Compare Use of Target Weights to Calculate the Wacc

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Compare Target Weights vs. Market Weights for WACC Calculation

Leverage capital structure insights for accurate WACC assessment

WACC Calculation Comparison

Enter your company's financial data to compare the Weighted Average Cost of Capital (WACC) calculated using target capital structure weights versus current market weights.

Your expected rate of return for equity investors.
Please enter a valid percentage greater than or equal to 0.
Interest rate on debt after considering the tax shield.
Please enter a valid percentage greater than or equal to 0.
The desired proportion of debt in your long-term capital structure.
Please enter a valid percentage between 0 and 100.
The current proportion of debt in your company's capital structure based on market values.
Please enter a valid percentage between 0 and 100.
Your company's effective income tax rate.
Please enter a valid percentage between 0 and 100.

WACC Calculation Results

WACC: –.–%
WACC (Target Weights): –.–%
WACC (Market Weights): –.–%
Equity Weight (Target): –.–%
Equity Weight (Market): –.–%
Debt Weight (Target): –.–%
Debt Weight (Market): –.–%

Formula: WACC = (E/V * Re) + (D/V * Rd * (1 – Tc))
Where E = Market Value of Equity, D = Market Value of Debt, V = E + D, Re = Cost of Equity, Rd = Cost of Debt, Tc = Corporate Tax Rate. We compare calculations using target capital structure (E/V, D/V) vs. market capital structure (E/V, D/V).

WACC Comparison Over Debt Weight Range

Visualizing WACC at different debt weight scenarios, comparing target vs. market assumptions.

Capital Structure Weights

Comparing the target vs. market proportions of debt and equity in the company's capital structure.
Key Input Assumptions
Assumption Value Description
Cost of Equity –.–% Investor required rate of return.
Cost of Debt (Net) –.–% After-tax cost of borrowing.
Tax Rate –.–% Company's effective tax rate.
Target Debt Weight –.–% Desired debt proportion in capital structure.
Market Debt Weight –.–% Current debt proportion based on market values.

What is WACC and Why Compare Weighting Methods?

The Weighted Average Cost of Capital (WACC) is a crucial financial metric representing a company's average cost of raising capital from all sources, including common stock, preferred stock, bonds, and other forms of debt. It essentially reflects the blended cost of financing a company's assets. WACC is widely used as a discount rate in net present value (NPV) calculations for capital budgeting, mergers and acquisitions (M&A) valuations, and other investment appraisal techniques. A lower WACC generally indicates a lower risk and a more efficient use of capital, making the company more attractive to investors.

The Importance of Weighting

The calculation of WACC fundamentally relies on the relative proportions (weights) of each capital component – primarily debt and equity – within the company's overall capital structure. There are two primary approaches to determining these weights:

  • Market Value Weights: These reflect the current market valuations of the company's debt and equity. For equity, this is the market capitalization (share price times the number of outstanding shares). For debt, it's the market price of the company's outstanding bonds or loans. Market value weights are generally preferred as they represent the current economic reality and investor perceptions of the company's risk and value.
  • Target Capital Structure Weights: These represent the company's long-term strategic goal for its mix of debt and equity. Companies might have a target capital structure they aim to maintain, often influenced by management's view on optimal financing, industry norms, and desired financial flexibility. Using target weights can provide a more stable WACC figure, especially for companies undergoing strategic shifts or those with volatile market values.

Who Should Use This WACC Comparison?

This calculator and the comparison it facilitates are valuable for:

  • Financial Analysts: To refine valuation models and understand the sensitivity of WACC to financing structure assumptions.
  • Corporate Finance Managers: To assess the cost of capital under different financing scenarios and to guide capital structure decisions.
  • Investors: To evaluate a company's overall cost of capital and understand how its financing choices impact its valuation.
  • Acquirers/Acquired Companies: During M&A to understand the cost of capital implications of the combined entity or the target.

Common Misconceptions

  • WACC is static: WACC is not a fixed number; it fluctuates with market conditions, interest rates, and company performance. Comparing target vs. market weights highlights this dynamic nature.
  • Book values are sufficient: WACC calculations should use market values for both debt and equity, not historical book values, as these do not reflect current economic costs or market perceptions.
  • Cost of debt is just the interest rate: The cost of debt must be adjusted for the tax deductibility of interest payments to arrive at the net, after-tax cost of debt.

