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When a company raises its first ₹10 crore of capital, one cost applies. When it raises the next ₹10 crore, a different — usually higher — cost kicks in. That incremental cost is the Marginal Cost of Capital (MCC). Think of it like borrowing from a bank: your first loan is at 10%, but if you keep borrowing, the bank gets nervous and charges 12% on the next tranche. MCC captures exactly that shift.

In practice, MCC equals the Weighted Average Cost of Capital (WACC) calculated using the costs applicable to each new rupee raised — not the historical costs of capital already sitting on the balance sheet. The key trigger for MCC rising is the Break Point. A Break Point is the total new capital raised at which the cost of one or more components increases. The most common Break Point arises when retained earnings are exhausted: once a firm has used up all its internal accruals, it must issue new equity to maintain its target capital structure. New equity always costs more than retained earnings because of flotation costs (underwriting fees, issue expenses). The formula is straightforward — Break Point = Amount of funds available from a cheaper source ÷ Proportion of that source in the capital structure.

Beyond the Break Point, the WACC steps up to a new, higher level — this stepped-up WACC is the MCC for that range of financing. If you plot total new capital on the X-axis and WACC on the Y-axis, you get a staircase-shaped MCC Schedule — flat, then a step up, flat again, then another step. The firm should keep raising capital only as long as the return on new investment (the Marginal Return on Investment / IRR) exceeds the MCC. The optimal capital budget is where these two curves intersect. This intersection concept is asked frequently as a 5–8 mark question in Paper 6, especially in the context of combining capital budgeting with cost of capital.

📊 Worked example

Example 1 — Finding the Break Point and MCC

Rajesh & Co. Pvt. Ltd. has a target capital structure of 60% equity and 40% debt. Retained earnings available = ₹18,00,000. Cost of retained earnings = 14%. Cost of new equity (after flotation) = 16%. Cost of debt (both tranches) = 10%.

Step 1 — Find the Break Point (equity)

Break Point = Retained Earnings ÷ Equity weight

= ₹18,00,000 ÷ 0.60

= ₹30,00,000

This means: up to ₹30,00,000 of total new capital, the firm uses retained earnings. Beyond that, it must issue new equity.

Step 2 — WACC in Range 1 (₹0 to ₹30,00,000)

| Source | Weight | Cost | Weighted Cost |

|--------|--------|------|---------------|

| Retained Earnings | 0.60 | 14% | 8.40% |

| Debt | 0.40 | 10% | 4.00% |

| WACC₁ | | | 12.40% |

Step 3 — WACC in Range 2 (above ₹30,00,000)

| Source | Weight | Cost | Weighted Cost |

|--------|--------|------|---------------|

| New Equity | 0.60 | 16% | 9.60% |

| Debt | 0.40 | 10% | 4.00% |

| WACC₂ (= MCC) | | | 13.60% |

Answer: The MCC steps up from 12.40% to 13.60% once total new financing exceeds ₹30,00,000.

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Example 2 — Optimal Capital Budget

Using the above firm, suppose two projects are available:

  • Project A: Investment ₹20,00,000, IRR = 13%
  • Project B: Investment ₹15,00,000, IRR = 12%

Project A (₹20L) falls within Range 1 → MCC = 12.40%. IRR 13% > 12.40% ✔ Accept

Project B would push total to ₹35L (₹20L + ₹15L), crossing the Break Point. The MCC for the B tranche = 13.60%. IRR 12% < 13.60% ✘ Reject

Optimal capital budget = ₹20,00,000 (Project A only).

⚠️ Common exam mistakes

  • Confusing MCC with WACC: Students use the same WACC throughout all financing ranges. Wrong — WACC is a static historical figure; MCC changes as you raise more capital. Always check whether retained earnings are exhausted before applying a single WACC.
  • Forgetting to use the weight, not the amount, in the Break Point formula: The Break Point formula divides the funds available by the proportion (e.g., 0.60), not by the rupee amount of that component. Using ₹ instead of the weight gives a nonsensical answer.
  • Applying flotation cost to retained earnings: Retained earnings don't involve issuing shares to the public, so no flotation cost applies. Only new equity incurs flotation costs. Mixing these up inflates Re and shifts the Break Point incorrectly.
  • Not comparing IRR to the correct MCC range: For the optimal capital budget question, students compare each project's IRR to WACC₁ only. You must match each project to the MCC applicable in the range where that project's funding falls.
  • Missing multiple Break Points: If the firm also has a debt Break Point (e.g., debt beyond ₹X costs more), there will be two staircase steps. Students often stop after computing only the equity Break Point and miss the complete MCC schedule.
📖 Reference: Marginal Cost — Institute of Chartered Accountants of India
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