A company currently pays a dividend of $1.5 per share (D0 = $1.5). It is estimated that the company's dividend will grow at a rate of 24% per year for the next 2 years, and then at a constant rate of 8% thereafter. The company's stock has a beta of 1.75, the risk-free rate is 5.5%, and the market risk premium is 3%. What is your estimate of the stock's current price? Do not round intermediate calculations. Round your answer to the nearest cent.
Cost of Equity = risk-free rate + market risk premium * beta
= 5.5% + 3% *1.75
= 10.75%
The stock's current price = Present Value of Dividends + Present Value of Price at Year 2
= $ 3.559844890929 + $ 73.84791218
= $ 77.41
Hence the correct answer is $ 77.41
Notes:
Year | Dividend | Discounting Factor (10.75%) | Present Value ( Dividend * Discounting factor) |
0 | 1.5 | ||
1 | 1.8600000 | 0.902934537 | 1.68 |
2 | 2.3064000 | 0.815290779 | 1.88039 |
Present Value of Dividends | 3.559844890929 |
Price at Year 2 = Expected Dividend / ( COst of Equity - Growth Rate)
= ($ 2.3064 * 108%) / ( 10.75% - 8%)
= $ 90.57861818
Present Value of Price at Year 2 = Price at Year 2 * 0.815290779
= $ 90.57861818 * 0.815290779
= $ 73.84791218
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