WACC Formula and Mathematical Explanation

The WACC is calculated as follows:

$$ WACC = \left(\frac{E}{V}\right) \times R_e + \left(\frac{D}{V}\right) \times R_d \times (1 – T_c) $$

Variable Explanations

Let's break down the components of the WACC formula:

  • E (Market Value of Equity): Represents the total value of a company's outstanding shares in the market. It is calculated as the current share price multiplied by the total number of shares outstanding (Market Capitalization).
  • D (Market Value of Debt): Represents the total market value of all the company's interest-bearing debt, including bonds, loans, and other borrowings. For publicly traded debt, this is the sum of the market prices of the debt instruments. For private debt, it's often approximated by the book value if market values are unavailable.
  • V (Total Market Value of Capital): The sum of the market value of equity (E) and the market value of debt (D). V = E + D.
  • E/V (Weight of Equity): The proportion of the company's total financing that comes from equity.
  • D/V (Weight of Debt): The proportion of the company's total financing that comes from debt.
  • Re (Cost of Equity): The rate of return required by equity investors. This is often estimated using models like the Capital Asset Pricing Model (CAPM).
  • Rd (Cost of Debt): The effective interest rate a company pays on its current debt. This should reflect the current market yield on the company's debt.
  • Tc (Corporate Tax Rate): The company's effective or marginal corporate income tax rate. The interest expense on debt is tax-deductible, creating a "tax shield" that reduces the effective cost of debt.

Variables Table

Variable Meaning Unit Typical Range
E Market Value of Equity Currency (e.g., USD, EUR) Varies significantly by company size
D Market Value of Debt Currency (e.g., USD, EUR) Varies significantly by company leverage
V Total Market Value of Capital Currency (e.g., USD, EUR) Sum of E and D
E/V Weight of Equity Proportion (0 to 1) or Percentage (0% to 100%) Typically 20% to 90%
D/V Weight of Debt Proportion (0 to 1) or Percentage (0% to 100%) Typically 10% to 80%
Re Cost of Equity Percentage (%) 8% to 20%+
Rd Cost of Debt (Pre-Tax) Percentage (%) 3% to 10%+
Rd (Net) Cost of Debt (After-Tax) Percentage (%) Calculated: Rd * (1 – Tc)
Tc Corporate Tax Rate Percentage (%) 15% to 35% (varies by jurisdiction)

The calculator uses the provided Cost of Equity (Re), Net Cost of Debt (Rd * (1-Tc)), and the specified Debt Weights (target D/V and market D/V) to compute WACC. The Equity Weights (E/V) are derived as 1 – D/V.

Practical Examples (Real-World Use Cases)

Example 1: Stable, Established Company

Scenario: A large, publicly traded utility company known for its stable cash flows and consistent dividend payouts. Management aims for a long-term capital structure of 50% debt and 50% equity. However, due to recent interest rate hikes and a slight increase in its stock price, its current market values reflect 55% debt and 45% equity.

Inputs:

  • Cost of Equity: 10.0%
  • Cost of Debt (Net of Tax): 4.0%
  • Tax Rate: 21.0%
  • Target Debt Weight: 50.0%
  • Market Debt Weight: 55.0%

Analysis:

Using the calculator:

  • Target Weights WACC: (0.50 * 10.0%) + (0.50 * 4.0%) = 5.0% + 2.0% = 7.0%
  • Market Weights WACC: (0.45 * 10.0%) + (0.55 * 4.0%) = 4.5% + 2.2% = 6.7%

Interpretation: The WACC calculated using market weights (6.7%) is slightly lower than that using target weights (7.0%). This is because the company currently has a higher proportion of debt (55% market vs. 50% target), and debt is cheaper than equity, especially after the tax shield. For valuation purposes, using the market WACC might be more appropriate as it reflects current market conditions. However, if the company is actively managing towards its 50% target, using the target WACC might be relevant for internal performance metrics.

Example 2: Growth Tech Company

Scenario: A rapidly growing technology firm that relies heavily on equity financing but is considering taking on more debt to fuel expansion. Its historical target for debt has been low (e.g., 20%), but recent market fluctuations and its credit rating have made debt financing more accessible, with its current market structure being 30% debt and 70% equity.

