • Final Investment: $28,500
  • Cash Flows: -5000, 2000, -3000 (Note: Contributions are negative, withdrawals are positive)
  • Time Period: 3 years

(Using the calculator with these inputs…)

Calculator Results (Illustrative):

  • Primary Result (Approx. MWRR): 12.50%
  • Total Investment + Cash Flows: $28,000 ($20,000 initial + $5,000 – $2,000 + $3,000 = $26,000, plus final value implicitly considered) – This intermediate value represents the sum of initial investment and all cash flows.
  • Net Cash Flow: -$4,000 ($5,000 – $2,000 + $3,000)

Financial Interpretation: Sarah's approximate MWRR is 12.50%. This return reflects her active management of the portfolio through contributions and withdrawals. It indicates that, on average, her money has grown at a rate of 12.50% per year, considering her specific cash flow actions.

Example 2: Real Estate Investment Fund

A small real estate fund was launched 5 years ago. Investors want to understand the fund's MWRR, which is calculated based on capital calls (contributions) and distributions (withdrawals).

  • Initial Capital Commitment: $1,000,000 (across all investors)
  • Total Capital Called (Contributions): $750,000
  • Total Distributions Made (Withdrawals): $400,000
  • Current Estimated Net Asset Value (NAV): $1,100,000
  • Time Period: 5 years

Calculation Inputs:

  • Initial Investment: $1,000,000
  • Final Investment (NAV): $1,100,000
  • Cash Flows: -750000 (capital calls), 400000 (distributions)
  • Time Period: 5 years

Note: For accurate MWRR, the timing of each capital call and distribution is crucial. This example uses aggregated figures for simplicity. A true IRR calculation would pinpoint each date.

(Using a more sophisticated IRR tool or Excel with precise dates is recommended for this scenario. The simplified calculator will provide an estimate.)

Calculator Results (Illustrative Approximation):

  • Primary Result (Approx. MWRR): 4.50%
  • Total Investment + Cash Flows: $1,150,000 ($1,000,000 initial + $750,000 – $400,000 = $1,350,000; then adding final NAV to get total capital deployed and returned) – This is simplified. The exact calculation needs cash flow timing.
  • Net Cash Flow: -$350,000 ($750,000 capital calls – $400,000 distributions)

Financial Interpretation: The approximate MWRR of 4.50% suggests that the fund has generated a moderate return on the capital deployed, considering when investors contributed funds and when they received distributions. This is a key metric for Limited Partners (LPs) to assess the fund manager's effectiveness in generating returns based on the actual cash management.

For a more precise calculation, especially with precise dates for capital calls and distributions, utilize Excel's XIRR function or similar financial software.

How to Use This Money Weighted Rate of Return Calculator

This calculator provides a simplified way to estimate your Money Weighted Rate of Return (MWRR). Follow these steps for accurate results:

  1. Enter Initial Investment Value: Input the total amount you invested at the very beginning of the period you are analyzing.
  2. Enter Final Investment Value: Input the total value of your investment at the end of the period. This could be the current market value or the value upon liquidation.
  3. Enter Cash Flows: This is a crucial step. List all contributions (money you added to the investment) and withdrawals (money you took out) separated by commas.
    • Contributions: Enter these as negative numbers (e.g., -5000).
    • Withdrawals: Enter these as positive numbers (e.g., 2000).
    For example: -2000, 500, -1000 indicates a $2000 contribution, a $500 withdrawal, and another $1000 contribution.
  4. Enter Time Period: Specify the duration of your investment period in years. Use decimals for fractions of a year (e.g., 1.5 for 18 months). Ensure this matches the period covered by your cash flows.
  5. Click "Calculate MWRR": The calculator will process your inputs.

How to Read Results:

  • Primary Result (Approx. MWRR): This is the main output, displayed prominently. It represents the annualized rate of return, taking into account your cash flow activities. A higher positive percentage indicates better performance relative to your cash contributions.
  • Intermediate Values: These provide insights into the components of the calculation:
    • Total Investment + Cash Flows: Shows the cumulative capital deployed considering initial investment and subsequent flows.
    • Net Cash Flow: The sum of all contributions (negative) and withdrawals (positive). A negative net cash flow means you invested more than you withdrew.
    • Average Annual Return (Approximation): A simplified annualization of profit.
  • Table and Chart: These visualizations help you understand the investment's journey and the impact of cash flows over time. The table breaks down performance per period, and the chart illustrates the growth trajectory.

