In: Finance
A company currently pays a dividend of $2.25 per share (D0 = $2.25). It is estimated that the company's dividend will grow at a rate of 17% per year for the next 2 years, and then at a constant rate of 6% thereafter. The company's stock has a beta of 1.2, the risk-free rate is 6%, and the market risk premium is 4%. What is your estimate of the stock's current price? Do not round intermediate calculations. Round your answer to the nearest cent.
As per CAPM |
expected return = risk-free rate + beta * (Market risk premium) |
Expected return% = 6 + 1.2 * (4) |
Expected return% = 10.8 |
Required rate= | 10.80% | ||||||
Year | Previous year dividend | Dividend growth rate | Dividend current year | Horizon value | Total Value | Discount factor | Discounted value |
1 | 2.25 | 17.00% | 2.6325 | 2.6325 | 1.108 | 2.3759 | |
2 | 2.6325 | 17.00% | 3.080025 | 68.017 | 71.097025 | 1.227664 | 57.91245 |
Long term growth rate (given)= | 6.00% | Value of Stock = | Sum of discounted value = | 60.29 |
Where | |||
Current dividend =Previous year dividend*(1+growth rate)^corresponding year | |||
Total value = Dividend + horizon value (only for last year) | |||
Horizon value = Dividend Current year 2 *(1+long term growth rate)/( Required rate-long term growth rate) | |||
Discount factor=(1+ Required rate)^corresponding period | |||
Discounted value=total value/discount factor |