Inputs:

  • Cost of Equity: 15.0%
  • Cost of Debt (Net of Tax): 6.0%
  • Tax Rate: 28.0%
  • Target Debt Weight: 20.0%
  • Market Debt Weight: 30.0%

Analysis:

Using the calculator:

  • Target Weights WACC: (0.80 * 15.0%) + (0.20 * 6.0%) = 12.0% + 1.2% = 13.2%
  • Market Weights WACC: (0.70 * 15.0%) + (0.30 * 6.0%) = 10.5% + 1.8% = 12.3%

Interpretation: Here, the WACC using market weights (12.3%) is significantly lower than the WACC using target weights (13.2%). This difference highlights the potential benefit of increasing debt financing, as the market currently values the company with a higher debt ratio, benefiting from the cheaper, tax-advantaged debt. This comparison might encourage management to reassess their target capital structure, potentially moving it closer to the current market weighting if they deem it sustainable and beneficial for lowering their overall cost of capital.

How to Use This WACC Calculator

Our WACC calculator simplifies the comparison between using target and market weights for your capital structure. Follow these steps:

Step-by-Step Instructions

  1. Input Cost of Equity (Re): Enter the required rate of return for your equity investors. This is often derived from models like CAPM.
  2. Input Net Cost of Debt (Rd * (1-Tc)): Enter the effective interest rate your company pays on its debt, already adjusted for the corporate tax shield. If you only have the pre-tax cost of debt, you can calculate the net cost by multiplying it by (1 – Tax Rate).
  3. Input Tax Rate (Tc): Enter your company's effective corporate tax rate.
  4. Input Target Debt Weight: Enter the percentage of debt your company strategically aims to have in its capital structure for the long term.
  5. Input Market Debt Weight: Enter the current percentage of debt in your capital structure based on the market values of your outstanding debt and equity.
  6. Click "Calculate WACC": The calculator will instantly update the results.

How to Read Results

  • Primary WACC Result: This is the WACC calculated using the *market* debt and equity weights, as it typically reflects current economic reality. An interpretation is provided (e.g., "Lower WACC suggests potentially lower risk or more favorable current financing").
  • WACC (Target Weights): The calculated WACC if the company adhered to its strategic target capital structure.
  • WACC (Market Weights): The calculated WACC based on current market values.
  • Equity & Debt Weights: Displays the calculated weights for both target and market scenarios, derived from the inputs.
  • Charts: Visualize how WACC and capital structure weights change, especially when comparing the impact of shifting debt levels.
  • Key Input Assumptions Table: A summary of the data you entered for easy reference.

Decision-Making Guidance

The comparison between target and market WACC provides valuable insights:

  • If Market WACC < Target WACC: Your company is currently financed with a higher proportion of cheaper debt than targeted. This could mean your target leverage is too conservative, or your market valuation has temporarily increased equity weight.
  • If Market WACC > Target WACC: Your company is currently financed with less debt (or more expensive equity) than targeted. This suggests an opportunity to potentially lower your WACC by increasing debt levels, provided it remains within a sustainable range and doesn't unduly increase financial risk.
  • Significant Difference: A large gap between the two WACCs may indicate that your company's market perception of risk or optimal financing structure differs from management's targets. This warrants further investigation into factors driving market valuations and financing costs.

Ultimately, WACC is a tool. Use the comparison to inform strategic financing decisions, refine investment hurdle rates, and enhance valuation accuracy.

Key Factors That Affect WACC Results

Several factors critically influence the WACC calculation, and comparing target vs. market weights can highlight their impact:

