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Imagine Rajesh & Co. Pvt. Ltd. needs ₹20 lakhs to expand. They have two options: raise it all by issuing new shares, or raise half from a bank loan. Which option is better for existing shareholders? That is exactly what EBIT-EPS Analysis answers — it shows how different capital structures (mixes of debt and equity) affect the Earnings Per Share (EPS) that shareholders receive, at every possible level of EBIT (Earnings Before Interest and Tax).

The core idea is simple: debt is cheaper but risky — interest is a fixed charge that eats into profit regardless of how business goes. Equity is safe for the company but dilutes ownership. The Indifference Point (also called the Break-Even EBIT) is the magic EBIT level where EPS is identical under two financing plans. Above that point, the plan with more debt gives higher EPS (financial leverage works in your favour). Below it, the all-equity plan wins (less interest burden). The formula is:

(EBIT − I₁)(1 − t) / N₁ = (EBIT − I₂)(1 − t) / N₂

where I = interest, t = tax rate, N = number of equity shares. Since (1−t) appears on both sides, it cancels out, making the algebra clean.

There is also the Financial BEP — the EBIT level at which EPS just equals zero, i.e., EBIT = Total Interest. Below this point, the company cannot even cover interest, which signals dangerous financial distress.

For exam purposes: this is asked frequently as a 5–8 mark problem. You will be given two or three financing plans and asked to (a) find the indifference point, (b) compute EPS at a given EBIT, and (c) recommend which plan is better. Always draw a quick table with EBIT → EBT → EAT → EPS for each plan — examiners reward structured workings. Preference shares matter too: their dividend is not tax-deductible, so use EAT / N after deducting preference dividend from EAT.

📊 Worked example

Example 1 — Finding the Indifference Point

Rajesh & Co. needs ₹10,00,000. Two plans are proposed:

  • Plan A (All Equity): Issue 10,000 equity shares @ ₹100 each
  • Plan B (Debt + Equity): Issue 5,000 equity shares @ ₹100 + ₹5,00,000 loan @ 12% p.a.

Tax rate: 30%

Interest under Plan B = ₹5,00,000 × 12% = ₹60,000

Interest under Plan A = ₹0

Setting EPS equal at indifference point:

(EBIT − 0)(1 − 0.30) / 10,000 = (EBIT − 60,000)(1 − 0.30) / 5,000

0.70 × EBIT / 10,000 = 0.70 × (EBIT − 60,000) / 5,000

Cancel 0.70 from both sides:

EBIT / 10,000 = (EBIT − 60,000) / 5,000

5,000 × EBIT = 10,000 × (EBIT − 60,000)

5,000 EBIT = 10,000 EBIT − 6,00,00,000

6,00,00,000 = 5,000 EBIT

Indifference Point EBIT = ₹1,20,000

Verification:

| | Plan A | Plan B |

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

| EBIT | ₹1,20,000 | ₹1,20,000 |

| Less: Interest | — | ₹60,000 |

| EBT | ₹1,20,000 | ₹60,000 |

| Less: Tax @30% | ₹36,000 | ₹18,000 |

| EAT | ₹84,000 | ₹42,000 |

| No. of shares | 10,000 | 5,000 |

| EPS | ₹8.40 | ₹8.40 ✓ |

Conclusion: If expected EBIT > ₹1,20,000, Plan B (debt) gives higher EPS. If EBIT < ₹1,20,000, Plan A (all equity) is better.

⚠️ Common exam mistakes

  • Forgetting to cancel (1−t): Many students solve a long equation when (1−t) cancels from both sides immediately — always check and simplify first to save time.
  • Using wrong N for EPS with preference shares: If preference shares exist, EPS = (EAT − Preference Dividend) / Number of equity shares only. Don't divide by total shares including preference.
  • Confusing Financial BEP with Indifference Point: Financial BEP = EBIT where EPS = 0 (i.e., EBIT = Interest). Indifference Point = EBIT where EPS is equal under two plans. These are different things with different formulas.
  • Not recommending a plan after calculation: Exam questions usually ask you to 'advise'. State clearly: 'Since expected EBIT of ₹X is above/below the indifference point of ₹Y, Plan ___ is recommended.'
  • Ignoring the tax shield on interest: Interest is deductible from tax. Never compute EPS by simply deducting interest from EBIT and dividing — always pass through the tax calculation: EBT → EAT → EPS.
📖 Reference: EBIT-EPS — Institute of Chartered Accountants of India
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