From the constant-growth dividend discount model, we can infer the market capitalization rate, k, or the required rate of return, demanded by investors. Note that:
Capitalization Rate = Dividend Yield + Capital Gains Yield
If a stock is held for 1 year, and is bought and sold for its intrinsic value, then the following discounted cash flow formula calculates the market capitalization rate:
| Discounted Cash Flow Formula | ||||
|---|---|---|---|---|
| Capitalization Rate (k) = | Dividend Yield | + | Capital Gains Yield | k = Capitalization Rate D1 = Next Year's Dividend P0 = This Year's Stock Price P1 = Next Year's Stock Price g = Dividend Growth Rate |
| = | D1 P0 | + | P1 - P0 P0 | |
| = | D1 P0 | + | P0(1+g) - P0 P0 | |
| = | D1 P0 | + | g | |
Often, this is how rates are determined for public utilities by the agencies responsible for setting public rates. Public utilities are generally allowed to charge rates that cover their costs plus a fair market return, with the fair market return being the market capitalization rate.
If a stock, with an average risk, has a current market price of $40, pays a $1 quarterly dividend, and is growing 6% annually, then the market capitalization rate based on this information would be:
Market Capitalization Rate = $1 x 4 / $40 + 0.06 = 0.16 = 16%
Hence, we can infer that the market is demanding a required rate of return of 16% for compensating them for the risk of owning stock.