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Dividend policy

Commerce (General / Accounting and Finance / Banking and Insurance) (B.Com) · Finance and banking · free study notes for exams, placements and interviews

In short

Dividend policy is the decision of how much of a company's earnings to pay out to shareholders and how much to retain for reinvestment, and in what form - cash, bonus shares or buyback. It matters because the payout is funded from the same earnings that finance growth, so every rupee paid out is a rupee not reinvested; the decision therefore interacts with financing and investment decisions. B.Com and M.Com syllabuses examine the three classic models (Walter, Gordon, Modigliani-Miller) with numerical problems, plus the legal framework under the Companies Act, 2013. It is standard ground in interviews for equity research, corporate finance, credit rating and FP&A roles at Indian firms, and in CA/CS/CFA papers.

Explained

The dividend decision and its vocabulary

Legal framework in India - Companies Act, 2013

Taxation of dividends in India

Theories: does dividend policy affect value?

(A) Relevance theories - dividend policy affects the share price

(B) Irrelevance theory - Modigliani and Miller (1961)

Payout policies used in practice

Bonus issue, stock split and buyback

Key points

Formulas and examples

Payout ratio = DPS / EPS; Retention ratio b = 1 − DPS/EPS; Dividend yield = DPS / Market price
Growth rate g = b × r (b = retention ratio, r = return on retained earnings)
Walter: P = [D + (r/k)(E − D)] / k
P = market price per share (₹), D = DPS (₹), E = EPS (₹), r = internal rate of return, k = cost of equity (both as decimals)
Gordon (dividend capitalisation): P₀ = E(1 − b) / (k − b·r) = D₁ / (k − g), valid only when k > g
MM: P₀ = (D₁ + P₁) / (1 + k); new shares n = [I − (E − n_old·D₁)] / P₁
I = total investment (₹), E = total earnings (₹), P₁ = year-end price (₹)
Lintner: Dₜ = Dₜ₋₁ + a (p·EPSₜ − Dₜ₋₁), p = target payout, a = speed of adjustment (0 to 1)
Bonus issue: theoretical post-bonus price = cum-bonus price × old shares / (old + bonus shares)
Buyback effect: new EPS = (PAT − post-tax interest forgone on cash used) / (shares outstanding − shares bought back)

Example 1 - Walter's model across three firms. EPS = ₹10, k = 12%, payouts of ₹0, ₹4 and ₹10 per share.

For r = 15% (growth firm), D = ₹4: P = [4 + (0.15/0.12)(10 − 4)]/0.12 = [4 + 1.25 × 6]/0.12 = 11.5/0.12 = ₹95.83

DPSr = 15% (growth)r = 12% (normal)r = 8% (declining)
₹0[0 + 1.25×10]/0.12 = ₹104.17[0 + 1.0×10]/0.12 = ₹83.33[0 + 0.6667×10]/0.12 = ₹55.56
₹4₹95.83₹83.33[4 + 0.6667×6]/0.12 = ₹66.67
₹10[10 + 0]/0.12 = ₹83.33₹83.33₹83.33

Conclusion: the growth firm maximises price at zero payout, the declining firm at 100% payout, and the normal firm is indifferent.

Example 2 - Gordon's model. EPS = ₹20, r = 18%, k = 14%, retention b = 60%.

Example 3 - MM dividend irrelevance. A company has 1,00,000 shares at P₀ = ₹100, k = 10%, earnings for the year E = ₹10,00,000, investment required I = ₹20,00,000.

*Case A - no dividend (D₁ = 0):*

*Case B - dividend of ₹10 per share:*

Identical wealth in both cases - dividends are irrelevant under MM assumptions.

Example 4 - Legal check under Section 123 with Rule 3. A company with paid-up capital ₹50,00,000 and free reserves ₹40,00,000 makes a loss of ₹3,00,000 this year but wants to continue its dividend. Average rate of the last three years = 12%.

Example 5 - Buyback versus dividend on EPS. PAT = ₹60,00,000; shares = 10,00,000 (EPS = ₹6); market price ₹80; surplus cash ₹80,00,000.

FeatureCash dividendBonus issueStock splitBuyback
Cash outflowYesNoNoYes
Face valueUnchangedUnchangedReducedUnchanged
No. of sharesUnchangedIncreasesIncreasesDecreases
ReservesReducedReduced (capitalised)UnchangedReduced
EPSUnchangedFallsFallsRises
Governing lawSec 123-127Sec 63Sec 61Sec 68-70

Where it is used

Interview questions

Common mistakes

Related topics

Cost of capital and capital structure · Sources of finance: equity, debt and hybrids · Time value of money · Capital budgeting · Mergers, acquisitions and valuation basics · Mutual funds and personal investing

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