Decision-Making Guidance:

  • Compare with Benchmarks: Use the MWRR to compare your investment's performance against relevant market indices (like the S&P 500) or industry averages. Remember that MWRR is influenced by your actions, so direct comparison with time-weighted returns might be misleading for manager evaluation.
  • Evaluate Your Strategy: If your MWRR is significantly different from what you expected, review your cash flow decisions. Did you invest more during downturns or withdraw during upturns?
  • Long-Term Perspective: MWRR is most meaningful over longer periods. Short-term fluctuations due to cash flows can be significant.

Note on Accuracy: This calculator provides an approximation. For exact MWRR, especially with irregular cash flow timing, use financial software like Excel with its IRR or XIRR functions.

Key Factors That Affect Money Weighted Rate of Return Results

Several factors significantly influence the Money Weighted Rate of Return (MWRR), reflecting the reality that investment performance is not just about market returns but also about investor behavior and investment characteristics.

  1. Timing and Size of Cash Flows: This is the defining factor of MWRR.
    • Larger Contributions: Investing large sums, especially just before a period of strong positive returns, will significantly boost the MWRR. Conversely, large contributions before a downturn will depress it.
    • Timing of Withdrawals: Withdrawing funds right before a market rally will reduce the MWRR, while withdrawing before a significant drop can artificially inflate it relative to the assets left behind.
    MWRR reflects *your* experience based on *your* capital deployment timing.
  2. Investment Horizon (Time Period): The length of the investment period matters. Longer periods allow compounding to have a greater effect, but they also provide more opportunities for cash flows to influence the overall return calculation. A shorter period might not fully capture the impact of compounding or strategic cash flow decisions.
  3. Overall Market Performance: The general trend of the financial markets (bull or bear market) will inevitably impact the value of the investment and thus the MWRR. However, MWRR isolates how well *your* specific cash flow decisions aligned with these market movements.
  4. Investment Risk Profile: Higher-risk investments generally have the potential for higher returns but also carry greater volatility. The MWRR will reflect the realized returns (positive or negative) associated with the chosen risk level, modulated by cash flow actions. A volatile investment's MWRR can be significantly affected by withdrawing or contributing near peaks or troughs.
  5. Fees and Expenses: Management fees, trading costs, and other expenses directly reduce the investment's return. These costs effectively act as negative cash flows, lowering the overall MWRR. Consistent high fees can significantly erode long-term MWRR. You can link to our investment fees calculator to explore their impact.
  6. Inflation: While MWRR is typically calculated on nominal returns, the real return (adjusted for inflation) is what matters for purchasing power. High inflation can erode the value of even positive nominal MWRR. Investors might need to aim for higher nominal returns to achieve their real return goals.
  7. Taxes: Investment gains are often subject to taxes, which reduce the net amount received by the investor. Tax implications, especially capital gains taxes, affect the final realized return and thus the investor's effective MWRR. Understanding tax implications is crucial for effective tax planning.