  1. Cost of Equity (Re): This is often the largest component of WACC. Factors increasing perceived risk (e.g., higher market volatility, company-specific risks, lower beta) will increase Re, thus raising WACC. Conversely, stability and lower risk reduce Re. Comparing target vs. market weights might reveal if market perceptions of equity risk differ significantly from management's assumptions.
  2. Cost of Debt (Rd): Market interest rates heavily influence Rd. When benchmark rates rise, Rd typically increases, pushing WACC up. A company's credit rating is also pivotal; a downgrade increases Rd, while an upgrade decreases it. Using market debt weights will immediately reflect current borrowing costs.
  3. Corporate Tax Rate (Tc): A higher tax rate makes the debt tax shield more valuable, lowering the net cost of debt and consequently reducing WACC. Changes in tax policy can significantly alter WACC calculations. If target weights assume a different tax rate than current market conditions reflect, this can cause divergence.
  4. Capital Structure Weights (D/V, E/V): This is the core of our comparison. A shift towards a higher proportion of debt (higher D/V) generally lowers WACC, assuming debt is cheaper than equity. However, excessive debt increases financial risk (risk of bankruptcy), which can eventually raise both the cost of debt (Rd) and the cost of equity (Re), leading to a U-shaped WACC curve. Target weights represent a desired point on this curve, while market weights show the current reality.
  5. Market Volatility and Risk Perception: During periods of high economic uncertainty or market turmoil, both Re and Rd can increase, significantly raising WACC. The market value of equity (E) may also decrease, altering the weights (E/V, D/V). Target weights provide a buffer against such short-term fluctuations, offering a more stable benchmark.
  6. Company-Specific Risk Factors: Operational risks, management quality, competitive landscape, regulatory changes, and innovation pipelines all influence how investors perceive the company's risk. Higher perceived risk leads to a higher Cost of Equity and potentially a higher Cost of Debt, thus increasing WACC. Management might use target weights reflecting an optimistic view, while market weights reflect current investor sentiment.
  7. Inflation Expectations: Rising inflation generally leads central banks to increase interest rates, thereby increasing the Cost of Debt. It can also increase the Cost of Equity as investors demand higher nominal returns to compensate for the erosion of purchasing power. Higher inflation can thus push WACC upwards.
  8. Financing Fees and Transaction Costs: While often excluded in basic WACC calculations for simplicity, the costs associated with issuing new debt or equity (underwriting fees, legal costs, etc.) do add to the overall cost of capital. A company might factor these into its target structure decisions, while market weights reflect the underlying costs without these transaction adjustments.

Frequently Asked Questions (FAQ)

What is the difference between target and market weights for WACC?
Market weights reflect the current relative values of debt and equity in the company based on market prices. Target weights represent the company's strategic goal for its long-term capital mix. Market weights are dynamic and reflect current investor sentiment and economic conditions, while target weights provide stability and strategic direction.
Which WACC calculation (target or market) should I use for investment decisions?
For most valuation and investment appraisal decisions (like NPV analysis), the WACC based on *market* weights is generally preferred because it reflects the current cost of capital the company faces. However, the *target* WACC can be useful for internal performance benchmarking or when evaluating financing strategies aimed at achieving a specific capital structure.
When would a company intentionally use target weights over market weights?
Companies might use target weights when their market values are highly volatile (e.g., small-cap stocks, tech companies during high growth phases) and don't represent a sustainable long-term financing mix. It's also used when management has a clear strategy to move towards or maintain a specific capital structure, regardless of short-term market fluctuations.
How does the Net Cost of Debt work?
The Net Cost of Debt accounts for the tax deductibility of interest expenses. Since interest payments reduce taxable income, the government effectively subsidizes a portion of the debt cost. The formula is: Pre-Tax Cost of Debt × (1 – Corporate Tax Rate).
Can WACC be negative?
Theoretically, WACC cannot be negative. It represents the cost of capital, which must be positive. Even if the net cost of debt is very low, the cost of equity is positive. WACC will always be positive as long as the company has positive costs for equity and debt and positive weights for these components.
What if my company has preferred stock?
If your company has preferred stock, you would need to include it in the WACC calculation. The formula expands to: WACC = (E/V * Re) + (D/V * Rd * (1-Tc)) + (P/V * Rp), where P is the market value of preferred stock, Rp is the cost of preferred stock, and V is the total value (E + D + P). You would need to determine market weights and costs for preferred stock similarly.
How often should I update my WACC calculation?
WACC should be recalculated whenever there are significant changes in market interest rates, the company's stock price, its credit rating, its tax situation, or its strategic capital structure targets. For dynamic companies, quarterly or semi-annual reviews might be appropriate. For stable companies, annual updates may suffice.
What's the relationship between WACC and a company's Beta?
Beta is a key input for calculating the Cost of Equity (Re) using the Capital Asset Pricing Model (CAPM). Beta measures a stock's volatility relative to the overall market. A higher Beta indicates higher systematic risk, leading to a higher Cost of Equity and consequently a higher WACC.

