Both perpetuity types supported
See PV across different discount rates
Use for terminal value in DCF analysis
Enter the periodic cash flow, discount rate, and optional growth rate.
PV = C / r
Example: £10,000 / 5% = £200,000
A constant cash flow forever. At a 5% discount rate, £10,000 per year forever is worth £200,000 today. Real-world examples include consol bonds (UK government perpetual bonds) and some preferred shares.
PV = C / (r - g)
Example: £10,000 / (5% - 2%) = £333,333
Cash flows grow at rate g forever. The Gordon Growth Model uses this for stock valuation. Growth increases the present value significantly — adding just 2% growth nearly doubles the value in this example.
In discounted cash flow analysis, the terminal value represents all cash flows beyond the explicit forecast period. It is calculated as a growing perpetuity and often accounts for 60-80% of total enterprise value. The growth rate should reflect long-term sustainable growth (typically 2-3%, not exceeding GDP growth).
The Gordon Growth Model values a stock as: Price = D1 / (r - g), where D1 is next year's dividend. This is a growing perpetuity. It works best for mature companies with stable, growing dividends. For a stock paying £2 dividends growing at 4% with a 10% required return: Price = £2 / (10% - 4%) = £33.33.
The periodic payment amount.
Discount rate and optional growth rate.
Present value, formula, and sensitivity table.
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