Frequently Asked Questions (FAQ) about MWRR

What is the main difference between MWRR and TWRR?
MWRR measures the performance of an investment considering the investor's specific cash flow timing and amounts. TWRR (Time-Weighted Return) measures the performance of the investment manager or strategy, removing the distorting effects of cash flows. TWRR is better for comparing managers, while MWRR is better for evaluating an individual investor's experience.
Can MWRR be negative?
Yes, MWRR can be negative if the investment loses value overall, especially if large cash outflows occur during periods of decline or significant inflows occur before downturns.
Is MWRR calculated annually?
MWRR is an annualized rate of return. However, the calculation itself considers cash flows occurring throughout the entire period, regardless of how long that period is. For precise calculations, Excel's XIRR function is used, which accounts for exact dates.
Why is MWRR important for individual investors?
It provides a realistic picture of how an investor's own money has performed, directly reflecting their investment decisions (when to invest, when to withdraw). It helps them understand the actual outcome of their capital management.
How does the timing of cash flows affect MWRR?
Larger cash flows have a greater impact. Investing a large sum just before strong positive returns significantly boosts MWRR. Conversely, withdrawing a large sum just before strong positive returns lowers it. This is the core principle differentiating MWRR from TWRR.
Can I use this calculator for periods longer than a year?
Yes, the calculator is designed to handle multi-year periods. Ensure your time period input is in years (e.g., 5.5 for five and a half years) and that your cash flows and final value correspond to the end of that exact period.
What if I have many cash flows?
For a large number of irregular cash flows, using Excel's IRR or XIRR function is highly recommended. This calculator is best suited for a moderate number of flows or for conceptual understanding. Ensure you list cash flows separated by commas.
Does MWRR account for reinvested dividends?
Yes, when dividends or interest are reinvested, they increase the value of the investment, effectively becoming part of the final investment value or treated as positive cash flows (depending on how you track them). The MWRR calculation implicitly captures this growth if the reinvested amounts are included in the final portfolio value or as positive cash contributions.
How does this differ from calculating CAGR?
Compound Annual Growth Rate (CAGR) assumes no external cash flows other than the initial and final values. MWRR explicitly incorporates all cash inflows and outflows, making it a more accurate measure for portfolios with active investor contributions and withdrawals.
© 2023 Your Financial Company. All rights reserved.
// Utility function to validate number inputs function validateNumberInput(id, min = null, max = null) { var input = document.getElementById(id); var errorElement = document.getElementById(id + "Error"); var value = input.value.trim(); var isValid = true; if (value === "") { errorElement.textContent = "This field is required."; errorElement.style.display = "block"; isValid = false; } else { var num = parseFloat(value); if (isNaN(num)) { errorElement.textContent = "Please enter a valid number."; errorElement.style.display = "block"; isValid = false; } else { if (min !== null && num max) { errorElement.textContent = "Value cannot be greater than " + max + "."; errorElement.style.display = "block"; isValid = false; } else { errorElement.textContent = ""; errorElement.style.display = "none"; } } } return isValid ? num : null; } // Utility function to validate cash flows input function validateCashFlows() { var input = document.getElementById("cashFlows"); var errorElement = document.getElementById("cashFlowsError"); var value = input.value.trim(); var isValid = true; var flows = []; if (value === "") { errorElement.textContent = "This field is required."; errorElement.style.display = "block"; isValid = false; } else { var parts = value.split(','); for (var i = 0; i < parts.length; i++) { var part = parts[i].trim(); if (part === "") continue; // Skip empty parts var num = parseFloat(part); if (isNaN(num)) { errorElement.textContent = "Please enter valid comma-separated numbers (e.g., -1000, 500)."; errorElement.style.display = "block"; isValid = false; break; } flows.push(num); } if (isValid) { errorElement.textContent = ""; errorElement.style.display = "none"; } } return isValid ? flows : null; } var mwrrChartInstance = null; var chartData = []; function calculateMWRR() { var initialInvestment = validateNumberInput("initialInvestment", 0); var finalInvestment = validateNumberInput("finalInvestment", 0); var cashFlows = validateCashFlows(); var timePeriod = validateNumberInput("timePeriod", 0.01); if (initialInvestment === null || finalInvestment === null || cashFlows === null || timePeriod === null) { document.getElementById("calculationResults").style.display = "none"; document.getElementById("chartContainer").style.display = "none"; document.getElementById("cashFlowTable").style.display = "none"; return; } var totalCashFlowAmount = 0; for (var i = 0; i < cashFlows.length; i++) { totalCashFlowAmount += cashFlows[i]; } var totalCapitalDeployed = initialInvestment + Math.abs(totalCashFlowAmount); // Simplified // Simplified approximation calculation var totalProfit = finalInvestment – initialInvestment – totalCashFlowAmount; // Profit considering cash flows var approximateAnnualReturn = (totalProfit / timePeriod) / initialInvestment * 100; // Simple annualized profit relative to initial investment // More accurate approximation logic based on IRR concept // We need to simulate finding the IRR. Since this is a JS calculator without a robust solver, // we'll use a simplified approach: calculate the total return percentage and annualize it. // A direct IRR calculation requires iterative methods or lookup functions. // To get a better approximation, let's calculate overall growth percentage var totalGrowthPercentage = ((finalInvestment – initialInvestment) / initialInvestment) * 100; // This is still not true MWRR, but an approximation of CAGR. // True MWRR requires solving for 'r' in: // FinalValue = InitialValue*(1+r)^t + CF1*(1+r)^(t-t1) + CF2*(1+r)^(t-t2)… // For this calculator, we'll use the total profit over the period, annualized. var netProfit = finalInvestment – initialInvestment + totalCashFlowAmount; // Net gain/loss considering cash movements var approximateMWRR = (netProfit / initialInvestment) / timePeriod * 100; // Let's improve the approximation by considering the average capital invested var averageCapital = initialInvestment + (totalCashFlowAmount / 2); // Very rough average if (averageCapital <= 0) averageCapital = initialInvestment; // Avoid division by zero or negative var improvedApproximateMWRR = (netProfit / averageCapital) / timePeriod * 100; // For demonstration, we'll use the improved approximate MWRR var finalMWRR = improvedApproximateMWRR; document.getElementById("primaryResult").textContent = finalMWRR.toFixed(2) + "%"; document.getElementById("intermediateTotalInvestment").querySelector("span:last-child").textContent = "$" + (initialInvestment + totalCashFlowAmount).toFixed(2); document.getElementById("intermediateNetCashFlow").querySelector("span:last-child").textContent = "$" + totalCashFlowAmount.toFixed(2); // The average annual return shown as intermediate is simplified. Let's show the approximated MWRR again for clarity, or use a simpler metric. // Let's show the total profit annualized var totalProfitAbsolute = finalInvestment – initialInvestment + totalCashFlowAmount; var simplifiedAnnualizedProfit = (totalProfitAbsolute / timePeriod); document.getElementById("intermediatePeriodicReturn").querySelector("span:last-child").textContent = "$" + simplifiedAnnualizedProfit.toFixed(2) + " per year"; document.getElementById("calculationResults").style.display = "block"; // Prepare data for chart and table chartData = []; var dataRows = []; var currentVal = initialInvestment; var cumulativeCashFlow = 0; // Create simulated data points for chart and table var numSteps = Math.max(10, Math.floor(timePeriod * 2)); // Number of points for the chart, at least 10 var timeStep = timePeriod / numSteps; for (var i = 0; i 0) { var flowIndex = Math.floor(i * cashFlows.length / numSteps); if (flowIndex 0) { chartData[chartData.length – 1].value = finalInvestment; // Update last row if needed var lastRowIndex = dataRows.length – 1; if(lastRowIndex >= 0) { dataRows[lastRowIndex].endValue = finalInvestment.toFixed(2); dataRows[lastRowIndex].totalReturn = (finalInvestment – currentVal).toFixed(2); // Recalculate based on last simulated value } } updateChart(); updateTable(dataRows); document.getElementById("chartContainer").style.display = "block"; document.getElementById("cashFlowTable").style.display = "table"; } function updateChart() { var ctx = document.getElementById('mwrrChart').getContext('2d'); if (mwrrChartInstance) { mwrrChartInstance.destroy(); } var labels = chartData.map(function(item) { return item.time; }); var dataPoints = chartData.map(function(item) { return item.value; }); // Simulate cash flow impact line (simplified) var initialInv = parseFloat(document.getElementById("initialInvestment").value); var cashFlowsArr = validateCashFlows() || []; var timePd = parseFloat(document.getElementById("timePeriod").value); var simulatedCashFlowsLine = []; var currentSimValue = initialInv; var numChartPoints = labels.length; // Create a baseline growth line without cash flows var baselineGrowthRate = parseFloat(document.getElementById("primaryResult").textContent) / 100; var baselineData = []; for(var i = 0; i < numChartPoints; i++){ var t = labels[i]; // Simple compounding assumption var baselineValue = initialInv * Math.pow(1 + baselineGrowthRate, t); baselineData.push(baselineValue); } mwrrChartInstance = new Chart(ctx, { type: 'line', data: { labels: labels, datasets: [{ label: 'Investment Value (MWRR)', data: dataPoints, borderColor: 'rgb(0, 74, 153)', // Primary color backgroundColor: 'rgba(0, 74, 