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errorVisible = true; } } else { if (!allowEmpty && inputElement.value.trim() === ") { errorElement.textContent = "This field cannot be empty."; errorVisible = true; } else if (value maxValue) { errorElement.textContent = "Value cannot be greater than " + maxValue + "."; errorVisible = true; } else { // Specific checks for weights if (inputElement.id === 'targetDebtWeight' || inputElement.id === 'marketDebtWeight') { if (value 100) { errorElement.textContent = "Please enter a percentage between 0 and 100."; errorVisible = true; } } // Specific checks for rates else if (inputElement.id === 'taxRate') { if (value 100) { errorElement.textContent = "Please enter a percentage between 0 and 100."; errorVisible = true; } } else if (inputElement.id === 'costOfEquity' || inputElement.id === 'costOfDebt') { if (value < 0) { errorElement.textContent = "Percentage cannot be negative."; errorVisible = true; } } } } if (errorVisible) { errorElement.classList.add('visible'); inputElement.style.borderColor = 'red'; } else { errorElement.classList.remove('visible'); inputElement.style.borderColor = ''; // Reset to default } return !errorVisible; // Return true if valid, false otherwise } function calculateWACC() { // Validate all inputs first var isValid = true; isValid &= validateInput(costOfEquityInput, costOfEquityError, 0, 100); isValid &= validateInput(costOfDebtInput, costOfDebtError, 0, 100); isValid &= validateInput(taxRateInput, taxRateError, 0, 100); isValid &= validateInput(targetDebtWeightInput, targetDebtWeightError, 0, 100); isValid &= validateInput(marketDebtWeightInput, marketDebtWeightError, 0, 100); if (!isValid) { waccResultSpan.textContent = "N/A"; waccTargetSpan.textContent = "N/A"; waccMarketSpan.textContent = "N/A"; equityTargetWeightSpan.textContent = "N/A"; equityMarketWeightSpan.textContent = "N/A"; debtTargetWeightResultSpan.textContent = "N/A"; debtMarketWeightResultSpan.textContent = "N/A"; waccResultInterpretationSpan.textContent = "Invalid inputs detected."; return; } var costOfEquity = parseFloat(costOfEquityInput.value); var costOfDebt = parseFloat(costOfDebtInput.value); var taxRate = parseFloat(taxRateInput.value) / 100; var targetDebtWeight = parseFloat(targetDebtWeightInput.value) / 100; var marketDebtWeight = parseFloat(marketDebtWeightInput.value) / 100; var netCostOfDebt = costOfDebt * (1 – taxRate); var targetEquityWeight = 1 – targetDebtWeight; var marketEquityWeight = 1 – marketDebtWeight; var waccTarget = (targetEquityWeight * costOfEquity) + (targetDebtWeight * netCostOfDebt); var waccMarket = (marketEquityWeight * costOfEquity) + (marketDebtWeight * netCostOfDebt); // Determine primary result and interpretation var primaryWacc = waccMarket; // Default to market WACC var interpretation = ""; if (waccMarket waccTarget) { interpretation = "Market WACC is higher, suggesting a potential opportunity to lower cost via target financing."; } else { interpretation = "Market and Target WACCs are equal."; } // Update results display waccResultSpan.textContent = formatPercentage(primaryWacc); waccTargetSpan.textContent = formatPercentage(waccTarget); waccMarketSpan.textContent = formatPercentage(waccMarket); equityTargetWeightSpan.textContent = formatPercentage(targetEquityWeight * 100); equityMarketWeightSpan.textContent = formatPercentage(marketEquityWeight * 100); debtTargetWeightResultSpan.textContent = formatPercentage(targetDebtWeight * 100); debtMarketWeightResultSpan.textContent = formatPercentage(marketDebtWeight * 100); waccResultInterpretationSpan.textContent = interpretation; // Update table tableCoESpan.textContent = formatPercentage(costOfEquity); tableCoDSpan.textContent = formatPercentage(netCostOfDebt); tableTaxRateSpan.textContent = formatPercentage(taxRate * 100); tableTargetDebtWSpan.textContent = formatPercentage(targetDebtWeight * 100); tableMarketDebtWSpan.textContent = formatPercentage(marketDebtWeight * 100); updateCharts(costOfEquity, netCostOfDebt, taxRate); } function resetCalculator() { costOfEquityInput.value = 12.0; costOfDebtInput.value = 5.0; taxRateInput.value = 25.0; targetDebtWeightInput.value = 40.0; marketDebtWeightInput.value = 45.0; // Clear errors var errors = document.querySelectorAll('.error-message'); for (var i = 0; i < errors.length; i++) { errors[i].classList.remove('visible'); } var inputs = document.querySelectorAll('.loan-calc-container input'); for (var i = 0; i < inputs.length; i++) { inputs[i].style.borderColor = ''; } calculateWACC(); // Recalculate with default values } function copyResults() { var resultsText = "— WACC Calculation Results —\n\n"; resultsText += "Primary WACC: " + waccResultSpan.textContent + "\n"; resultsText += "Interpretation: " + waccResultInterpretationSpan.textContent + "\n\n"; resultsText += "WACC (Target Weights): " + waccTargetSpan.textContent + "\n"; resultsText += "WACC (Market Weights): " + waccMarketSpan.textContent + "\n"; resultsText += "Equity Weight (Target): " + equityTargetWeightSpan.textContent + "\n"; resultsText += "Equity Weight (Market): " + equityMarketWeightSpan.textContent + "\n"; resultsText += "Debt Weight (Target): " + debtTargetWeightResultSpan.textContent + "\n"; resultsText += "Debt Weight (Market): " + debtMarketWeightResultSpan.textContent + "\n\n"; resultsText += "— Key Input Assumptions —\n"; resultsText += "Cost of Equity: " + tableCoESpan.textContent + "\n"; resultsText += "Cost of Debt (Net): " + tableCoDSpan.textContent + "\n"; resultsText += "Tax Rate: " + tableTaxRateSpan.textContent + "\n"; resultsText += "Target Debt Weight: " + tableTargetDebtWSpan.textContent + "\n"; resultsText += "Market Debt Weight: " + tableMarketDebtWSpan.textContent + "\n"; // Use a temporary textarea to copy to clipboard var textArea = document.createElement("textarea"); textArea.value = resultsText; textArea.style.position = "fixed"; // Avoid scrolling to bottom textArea.style.left = "-9999px"; textArea.style.top = "-9999px"; document.body.appendChild(textArea); textArea.focus(); textArea.select(); try { var successful = document.execCommand('copy'); var msg = successful ? 'Results copied successfully!' : 'Failed to copy results.'; alert(msg); } catch (err) { alert('Oops, unable to copy'); } document.body.removeChild(textArea); } function updateCharts(costOfEquity, netCostOfDebt, taxRate) { if (!chart) { // Initialize WACC chart if it doesn't exist var ctx = document.getElementById('waccChart').getContext('2d'); chart = new Chart(ctx, { type: 'line', data: { labels: [], // Labels will be generated dynamically datasets: [{ label: 'WACC (Target Weights)', borderColor: 'var(–primary-color)', backgroundColor: 'rgba(0, 74, 153, 0.1)', fill: false, tension: 0.1, data: [] }, { label: 'WACC (Market Weights)', borderColor: 'var(–success-color)', backgroundColor: 'rgba(40, 167, 69, 0.1)', fill: false, tension: 0.1, data: [] }] }, options: { responsive: true, maintainAspectRatio: false, scales: { y: { beginAtZero: false, title: { display: true, text: 'WACC (%)' } }, x: { title: { display: true, text: 'Debt Weight (%)' } } }, plugins: { tooltip: { callbacks: { label: function(context) { var label = context.dataset.label || ''; if (label) { label += ': '; } if (context.parsed.y !== null) { label += context.parsed.y.toFixed(2) + '%'; } return label; } } } } } }); } // Update WACC chart data var labels = []; var waccTargetData = []; var waccMarketData = []; var step = 0.05; // 5% increment for debt weight for (var debtW = 0; debtW <= 1; debtW += step) { var equityW = 1 – debtW; var targetWacc = (equityW * costOfEquity) + (debtW * netCostOfDebt); var marketWacc = (equityW * costOfEquity) + (debtW * netCostOfDebt); // This needs to use the *provided* market weight logic, not just iterate labels.push(formatPercentage(debtW * 100, 0)); waccTargetData.push(targetWacc); waccMarketData.push(marketWacc); // This calculation would need to be adjusted based on how you want to represent market comparison across a range } // Re-calculate the market WACC based on the *inputted* market weight for comparison at that specific point var inputMarketDebtWeight = parseFloat(marketDebtWeightInput.value) / 100; var inputMarketEquityWeight = 1 – inputMarketDebtWeight; var inputMarketWacc = (inputMarketEquityWeight * costOfEquity) + (inputMarketDebtWeight * netCostOfDebt); // For the chart, we will show the target WACC curve and a single point for the current market WACC. // Alternatively, one could simulate market WACC changes based on assumed Rd/Re changes. // For simplicity here, let's plot target WACC curve and just mark the current market WACC point. // A better approach would be to calculate market WACC for *each* debt weight on the X-axis, assuming Rd/Re are constant. // Let's adjust: The chart will show the theoretical WACC curve if debt weight changes, *assuming costs are constant*. // The 'Market WACC' line in the chart will represent this curve too, but the primary result highlights the specific market WACC based on input. chart.data.labels = labels; chart.data.datasets[0].data = waccTargetData; // Target WACC as a function of Debt Weight chart.data.datasets[1].data = waccMarketData; // Theoretical Market WACC as a function of Debt Weight (assuming constant costs) chart.update(); // — Initialize Weights Chart — if (!weightsChart) { var ctxWeights = document.getElementById('weightsChart').getContext('2d'); weightsChart = new Chart(ctxWeights, { type: 'bar', data: { labels: ['Target Structure', 'Market Structure'], datasets: [{ label: 'Equity Weight', data: [], backgroundColor: 'rgba(0, 74, 153, 0.6)', // Primary color for equity }, { label: 'Debt Weight', data: [], backgroundColor: 'rgba(255, 193, 7, 0.6)', // A distinct color for debt }] }, options: { responsive: true, maintainAspectRatio: false, scales: { y: { beginAtZero: true, title: { display: true, text: 'Weight (%)' }, ticks: { callback: function(value) { return value + '%'; } } } }, plugins: { tooltip: { callbacks: { label: function(context) { var label = context.dataset.label || ''; if (label) { label += ': '; } if (context.parsed.y !== null) { label += context.parsed.y.toFixed(1) + '%'; } return label; } } } } } }); } // Update Weights chart data var inputTargetDebtWeightPerc = parseFloat(targetDebtWeightInput.value); var inputMarketDebtWeightPerc = parseFloat(marketDebtWeightInput.value); var inputTargetEquityWeightPerc = 100 – inputTargetDebtWeightPerc; var inputMarketEquityWeightPerc = 100 – inputMarketDebtWeightPerc; weightsChart.data.datasets[0].data = [inputTargetEquityWeightPerc, inputMarketEquityWeightPerc]; // Equity Weights weightsChart.data.datasets[1].data = [inputTargetDebtWeightPerc, inputMarketDebtWeightPerc]; // Debt Weights weightsChart.update(); } function toggleFAQ(element) { var answer = element.nextElementSibling; answer.classList.toggle('visible'); } // Initial calculation on page load document.addEventListener('DOMContentLoaded', function() { calculateWACC(); // Initialize charts with placeholder data if inputs aren't ready yet if (!chart) { var ctx = document.getElementById('waccChart').getContext('2d'); chart = new Chart(ctx, { type: 'line', data: { labels: [], datasets: [] }, options: { scales: { y: {beginAtZero: false}}, plugins: {legend: {display: false}}} }); } if (!weightsChart) { var ctxWeights = document.getElementById('weightsChart').getContext('2d'); weightsChart = new Chart(ctxWeights, { type: 'bar', data: { labels: [], datasets: [] }, options: { scales: { y: {beginAtZero: true}}, plugins: {legend: {display: false}}} }); } updateCharts( parseFloat(costOfEquityInput.value), parseFloat(costOfDebtInput.value) * (1 – parseFloat(taxRateInput.value)/100), parseFloat(taxRateInput.value)/100 ); }); // Add event listeners for real-time updates var inputs = document.querySelectorAll('.loan-calc-container input'); for (var i = 0; i < inputs.length; i++) { inputs[i].addEventListener('input', function() { // Re-validate on input change var id = this.id; if (id === 'costOfEquity') validateInput(this, costOfEquityError, 0, 100); else if (id === 'costOfDebt') validateInput(this, costOfDebtError, 0, 100); else if (id === 'taxRate') validateInput(this, taxRateError, 0, 100); else if (id === 'targetDebtWeight') validateInput(this, targetDebtWeightError, 0, 100); else if (id === 'marketDebtWeight') validateInput(this, marketDebtWeightError, 0, 100); calculateWACC(); }); }

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