## Significance of Dividend Policy
Dividend policy is significant because it operates at the intersection of two critical decisions: how to finance the firm and how to maximise shareholder wealth.
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### 1. Dividend Policy as a Long-Term Financing Decision
Equity can be raised in two ways:
| Source | Cost | Dilution |
|---|---|---|
| Issuing new shares (external equity) | Higher (floatation costs: printing, marketing, underwriting) | Yes—new shareholders dilute control |
| Retaining profits (internal equity) | Lower (no floatation cost) | No |
The retention-dividend trade-off:
> If the company pays more dividends → less internal funds → may need costly external equity
Decision rule for retention vs. distribution:
- If ROI > Ke (return on investment > shareholder's required return) → Retain profits (reinvestment earns more than shareholders expect)
- If ROI < Ke → Distribute as dividend (shareholders can earn more by reinvesting the dividend themselves)
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### 2. Dividend Policy as a Wealth Maximisation Decision
The Market Price of Share (MPS) is directly influenced by the Dividend Payout Ratio:
```
High Payout → MPS ↑ (investors get immediate return; uncertainty resolved)
Low Payout → MPS ↓ (investors uncertain about future returns)
```
Why shareholders prefer current dividends:
- Future is uncertain—'a bird in hand is worth two in the bush' (basis of Gordon's Model).
- If retained earnings are reinvested wisely → future EPS ↑ → MPS ↑ ✓
- If reinvested poorly → EPS ↓ → MPS ↓ ✗
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### 3. The Balance Required
Management must optimally split PAT between:
- Dividends today (satisfies current shareholders)
- Retained earnings for growth (builds future value)
The goal: maximise shareholder wealth through the right dividend-retention mix.
> Exam formula linkage:
> Walter's Model: P = (D + r/Ke × (E−D)) / Ke
> Gordon's Model: P₀ = E(1−b) / (Ke − br)
> (where b = retention ratio, r = ROI, Ke = cost of equity)