Capital Structure & Financial Leverage Cheat Sheet
Explore how a firm's mix of debt and equity (capital structure) impacts its value, cost of capital, and shareholder returns, considering various theories from perfect markets to real-world complexities.
Core Principles
- Capital structure is the mix of debt and equity used to finance a firm's assets.
- The guiding principle for capital structure decisions is to maximize shareholders' wealth.
- Financial leverage amplifies both gains and losses for shareholders.
- The Modigliani-Miller (M&M) theorems provide foundational insights into capital structure irrelevance and the impact of taxes.
- The Static Trade-off Theory suggests an optimal capital structure balances tax benefits against financial distress costs.
Action Steps
- Understand the basic definition of capital structure and its components (debt and equity).
- Recognize that the ultimate goal of capital structure decisions is to maximize firm value.
- Analyze how financial leverage magnifies returns (EPS, ROE) but also increases risk.
- Study the M&M propositions to grasp theoretical impacts of capital structure under different assumptions (no taxes, with taxes).
- Consider the Static Trade-off Theory to understand the real-world balance between tax shields and financial distress costs.
Formulas
- $V = E + D$
- $WACC = \frac{E}{V} R_E + \frac{D}{V} R_D (1-T_c)$
- $R_E = R_A + (R_A - R_D) \times \frac{D}{E}$
- $V_L = V_U + D \times T_c$
- $V_L = V_U + D \times T_c - PV(\text{Cost of Financial Distress})$
Key Terms
- Capital Structure: The specific mix of debt and equity a company uses to finance its operations and assets.
- Financial Leverage: The extent to which a firm relies on debt financing; amplifies returns and risks.
- WACC: Weighted Average Cost of Capital; the average rate a company expects to pay to finance its assets.
- Modigliani-Miller Theorems: Theories proposing capital structure irrelevance (no taxes) and value maximization with debt (with taxes).
- Interest Tax Shield: The reduction in taxes a firm achieves due to the tax deductibility of interest payments on debt.
- Financial Distress Costs: Costs incurred when a firm faces bankruptcy or severe financial difficulty, including direct (legal) and indirect (lost business) costs.
Pro Tips
- In the absence of taxes and bankruptcy costs, capital structure is irrelevant (M&M Proposition I).
- With taxes, debt financing offers a tax shield, increasing firm value (M&M Proposition I with taxes).
- The optimal capital structure balances the tax benefits of debt against the costs of financial distress.
- Shareholders are exposed to higher risk with increased financial leverage.
- The 'break-even point' in EPS/EBIT analysis shows where leverage becomes advantageous.
Pitfalls to Avoid
- Assuming capital structure is always irrelevant without considering taxes or distress costs.
- Ignoring the increased financial risk associated with higher debt levels.
- Overlooking the potential costs of financial distress and bankruptcy.
- Applying M&M theorems without accounting for their underlying assumptions.
- Failing to recognize that the 'optimal' structure is a trade-off, not a single point.
Real World Examples
- Trans Am Corporation restructuring: Demonstrates how issuing debt and repurchasing equity increases financial leverage, amplifying EPS and ROE but also risk.
- BF Ltd debt financing: Illustrates M&M Propositions I & II, showing how cost of equity increases with leverage, but WACC can remain constant (Case I) or decrease (Case II) due to tax shields.
- Ricardo Corporation's cost of equity: Applies M&M Proposition II to calculate the cost of equity and WACC at different debt-equity ratios, confirming WACC remains constant without taxes.
Timeline
- 1958: Modigliani-Miller Proposition I & II (No Taxes)
- 1963: Modigliani-Miller Proposition I & II (With Taxes)
- Post-1963: Development of Static Trade-off Theory incorporating financial distress costs.
People
- Franco Modigliani: Nobel Laureate, Co-developer of M&M Theorems
- Merton Miller: Nobel Laureate, Co-developer of M&M Theorems