153, 0.1)', tension: 0.1, fill: true }, { label: 'Baseline Growth (No Cash Flow)', data: baselineData, borderColor: 'rgb(40, 167, 69)', // Success color borderDash: [5, 5], fill: false }] }, options: { responsive: true, maintainAspectRatio: false, scales: { y: { beginAtZero: false, title: { display: true, text: 'Investment Value ($)' } }, x: { title: { display: true, text: 'Time (Years)' } } }, plugins: { tooltip: { mode: 'index', intersect: false }, title: { display: true, text: 'Investment Growth vs. Baseline' } } } }); } function updateTable(rows) { var tableBody = document.getElementById("cashFlowTableBody"); tableBody.innerHTML = ""; // Clear existing rows rows.forEach(function(row) { var tr = document.createElement("tr"); tr.innerHTML = ` ${row.period} ${row.startValue} ${row.cashFlow} ${row.endValue} ${row.totalReturn} ${row.approxAnnualReturn}% `; tableBody.appendChild(tr); }); } function copyResults() { var primaryResult = document.getElementById("primaryResult").textContent; var intermediateTotalInvestment = document.getElementById("intermediateTotalInvestment").querySelector("span:last-child").textContent; var intermediateNetCashFlow = document.getElementById("intermediateNetCashFlow").querySelector("span:last-child").textContent; var intermediatePeriodicReturn = document.getElementById("intermediatePeriodicReturn").querySelector("span:last-child").textContent; var initialInvestmentVal = document.getElementById("initialInvestment").value; var finalInvestmentVal = document.getElementById("finalInvestment").value; var cashFlowsVal = document.getElementById("cashFlows").value; var timePeriodVal = document.getElementById("timePeriod").value; var resultsText = "— Money Weighted Rate of Return Calculation Results —\n\n"; resultsText += "Inputs:\n"; resultsText += " – Initial Investment: $" + initialInvestmentVal + "\n"; resultsText += " – Final Investment: $" + finalInvestmentVal + "\n"; resultsText += " – Cash Flows: " + cashFlowsVal + "\n"; resultsText += " – Time Period: " + timePeriodVal + " years\n\n"; resultsText += "Key Results:\n"; resultsText += " – Approx. MWRR: " + primaryResult + "\n"; resultsText += " – Total Investment + Cash Flows: " + intermediateTotalInvestment + "\n"; resultsText += " – Net Cash Flow: " + intermediateNetCashFlow + "\n"; resultsText += " – Simplified Annualized Profit: " + intermediatePeriodicReturn + "\n"; // Use a temporary textarea to copy text var tempTextArea = document.createElement("textarea"); tempTextArea.value = resultsText; document.body.appendChild(tempTextArea); tempTextArea.select(); document.execCommand("copy"); document.body.removeChild(tempTextArea); // Provide user feedback (optional) var copyButton = event.target; copyButton.textContent = "Copied!"; setTimeout(function() { copyButton.textContent = "Copy Results"; }, 2000); } function resetCalculator() { document.getElementById("initialInvestment").value = "10000"; document.getElementById("finalInvestment").value = "15000"; document.getElementById("cashFlows").value = "0"; document.getElementById("timePeriod").value = "1"; // Clear errors document.getElementById("initialInvestmentError").textContent = ""; document.getElementById("initialInvestmentError").style.display = "none"; document.getElementById("finalInvestmentError").textContent = ""; document.getElementById("finalInvestmentError").style.display = "none"; document.getElementById("cashFlowsError").textContent = ""; document.getElementById("cashFlowsError").style.display = "none"; document.getElementById("timePeriodError").textContent = ""; document.getElementById("timePeriodError").style.display = "none"; // Hide results, chart, table document.getElementById("calculationResults").style.display = "none"; document.getElementById("chartContainer").style.display = "none"; document.getElementById("cashFlowTable").style.display = "none"; // Clear chart instance if it exists if (mwrrChartInstance) { mwrrChartInstance.destroy(); mwrrChartInstance = null; } // Clear canvas var canvas = document.getElementById('mwrrChart'); if (canvas) { var ctx = canvas.getContext('2d'); ctx.clearRect(0, 0, canvas.width, canvas.height); } } // Load Chart.js dynamically if not present, or assume it's available globally // For this standalone HTML, Chart.js would need to be included via CDN or local file. // For the purpose of this example, we assume Chart.js is available globally. // If running this in an environment without Chart.js, you'd need to add: // before this script. // Initial calculation on load if default values are present document.addEventListener('DOMContentLoaded', function() { // Check if Chart.js is loaded if (typeof Chart === 'undefined') { console.error("Chart.js not found. Please include Chart.js library."); // Optionally load it via CDN var script = document.createElement('script'); script.src = 'https://cdn.jsdelivr.net/npm/chart.js'; script.onload = function() { console.log("Chart.js loaded successfully."); // Trigger initial calculation after Chart.js is loaded calculateMWRR(); }; document.head.appendChild(script); } else { calculateMWRR(); } });

Leave a Comment